{"id":19941,"date":"2026-05-25T21:13:28","date_gmt":"2026-05-25T21:13:28","guid":{"rendered":"https:\/\/auracapital.com.py\/?page_id=19941"},"modified":"2026-08-01T13:13:10","modified_gmt":"2026-08-01T13:13:10","slug":"real-estate-taxation-in-paraguay","status":"publish","type":"page","link":"https:\/\/auracapital.com.py\/en\/real-estate-taxation-in-paraguay\/","title":{"rendered":"Taxation in Paraguay"},"content":{"rendered":"\t\t<div data-elementor-type=\"wp-page\" data-elementor-id=\"19941\" class=\"elementor elementor-19941\" data-elementor-post-type=\"page\">\n\t\t\t\t<div class=\"elementor-element elementor-element-914edfd e-flex e-con-boxed e-con e-parent\" data-id=\"914edfd\" data-element_type=\"container\" data-e-type=\"container\" data-settings=\"{&quot;background_background&quot;:&quot;classic&quot;}\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t<div class=\"elementor-element elementor-element-f019d51 e-con-full e-flex e-con e-child\" data-id=\"f019d51\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t<div class=\"elementor-element elementor-element-e58f41f e-con-full e-flex e-con e-child\" data-id=\"e58f41f\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t<div class=\"elementor-element elementor-element-c763af3 e-con-full e-flex e-con e-child\" data-id=\"c763af3\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-e1ec829 animated-fast elementor-invisible elementor-widget elementor-widget-heading\" data-id=\"e1ec829\" data-element_type=\"widget\" data-e-type=\"widget\" data-settings=\"{&quot;_animation&quot;:&quot;fadeInUp&quot;}\" data-widget_type=\"heading.default\">\n\t\t\t\t\t<h1 class=\"elementor-heading-title elementor-size-default\">Fiscalit\u00e9 immobili\u00e8re au Paraguay : taxes, revenus locatifs et revente<\/h1>\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-f7b55e5 elementor-widget elementor-widget-image\" data-id=\"f7b55e5\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"image.default\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<img decoding=\"async\" src=\"https:\/\/auracapital.com.py\/wp-content\/uploads\/elementor\/thumbs\/analyse-fiscalite-investissement-immobilier-paraguay-rq43k2wdjod7eecc4f7qfft2vtotq5w7s1pjvw1ci0.png\" title=\"analyse-fiscalite-investissement-immobilier-paraguay\" alt=\"Documents, calculatrice et ordinateur utilis\u00e9s pour analyser la fiscalit\u00e9 et la rentabilit\u00e9 d\u2019un investissement immobilier au Paraguay.\" loading=\"lazy\" \/>\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-4719bec elementor-widget elementor-widget-heading\" data-id=\"4719bec\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t\t<h2 class=\"elementor-heading-title elementor-size-default\">Fiscalit\u00e9 au Paraguay : ce que les investisseurs internationaux doivent savoir<\/h2>\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-32101e4 e-con-full e-flex e-con e-child\" data-id=\"32101e4\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-ed02527 animated-fast elementor-invisible elementor-widget elementor-widget-text-editor\" data-id=\"ed02527\" data-element_type=\"widget\" data-e-type=\"widget\" data-settings=\"{&quot;_animation&quot;:&quot;fadeInUp&quot;,&quot;_animation_delay&quot;:200}\" data-widget_type=\"text-editor.default\">\n\t\t\t\t\t\t\t\t\t<p class=\"PDq2pG_selectionAnchorContainer\" data-start=\"10787\" data-end=\"11009\">La fiscalit\u00e9 immobili\u00e8re au Paraguay d\u00e9pend du statut du propri\u00e9taire, du mode de d\u00e9tention du bien et de l\u2019op\u00e9ration concern\u00e9e. Les revenus locatifs, la d\u00e9tention et la revente ne sont donc pas impos\u00e9s de la m\u00eame mani\u00e8re.<\/p><p data-start=\"11011\" data-end=\"11229\">Cette page pr\u00e9sente les principales r\u00e8gles \u00e0 conna\u00eetre avant d\u2019acheter ou de louer un appartement \u00e0 Asunci\u00f3n. Elle distingue notamment la situation des personnes physiques r\u00e9sidentes, des non-r\u00e9sidents et des soci\u00e9t\u00e9s.<\/p><p data-start=\"11011\" data-end=\"11229\">Ces informations sont g\u00e9n\u00e9rales et ne remplacent pas l\u2019analyse d\u2019un comptable ou d\u2019un conseiller fiscal au Paraguay. La situation doit \u00eatre v\u00e9rifi\u00e9e selon votre r\u00e9sidence, votre structure d\u2019acquisition et votre pays d\u2019origine.<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-5d5cba0 e-flex e-con-boxed e-con e-parent\" data-id=\"5d5cba0\" data-element_type=\"container\" data-e-type=\"container\" data-settings=\"{&quot;background_background&quot;:&quot;classic&quot;}\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t\t\t<div class=\"elementor-element elementor-element-44f9738 elementor-widget-divider--view-line_icon animated-fast elementor-view-default elementor-widget-divider--element-align-center elementor-invisible elementor-widget elementor-widget-divider\" data-id=\"44f9738\" data-element_type=\"widget\" data-e-type=\"widget\" data-settings=\"{&quot;_animation&quot;:&quot;fadeInUp&quot;}\" data-widget_type=\"divider.default\">\n\t\t\t\t\t\t\t<div class=\"elementor-divider\">\n\t\t\t<span class=\"elementor-divider-separator\">\n\t\t\t\t\t\t\t<div class=\"elementor-icon elementor-divider__element\">\n\t\t\t\t\t<svg xmlns=\"http:\/\/www.w3.org\/2000\/svg\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\" width=\"2000\" zoomAndPan=\"magnify\" viewBox=\"0 0 1500 1499.999933\" height=\"2000\" preserveAspectRatio=\"xMidYMid meet\"><defs><clipPath id=\"f1bd857396\"><path d=\"M 1.0625 1076.394531 L 299.738281 1076.394531 L 299.738281 1112.8125 L 1.0625 1112.8125 Z M 1.0625 1076.394531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"8ba7e99fc9\"><path d=\"M 299.722656 1092.511719 L 23.082031 1076.78125 C 12.390625 1075.046875 2.398438 1082.609375 1.183594 1093.363281 C 0 1103.539062 7.867188 1112.464844 18.070312 1112.679688 Z M 299.722656 1092.511719 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"45b8047bbd\"><path d=\"M 0.0625 0.394531 L 298.738281 0.394531 L 298.738281 36.8125 L 0.0625 36.8125 Z M 0.0625 0.394531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"fc6fa1f106\"><path d=\"M 298.722656 16.511719 L 22.082031 0.78125 C 11.390625 -0.953125 1.398438 6.609375 0.183594 17.363281 C -1 27.539062 6.867188 36.464844 17.070312 36.679688 Z M 298.722656 16.511719 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"1a53ffaf50\"><rect x=\"0\" width=\"299\" y=\"0\" height=\"37\"><\/rect><\/clipPath><clipPath id=\"eac7c98fd8\"><path d=\"M 832 641 L 976 641 L 976 860 L 832 860 Z M 832 641 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"ecd331184a\"><path d=\"M 832.933594 859.269531 L 939.453125 653.886719 C 943.429688 643.804688 955.03125 639.097656 964.902344 643.5625 C 974.230469 647.78125 977.902344 659.082031 972.832031 667.980469 Z M 832.933594 859.269531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"a58a1f4bd8\"><path d=\"M 0.71875 0 L 144 0 L 144 218.398438 L 0.71875 218.398438 Z M 0.71875 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"183b6aabda\"><path d=\"M 0.933594 218.269531 L 107.453125 12.886719 C 111.429688 2.804688 123.03125 -1.902344 132.902344 2.5625 C 142.230469 6.78125 145.902344 18.082031 140.832031 26.980469 Z M 0.933594 218.269531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"c1f88d55e8\"><rect x=\"0\" width=\"144\" y=\"0\" height=\"219\"><\/rect><\/clipPath><clipPath id=\"079a214460\"><path d=\"M 804 583 L 942 583 L 942 848 L 804 848 Z M 804 583 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"547d96ce9b\"><path d=\"M 804.867188 847.183594 L 905.890625 595.359375 C 909.867188 585.273438 921.46875 580.566406 931.34375 585.03125 C 940.667969 589.253906 944.339844 600.550781 939.269531 609.453125 Z M 804.867188 847.183594 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"2f55aefaea\"><path d=\"M 0.640625 0 L 138 0 L 138 264.398438 L 0.640625 264.398438 Z M 0.640625 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"efeff2b9fe\"><path d=\"M 0.867188 264.183594 L 101.890625 12.359375 C 105.867188 2.273438 117.46875 -2.433594 127.34375 2.03125 C 136.667969 6.253906 140.339844 17.550781 135.269531 26.453125 Z M 0.867188 264.183594 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"8615d0bd82\"><rect x=\"0\" width=\"138\" y=\"0\" height=\"265\"><\/rect><\/clipPath><clipPath id=\"8fb4ae0151\"><path d=\"M 863 696 L 1013 696 L 1013 877 L 863 877 Z M 863 696 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"677166b753\"><path d=\"M 863.824219 876.402344 L 978.117188 706.917969 C 983.28125 697.382812 995.367188 694.132812 1004.632812 699.75 C 1013.378906 705.066406 1015.65625 716.730469 1009.550781 724.929688 Z M 863.824219 876.402344 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"2a6a0c5225\"><path d=\"M 0.679688 0 L 150 0 L 150 180.441406 L 0.679688 180.441406 Z M 0.679688 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"0966898650\"><path d=\"M 0.824219 180.402344 L 115.117188 10.917969 C 120.28125 1.382812 132.367188 -1.867188 141.632812 3.75 C 150.378906 9.066406 152.65625 20.730469 146.550781 28.929688 Z M 0.824219 180.402344 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"df4336db3d\"><rect x=\"0\" width=\"150\" y=\"0\" height=\"181\"><\/rect><\/clipPath><clipPath id=\"fc76092c43\"><path d=\"M 896 753 L 1055 753 L 1055 900 L 896 900 Z M 896 753 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"f2a7b07575\"><path d=\"M 896.019531 899.484375 L 1020.667969 761.226562 C 1027.199219 752.570312 1039.652344 751.140625 1047.976562 758.097656 C 1055.839844 764.660156 1056.328125 776.535156 1049.066406 783.734375 Z M 896.019531 899.484375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"2915a0b6eb\"><path d=\"M 0 0 L 159 0 L 159 146.71875 L 0 146.71875 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"424d5cec4a\"><path d=\"M 0.0195312 146.484375 L 124.667969 8.226562 C 131.199219 -0.429688 143.652344 -1.859375 151.976562 5.097656 C 159.839844 11.660156 160.328125 23.535156 153.066406 30.734375 Z M 0.0195312 146.484375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5ea086cdd8\"><rect x=\"0\" width=\"159\" y=\"0\" height=\"147\"><\/rect><\/clipPath><clipPath id=\"e73b860185\"><path d=\"M 930 811 L 1103 811 L 1103 933 L 930 933 Z M 930 811 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5f94a1a887\"><path d=\"M 930.976562 932.410156 L 1070.480469 817.386719 C 1078.226562 809.792969 1090.738281 810.21875 1097.9375 818.296875 C 1104.742188 825.921875 1103.496094 837.765625 1095.265625 843.808594 Z M 930.976562 932.410156 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"d8321e9843\"><path d=\"M 0.878906 0 L 173 0 L 173 121.601562 L 0.878906 121.601562 Z M 0.878906 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"82fd7e8385\"><path d=\"M 0.976562 121.410156 L 140.480469 6.386719 C 148.226562 -1.207031 160.738281 -0.78125 167.9375 7.296875 C 174.742188 14.921875 173.496094 26.765625 165.265625 32.808594 Z M 0.976562 121.410156 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5dc3567e94\"><rect x=\"0\" width=\"173\" y=\"0\" height=\"122\"><\/rect><\/clipPath><clipPath id=\"2d052ccb39\"><path d=\"M 971 876.054688 L 1169 876.054688 L 1169 973 L 971 973 Z M 971 876.054688 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5812fc20c6\"><path d=\"M 971.222656 972.5 L 1139.519531 880.015625 C 1148.539062 874.03125 1160.75 876.796875 1166.308594 886.121094 C 1171.5625 894.898438 1168.101562 906.289062 1158.835938 910.691406 Z M 971.222656 972.5 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"a4ec9e97df\"><path d=\"M 0.199219 0.0546875 L 198 0.0546875 L 198 96.679688 L 0.199219 96.679688 Z M 0.199219 0.0546875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"9f219372f1\"><path d=\"M 0.222656 96.5 L 168.519531 4.015625 C 177.539062 -1.96875 189.75 0.796875 195.308594 10.121094 C 200.5625 18.898438 197.101562 30.289062 187.835938 34.691406 Z M 0.222656 96.5 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"f0b805e397\"><rect x=\"0\" width=\"198\" y=\"0\" height=\"97\"><\/rect><\/clipPath><clipPath id=\"c06946cb67\"><path d=\"M 1018 957 L 1267 957 L 1267 1024.539062 L 1018 1024.539062 Z M 1018 957 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"d90cd9a453\"><path d=\"M 1018.207031 1024.5 L 1240.054688 958.710938 C 1250.109375 954.671875 1261.496094 959.867188 1265.050781 970.070312 C 1268.421875 979.730469 1262.710938 990.179688 1252.78125 992.609375 Z M 1018.207031 1024.5 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"9bca5be400\"><path d=\"M 0 0 L 249 0 L 249 67.519531 L 0 67.519531 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"a9bb225771\"><path d=\"M 0.207031 67.5 L 222.054688 1.710938 C 232.109375 -2.328125 243.496094 2.867188 247.050781 13.070312 C 250.421875 22.730469 244.710938 33.179688 234.78125 35.609375 Z M 0.207031 67.5 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"02dd97ebfd\"><rect x=\"0\" width=\"249\" y=\"0\" height=\"68\"><\/rect><\/clipPath><clipPath id=\"ae52b175c5\"><path d=\"M 779 518 L 906 518 L 906 839 L 779 839 Z M 779 518 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"7d48a82b5a\"><path d=\"M 779.019531 838.859375 L 869.652344 531.878906 C 872.628906 521.460938 883.714844 515.660156 893.984375 519.121094 C 903.671875 522.402344 908.441406 533.308594 904.25 542.660156 Z M 779.019531 838.859375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"4ae51cf3d1\"><path d=\"M 0 0 L 127 0 L 127 321 L 0 321 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"4c6bf716f2\"><path d=\"M 0.0195312 320.859375 L 90.652344 13.878906 C 93.628906 3.460938 104.714844 -2.339844 114.984375 1.121094 C 124.671875 4.402344 129.441406 15.308594 125.25 24.660156 Z M 0.0195312 320.859375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"305d351e9c\"><rect x=\"0\" width=\"127\" y=\"0\" height=\"321\"><\/rect><\/clipPath><clipPath id=\"b1c820e259\"><path d=\"M 754 439 L 870 439 L 870 833 L 754 833 Z M 754 439 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"548d9b092b\"><path d=\"M 754.570312 832.816406 L 832.71875 454.429688 C 834.785156 443.796875 845.324219 437.023438 855.835938 439.574219 C 865.765625 442.003906 871.476562 452.453125 868.136719 462.113281 Z M 754.570312 832.816406 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"1fc5c1291a\"><path d=\"M 0.480469 0 L 116 0 L 116 394 L 0.480469 394 Z M 0.480469 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"1c65b16a8b\"><path d=\"M 0.570312 393.816406 L 78.71875 15.429688 C 80.785156 4.796875 91.324219 -1.976562 101.835938 0.574219 C 111.765625 3.003906 117.476562 13.453125 114.136719 23.113281 Z M 0.570312 393.816406 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"8a47f4b594\"><rect x=\"0\" width=\"116\" y=\"0\" height=\"394\"><\/rect><\/clipPath><clipPath id=\"e3548eaf4e\"><path d=\"M 730 336 L 828.113281 336 L 828.113281 829 L 730 829 Z M 730 336 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"89a1ad436b\"><path d=\"M 730.695312 828.929688 L 791.59375 353.648438 C 792.660156 342.867188 802.53125 335.152344 813.25 336.730469 C 823.367188 338.21875 830.015625 348.089844 827.558594 358.023438 Z M 730.695312 828.929688 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"dd018defa1\"><path d=\"M 0.480469 0 L 98.113281 0 L 98.113281 493 L 0.480469 493 Z M 0.480469 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"8b8a543549\"><path d=\"M 0.695312 492.929688 L 61.59375 17.648438 C 62.660156 6.867188 72.53125 -0.847656 83.25 0.730469 C 93.367188 2.21875 100.015625 12.089844 97.558594 22.023438 Z M 0.695312 492.929688 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"bcb7e4123d\"><rect x=\"0\" width=\"99\" y=\"0\" height=\"493\"><\/rect><\/clipPath><clipPath id=\"1501703ba3\"><path d=\"M 710 175 L 779.628906 175 L 779.628906 827.566406 L 710 827.566406 Z M 710 175 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"306febac40\"><path d=\"M 710.40625 827.136719 L 742.90625 194.070312 C 743.089844 183.226562 752.292969 174.753906 763.105469 175.453125 C 773.3125 176.121094 780.753906 185.414062 779.113281 195.496094 Z M 710.40625 827.136719 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"90d67a6662\"><path d=\"M 0.320312 0 L 69.628906 0 L 69.628906 652.238281 L 0.320312 652.238281 Z M 0.320312 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"4602f05e25\"><path d=\"M 0.40625 652.136719 L 32.90625 19.070312 C 33.089844 8.226562 42.292969 -0.246094 53.105469 0.453125 C 63.3125 1.121094 70.753906 10.414062 69.113281 20.496094 Z M 0.40625 652.136719 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"9d9a1ab0ff\"><rect x=\"0\" width=\"70\" y=\"0\" height=\"653\"><\/rect><\/clipPath><clipPath id=\"2fcd89f33a\"><path d=\"M 669 15.441406 L 706.902344 15.441406 L 706.902344 827 L 669 827 Z M 669 15.441406 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"f4393648f2\"><path d=\"M 687.992188 826.40625 L 669.859375 35.429688 C 669.28125 24.617188 677.878906 15.507812 688.722656 15.476562 C 698.957031 15.414062 707.007812 24.191406 706.0625 34.398438 Z M 687.992188 826.40625 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"0c9a68ba99\"><path d=\"M 0.28125 0.441406 L 37.902344 0.441406 L 37.902344 811.519531 L 0.28125 811.519531 Z M 0.28125 0.441406 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"3e8433c28c\"><path d=\"M 18.992188 811.40625 L 0.859375 20.429688 C 0.28125 9.617188 8.878906 0.507812 19.722656 0.476562 C 29.957031 0.414062 38.007812 9.191406 37.0625 19.398438 Z M 18.992188 811.40625 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"72cca6ccae\"><rect x=\"0\" width=\"38\" y=\"0\" height=\"812\"><\/rect><\/clipPath><clipPath id=\"b4ce4baceb\"><path d=\"M 400.839844 640 L 543.261719 640 L 543.261719 859 L 400.839844 859 Z M 400.839844 640 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"7198b5f228\"><path d=\"M 543.082031 858.238281 L 436.5625 652.855469 C 432.585938 642.769531 420.984375 638.0625 411.109375 642.527344 C 401.785156 646.75 398.113281 658.046875 403.183594 666.949219 Z M 543.082031 858.238281 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"dc91af42fa\"><path d=\"M 0.839844 0 L 143.261719 0 L 143.261719 218.441406 L 0.839844 218.441406 Z M 0.839844 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"f0d2908677\"><path d=\"M 143.082031 218.238281 L 36.5625 12.855469 C 32.585938 2.769531 20.984375 -1.9375 11.109375 2.527344 C 1.785156 6.75 -1.886719 18.046875 3.183594 26.949219 Z M 143.082031 218.238281 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5ec10b3947\"><rect x=\"0\" width=\"144\" y=\"0\" height=\"219\"><\/rect><\/clipPath><clipPath id=\"20458fd00a\"><path d=\"M 434.171875 582.113281 L 572 582.113281 L 572 847 L 434.171875 847 Z M 434.171875 582.113281 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"1228ca72c3\"><path d=\"M 571.117188 846.148438 L 470.097656 594.324219 C 466.117188 584.242188 454.515625 579.535156 444.644531 584 C 435.320312 588.222656 431.644531 599.519531 436.714844 608.417969 Z M 571.117188 846.148438 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"4a8fb754cd\"><path d=\"M 0.171875 0.113281 L 137.121094 0.113281 L 137.121094 264.199219 L 0.171875 264.199219 Z M 0.171875 0.113281 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"df748432ac\"><path d=\"M 137.117188 264.148438 L 36.097656 12.324219 C 32.117188 2.242188 20.515625 -2.464844 10.644531 2 C 1.320312 6.222656 -2.355469 17.519531 2.714844 26.417969 Z M 137.117188 264.148438 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"55be881723\"><rect x=\"0\" width=\"138\" y=\"0\" height=\"265\"><\/rect><\/clipPath><clipPath id=\"2356df5779\"><path d=\"M 363 695 L 512.960938 695 L 512.960938 876 L 363 876 Z M 363 695 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"12347918a3\"><path d=\"M 512.191406 875.367188 L 397.898438 705.886719 C 392.734375 696.347656 380.648438 693.097656 371.382812 698.71875 C 362.636719 704.035156 360.359375 715.695312 366.460938 723.898438 Z M 512.191406 875.367188 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"790776b624\"><path d=\"M 0 0 L 149.320312 0 L 149.320312 180.480469 L 0 180.480469 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"827ea2f8e9\"><path d=\"M 149.191406 180.367188 L 34.898438 10.886719 C 29.734375 1.347656 17.648438 -1.902344 8.382812 3.71875 C -0.363281 9.035156 -2.640625 20.695312 3.460938 28.898438 Z M 149.191406 180.367188 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"caba6e5012\"><rect x=\"0\" width=\"150\" y=\"0\" height=\"181\"><\/rect><\/clipPath><clipPath id=\"767108359b\"><path d=\"M 321 752 L 480 752 L 480 899 L 321 899 Z M 321 752 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"4933ed531a\"><path d=\"M 479.996094 898.421875 L 355.347656 760.164062 C 348.816406 751.507812 336.363281 750.078125 328.039062 757.035156 C 320.175781 763.59375 319.6875 775.472656 326.949219 782.667969 Z M 479.996094 898.421875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"01be50e4cd\"><path d=\"M 0 0 L 159 0 L 159 146.519531 L 0 146.519531 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"327e4e5528\"><path d=\"M 158.996094 146.421875 L 34.347656 8.164062 C 27.816406 -0.492188 15.363281 -1.921875 7.039062 5.035156 C -0.824219 11.59375 -1.3125 23.472656 5.949219 30.667969 Z M 158.996094 146.421875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"0427f9f0a4\"><rect x=\"0\" width=\"159\" y=\"0\" height=\"147\"><\/rect><\/clipPath><clipPath id=\"5d64cc442c\"><path d=\"M 273.5625 810 L 446 810 L 446 932 L 273.5625 932 Z M 273.5625 810 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"cda731c149\"><path d=\"M 445.007812 931.375 L 305.535156 816.351562 C 297.789062 808.761719 285.273438 809.183594 278.078125 817.265625 C 271.273438 824.886719 272.519531 836.734375 280.75 842.777344 Z M 445.007812 931.375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"aa4a8285d2\"><path d=\"M 0.5625 0 L 172.121094 0 L 172.121094 121.398438 L 0.5625 121.398438 Z M 0.5625 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"fe7b8df986\"><path d=\"M 172.007812 121.375 L 32.535156 6.351562 C 24.789062 -1.238281 12.273438 -0.816406 5.078125 7.265625 C -1.726562 14.886719 -0.480469 26.734375 7.75 32.777344 Z M 172.007812 121.375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"b7882b91c7\"><rect x=\"0\" width=\"173\" y=\"0\" height=\"122\"><\/rect><\/clipPath><clipPath id=\"6846a66386\"><path d=\"M 207 875 L 405 875 L 405 972 L 207 972 Z M 207 875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"18ef44de89\"><path d=\"M 404.792969 971.4375 L 236.496094 878.953125 C 227.476562 872.96875 215.265625 875.734375 209.707031 885.058594 C 204.484375 893.835938 207.914062 905.226562 217.179688 909.628906 Z M 404.792969 971.4375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"0d23d87463\"><path d=\"M 0 0 L 197.800781 0 L 197.800781 96.480469 L 0 96.480469 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5388d97955\"><path d=\"M 197.792969 96.4375 L 29.496094 3.953125 C 20.476562 -2.03125 8.265625 0.734375 2.707031 10.058594 C -2.515625 18.835938 0.914062 30.226562 10.179688 34.628906 Z M 197.792969 96.4375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"931ca940fd\"><rect x=\"0\" width=\"198\" y=\"0\" height=\"97\"><\/rect><\/clipPath><clipPath id=\"3b0bab81dd\"><path d=\"M 109.925781 956 L 358 956 L 358 1024 L 109.925781 1024 Z M 109.925781 956 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"d3143c9794\"><path d=\"M 357.777344 1023.46875 L 135.929688 957.679688 C 125.878906 953.640625 114.488281 958.832031 110.933594 969.039062 C 107.5625 978.699219 113.273438 989.144531 123.203125 991.574219 Z M 357.777344 1023.46875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"f1d084efb8\"><path d=\"M 0.925781 0 L 249 0 L 249 67.558594 L 0.925781 67.558594 Z M 0.925781 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"fbac5ed90e\"><path d=\"M 248.777344 67.46875 L 26.929688 1.679688 C 16.878906 -2.359375 5.488281 2.832031 1.933594 13.039062 C -1.4375 22.699219 4.273438 33.144531 14.203125 35.574219 Z M 248.777344 67.46875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"75469d3c72\"><rect x=\"0\" width=\"249\" y=\"0\" height=\"68\"><\/rect><\/clipPath><clipPath id=\"089a898f6b\"><path d=\"M 470 517 L 597 517 L 597 838 L 470 838 Z M 470 517 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"95e63c8e21\"><path d=\"M 596.964844 837.828125 L 506.359375 530.847656 C 503.382812 520.429688 492.296875 514.628906 482.03125 518.089844 C 472.34375 521.371094 467.574219 532.273438 471.765625 541.628906 Z M 596.964844 837.828125 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"6964e1786b\"><path d=\"M 0 0 L 127 0 L 127 321 L 0 321 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"06852702f1\"><path d=\"M 126.964844 320.828125 L 36.359375 13.847656 C 33.382812 3.429688 22.296875 -2.371094 12.03125 1.089844 C 2.34375 4.371094 -2.425781 15.273438 1.765625 24.628906 Z M 126.964844 320.828125 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"dbbf7461b1\"><rect x=\"0\" width=\"127\" y=\"0\" height=\"321\"><\/rect><\/clipPath><clipPath id=\"88a632ab3f\"><path d=\"M 506 438 L 622 438 L 622 832 L 506 832 Z M 506 438 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"3e5c2acbda\"><path d=\"M 621.445312 831.78125 L 543.265625 453.394531 C 541.199219 442.765625 530.691406 435.992188 520.152344 438.542969 C 510.21875 440.972656 504.507812 451.421875 507.847656 461.078125 Z M 621.445312 831.78125 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"20941760a9\"><path d=\"M 0 0 L 115.519531 0 L 115.519531 393.800781 L 0 393.800781 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"c71ac007e0\"><path d=\"M 115.445312 393.78125 L 37.265625 15.394531 C 35.199219 4.765625 24.691406 -2.007812 14.152344 0.542969 C 4.21875 2.972656 -1.492188 13.421875 1.847656 23.078125 Z M 115.445312 393.78125 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"3f180a916e\"><rect x=\"0\" width=\"116\" y=\"0\" height=\"394\"><\/rect><\/clipPath><clipPath id=\"00b948d976\"><path d=\"M 547 335 L 646 335 L 646 828 L 547 828 Z M 547 335 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"947a1d63ff\"><path d=\"M 645.289062 827.894531 L 584.390625 352.585938 C 583.328125 341.804688 573.457031 334.089844 562.734375 335.667969 C 552.621094 337.15625 545.96875 347.027344 548.429688 356.960938 Z M 645.289062 827.894531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"6a26ee9980\"><path d=\"M 0 0 L 98.519531 0 L 98.519531 492.960938 L 0 492.960938 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"29a7afcdaf\"><path d=\"M 98.289062 492.894531 L 37.390625 17.585938 C 36.328125 6.804688 26.457031 -0.910156 15.734375 0.667969 C 5.621094 2.15625 -1.03125 12.027344 1.429688 21.960938 Z M 98.289062 492.894531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"a5206d977c\"><rect x=\"0\" width=\"99\" y=\"0\" height=\"493\"><\/rect><\/clipPath><clipPath id=\"257dd70fe5\"><path d=\"M 596 174 L 666 174 L 666 827 L 596 827 Z M 596 174 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"655a535dc9\"><path d=\"M 665.578125 826.074219 L 633.109375 193.039062 C 632.925781 182.195312 623.722656 173.71875 612.910156 174.386719 C 602.703125 175.054688 595.261719 184.351562 596.902344 194.433594 Z M 665.578125 826.074219 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"0ba3635938\"><path d=\"M 0 0 L 69.679688 0 L 69.679688 652.28125 L 0 652.28125 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"d766a9897c\"><path d=\"M 69.578125 652.074219 L 37.109375 19.039062 C 36.925781 8.195312 27.722656 -0.28125 16.910156 0.386719 C 6.703125 1.054688 -0.738281 10.351562 0.902344 20.433594 Z M 69.578125 652.074219 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"e8cae0eee9\"><rect x=\"0\" width=\"70\" y=\"0\" height=\"653\"><\/rect><\/clipPath><clipPath id=\"11b92ac068\"><path d=\"M 1076.265625 1077.433594 L 1375 1077.433594 L 1375 1113.800781 L 1076.265625 1113.800781 Z M 1076.265625 1077.433594 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"24fabffab6\"><path d=\"M 1076.265625 1093.550781 L 1352.902344 1077.816406 C 1363.625 1076.085938 1373.585938 1083.648438 1374.832031 1094.402344 C 1375.988281 1104.574219 1368.152344 1113.503906 1357.914062 1113.71875 Z M 1076.265625 1093.550781 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"c1fae24fc7\"><path d=\"M 0.265625 0.558594 L 299 0.558594 L 299 36.800781 L 0.265625 36.800781 Z M 0.265625 0.558594 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"071faee9fe\"><path d=\"M 0.265625 16.550781 L 276.902344 0.816406 C 287.625 -0.914062 297.585938 6.648438 298.832031 17.402344 C 299.988281 27.574219 292.152344 36.503906 281.914062 36.71875 Z M 0.265625 16.550781 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"fb3d562f3c\"><rect x=\"0\" width=\"299\" y=\"0\" height=\"37\"><\/rect><\/clipPath><clipPath id=\"bbf0211d8e\"><rect x=\"0\" width=\"1376\" y=\"0\" height=\"1114\"><\/rect><\/clipPath><\/defs><g transform=\"matrix(1, 0, 0, 1, 62, 193)\"><g clip-path=\"url(#bbf0211d8e)\"><g clip-path=\"url(#f1bd857396)\"><g clip-path=\"url(#8ba7e99fc9)\"><g transform=\"matrix(1, 0, 0, 1, 1, 1076)\"><g clip-path=\"url(#1a53ffaf50)\"><g clip-path=\"url(#45b8047bbd)\"><g clip-path=\"url(#fc6fa1f106)\"><path fill=\"#51433a\" d=\"M 0.0625 0.535156 L 298.738281 0.535156 L 298.738281 36.671875 L 0.0625 36.671875 Z M 0.0625 0.535156 \" fill-opacity=\"1\" fill-rule=\"nonzero\"><\/path><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#eac7c98fd8)\"><g clip-path=\"url(#ecd331184a)\"><g transform=\"matrix(1, 0, 0, 1, 832, 641)\"><g clip-path=\"url(#c1f88d55e8)\"><g clip-path=\"url(#a58a1f4bd8)\"><g clip-path=\"url(#183b6aabda)\"><rect x=\"-1440\" width=\"2592\" fill=\"#51433a\" y=\"-1379.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#079a214460)\"><g clip-path=\"url(#547d96ce9b)\"><g transform=\"matrix(1, 0, 0, 1, 804, 583)\"><g clip-path=\"url(#8615d0bd82)\"><g clip-path=\"url(#2f55aefaea)\"><g clip-path=\"url(#efeff2b9fe)\"><rect x=\"-1412\" width=\"2592\" fill=\"#51433a\" y=\"-1321.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#8fb4ae0151)\"><g clip-path=\"url(#677166b753)\"><g transform=\"matrix(1, 0, 0, 1, 863, 696)\"><g clip-path=\"url(#df4336db3d)\"><g clip-path=\"url(#2a6a0c5225)\"><g clip-path=\"url(#0966898650)\"><rect x=\"-1471\" width=\"2592\" fill=\"#51433a\" y=\"-1434.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#fc76092c43)\"><g clip-path=\"url(#f2a7b07575)\"><g transform=\"matrix(1, 0, 0, 1, 896, 753)\"><g clip-path=\"url(#5ea086cdd8)\"><g clip-path=\"url(#2915a0b6eb)\"><g clip-path=\"url(#424d5cec4a)\"><rect x=\"-1504\" width=\"2592\" fill=\"#51433a\" y=\"-1491.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#e73b860185)\"><g clip-path=\"url(#5f94a1a887)\"><g transform=\"matrix(1, 0, 0, 1, 930, 811)\"><g clip-path=\"url(#5dc3567e94)\"><g clip-path=\"url(#d8321e9843)\"><g clip-path=\"url(#82fd7e8385)\"><rect x=\"-1538\" width=\"2592\" fill=\"#51433a\" y=\"-1549.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#2d052ccb39)\"><g clip-path=\"url(#5812fc20c6)\"><g transform=\"matrix(1, 0, 0, 1, 971, 876)\"><g clip-path=\"url(#f0b805e397)\"><g clip-path=\"url(#a4ec9e97df)\"><g clip-path=\"url(#9f219372f1)\"><rect x=\"-1579\" width=\"2592\" fill=\"#51433a\" y=\"-1614.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#c06946cb67)\"><g clip-path=\"url(#d90cd9a453)\"><g transform=\"matrix(1, 0, 0, 1, 1018, 957)\"><g clip-path=\"url(#02dd97ebfd)\"><g clip-path=\"url(#9bca5be400)\"><g clip-path=\"url(#a9bb225771)\"><rect x=\"-1626\" width=\"2592\" fill=\"#51433a\" y=\"-1695.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#ae52b175c5)\"><g clip-path=\"url(#7d48a82b5a)\"><g transform=\"matrix(1, 0, 0, 1, 779, 518)\"><g clip-path=\"url(#305d351e9c)\"><g clip-path=\"url(#4ae51cf3d1)\"><g clip-path=\"url(#4c6bf716f2)\"><rect x=\"-1387\" width=\"2592\" fill=\"#51433a\" y=\"-1256.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#b1c820e259)\"><g clip-path=\"url(#548d9b092b)\"><g transform=\"matrix(1, 0, 0, 1, 754, 439)\"><g clip-path=\"url(#8a47f4b594)\"><g clip-path=\"url(#1fc5c1291a)\"><g clip-path=\"url(#1c65b16a8b)\"><rect x=\"-1362\" width=\"2592\" fill=\"#51433a\" y=\"-1177.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#e3548eaf4e)\"><g clip-path=\"url(#89a1ad436b)\"><g transform=\"matrix(1, 0, 0, 1, 730, 336)\"><g clip-path=\"url(#bcb7e4123d)\"><g clip-path=\"url(#dd018defa1)\"><g clip-path=\"url(#8b8a543549)\"><rect x=\"-1338\" width=\"2592\" fill=\"#51433a\" y=\"-1074.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#1501703ba3)\"><g clip-path=\"url(#306febac40)\"><g transform=\"matrix(1, 0, 0, 1, 710, 175)\"><g clip-path=\"url(#9d9a1ab0ff)\"><g clip-path=\"url(#90d67a6662)\"><g clip-path=\"url(#4602f05e25)\"><rect x=\"-1318\" width=\"2592\" fill=\"#51433a\" y=\"-913.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#2fcd89f33a)\"><g clip-path=\"url(#f4393648f2)\"><g transform=\"matrix(1, 0, 0, 1, 669, 15)\"><g clip-path=\"url(#72cca6ccae)\"><g clip-path=\"url(#0c9a68ba99)\"><g clip-path=\"url(#3e8433c28c)\"><rect x=\"-1277\" width=\"2592\" fill=\"#51433a\" y=\"-753.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#b4ce4baceb)\"><g clip-path=\"url(#7198b5f228)\"><g transform=\"matrix(1, 0, 0, 1, 400, 640)\"><g clip-path=\"url(#5ec10b3947)\"><g clip-path=\"url(#dc91af42fa)\"><g clip-path=\"url(#f0d2908677)\"><rect x=\"-1008\" width=\"2592\" fill=\"#51433a\" y=\"-1378.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#20458fd00a)\"><g clip-path=\"url(#1228ca72c3)\"><g transform=\"matrix(1, 0, 0, 1, 434, 582)\"><g clip-path=\"url(#55be881723)\"><g clip-path=\"url(#4a8fb754cd)\"><g clip-path=\"url(#df748432ac)\"><rect x=\"-1042\" width=\"2592\" fill=\"#51433a\" y=\"-1320.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#2356df5779)\"><g clip-path=\"url(#12347918a3)\"><g transform=\"matrix(1, 0, 0, 1, 363, 695)\"><g clip-path=\"url(#caba6e5012)\"><g clip-path=\"url(#790776b624)\"><g clip-path=\"url(#827ea2f8e9)\"><rect x=\"-971\" width=\"2592\" fill=\"#51433a\" y=\"-1433.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#767108359b)\"><g clip-path=\"url(#4933ed531a)\"><g transform=\"matrix(1, 0, 0, 1, 321, 752)\"><g clip-path=\"url(#0427f9f0a4)\"><g clip-path=\"url(#01be50e4cd)\"><g clip-path=\"url(#327e4e5528)\"><rect x=\"-929\" width=\"2592\" fill=\"#51433a\" y=\"-1490.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#5d64cc442c)\"><g clip-path=\"url(#cda731c149)\"><g transform=\"matrix(1, 0, 0, 1, 273, 810)\"><g clip-path=\"url(#b7882b91c7)\"><g clip-path=\"url(#aa4a8285d2)\"><g clip-path=\"url(#fe7b8df986)\"><rect x=\"-881\" width=\"2592\" fill=\"#51433a\" y=\"-1548.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#6846a66386)\"><g clip-path=\"url(#18ef44de89)\"><g transform=\"matrix(1, 0, 0, 1, 207, 875)\"><g clip-path=\"url(#931ca940fd)\"><g clip-path=\"url(#0d23d87463)\"><g clip-path=\"url(#5388d97955)\"><rect x=\"-815\" width=\"2592\" fill=\"#51433a\" y=\"-1613.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#3b0bab81dd)\"><g clip-path=\"url(#d3143c9794)\"><g transform=\"matrix(1, 0, 0, 1, 109, 956)\"><g clip-path=\"url(#75469d3c72)\"><g clip-path=\"url(#f1d084efb8)\"><g clip-path=\"url(#fbac5ed90e)\"><rect x=\"-717\" width=\"2592\" fill=\"#51433a\" y=\"-1694.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#089a898f6b)\"><g clip-path=\"url(#95e63c8e21)\"><g transform=\"matrix(1, 0, 0, 1, 470, 517)\"><g clip-path=\"url(#dbbf7461b1)\"><g clip-path=\"url(#6964e1786b)\"><g clip-path=\"url(#06852702f1)\"><rect x=\"-1078\" width=\"2592\" fill=\"#51433a\" y=\"-1255.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#88a632ab3f)\"><g clip-path=\"url(#3e5c2acbda)\"><g transform=\"matrix(1, 0, 0, 1, 506, 438)\"><g clip-path=\"url(#3f180a916e)\"><g clip-path=\"url(#20941760a9)\"><g clip-path=\"url(#c71ac007e0)\"><rect x=\"-1114\" width=\"2592\" fill=\"#51433a\" y=\"-1176.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#00b948d976)\"><g clip-path=\"url(#947a1d63ff)\"><g transform=\"matrix(1, 0, 0, 1, 547, 335)\"><g clip-path=\"url(#a5206d977c)\"><g clip-path=\"url(#6a26ee9980)\"><g clip-path=\"url(#29a7afcdaf)\"><rect x=\"-1155\" width=\"2592\" fill=\"#51433a\" y=\"-1073.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#257dd70fe5)\"><g clip-path=\"url(#655a535dc9)\"><g transform=\"matrix(1, 0, 0, 1, 596, 174)\"><g clip-path=\"url(#e8cae0eee9)\"><g clip-path=\"url(#0ba3635938)\"><g clip-path=\"url(#d766a9897c)\"><rect x=\"-1204\" width=\"2592\" fill=\"#51433a\" y=\"-912.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#11b92ac068)\"><g clip-path=\"url(#24fabffab6)\"><g transform=\"matrix(1, 0, 0, 1, 1076, 1077)\"><g clip-path=\"url(#fb3d562f3c)\"><g clip-path=\"url(#c1fae24fc7)\"><g clip-path=\"url(#071faee9fe)\"><path fill=\"#51433a\" d=\"M 0.265625 0.574219 L 298.941406 0.574219 L 298.941406 36.710938 L 0.265625 36.710938 Z M 0.265625 0.574219 \" fill-opacity=\"1\" fill-rule=\"nonzero\"><\/path><\/g><\/g><\/g><\/g><\/g><\/g><\/g><\/g><\/svg><\/div>\n\t\t\t\t\t\t<\/span>\n\t\t<\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-69b79be e-flex e-con-boxed e-con e-parent\" data-id=\"69b79be\" data-element_type=\"container\" data-e-type=\"container\" data-settings=\"{&quot;background_background&quot;:&quot;classic&quot;}\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t<div class=\"elementor-element elementor-element-b26c3f5 e-con-full e-flex e-con e-child\" data-id=\"b26c3f5\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t<div class=\"elementor-element elementor-element-3ed1169 e-grid e-con-full e-con e-child\" data-id=\"3ed1169\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t<div class=\"elementor-element elementor-element-6351fa5 e-con-full e-flex e-con e-child\" data-id=\"6351fa5\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-71bdcf7 animated-fast elementor-invisible elementor-widget elementor-widget-heading\" data-id=\"71bdcf7\" data-element_type=\"widget\" data-e-type=\"widget\" data-settings=\"{&quot;_animation&quot;:&quot;fadeInUp&quot;,&quot;_animation_delay&quot;:200}\" data-widget_type=\"heading.default\">\n\t\t\t\t\t<h2 class=\"elementor-heading-title elementor-size-default\">Fiscalit\u00e9 immobili\u00e8re au Paraguay : les r\u00e8gles essentielles en 2026<\/h2>\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-e2682a7 animated-fast elementor-invisible elementor-widget elementor-widget-text-editor\" data-id=\"e2682a7\" data-element_type=\"widget\" data-e-type=\"widget\" data-settings=\"{&quot;_animation&quot;:&quot;fadeInUp&quot;,&quot;_animation_delay&quot;:200}\" data-widget_type=\"text-editor.default\">\n\t\t\t\t\t\t\t\t\t<p data-start=\"434\" data-end=\"734\">Le syst\u00e8me fiscal paraguayen est souvent r\u00e9sum\u00e9 par la formule \u00ab 10 \/ 10 \/ 10 \u00bb. Cette pr\u00e9sentation permet de comprendre que les principaux taux d\u2019imposition restent relativement mod\u00e9r\u00e9s. Toutefois, elle ne suffit pas pour calculer pr\u00e9cis\u00e9ment la fiscalit\u00e9 d\u2019un investissement immobilier au Paraguay.<\/p><p data-start=\"736\" data-end=\"1056\">En pratique, l\u2019imp\u00f4t immobilier au Paraguay applicable d\u00e9pend notamment du statut fiscal du propri\u00e9taire, de la mani\u00e8re dont le bien est d\u00e9tenu, de son utilisation et de la nature du revenu per\u00e7u. Les r\u00e8gles ne sont donc pas identiques pour une personne physique r\u00e9sidente au Paraguay, un propri\u00e9taire non-r\u00e9sident ou une soci\u00e9t\u00e9 paraguayenne.<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-9d8d1d2 e-con-full e-flex e-con e-child\" data-id=\"9d8d1d2\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-5827a0b elementor-widget elementor-widget-image\" data-id=\"5827a0b\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"image.default\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<img decoding=\"async\" src=\"https:\/\/auracapital.com.py\/wp-content\/uploads\/elementor\/thumbs\/gestion-fiscale-investissement-immobilier-paraguay-rq40xk8hfzylnb2jel1q0xl3s8rejtlnyf7o990dg0.png\" title=\"gestion-fiscale-investissement-immobilier-paraguay\" alt=\"Documents, calculatrice et cl\u00e9s utilis\u00e9s pour g\u00e9rer la fiscalit\u00e9 d\u2019un investissement immobilier au Paraguay\" loading=\"lazy\" \/>\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-d2cb71e e-flex e-con-boxed e-con e-parent\" data-id=\"d2cb71e\" data-element_type=\"container\" data-e-type=\"container\" data-settings=\"{&quot;background_background&quot;:&quot;classic&quot;}\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t\t\t<div class=\"elementor-element elementor-element-b1216b8 elementor-pagination-type-bullets elementor-arrows-position-inside elementor-pagination-position-outside elementor-widget elementor-widget-n-carousel\" data-id=\"b1216b8\" data-element_type=\"widget\" data-e-type=\"widget\" data-settings=\"{&quot;carousel_items&quot;:[{&quot;slide_title&quot;:&quot;01-&quot;,&quot;_id&quot;:&quot;13dbb20&quot;},{&quot;slide_title&quot;:&quot;02-&quot;,&quot;_id&quot;:&quot;ab1a504&quot;},{&quot;slide_title&quot;:&quot;03-&quot;,&quot;_id&quot;:&quot;8d789a1&quot;},{&quot;_id&quot;:&quot;b60cd0f&quot;,&quot;slide_title&quot;:&quot;04-&quot;},{&quot;_id&quot;:&quot;cf1e9a8&quot;,&quot;slide_title&quot;:&quot;Fiscalit\\u00e9 de la revente pour un propri\\u00e9taire non-r\\u00e9sident&quot;},{&quot;_id&quot;:&quot;bd644a0&quot;,&quot;slide_title&quot;:&quot;Slide #6&quot;},{&quot;_id&quot;:&quot;0256e0c&quot;,&quot;slide_title&quot;:&quot;Slide #7&quot;}],&quot;slides_to_show&quot;:&quot;1&quot;,&quot;slides_to_scroll&quot;:&quot;1&quot;,&quot;slides_to_show_tablet&quot;:&quot;2&quot;,&quot;slides_to_show_mobile&quot;:&quot;1&quot;,&quot;speed&quot;:500,&quot;arrows&quot;:&quot;yes&quot;,&quot;pagination&quot;:&quot;bullets&quot;,&quot;image_spacing_custom&quot;:{&quot;unit&quot;:&quot;px&quot;,&quot;size&quot;:10,&quot;sizes&quot;:[]},&quot;image_spacing_custom_tablet&quot;:{&quot;unit&quot;:&quot;px&quot;,&quot;size&quot;:&quot;&quot;,&quot;sizes&quot;:[]},&quot;image_spacing_custom_mobile&quot;:{&quot;unit&quot;:&quot;px&quot;,&quot;size&quot;:&quot;&quot;,&quot;sizes&quot;:[]}}\" data-widget_type=\"nested-carousel.default\">\n\t\t\t\t\t\t\t<div class=\"e-n-carousel swiper\" role=\"region\" aria-roledescription=\"carousel\" aria-label=\"Carousel\" dir=\"ltr\">\n\t\t\t<div class=\"swiper-wrapper\" aria-live=\"polite\">\n\t\t\t\t\t\t\t\t\t\t<div class=\"swiper-slide\" data-slide=\"1\" role=\"group\" aria-roledescription=\"slide\" aria-label=\"1 of 7\">\n\t\t\t\t\t\t\t<div class=\"elementor-element elementor-element-cae6566 e-flex e-con-boxed e-con e-child\" data-id=\"cae6566\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t\t\t<div class=\"elementor-element elementor-element-da6902b elementor-widget elementor-widget-heading\" data-id=\"da6902b\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t\t<h3 class=\"elementor-heading-title elementor-size-default\">Imposition des revenus locatifs d\u2019un propri\u00e9taire r\u00e9sident au Paraguay<\/h3>\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-557f178 elementor-widget elementor-widget-text-editor\" data-id=\"557f178\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t\t\t\t\t\t<p class=\"isSelectedEnd\">Lorsqu\u2019un bien immobilier au Paraguay appartient \u00e0 une personne physique r\u00e9sidente fiscalement au Paraguay, les loyers rel\u00e8vent g\u00e9n\u00e9ralement de l\u2019IRP applicable aux revenus et gains du capital. Le taux d\u2019imposition immobilier au Paraguay est fix\u00e9 \u00e0 8 %, sans s\u2019appliquer automatiquement \u00e0 la totalit\u00e9 des loyers encaiss\u00e9s.<\/p><p class=\"isSelectedEnd\">Le propri\u00e9taire peut choisir entre deux m\u00e9thodes pour d\u00e9terminer sa base imposable au Paraguay. La premi\u00e8re consiste \u00e0 retenir forfaitairement 50 % du montant des loyers per\u00e7us. Dans ce cas, l\u2019imposition repr\u00e9sente en pratique 4 % des loyers bruts.<\/p><p class=\"isSelectedEnd\">La seconde m\u00e9thode consiste \u00e0 calculer le revenu locatif net r\u00e9el. Certaines d\u00e9penses effectivement pay\u00e9es et correctement justifi\u00e9es peuvent alors \u00eatre d\u00e9duites, notamment l\u2019imp\u00f4t immobilier au Paraguay, les frais de maintenance, de gestion et d\u2019administration. Le taux de 8 % est ensuite appliqu\u00e9 au r\u00e9sultat net obtenu.<\/p><p>Les revenus locatifs et certaines plus-values immobili\u00e8res peuvent relever de l\u2019<span style=\"text-decoration: underline;\"><strong data-start=\"660\" data-end=\"772\"><a class=\"decorated-link\" href=\"https:\/\/www.dnit.gov.py\/web\/portal-institucional\/irp?utm\" target=\"_new\" rel=\"noopener\" data-start=\"662\" data-end=\"770\">imp\u00f4t sur le revenu personnel paraguayen, appel\u00e9 IRP<\/a><\/strong><\/span><\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t\t\t\t\t\t\t\t<div class=\"swiper-slide\" data-slide=\"2\" role=\"group\" aria-roledescription=\"slide\" aria-label=\"2 of 7\">\n\t\t\t\t\t\t\t<div class=\"elementor-element elementor-element-d41ee5a e-flex e-con-boxed e-con e-child\" data-id=\"d41ee5a\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t\t\t<div class=\"elementor-element elementor-element-485e137 elementor-widget elementor-widget-heading\" data-id=\"485e137\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t\t<h3 class=\"elementor-heading-title elementor-size-default\">Imposition des revenus locatifs d\u2019un propri\u00e9taire non-r\u00e9sident<\/h3>\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-238215c elementor-widget elementor-widget-text-editor\" data-id=\"238215c\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t\t\t\t\t\t<p class=\"isSelectedEnd\">Lorsqu\u2019un bien immobilier appartient \u00e0 une personne physique r\u00e9sidente fiscalement au Paraguay, les loyers rel\u00e8vent g\u00e9n\u00e9ralement de l\u2019IRP applicable aux revenus et gains du capital. Le taux d\u2019imposition est fix\u00e9 \u00e0 8 %, sans s\u2019appliquer automatiquement \u00e0 la totalit\u00e9 des loyers encaiss\u00e9s.<\/p><p class=\"isSelectedEnd\">Le propri\u00e9taire peut choisir entre deux m\u00e9thodes pour d\u00e9terminer sa base imposable. La premi\u00e8re consiste \u00e0 retenir forfaitairement 50 % du montant des loyers per\u00e7us. Dans ce cas, l\u2019imposition repr\u00e9sente en pratique 4 % des loyers bruts.<\/p><p class=\"isSelectedEnd\">La seconde m\u00e9thode consiste \u00e0 calculer le revenu locatif net r\u00e9el. Certaines d\u00e9penses effectivement pay\u00e9es et correctement justifi\u00e9es peuvent alors \u00eatre d\u00e9duites, notamment l\u2019imp\u00f4t immobilier, les frais de maintenance, de gestion et d\u2019administration. Le taux de 8 % est ensuite appliqu\u00e9 au r\u00e9sultat net obtenu.<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t\t\t\t\t\t\t\t<div class=\"swiper-slide\" data-slide=\"3\" role=\"group\" aria-roledescription=\"slide\" aria-label=\"3 of 7\">\n\t\t\t\t\t\t\t<div class=\"elementor-element elementor-element-9c350be e-flex e-con-boxed e-con e-child\" data-id=\"9c350be\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t\t\t<div class=\"elementor-element elementor-element-5ebe49e elementor-widget elementor-widget-heading\" data-id=\"5ebe49e\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t\t<h3 class=\"elementor-heading-title elementor-size-default\">TVA applicable \u00e0 la location d\u2019un bien immobilier au Paraguay\n<\/h3>\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-8f565c5 elementor-widget elementor-widget-text-editor\" data-id=\"8f565c5\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t\t\t\t\t\t<p class=\"isSelectedEnd\">Une personne qui poss\u00e8de un appartement au Paraguay sans \u00eatre r\u00e9sidente fiscale paraguayenne rel\u00e8ve g\u00e9n\u00e9ralement de l\u2019Imp\u00f4t sur le revenu des non-r\u00e9sidents, appel\u00e9 INR. Ce r\u00e9gime s\u2019applique aux revenus produits au Paraguay par un propri\u00e9taire \u00e9tabli dans un autre pays.<\/p><p class=\"isSelectedEnd\">Pour la location d\u2019un bien immobilier situ\u00e9 au Paraguay, la base imposable correspond \u00e0 50 % des loyers bruts encaiss\u00e9s. Le taux de l\u2019INR, fix\u00e9 \u00e0 15 %, est ensuite appliqu\u00e9 \u00e0 cette base d\u00e9termin\u00e9e de mani\u00e8re forfaitaire.<\/p><p>L\u2019imposition effective repr\u00e9sente ainsi g\u00e9n\u00e9ralement 7,5 % du montant brut des loyers, avant la prise en compte de l\u2019\u00e9ventuelle TVA applicable. Le paiement est normalement effectu\u00e9 selon les m\u00e9canismes de retenue ou de perception pr\u00e9vus par l\u2019administration fiscale paraguayenne et la situation du propri\u00e9taire.<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t\t\t\t\t\t\t\t<div class=\"swiper-slide\" data-slide=\"4\" role=\"group\" aria-roledescription=\"slide\" aria-label=\"4 of 7\">\n\t\t\t\t\t\t\t<div class=\"elementor-element elementor-element-1a2cc63 e-flex e-con-boxed e-con e-child\" data-id=\"1a2cc63\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t\t\t<div class=\"elementor-element elementor-element-9ae7315 elementor-widget elementor-widget-heading\" data-id=\"9ae7315\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t\t<h3 class=\"elementor-heading-title elementor-size-default\">Fiscalit\u00e9 de la revente pour une personne physique r\u00e9sidente<\/h3>\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-9f2c3ea elementor-widget elementor-widget-text-editor\" data-id=\"9f2c3ea\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t\t\t\t\t\t<p class=\"isSelectedEnd\">Lorsqu\u2019une personne physique r\u00e9sidente au Paraguay revend un bien immobilier, le gain r\u00e9alis\u00e9 entre g\u00e9n\u00e9ralement dans la cat\u00e9gorie des revenus et gains du capital soumis \u00e0 l\u2019IRP. Le taux applicable \u00e0 la base imposable est fix\u00e9 \u00e0 8 %.<\/p><p class=\"isSelectedEnd\">Cette base correspond au montant le plus faible entre 30 % du prix de vente du bien et la plus-value r\u00e9elle document\u00e9e. Cette derni\u00e8re est calcul\u00e9e \u00e0 partir du prix d\u2019acquisition et des frais de vente qui peuvent \u00eatre justifi\u00e9s.<\/p><p>Lorsque la base forfaitaire de 30 % est utilis\u00e9e, l\u2019imposition maximale repr\u00e9sente 2,4 % du prix de vente. Pour retenir la plus-value r\u00e9elle, le propri\u00e9taire doit disposer de justificatifs conformes. L\u2019acte enregistr\u00e9 aupr\u00e8s des registres publics peut notamment \u00e9tablir le co\u00fbt d\u2019acquisition du bien.<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t\t\t\t\t\t\t\t<div class=\"swiper-slide\" data-slide=\"5\" role=\"group\" aria-roledescription=\"slide\" aria-label=\"5 of 7\">\n\t\t\t\t\t\t\t<div class=\"elementor-element elementor-element-80b4ce6 e-flex e-con-boxed e-con e-child\" data-id=\"80b4ce6\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t\t\t<div class=\"elementor-element elementor-element-1a5d804 elementor-widget elementor-widget-heading\" data-id=\"1a5d804\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t\t<h3 class=\"elementor-heading-title elementor-size-default\">Fiscalit\u00e9 de la revente pour un propri\u00e9taire non-r\u00e9sident<\/h3>\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-0502d2d elementor-widget elementor-widget-text-editor\" data-id=\"0502d2d\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t\t\t\t\t\t<p class=\"isSelectedEnd\">Lorsqu\u2019un propri\u00e9taire non-r\u00e9sident revend un bien immobilier situ\u00e9 au Paraguay, la transaction rel\u00e8ve g\u00e9n\u00e9ralement de l\u2019Imp\u00f4t sur le revenu des non-r\u00e9sidents, appel\u00e9 INR. Ce r\u00e9gime s\u2019applique lorsque le vendeur ne poss\u00e8de pas sa r\u00e9sidence fiscale au Paraguay.<\/p><p class=\"isSelectedEnd\">La base imposable est fix\u00e9e forfaitairement \u00e0 30 % du prix total de vente. Le taux officiel de l\u2019INR, qui s\u2019\u00e9l\u00e8ve \u00e0 15 %, est ensuite appliqu\u00e9 uniquement \u00e0 cette fraction du montant de la transaction immobili\u00e8re.<\/p><p>L\u2019imposition effective correspond donc g\u00e9n\u00e9ralement \u00e0 4,5 % du prix de vente du bien. Il est important de distinguer ce taux effectif du taux l\u00e9gal de 15 %, puisque ce dernier ne s\u2019applique pas \u00e0 l\u2019int\u00e9gralit\u00e9 du prix, mais uniquement \u00e0 la base imposable repr\u00e9sentant 30 % de la vente.<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t\t\t\t\t\t\t\t<div class=\"swiper-slide\" data-slide=\"6\" role=\"group\" aria-roledescription=\"slide\" aria-label=\"6 of 7\">\n\t\t\t\t\t\t\t<div class=\"elementor-element elementor-element-851667b e-flex e-con-boxed e-con e-child\" data-id=\"851667b\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t\t\t<div class=\"elementor-element elementor-element-3f75937 elementor-widget elementor-widget-heading\" data-id=\"3f75937\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t\t<h3 class=\"elementor-heading-title elementor-size-default\">Fiscalit\u00e9 d\u2019un investissement immobilier d\u00e9tenu par une soci\u00e9t\u00e9<\/h3>\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-9d6e6a7 elementor-widget elementor-widget-text-editor\" data-id=\"9d6e6a7\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t\t\t\t\t\t<p class=\"isSelectedEnd\">Lorsqu\u2019un propri\u00e9taire non-r\u00e9sident revend un bien immobilier situ\u00e9 au Paraguay, la transaction rel\u00e8ve g\u00e9n\u00e9ralement de l\u2019Imp\u00f4t sur le revenu des non-r\u00e9sidents, appel\u00e9 INR. Ce r\u00e9gime s\u2019applique lorsque le vendeur ne poss\u00e8de pas sa r\u00e9sidence fiscale au Paraguay.<\/p><p class=\"isSelectedEnd\">La base imposable est fix\u00e9e forfaitairement \u00e0 30 % du prix total de vente. Le taux officiel de l\u2019INR, qui s\u2019\u00e9l\u00e8ve \u00e0 15 %, est ensuite appliqu\u00e9 uniquement \u00e0 cette fraction du montant de la transaction immobili\u00e8re.<\/p><p>L\u2019imposition effective correspond donc g\u00e9n\u00e9ralement \u00e0 4,5 % du prix de vente du bien. Il est important de distinguer ce taux effectif du taux l\u00e9gal de 15 %, puisque ce dernier ne s\u2019applique pas \u00e0 l\u2019int\u00e9gralit\u00e9 du prix, mais uniquement \u00e0 la base imposable repr\u00e9sentant 30 % de la vente.<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t\t\t\t\t\t\t\t<div class=\"swiper-slide\" data-slide=\"7\" role=\"group\" aria-roledescription=\"slide\" aria-label=\"7 of 7\">\n\t\t\t\t\t\t\t<div class=\"elementor-element elementor-element-6f2cdcb e-flex e-con-boxed e-con e-child\" data-id=\"6f2cdcb\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t\t\t<div class=\"elementor-element elementor-element-91df68f elementor-widget elementor-widget-text-editor\" data-id=\"91df68f\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t\t\t\t\t\t<p class=\"isSelectedEnd\"><strong>\u00c0 retenir :<\/strong><\/p><p class=\"isSelectedEnd\">Lorsqu\u2019un bien immobilier est d\u00e9tenu par une soci\u00e9t\u00e9 paraguayenne relevant du r\u00e9gime g\u00e9n\u00e9ral, les revenus locatifs et les b\u00e9n\u00e9fices r\u00e9alis\u00e9s lors de sa revente sont int\u00e9gr\u00e9s au r\u00e9sultat imposable de l\u2019entreprise. Ils rel\u00e8vent alors de l\u2019Imp\u00f4t sur le revenu des entreprises, appel\u00e9 IRE.<\/p><p class=\"isSelectedEnd\">Le taux de l\u2019IRE est fix\u00e9 \u00e0 10 % du b\u00e9n\u00e9fice net imposable. La soci\u00e9t\u00e9 peut d\u00e9duire les co\u00fbts et d\u00e9penses n\u00e9cessaires \u00e0 son activit\u00e9 lorsqu\u2019ils sont r\u00e9els, correctement document\u00e9s et fiscalement admis par l\u2019administration.<\/p><p>La fiscalit\u00e9 totale ne se limite toutefois pas toujours \u00e0 10 %. Lorsque les b\u00e9n\u00e9fices sont distribu\u00e9s, l\u2019IDU peut \u00e9galement s\u2019appliquer, \u00e0 8 % pour un b\u00e9n\u00e9ficiaire r\u00e9sident et \u00e0 15 % pour un non-r\u00e9sident. Le choix de la structure d\u00e9pend donc de la strat\u00e9gie patrimoniale.<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t<div class=\"elementor-swiper-button elementor-swiper-button-prev\" role=\"button\" tabindex=\"0\" aria-label=\"Previous\">\n\t\t\t\t<svg aria-hidden=\"true\" class=\"e-font-icon-svg e-eicon-chevron-left\" viewBox=\"0 0 1000 1000\" xmlns=\"http:\/\/www.w3.org\/2000\/svg\"><path d=\"M646 125C629 125 613 133 604 142L308 442C296 454 292 471 292 487 292 504 296 521 308 533L604 854C617 867 629 875 646 875 663 875 679 871 692 858 704 846 713 829 713 812 713 796 708 779 692 767L438 487 692 225C700 217 708 204 708 187 708 171 704 154 692 142 675 129 663 125 646 125Z\"><\/path><\/svg>\t\t\t<\/div>\n\t\t\t<div class=\"elementor-swiper-button elementor-swiper-button-next\" role=\"button\" tabindex=\"0\" aria-label=\"Next\">\n\t\t\t\t<svg aria-hidden=\"true\" class=\"e-font-icon-svg e-eicon-chevron-right\" viewBox=\"0 0 1000 1000\" xmlns=\"http:\/\/www.w3.org\/2000\/svg\"><path d=\"M696 533C708 521 713 504 713 487 713 471 708 454 696 446L400 146C388 133 375 125 354 125 338 125 325 129 313 142 300 154 292 171 292 187 292 204 296 221 308 233L563 492 304 771C292 783 288 800 288 817 288 833 296 850 308 863 321 871 338 875 354 875 371 875 388 867 400 854L696 533Z\"><\/path><\/svg>\t\t\t<\/div>\n\t\t\t\t\t<div class=\"swiper-pagination\"><\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-7980b28 e-flex e-con-boxed e-con e-parent\" data-id=\"7980b28\" data-element_type=\"container\" data-e-type=\"container\" data-settings=\"{&quot;background_background&quot;:&quot;classic&quot;}\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t\t\t<div class=\"elementor-element elementor-element-905655f elementor-widget-divider--view-line_icon animated-fast elementor-view-default elementor-widget-divider--element-align-center elementor-invisible elementor-widget elementor-widget-divider\" data-id=\"905655f\" data-element_type=\"widget\" data-e-type=\"widget\" data-settings=\"{&quot;_animation&quot;:&quot;fadeInUp&quot;}\" data-widget_type=\"divider.default\">\n\t\t\t\t\t\t\t<div class=\"elementor-divider\">\n\t\t\t<span class=\"elementor-divider-separator\">\n\t\t\t\t\t\t\t<div class=\"elementor-icon elementor-divider__element\">\n\t\t\t\t\t<svg xmlns=\"http:\/\/www.w3.org\/2000\/svg\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\" width=\"2000\" zoomAndPan=\"magnify\" viewBox=\"0 0 1500 1499.999933\" height=\"2000\" preserveAspectRatio=\"xMidYMid meet\"><defs><clipPath id=\"f1bd857396\"><path d=\"M 1.0625 1076.394531 L 299.738281 1076.394531 L 299.738281 1112.8125 L 1.0625 1112.8125 Z M 1.0625 1076.394531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"8ba7e99fc9\"><path d=\"M 299.722656 1092.511719 L 23.082031 1076.78125 C 12.390625 1075.046875 2.398438 1082.609375 1.183594 1093.363281 C 0 1103.539062 7.867188 1112.464844 18.070312 1112.679688 Z M 299.722656 1092.511719 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"45b8047bbd\"><path d=\"M 0.0625 0.394531 L 298.738281 0.394531 L 298.738281 36.8125 L 0.0625 36.8125 Z M 0.0625 0.394531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"fc6fa1f106\"><path d=\"M 298.722656 16.511719 L 22.082031 0.78125 C 11.390625 -0.953125 1.398438 6.609375 0.183594 17.363281 C -1 27.539062 6.867188 36.464844 17.070312 36.679688 Z M 298.722656 16.511719 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"1a53ffaf50\"><rect x=\"0\" width=\"299\" y=\"0\" height=\"37\"><\/rect><\/clipPath><clipPath id=\"eac7c98fd8\"><path d=\"M 832 641 L 976 641 L 976 860 L 832 860 Z M 832 641 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"ecd331184a\"><path d=\"M 832.933594 859.269531 L 939.453125 653.886719 C 943.429688 643.804688 955.03125 639.097656 964.902344 643.5625 C 974.230469 647.78125 977.902344 659.082031 972.832031 667.980469 Z M 832.933594 859.269531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"a58a1f4bd8\"><path d=\"M 0.71875 0 L 144 0 L 144 218.398438 L 0.71875 218.398438 Z M 0.71875 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"183b6aabda\"><path d=\"M 0.933594 218.269531 L 107.453125 12.886719 C 111.429688 2.804688 123.03125 -1.902344 132.902344 2.5625 C 142.230469 6.78125 145.902344 18.082031 140.832031 26.980469 Z M 0.933594 218.269531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"c1f88d55e8\"><rect x=\"0\" width=\"144\" y=\"0\" height=\"219\"><\/rect><\/clipPath><clipPath id=\"079a214460\"><path d=\"M 804 583 L 942 583 L 942 848 L 804 848 Z M 804 583 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"547d96ce9b\"><path d=\"M 804.867188 847.183594 L 905.890625 595.359375 C 909.867188 585.273438 921.46875 580.566406 931.34375 585.03125 C 940.667969 589.253906 944.339844 600.550781 939.269531 609.453125 Z M 804.867188 847.183594 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"2f55aefaea\"><path d=\"M 0.640625 0 L 138 0 L 138 264.398438 L 0.640625 264.398438 Z M 0.640625 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"efeff2b9fe\"><path d=\"M 0.867188 264.183594 L 101.890625 12.359375 C 105.867188 2.273438 117.46875 -2.433594 127.34375 2.03125 C 136.667969 6.253906 140.339844 17.550781 135.269531 26.453125 Z M 0.867188 264.183594 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"8615d0bd82\"><rect x=\"0\" width=\"138\" y=\"0\" height=\"265\"><\/rect><\/clipPath><clipPath id=\"8fb4ae0151\"><path d=\"M 863 696 L 1013 696 L 1013 877 L 863 877 Z M 863 696 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"677166b753\"><path d=\"M 863.824219 876.402344 L 978.117188 706.917969 C 983.28125 697.382812 995.367188 694.132812 1004.632812 699.75 C 1013.378906 705.066406 1015.65625 716.730469 1009.550781 724.929688 Z M 863.824219 876.402344 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"2a6a0c5225\"><path d=\"M 0.679688 0 L 150 0 L 150 180.441406 L 0.679688 180.441406 Z M 0.679688 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"0966898650\"><path d=\"M 0.824219 180.402344 L 115.117188 10.917969 C 120.28125 1.382812 132.367188 -1.867188 141.632812 3.75 C 150.378906 9.066406 152.65625 20.730469 146.550781 28.929688 Z M 0.824219 180.402344 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"df4336db3d\"><rect x=\"0\" width=\"150\" y=\"0\" height=\"181\"><\/rect><\/clipPath><clipPath id=\"fc76092c43\"><path d=\"M 896 753 L 1055 753 L 1055 900 L 896 900 Z M 896 753 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"f2a7b07575\"><path d=\"M 896.019531 899.484375 L 1020.667969 761.226562 C 1027.199219 752.570312 1039.652344 751.140625 1047.976562 758.097656 C 1055.839844 764.660156 1056.328125 776.535156 1049.066406 783.734375 Z M 896.019531 899.484375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"2915a0b6eb\"><path d=\"M 0 0 L 159 0 L 159 146.71875 L 0 146.71875 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"424d5cec4a\"><path d=\"M 0.0195312 146.484375 L 124.667969 8.226562 C 131.199219 -0.429688 143.652344 -1.859375 151.976562 5.097656 C 159.839844 11.660156 160.328125 23.535156 153.066406 30.734375 Z M 0.0195312 146.484375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5ea086cdd8\"><rect x=\"0\" width=\"159\" y=\"0\" height=\"147\"><\/rect><\/clipPath><clipPath id=\"e73b860185\"><path d=\"M 930 811 L 1103 811 L 1103 933 L 930 933 Z M 930 811 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5f94a1a887\"><path d=\"M 930.976562 932.410156 L 1070.480469 817.386719 C 1078.226562 809.792969 1090.738281 810.21875 1097.9375 818.296875 C 1104.742188 825.921875 1103.496094 837.765625 1095.265625 843.808594 Z M 930.976562 932.410156 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"d8321e9843\"><path d=\"M 0.878906 0 L 173 0 L 173 121.601562 L 0.878906 121.601562 Z M 0.878906 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"82fd7e8385\"><path d=\"M 0.976562 121.410156 L 140.480469 6.386719 C 148.226562 -1.207031 160.738281 -0.78125 167.9375 7.296875 C 174.742188 14.921875 173.496094 26.765625 165.265625 32.808594 Z M 0.976562 121.410156 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5dc3567e94\"><rect x=\"0\" width=\"173\" y=\"0\" height=\"122\"><\/rect><\/clipPath><clipPath id=\"2d052ccb39\"><path d=\"M 971 876.054688 L 1169 876.054688 L 1169 973 L 971 973 Z M 971 876.054688 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5812fc20c6\"><path d=\"M 971.222656 972.5 L 1139.519531 880.015625 C 1148.539062 874.03125 1160.75 876.796875 1166.308594 886.121094 C 1171.5625 894.898438 1168.101562 906.289062 1158.835938 910.691406 Z M 971.222656 972.5 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"a4ec9e97df\"><path d=\"M 0.199219 0.0546875 L 198 0.0546875 L 198 96.679688 L 0.199219 96.679688 Z M 0.199219 0.0546875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"9f219372f1\"><path d=\"M 0.222656 96.5 L 168.519531 4.015625 C 177.539062 -1.96875 189.75 0.796875 195.308594 10.121094 C 200.5625 18.898438 197.101562 30.289062 187.835938 34.691406 Z M 0.222656 96.5 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"f0b805e397\"><rect x=\"0\" width=\"198\" y=\"0\" height=\"97\"><\/rect><\/clipPath><clipPath id=\"c06946cb67\"><path d=\"M 1018 957 L 1267 957 L 1267 1024.539062 L 1018 1024.539062 Z M 1018 957 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"d90cd9a453\"><path d=\"M 1018.207031 1024.5 L 1240.054688 958.710938 C 1250.109375 954.671875 1261.496094 959.867188 1265.050781 970.070312 C 1268.421875 979.730469 1262.710938 990.179688 1252.78125 992.609375 Z M 1018.207031 1024.5 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"9bca5be400\"><path d=\"M 0 0 L 249 0 L 249 67.519531 L 0 67.519531 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"a9bb225771\"><path d=\"M 0.207031 67.5 L 222.054688 1.710938 C 232.109375 -2.328125 243.496094 2.867188 247.050781 13.070312 C 250.421875 22.730469 244.710938 33.179688 234.78125 35.609375 Z M 0.207031 67.5 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"02dd97ebfd\"><rect x=\"0\" width=\"249\" y=\"0\" height=\"68\"><\/rect><\/clipPath><clipPath id=\"ae52b175c5\"><path d=\"M 779 518 L 906 518 L 906 839 L 779 839 Z M 779 518 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"7d48a82b5a\"><path d=\"M 779.019531 838.859375 L 869.652344 531.878906 C 872.628906 521.460938 883.714844 515.660156 893.984375 519.121094 C 903.671875 522.402344 908.441406 533.308594 904.25 542.660156 Z M 779.019531 838.859375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"4ae51cf3d1\"><path d=\"M 0 0 L 127 0 L 127 321 L 0 321 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"4c6bf716f2\"><path d=\"M 0.0195312 320.859375 L 90.652344 13.878906 C 93.628906 3.460938 104.714844 -2.339844 114.984375 1.121094 C 124.671875 4.402344 129.441406 15.308594 125.25 24.660156 Z M 0.0195312 320.859375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"305d351e9c\"><rect x=\"0\" width=\"127\" y=\"0\" height=\"321\"><\/rect><\/clipPath><clipPath id=\"b1c820e259\"><path d=\"M 754 439 L 870 439 L 870 833 L 754 833 Z M 754 439 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"548d9b092b\"><path d=\"M 754.570312 832.816406 L 832.71875 454.429688 C 834.785156 443.796875 845.324219 437.023438 855.835938 439.574219 C 865.765625 442.003906 871.476562 452.453125 868.136719 462.113281 Z M 754.570312 832.816406 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"1fc5c1291a\"><path d=\"M 0.480469 0 L 116 0 L 116 394 L 0.480469 394 Z M 0.480469 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"1c65b16a8b\"><path d=\"M 0.570312 393.816406 L 78.71875 15.429688 C 80.785156 4.796875 91.324219 -1.976562 101.835938 0.574219 C 111.765625 3.003906 117.476562 13.453125 114.136719 23.113281 Z M 0.570312 393.816406 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"8a47f4b594\"><rect x=\"0\" width=\"116\" y=\"0\" height=\"394\"><\/rect><\/clipPath><clipPath id=\"e3548eaf4e\"><path d=\"M 730 336 L 828.113281 336 L 828.113281 829 L 730 829 Z M 730 336 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"89a1ad436b\"><path d=\"M 730.695312 828.929688 L 791.59375 353.648438 C 792.660156 342.867188 802.53125 335.152344 813.25 336.730469 C 823.367188 338.21875 830.015625 348.089844 827.558594 358.023438 Z M 730.695312 828.929688 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"dd018defa1\"><path d=\"M 0.480469 0 L 98.113281 0 L 98.113281 493 L 0.480469 493 Z M 0.480469 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"8b8a543549\"><path d=\"M 0.695312 492.929688 L 61.59375 17.648438 C 62.660156 6.867188 72.53125 -0.847656 83.25 0.730469 C 93.367188 2.21875 100.015625 12.089844 97.558594 22.023438 Z M 0.695312 492.929688 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"bcb7e4123d\"><rect x=\"0\" width=\"99\" y=\"0\" height=\"493\"><\/rect><\/clipPath><clipPath id=\"1501703ba3\"><path d=\"M 710 175 L 779.628906 175 L 779.628906 827.566406 L 710 827.566406 Z M 710 175 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"306febac40\"><path d=\"M 710.40625 827.136719 L 742.90625 194.070312 C 743.089844 183.226562 752.292969 174.753906 763.105469 175.453125 C 773.3125 176.121094 780.753906 185.414062 779.113281 195.496094 Z M 710.40625 827.136719 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"90d67a6662\"><path d=\"M 0.320312 0 L 69.628906 0 L 69.628906 652.238281 L 0.320312 652.238281 Z M 0.320312 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"4602f05e25\"><path d=\"M 0.40625 652.136719 L 32.90625 19.070312 C 33.089844 8.226562 42.292969 -0.246094 53.105469 0.453125 C 63.3125 1.121094 70.753906 10.414062 69.113281 20.496094 Z M 0.40625 652.136719 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"9d9a1ab0ff\"><rect x=\"0\" width=\"70\" y=\"0\" height=\"653\"><\/rect><\/clipPath><clipPath id=\"2fcd89f33a\"><path d=\"M 669 15.441406 L 706.902344 15.441406 L 706.902344 827 L 669 827 Z M 669 15.441406 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"f4393648f2\"><path d=\"M 687.992188 826.40625 L 669.859375 35.429688 C 669.28125 24.617188 677.878906 15.507812 688.722656 15.476562 C 698.957031 15.414062 707.007812 24.191406 706.0625 34.398438 Z M 687.992188 826.40625 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"0c9a68ba99\"><path d=\"M 0.28125 0.441406 L 37.902344 0.441406 L 37.902344 811.519531 L 0.28125 811.519531 Z M 0.28125 0.441406 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"3e8433c28c\"><path d=\"M 18.992188 811.40625 L 0.859375 20.429688 C 0.28125 9.617188 8.878906 0.507812 19.722656 0.476562 C 29.957031 0.414062 38.007812 9.191406 37.0625 19.398438 Z M 18.992188 811.40625 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"72cca6ccae\"><rect x=\"0\" width=\"38\" y=\"0\" height=\"812\"><\/rect><\/clipPath><clipPath id=\"b4ce4baceb\"><path d=\"M 400.839844 640 L 543.261719 640 L 543.261719 859 L 400.839844 859 Z M 400.839844 640 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"7198b5f228\"><path d=\"M 543.082031 858.238281 L 436.5625 652.855469 C 432.585938 642.769531 420.984375 638.0625 411.109375 642.527344 C 401.785156 646.75 398.113281 658.046875 403.183594 666.949219 Z M 543.082031 858.238281 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"dc91af42fa\"><path d=\"M 0.839844 0 L 143.261719 0 L 143.261719 218.441406 L 0.839844 218.441406 Z M 0.839844 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"f0d2908677\"><path d=\"M 143.082031 218.238281 L 36.5625 12.855469 C 32.585938 2.769531 20.984375 -1.9375 11.109375 2.527344 C 1.785156 6.75 -1.886719 18.046875 3.183594 26.949219 Z M 143.082031 218.238281 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5ec10b3947\"><rect x=\"0\" width=\"144\" y=\"0\" height=\"219\"><\/rect><\/clipPath><clipPath id=\"20458fd00a\"><path d=\"M 434.171875 582.113281 L 572 582.113281 L 572 847 L 434.171875 847 Z M 434.171875 582.113281 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"1228ca72c3\"><path d=\"M 571.117188 846.148438 L 470.097656 594.324219 C 466.117188 584.242188 454.515625 579.535156 444.644531 584 C 435.320312 588.222656 431.644531 599.519531 436.714844 608.417969 Z M 571.117188 846.148438 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"4a8fb754cd\"><path d=\"M 0.171875 0.113281 L 137.121094 0.113281 L 137.121094 264.199219 L 0.171875 264.199219 Z M 0.171875 0.113281 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"df748432ac\"><path d=\"M 137.117188 264.148438 L 36.097656 12.324219 C 32.117188 2.242188 20.515625 -2.464844 10.644531 2 C 1.320312 6.222656 -2.355469 17.519531 2.714844 26.417969 Z M 137.117188 264.148438 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"55be881723\"><rect x=\"0\" width=\"138\" y=\"0\" height=\"265\"><\/rect><\/clipPath><clipPath id=\"2356df5779\"><path d=\"M 363 695 L 512.960938 695 L 512.960938 876 L 363 876 Z M 363 695 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"12347918a3\"><path d=\"M 512.191406 875.367188 L 397.898438 705.886719 C 392.734375 696.347656 380.648438 693.097656 371.382812 698.71875 C 362.636719 704.035156 360.359375 715.695312 366.460938 723.898438 Z M 512.191406 875.367188 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"790776b624\"><path d=\"M 0 0 L 149.320312 0 L 149.320312 180.480469 L 0 180.480469 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"827ea2f8e9\"><path d=\"M 149.191406 180.367188 L 34.898438 10.886719 C 29.734375 1.347656 17.648438 -1.902344 8.382812 3.71875 C -0.363281 9.035156 -2.640625 20.695312 3.460938 28.898438 Z M 149.191406 180.367188 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"caba6e5012\"><rect x=\"0\" width=\"150\" y=\"0\" height=\"181\"><\/rect><\/clipPath><clipPath id=\"767108359b\"><path d=\"M 321 752 L 480 752 L 480 899 L 321 899 Z M 321 752 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"4933ed531a\"><path d=\"M 479.996094 898.421875 L 355.347656 760.164062 C 348.816406 751.507812 336.363281 750.078125 328.039062 757.035156 C 320.175781 763.59375 319.6875 775.472656 326.949219 782.667969 Z M 479.996094 898.421875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"01be50e4cd\"><path d=\"M 0 0 L 159 0 L 159 146.519531 L 0 146.519531 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"327e4e5528\"><path d=\"M 158.996094 146.421875 L 34.347656 8.164062 C 27.816406 -0.492188 15.363281 -1.921875 7.039062 5.035156 C -0.824219 11.59375 -1.3125 23.472656 5.949219 30.667969 Z M 158.996094 146.421875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"0427f9f0a4\"><rect x=\"0\" width=\"159\" y=\"0\" height=\"147\"><\/rect><\/clipPath><clipPath id=\"5d64cc442c\"><path d=\"M 273.5625 810 L 446 810 L 446 932 L 273.5625 932 Z M 273.5625 810 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"cda731c149\"><path d=\"M 445.007812 931.375 L 305.535156 816.351562 C 297.789062 808.761719 285.273438 809.183594 278.078125 817.265625 C 271.273438 824.886719 272.519531 836.734375 280.75 842.777344 Z M 445.007812 931.375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"aa4a8285d2\"><path d=\"M 0.5625 0 L 172.121094 0 L 172.121094 121.398438 L 0.5625 121.398438 Z M 0.5625 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"fe7b8df986\"><path d=\"M 172.007812 121.375 L 32.535156 6.351562 C 24.789062 -1.238281 12.273438 -0.816406 5.078125 7.265625 C -1.726562 14.886719 -0.480469 26.734375 7.75 32.777344 Z M 172.007812 121.375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"b7882b91c7\"><rect x=\"0\" width=\"173\" y=\"0\" height=\"122\"><\/rect><\/clipPath><clipPath id=\"6846a66386\"><path d=\"M 207 875 L 405 875 L 405 972 L 207 972 Z M 207 875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"18ef44de89\"><path d=\"M 404.792969 971.4375 L 236.496094 878.953125 C 227.476562 872.96875 215.265625 875.734375 209.707031 885.058594 C 204.484375 893.835938 207.914062 905.226562 217.179688 909.628906 Z M 404.792969 971.4375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"0d23d87463\"><path d=\"M 0 0 L 197.800781 0 L 197.800781 96.480469 L 0 96.480469 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5388d97955\"><path d=\"M 197.792969 96.4375 L 29.496094 3.953125 C 20.476562 -2.03125 8.265625 0.734375 2.707031 10.058594 C -2.515625 18.835938 0.914062 30.226562 10.179688 34.628906 Z M 197.792969 96.4375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"931ca940fd\"><rect x=\"0\" width=\"198\" y=\"0\" height=\"97\"><\/rect><\/clipPath><clipPath id=\"3b0bab81dd\"><path d=\"M 109.925781 956 L 358 956 L 358 1024 L 109.925781 1024 Z M 109.925781 956 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"d3143c9794\"><path d=\"M 357.777344 1023.46875 L 135.929688 957.679688 C 125.878906 953.640625 114.488281 958.832031 110.933594 969.039062 C 107.5625 978.699219 113.273438 989.144531 123.203125 991.574219 Z M 357.777344 1023.46875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"f1d084efb8\"><path d=\"M 0.925781 0 L 249 0 L 249 67.558594 L 0.925781 67.558594 Z M 0.925781 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"fbac5ed90e\"><path d=\"M 248.777344 67.46875 L 26.929688 1.679688 C 16.878906 -2.359375 5.488281 2.832031 1.933594 13.039062 C -1.4375 22.699219 4.273438 33.144531 14.203125 35.574219 Z M 248.777344 67.46875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"75469d3c72\"><rect x=\"0\" width=\"249\" y=\"0\" height=\"68\"><\/rect><\/clipPath><clipPath id=\"089a898f6b\"><path d=\"M 470 517 L 597 517 L 597 838 L 470 838 Z M 470 517 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"95e63c8e21\"><path d=\"M 596.964844 837.828125 L 506.359375 530.847656 C 503.382812 520.429688 492.296875 514.628906 482.03125 518.089844 C 472.34375 521.371094 467.574219 532.273438 471.765625 541.628906 Z M 596.964844 837.828125 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"6964e1786b\"><path d=\"M 0 0 L 127 0 L 127 321 L 0 321 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"06852702f1\"><path d=\"M 126.964844 320.828125 L 36.359375 13.847656 C 33.382812 3.429688 22.296875 -2.371094 12.03125 1.089844 C 2.34375 4.371094 -2.425781 15.273438 1.765625 24.628906 Z M 126.964844 320.828125 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"dbbf7461b1\"><rect x=\"0\" width=\"127\" y=\"0\" height=\"321\"><\/rect><\/clipPath><clipPath id=\"88a632ab3f\"><path d=\"M 506 438 L 622 438 L 622 832 L 506 832 Z M 506 438 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"3e5c2acbda\"><path d=\"M 621.445312 831.78125 L 543.265625 453.394531 C 541.199219 442.765625 530.691406 435.992188 520.152344 438.542969 C 510.21875 440.972656 504.507812 451.421875 507.847656 461.078125 Z M 621.445312 831.78125 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"20941760a9\"><path d=\"M 0 0 L 115.519531 0 L 115.519531 393.800781 L 0 393.800781 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"c71ac007e0\"><path d=\"M 115.445312 393.78125 L 37.265625 15.394531 C 35.199219 4.765625 24.691406 -2.007812 14.152344 0.542969 C 4.21875 2.972656 -1.492188 13.421875 1.847656 23.078125 Z M 115.445312 393.78125 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"3f180a916e\"><rect x=\"0\" width=\"116\" y=\"0\" height=\"394\"><\/rect><\/clipPath><clipPath id=\"00b948d976\"><path d=\"M 547 335 L 646 335 L 646 828 L 547 828 Z M 547 335 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"947a1d63ff\"><path d=\"M 645.289062 827.894531 L 584.390625 352.585938 C 583.328125 341.804688 573.457031 334.089844 562.734375 335.667969 C 552.621094 337.15625 545.96875 347.027344 548.429688 356.960938 Z M 645.289062 827.894531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"6a26ee9980\"><path d=\"M 0 0 L 98.519531 0 L 98.519531 492.960938 L 0 492.960938 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"29a7afcdaf\"><path d=\"M 98.289062 492.894531 L 37.390625 17.585938 C 36.328125 6.804688 26.457031 -0.910156 15.734375 0.667969 C 5.621094 2.15625 -1.03125 12.027344 1.429688 21.960938 Z M 98.289062 492.894531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"a5206d977c\"><rect x=\"0\" width=\"99\" y=\"0\" height=\"493\"><\/rect><\/clipPath><clipPath id=\"257dd70fe5\"><path d=\"M 596 174 L 666 174 L 666 827 L 596 827 Z M 596 174 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"655a535dc9\"><path d=\"M 665.578125 826.074219 L 633.109375 193.039062 C 632.925781 182.195312 623.722656 173.71875 612.910156 174.386719 C 602.703125 175.054688 595.261719 184.351562 596.902344 194.433594 Z M 665.578125 826.074219 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"0ba3635938\"><path d=\"M 0 0 L 69.679688 0 L 69.679688 652.28125 L 0 652.28125 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"d766a9897c\"><path d=\"M 69.578125 652.074219 L 37.109375 19.039062 C 36.925781 8.195312 27.722656 -0.28125 16.910156 0.386719 C 6.703125 1.054688 -0.738281 10.351562 0.902344 20.433594 Z M 69.578125 652.074219 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"e8cae0eee9\"><rect x=\"0\" width=\"70\" y=\"0\" height=\"653\"><\/rect><\/clipPath><clipPath id=\"11b92ac068\"><path d=\"M 1076.265625 1077.433594 L 1375 1077.433594 L 1375 1113.800781 L 1076.265625 1113.800781 Z M 1076.265625 1077.433594 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"24fabffab6\"><path d=\"M 1076.265625 1093.550781 L 1352.902344 1077.816406 C 1363.625 1076.085938 1373.585938 1083.648438 1374.832031 1094.402344 C 1375.988281 1104.574219 1368.152344 1113.503906 1357.914062 1113.71875 Z M 1076.265625 1093.550781 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"c1fae24fc7\"><path d=\"M 0.265625 0.558594 L 299 0.558594 L 299 36.800781 L 0.265625 36.800781 Z M 0.265625 0.558594 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"071faee9fe\"><path d=\"M 0.265625 16.550781 L 276.902344 0.816406 C 287.625 -0.914062 297.585938 6.648438 298.832031 17.402344 C 299.988281 27.574219 292.152344 36.503906 281.914062 36.71875 Z M 0.265625 16.550781 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"fb3d562f3c\"><rect x=\"0\" width=\"299\" y=\"0\" height=\"37\"><\/rect><\/clipPath><clipPath id=\"bbf0211d8e\"><rect x=\"0\" width=\"1376\" y=\"0\" height=\"1114\"><\/rect><\/clipPath><\/defs><g transform=\"matrix(1, 0, 0, 1, 62, 193)\"><g clip-path=\"url(#bbf0211d8e)\"><g clip-path=\"url(#f1bd857396)\"><g clip-path=\"url(#8ba7e99fc9)\"><g transform=\"matrix(1, 0, 0, 1, 1, 1076)\"><g clip-path=\"url(#1a53ffaf50)\"><g clip-path=\"url(#45b8047bbd)\"><g clip-path=\"url(#fc6fa1f106)\"><path fill=\"#51433a\" d=\"M 0.0625 0.535156 L 298.738281 0.535156 L 298.738281 36.671875 L 0.0625 36.671875 Z M 0.0625 0.535156 \" fill-opacity=\"1\" fill-rule=\"nonzero\"><\/path><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#eac7c98fd8)\"><g clip-path=\"url(#ecd331184a)\"><g transform=\"matrix(1, 0, 0, 1, 832, 641)\"><g clip-path=\"url(#c1f88d55e8)\"><g clip-path=\"url(#a58a1f4bd8)\"><g clip-path=\"url(#183b6aabda)\"><rect x=\"-1440\" width=\"2592\" fill=\"#51433a\" y=\"-1379.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#079a214460)\"><g clip-path=\"url(#547d96ce9b)\"><g transform=\"matrix(1, 0, 0, 1, 804, 583)\"><g clip-path=\"url(#8615d0bd82)\"><g clip-path=\"url(#2f55aefaea)\"><g clip-path=\"url(#efeff2b9fe)\"><rect x=\"-1412\" width=\"2592\" fill=\"#51433a\" y=\"-1321.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#8fb4ae0151)\"><g clip-path=\"url(#677166b753)\"><g transform=\"matrix(1, 0, 0, 1, 863, 696)\"><g clip-path=\"url(#df4336db3d)\"><g clip-path=\"url(#2a6a0c5225)\"><g clip-path=\"url(#0966898650)\"><rect x=\"-1471\" width=\"2592\" fill=\"#51433a\" y=\"-1434.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#fc76092c43)\"><g clip-path=\"url(#f2a7b07575)\"><g transform=\"matrix(1, 0, 0, 1, 896, 753)\"><g clip-path=\"url(#5ea086cdd8)\"><g clip-path=\"url(#2915a0b6eb)\"><g clip-path=\"url(#424d5cec4a)\"><rect x=\"-1504\" width=\"2592\" fill=\"#51433a\" y=\"-1491.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#e73b860185)\"><g clip-path=\"url(#5f94a1a887)\"><g transform=\"matrix(1, 0, 0, 1, 930, 811)\"><g clip-path=\"url(#5dc3567e94)\"><g clip-path=\"url(#d8321e9843)\"><g clip-path=\"url(#82fd7e8385)\"><rect x=\"-1538\" width=\"2592\" fill=\"#51433a\" y=\"-1549.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#2d052ccb39)\"><g clip-path=\"url(#5812fc20c6)\"><g transform=\"matrix(1, 0, 0, 1, 971, 876)\"><g clip-path=\"url(#f0b805e397)\"><g clip-path=\"url(#a4ec9e97df)\"><g clip-path=\"url(#9f219372f1)\"><rect x=\"-1579\" width=\"2592\" fill=\"#51433a\" y=\"-1614.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#c06946cb67)\"><g clip-path=\"url(#d90cd9a453)\"><g transform=\"matrix(1, 0, 0, 1, 1018, 957)\"><g clip-path=\"url(#02dd97ebfd)\"><g clip-path=\"url(#9bca5be400)\"><g clip-path=\"url(#a9bb225771)\"><rect x=\"-1626\" width=\"2592\" fill=\"#51433a\" y=\"-1695.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#ae52b175c5)\"><g clip-path=\"url(#7d48a82b5a)\"><g transform=\"matrix(1, 0, 0, 1, 779, 518)\"><g clip-path=\"url(#305d351e9c)\"><g clip-path=\"url(#4ae51cf3d1)\"><g clip-path=\"url(#4c6bf716f2)\"><rect x=\"-1387\" width=\"2592\" fill=\"#51433a\" y=\"-1256.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#b1c820e259)\"><g clip-path=\"url(#548d9b092b)\"><g transform=\"matrix(1, 0, 0, 1, 754, 439)\"><g clip-path=\"url(#8a47f4b594)\"><g clip-path=\"url(#1fc5c1291a)\"><g clip-path=\"url(#1c65b16a8b)\"><rect x=\"-1362\" width=\"2592\" fill=\"#51433a\" y=\"-1177.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#e3548eaf4e)\"><g clip-path=\"url(#89a1ad436b)\"><g transform=\"matrix(1, 0, 0, 1, 730, 336)\"><g clip-path=\"url(#bcb7e4123d)\"><g clip-path=\"url(#dd018defa1)\"><g clip-path=\"url(#8b8a543549)\"><rect x=\"-1338\" width=\"2592\" fill=\"#51433a\" y=\"-1074.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#1501703ba3)\"><g clip-path=\"url(#306febac40)\"><g transform=\"matrix(1, 0, 0, 1, 710, 175)\"><g clip-path=\"url(#9d9a1ab0ff)\"><g clip-path=\"url(#90d67a6662)\"><g clip-path=\"url(#4602f05e25)\"><rect x=\"-1318\" width=\"2592\" fill=\"#51433a\" y=\"-913.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#2fcd89f33a)\"><g clip-path=\"url(#f4393648f2)\"><g transform=\"matrix(1, 0, 0, 1, 669, 15)\"><g clip-path=\"url(#72cca6ccae)\"><g clip-path=\"url(#0c9a68ba99)\"><g clip-path=\"url(#3e8433c28c)\"><rect x=\"-1277\" width=\"2592\" fill=\"#51433a\" y=\"-753.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#b4ce4baceb)\"><g clip-path=\"url(#7198b5f228)\"><g transform=\"matrix(1, 0, 0, 1, 400, 640)\"><g clip-path=\"url(#5ec10b3947)\"><g clip-path=\"url(#dc91af42fa)\"><g clip-path=\"url(#f0d2908677)\"><rect x=\"-1008\" width=\"2592\" fill=\"#51433a\" y=\"-1378.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#20458fd00a)\"><g clip-path=\"url(#1228ca72c3)\"><g transform=\"matrix(1, 0, 0, 1, 434, 582)\"><g clip-path=\"url(#55be881723)\"><g clip-path=\"url(#4a8fb754cd)\"><g clip-path=\"url(#df748432ac)\"><rect x=\"-1042\" width=\"2592\" fill=\"#51433a\" y=\"-1320.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#2356df5779)\"><g clip-path=\"url(#12347918a3)\"><g transform=\"matrix(1, 0, 0, 1, 363, 695)\"><g clip-path=\"url(#caba6e5012)\"><g clip-path=\"url(#790776b624)\"><g clip-path=\"url(#827ea2f8e9)\"><rect x=\"-971\" width=\"2592\" fill=\"#51433a\" y=\"-1433.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#767108359b)\"><g clip-path=\"url(#4933ed531a)\"><g transform=\"matrix(1, 0, 0, 1, 321, 752)\"><g clip-path=\"url(#0427f9f0a4)\"><g clip-path=\"url(#01be50e4cd)\"><g clip-path=\"url(#327e4e5528)\"><rect x=\"-929\" width=\"2592\" fill=\"#51433a\" y=\"-1490.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#5d64cc442c)\"><g clip-path=\"url(#cda731c149)\"><g transform=\"matrix(1, 0, 0, 1, 273, 810)\"><g clip-path=\"url(#b7882b91c7)\"><g clip-path=\"url(#aa4a8285d2)\"><g clip-path=\"url(#fe7b8df986)\"><rect x=\"-881\" width=\"2592\" fill=\"#51433a\" y=\"-1548.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#6846a66386)\"><g clip-path=\"url(#18ef44de89)\"><g transform=\"matrix(1, 0, 0, 1, 207, 875)\"><g clip-path=\"url(#931ca940fd)\"><g clip-path=\"url(#0d23d87463)\"><g clip-path=\"url(#5388d97955)\"><rect x=\"-815\" width=\"2592\" fill=\"#51433a\" y=\"-1613.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#3b0bab81dd)\"><g clip-path=\"url(#d3143c9794)\"><g transform=\"matrix(1, 0, 0, 1, 109, 956)\"><g clip-path=\"url(#75469d3c72)\"><g clip-path=\"url(#f1d084efb8)\"><g clip-path=\"url(#fbac5ed90e)\"><rect x=\"-717\" width=\"2592\" fill=\"#51433a\" y=\"-1694.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#089a898f6b)\"><g clip-path=\"url(#95e63c8e21)\"><g transform=\"matrix(1, 0, 0, 1, 470, 517)\"><g clip-path=\"url(#dbbf7461b1)\"><g clip-path=\"url(#6964e1786b)\"><g clip-path=\"url(#06852702f1)\"><rect x=\"-1078\" width=\"2592\" fill=\"#51433a\" y=\"-1255.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#88a632ab3f)\"><g clip-path=\"url(#3e5c2acbda)\"><g transform=\"matrix(1, 0, 0, 1, 506, 438)\"><g clip-path=\"url(#3f180a916e)\"><g clip-path=\"url(#20941760a9)\"><g clip-path=\"url(#c71ac007e0)\"><rect x=\"-1114\" width=\"2592\" fill=\"#51433a\" y=\"-1176.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#00b948d976)\"><g clip-path=\"url(#947a1d63ff)\"><g transform=\"matrix(1, 0, 0, 1, 547, 335)\"><g clip-path=\"url(#a5206d977c)\"><g clip-path=\"url(#6a26ee9980)\"><g clip-path=\"url(#29a7afcdaf)\"><rect x=\"-1155\" width=\"2592\" fill=\"#51433a\" y=\"-1073.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#257dd70fe5)\"><g clip-path=\"url(#655a535dc9)\"><g transform=\"matrix(1, 0, 0, 1, 596, 174)\"><g clip-path=\"url(#e8cae0eee9)\"><g clip-path=\"url(#0ba3635938)\"><g clip-path=\"url(#d766a9897c)\"><rect x=\"-1204\" width=\"2592\" fill=\"#51433a\" y=\"-912.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#11b92ac068)\"><g clip-path=\"url(#24fabffab6)\"><g transform=\"matrix(1, 0, 0, 1, 1076, 1077)\"><g clip-path=\"url(#fb3d562f3c)\"><g clip-path=\"url(#c1fae24fc7)\"><g clip-path=\"url(#071faee9fe)\"><path fill=\"#51433a\" d=\"M 0.265625 0.574219 L 298.941406 0.574219 L 298.941406 36.710938 L 0.265625 36.710938 Z M 0.265625 0.574219 \" fill-opacity=\"1\" fill-rule=\"nonzero\"><\/path><\/g><\/g><\/g><\/g><\/g><\/g><\/g><\/g><\/svg><\/div>\n\t\t\t\t\t\t<\/span>\n\t\t<\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-0666139 e-flex e-con-boxed e-con e-parent\" data-id=\"0666139\" data-element_type=\"container\" data-e-type=\"container\" data-settings=\"{&quot;background_background&quot;:&quot;classic&quot;}\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t<div class=\"elementor-element elementor-element-741ac6b e-con-full e-flex e-con e-child\" data-id=\"741ac6b\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t<div class=\"elementor-element elementor-element-9a86873 e-grid e-con-full e-con e-child\" data-id=\"9a86873\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-80395e7 elementor-widget elementor-widget-image\" data-id=\"80395e7\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"image.default\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<img decoding=\"async\" src=\"https:\/\/auracapital.com.py\/wp-content\/uploads\/elementor\/thumbs\/calcul-fiscalite-revenus-locatifs-paraguay-rq40xjan95xbbp3wk2n3gftn6uw1c4hxmak6rz1rm8.png\" title=\"calcul-fiscalite-revenus-locatifs-paraguay\" alt=\"Calcul des revenus locatifs et de la fiscalit\u00e9 immobili\u00e8re au Paraguay\" loading=\"lazy\" \/>\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-7f07a0a e-con-full e-flex e-con e-child\" data-id=\"7f07a0a\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-4734ff5 animated-fast elementor-invisible elementor-widget elementor-widget-heading\" data-id=\"4734ff5\" data-element_type=\"widget\" data-e-type=\"widget\" data-settings=\"{&quot;_animation&quot;:&quot;fadeInUp&quot;,&quot;_animation_delay&quot;:200}\" data-widget_type=\"heading.default\">\n\t\t\t\t\t<h2 class=\"elementor-heading-title elementor-size-default\">Comment sont impos\u00e9s les revenus locatifs au Paraguay ?<\/h2>\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-fd31bec animated-fast elementor-invisible elementor-widget elementor-widget-text-editor\" data-id=\"fd31bec\" data-element_type=\"widget\" data-e-type=\"widget\" data-settings=\"{&quot;_animation&quot;:&quot;fadeInUp&quot;,&quot;_animation_delay&quot;:200}\" data-widget_type=\"text-editor.default\">\n\t\t\t\t\t\t\t\t\t<p data-start=\"434\" data-end=\"734\">Les loyers provenant d\u2019un bien situ\u00e9 au Paraguay constituent des revenus de source paraguayenne. Leur traitement fiscal au Paraguay d\u00e9pend notamment du statut de r\u00e9sident ou de non-r\u00e9sident du propri\u00e9taire.<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-02c36fb e-con e-atomic-element e-flexbox-base e-02c36fb-140c1a5 \" data-id=\"02c36fb\" data-element_type=\"e-flexbox\" data-e-type=\"e-flexbox\" data-interaction-id=\"02c36fb\" data-e-type=\"e-flexbox\" data-id=\"02c36fb\">\n    <div class=\"elementor-element elementor-element-3c8b563 e-grid e-con-full e-con e-parent\" data-id=\"3c8b563\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t<div class=\"elementor-element elementor-element-13c9d3b e-con e-atomic-element e-flexbox-base e-13c9d3b-a3e7b7f \" data-id=\"13c9d3b\" data-element_type=\"e-flexbox\" data-e-type=\"e-flexbox\" data-interaction-id=\"13c9d3b\" data-e-type=\"e-flexbox\" data-id=\"13c9d3b\">\n    <div class=\"elementor-element elementor-element-b58296b e-con e-atomic-element e-flexbox-base e-b58296b-327d6b4 \" data-id=\"b58296b\" data-element_type=\"e-flexbox\" data-e-type=\"e-flexbox\" data-interaction-id=\"b58296b\" data-e-type=\"e-flexbox\" data-id=\"b58296b\">\n    \t\t<div class=\"elementor-element elementor-element-df35e4a elementor-view-default elementor-widget elementor-widget-icon\" data-id=\"df35e4a\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"icon.default\">\n\t\t\t\t\t\t\t<div class=\"elementor-icon-wrapper\">\n\t\t\t<div class=\"elementor-icon\">\n\t\t\t<svg xmlns=\"http:\/\/www.w3.org\/2000\/svg\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\" fill=\"#000000\" height=\"800px\" width=\"800px\" viewBox=\"0 0 231.087 231.087\"><g><path d=\"m230.042,142.627c-1.871-2.744-5.612-3.452-8.355-1.581l-65.513,44.667-14.55-19.473c-1.526-2.036-4.241-2.977-6.788-2.129-3.185,1.06-4.908,4.501-3.848,7.686l11.908,35.785c0.45,1.33 1.184,2.645 2.18,3.757 3.94,4.401 10.702,4.776 15.104,0.836l.777-.695 68.129-60.985c2.216-1.981 2.676-5.346 0.956-7.868z\"><\/path><path d=\"m120.211,190.676h-108.211v-162.49h158.43v124.823c0,3.313 2.687,6 6,6s6-2.687 6-6v-130.823c0-3.313-2.687-6-6-6h-170.43c-3.313,0-6,2.687-6,6v174.49c0,3.313 2.687,6 6,6h114.211c3.313,0 6-2.687 6-6 0-3.314-2.687-6-6-6z\"><\/path><path d=\"m139.694,53.855h-96.959c-3.313,0-6,2.687-6,6s2.687,6 6,6h96.959c3.313,0 6-2.687 6-6s-2.686-6-6-6z\"><\/path><path d=\"m139.694,79.79h-96.959c-3.313,0-6,2.687-6,6s2.687,6 6,6h96.959c3.313,0 6-2.687 6-6s-2.686-6-6-6z\"><\/path><path d=\"m139.694,105.725h-96.959c-3.313,0-6,2.687-6,6s2.687,6 6,6h96.959c3.313,0 6-2.687 6-6s-2.686-6-6-6z\"><\/path><path d=\"m145.694,137.659c0-3.313-2.687-6-6-6h-96.959c-3.313,0-6,2.687-6,6s2.687,6 6,6h96.959c3.314,0 6-2.686 6-6z\"><\/path><path d=\"M42.735,156.329c-3.313,0-6,2.687-6,6s2.687,6,6,6h48.479c3.313,0,6-2.687,6-6s-2.687-6-6-6H42.735z\"><\/path><\/g><\/svg>\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\n<\/div>\n\t\t<div class=\"elementor-element elementor-element-916944a elementor-widget elementor-widget-heading\" data-id=\"916944a\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t\t<h3 class=\"elementor-heading-title elementor-size-default\">Fiscalit\u00e9 des loyers pour une personne physique r\u00e9sidente au Paraguay<\/h3>\t\t\t\t<\/div>\n\t\t\t\t\t\n<hr class=\"e-3960bce-48d45a8 e-divider-base\" data-interaction-id=\"3960bce\"  data-e-type=\"widget\" data-id=\"3960bce\" \/>\n\t\t\t\t<div class=\"elementor-element elementor-element-6421fb0 elementor-widget elementor-widget-text-editor\" data-id=\"6421fb0\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t\t\t\t\t\t<p class=\"PDq2pG_selectionAnchorContainer\" data-start=\"14154\" data-end=\"14271\">Pour une personne physique r\u00e9sidente soumise \u00e0 l\u2019IRP-RGC, la base imposable peut \u00eatre d\u00e9termin\u00e9e selon deux m\u00e9thodes.<\/p><p data-start=\"14273\" data-end=\"14479\">La premi\u00e8re retient <strong data-start=\"14293\" data-end=\"14323\">50 % du montant des loyers<\/strong>. La seconde retient les loyers diminu\u00e9s de l\u2019imp\u00f4t immobilier au Paraguay et des d\u00e9penses r\u00e9elles d\u2019entretien, de gestion et d\u2019administration correctement document\u00e9es.<\/p><p data-start=\"14481\" data-end=\"14622\">La base imposable correspond au r\u00e9sultat le plus faible. Le taux de l\u2019IRP-RGC est ensuite de <strong data-start=\"14574\" data-end=\"14581\">8 %<\/strong>.<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\n<\/div>\n<div class=\"elementor-element elementor-element-afa8a4f e-con e-atomic-element e-flexbox-base e-afa8a4f-c6253ea \" data-id=\"afa8a4f\" data-element_type=\"e-flexbox\" data-e-type=\"e-flexbox\" data-interaction-id=\"afa8a4f\" data-e-type=\"e-flexbox\" data-id=\"afa8a4f\">\n    <div class=\"elementor-element elementor-element-cb30c1d e-con e-atomic-element e-flexbox-base e-cb30c1d-1c09ace \" data-id=\"cb30c1d\" data-element_type=\"e-flexbox\" data-e-type=\"e-flexbox\" data-interaction-id=\"cb30c1d\" data-e-type=\"e-flexbox\" data-id=\"cb30c1d\">\n    \t\t<div class=\"elementor-element elementor-element-a6c1a3b elementor-view-default elementor-widget elementor-widget-icon\" data-id=\"a6c1a3b\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"icon.default\">\n\t\t\t\t\t\t\t<div class=\"elementor-icon-wrapper\">\n\t\t\t<div class=\"elementor-icon\">\n\t\t\t<svg xmlns=\"http:\/\/www.w3.org\/2000\/svg\" width=\"800px\" height=\"800px\" viewBox=\"0 0 1024 1024\" class=\"icon\"><path d=\"M731.25 547.39v72.93H475.06v54.59c0 19.89 4.93 38.51 13.04 55.34h-38.49l-194.73-128c-28.84-18.98-65.64-20.57-96.07-4.18a93.73 93.73 0 0 0-49.29 82.57c0 32.05 16.09 61.54 43.04 78.88l238.79 153.77h339.9v36.57H914.1V547.39H731.25z m-318.4 292.75l-220.7-142.12a20.6 20.6 0 0 1-9.48-17.38c0-11.12 7.59-16.43 10.86-18.2 3.29-1.73 11.88-5.18 21.18 0.91l213.02 140.04h230.7v-73.14h-0.71v-0.04h-54.2c-23.98 0-44.46-15.36-52.11-36.75h179.85v146.68H412.85z m428.11 36.57h-36.57V620.53h36.57v256.18zM232.17 501.66c-20.46-35.7-31.27-76.48-31.27-117.95C200.9 252.64 307.51 146 438.54 146 569.6 146 676.2 252.64 676.2 383.71c0 41.43-10.8 82.21-31.25 117.91l63.46 36.36c26.79-46.77 40.93-100.11 40.93-154.27 0-171.41-139.43-310.86-310.8-310.86S127.76 212.3 127.76 383.71c0 54.2 14.16 107.55 40.95 154.3l63.46-36.35z\" fill=\"#0F1F3C\"><\/path><path d=\"M336.22 350.91l-48.78 54.48 136.73 122.47 170.36-195.97-55.22-48-121.64 139.97z\" fill=\"#0F1F3C\"><\/path><\/svg>\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\n<\/div>\n\t\t<div class=\"elementor-element elementor-element-e065286 elementor-widget elementor-widget-heading\" data-id=\"e065286\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t\t<h3 class=\"elementor-heading-title elementor-size-default\">Fiscalit\u00e9 des loyers pour un propri\u00e9taire non-r\u00e9sident<\/h3>\t\t\t\t<\/div>\n\t\t\t\t\t\n<hr class=\"e-1a29c1d-2fbf043 e-divider-base\" data-interaction-id=\"1a29c1d\"  data-e-type=\"widget\" data-id=\"1a29c1d\" \/>\n\t\t\t\t<div class=\"elementor-element elementor-element-5623188 elementor-widget elementor-widget-text-editor\" data-id=\"5623188\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t\t\t\t\t\t<p class=\"PDq2pG_selectionAnchorContainer\" data-start=\"14746\" data-end=\"14900\">Pour un propri\u00e9taire non-r\u00e9sident, l\u2019INR s\u2019applique \u00e0 une base pr\u00e9sum\u00e9e \u00e9gale \u00e0 <strong data-start=\"14826\" data-end=\"14865\">50 % du montant brut de la location<\/strong>. Le taux de l\u2019INR est de <strong data-start=\"14891\" data-end=\"14899\">15 %<\/strong>.<\/p><p data-start=\"14902\" data-end=\"15153\">Le calcul conduit donc \u00e0 une imposition \u00e9quivalente \u00e0 7,5 % du loyer brut, avant l\u2019IVA et les \u00e9ventuelles autres obligations. Ce taux effectif r\u00e9sulte de la multiplication de la base de 50 % par le taux de 15 %.<\/p><p data-start=\"15155\" data-end=\"15264\">Les modalit\u00e9s de retenue, de d\u00e9claration et de paiement doivent \u00eatre confirm\u00e9es avec un comptable paraguayen.<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\n<\/div>\n\t\t<\/div>\n\t\t\n<\/div>\n<div class=\"elementor-element elementor-element-3d60b41 e-flex e-con-boxed e-con e-parent\" data-id=\"3d60b41\" data-element_type=\"container\" data-e-type=\"container\" data-settings=\"{&quot;background_background&quot;:&quot;classic&quot;}\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t\t\t<div class=\"elementor-element elementor-element-bca2b3c elementor-widget elementor-widget-heading\" data-id=\"bca2b3c\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t\t<h3 class=\"elementor-heading-title elementor-size-default\">Quel taux d\u2019IVA s\u2019applique \u00e0 une location immobili\u00e8re au Paraguay ?<\/h3>\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-6f8962d animated-fast elementor-invisible elementor-widget elementor-widget-text-editor\" data-id=\"6f8962d\" data-element_type=\"widget\" data-e-type=\"widget\" data-settings=\"{&quot;_animation&quot;:&quot;fadeInUp&quot;,&quot;_animation_delay&quot;:200}\" data-widget_type=\"text-editor.default\">\n\t\t\t\t\t\t\t\t\t<p data-start=\"15389\" data-end=\"15453\">L\u2019imp\u00f4t sur le revenu au Paraguay et l\u2019IVA sont deux obligations distinctes.<\/p><p data-start=\"15455\" data-end=\"15685\">Selon les <span style=\"text-decoration: underline;\"><strong data-start=\"1473\" data-end=\"1594\"><a class=\"decorated-link\" href=\"https:\/\/www.dnit.gov.py\/web\/portal-institucional\/preguntas-frecuentes?utm_source=chatgpt.com\" target=\"_new\" rel=\"noopener\" data-start=\"1475\" data-end=\"1592\">informations fiscales officielles de la DNIT<\/a><\/strong><\/span>, le taux de IVA applicable \u00e0 la location d\u2019un logement exclusivement r\u00e9sidentiel est de 5 %.<\/p><p data-start=\"15455\" data-end=\"15685\">En revanche, une location utilis\u00e9e pour une activit\u00e9 commerciale rel\u00e8ve g\u00e9n\u00e9ralement du taux d&#8217;imposition au Paraguay <strong data-start=\"15636\" data-end=\"15644\">10 %<\/strong>.<\/p><p data-start=\"15687\" data-end=\"15866\">Pour une location de courte dur\u00e9e, meubl\u00e9e ou assortie de services, le traitement exact doit \u00eatre v\u00e9rifi\u00e9 selon les prestations r\u00e9ellement fournies et la structure d\u2019exploitation.<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-e18932f e-flex e-con-boxed e-con e-parent\" data-id=\"e18932f\" data-element_type=\"container\" data-e-type=\"container\" data-settings=\"{&quot;background_background&quot;:&quot;classic&quot;}\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t\t\t<div class=\"elementor-element elementor-element-0998ff7 elementor-widget-divider--view-line_icon animated-fast elementor-view-default elementor-widget-divider--element-align-center elementor-invisible elementor-widget elementor-widget-divider\" data-id=\"0998ff7\" data-element_type=\"widget\" data-e-type=\"widget\" data-settings=\"{&quot;_animation&quot;:&quot;fadeInUp&quot;}\" data-widget_type=\"divider.default\">\n\t\t\t\t\t\t\t<div class=\"elementor-divider\">\n\t\t\t<span class=\"elementor-divider-separator\">\n\t\t\t\t\t\t\t<div class=\"elementor-icon elementor-divider__element\">\n\t\t\t\t\t<svg xmlns=\"http:\/\/www.w3.org\/2000\/svg\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\" width=\"2000\" zoomAndPan=\"magnify\" viewBox=\"0 0 1500 1499.999933\" height=\"2000\" preserveAspectRatio=\"xMidYMid meet\"><defs><clipPath id=\"f1bd857396\"><path d=\"M 1.0625 1076.394531 L 299.738281 1076.394531 L 299.738281 1112.8125 L 1.0625 1112.8125 Z M 1.0625 1076.394531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"8ba7e99fc9\"><path d=\"M 299.722656 1092.511719 L 23.082031 1076.78125 C 12.390625 1075.046875 2.398438 1082.609375 1.183594 1093.363281 C 0 1103.539062 7.867188 1112.464844 18.070312 1112.679688 Z M 299.722656 1092.511719 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"45b8047bbd\"><path d=\"M 0.0625 0.394531 L 298.738281 0.394531 L 298.738281 36.8125 L 0.0625 36.8125 Z M 0.0625 0.394531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"fc6fa1f106\"><path d=\"M 298.722656 16.511719 L 22.082031 0.78125 C 11.390625 -0.953125 1.398438 6.609375 0.183594 17.363281 C -1 27.539062 6.867188 36.464844 17.070312 36.679688 Z M 298.722656 16.511719 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"1a53ffaf50\"><rect x=\"0\" width=\"299\" y=\"0\" height=\"37\"><\/rect><\/clipPath><clipPath id=\"eac7c98fd8\"><path d=\"M 832 641 L 976 641 L 976 860 L 832 860 Z M 832 641 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"ecd331184a\"><path d=\"M 832.933594 859.269531 L 939.453125 653.886719 C 943.429688 643.804688 955.03125 639.097656 964.902344 643.5625 C 974.230469 647.78125 977.902344 659.082031 972.832031 667.980469 Z M 832.933594 859.269531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"a58a1f4bd8\"><path d=\"M 0.71875 0 L 144 0 L 144 218.398438 L 0.71875 218.398438 Z M 0.71875 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"183b6aabda\"><path d=\"M 0.933594 218.269531 L 107.453125 12.886719 C 111.429688 2.804688 123.03125 -1.902344 132.902344 2.5625 C 142.230469 6.78125 145.902344 18.082031 140.832031 26.980469 Z M 0.933594 218.269531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"c1f88d55e8\"><rect x=\"0\" width=\"144\" y=\"0\" height=\"219\"><\/rect><\/clipPath><clipPath id=\"079a214460\"><path d=\"M 804 583 L 942 583 L 942 848 L 804 848 Z M 804 583 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"547d96ce9b\"><path d=\"M 804.867188 847.183594 L 905.890625 595.359375 C 909.867188 585.273438 921.46875 580.566406 931.34375 585.03125 C 940.667969 589.253906 944.339844 600.550781 939.269531 609.453125 Z M 804.867188 847.183594 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"2f55aefaea\"><path d=\"M 0.640625 0 L 138 0 L 138 264.398438 L 0.640625 264.398438 Z M 0.640625 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"efeff2b9fe\"><path d=\"M 0.867188 264.183594 L 101.890625 12.359375 C 105.867188 2.273438 117.46875 -2.433594 127.34375 2.03125 C 136.667969 6.253906 140.339844 17.550781 135.269531 26.453125 Z M 0.867188 264.183594 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"8615d0bd82\"><rect x=\"0\" width=\"138\" y=\"0\" height=\"265\"><\/rect><\/clipPath><clipPath id=\"8fb4ae0151\"><path d=\"M 863 696 L 1013 696 L 1013 877 L 863 877 Z M 863 696 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"677166b753\"><path d=\"M 863.824219 876.402344 L 978.117188 706.917969 C 983.28125 697.382812 995.367188 694.132812 1004.632812 699.75 C 1013.378906 705.066406 1015.65625 716.730469 1009.550781 724.929688 Z M 863.824219 876.402344 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"2a6a0c5225\"><path d=\"M 0.679688 0 L 150 0 L 150 180.441406 L 0.679688 180.441406 Z M 0.679688 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"0966898650\"><path d=\"M 0.824219 180.402344 L 115.117188 10.917969 C 120.28125 1.382812 132.367188 -1.867188 141.632812 3.75 C 150.378906 9.066406 152.65625 20.730469 146.550781 28.929688 Z M 0.824219 180.402344 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"df4336db3d\"><rect x=\"0\" width=\"150\" y=\"0\" height=\"181\"><\/rect><\/clipPath><clipPath id=\"fc76092c43\"><path d=\"M 896 753 L 1055 753 L 1055 900 L 896 900 Z M 896 753 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"f2a7b07575\"><path d=\"M 896.019531 899.484375 L 1020.667969 761.226562 C 1027.199219 752.570312 1039.652344 751.140625 1047.976562 758.097656 C 1055.839844 764.660156 1056.328125 776.535156 1049.066406 783.734375 Z M 896.019531 899.484375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"2915a0b6eb\"><path d=\"M 0 0 L 159 0 L 159 146.71875 L 0 146.71875 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"424d5cec4a\"><path d=\"M 0.0195312 146.484375 L 124.667969 8.226562 C 131.199219 -0.429688 143.652344 -1.859375 151.976562 5.097656 C 159.839844 11.660156 160.328125 23.535156 153.066406 30.734375 Z M 0.0195312 146.484375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5ea086cdd8\"><rect x=\"0\" width=\"159\" y=\"0\" height=\"147\"><\/rect><\/clipPath><clipPath id=\"e73b860185\"><path d=\"M 930 811 L 1103 811 L 1103 933 L 930 933 Z M 930 811 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5f94a1a887\"><path d=\"M 930.976562 932.410156 L 1070.480469 817.386719 C 1078.226562 809.792969 1090.738281 810.21875 1097.9375 818.296875 C 1104.742188 825.921875 1103.496094 837.765625 1095.265625 843.808594 Z M 930.976562 932.410156 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"d8321e9843\"><path d=\"M 0.878906 0 L 173 0 L 173 121.601562 L 0.878906 121.601562 Z M 0.878906 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"82fd7e8385\"><path d=\"M 0.976562 121.410156 L 140.480469 6.386719 C 148.226562 -1.207031 160.738281 -0.78125 167.9375 7.296875 C 174.742188 14.921875 173.496094 26.765625 165.265625 32.808594 Z M 0.976562 121.410156 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5dc3567e94\"><rect x=\"0\" width=\"173\" y=\"0\" height=\"122\"><\/rect><\/clipPath><clipPath id=\"2d052ccb39\"><path d=\"M 971 876.054688 L 1169 876.054688 L 1169 973 L 971 973 Z M 971 876.054688 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5812fc20c6\"><path d=\"M 971.222656 972.5 L 1139.519531 880.015625 C 1148.539062 874.03125 1160.75 876.796875 1166.308594 886.121094 C 1171.5625 894.898438 1168.101562 906.289062 1158.835938 910.691406 Z M 971.222656 972.5 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"a4ec9e97df\"><path d=\"M 0.199219 0.0546875 L 198 0.0546875 L 198 96.679688 L 0.199219 96.679688 Z M 0.199219 0.0546875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"9f219372f1\"><path d=\"M 0.222656 96.5 L 168.519531 4.015625 C 177.539062 -1.96875 189.75 0.796875 195.308594 10.121094 C 200.5625 18.898438 197.101562 30.289062 187.835938 34.691406 Z M 0.222656 96.5 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"f0b805e397\"><rect x=\"0\" width=\"198\" y=\"0\" height=\"97\"><\/rect><\/clipPath><clipPath id=\"c06946cb67\"><path d=\"M 1018 957 L 1267 957 L 1267 1024.539062 L 1018 1024.539062 Z M 1018 957 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"d90cd9a453\"><path d=\"M 1018.207031 1024.5 L 1240.054688 958.710938 C 1250.109375 954.671875 1261.496094 959.867188 1265.050781 970.070312 C 1268.421875 979.730469 1262.710938 990.179688 1252.78125 992.609375 Z M 1018.207031 1024.5 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"9bca5be400\"><path d=\"M 0 0 L 249 0 L 249 67.519531 L 0 67.519531 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"a9bb225771\"><path d=\"M 0.207031 67.5 L 222.054688 1.710938 C 232.109375 -2.328125 243.496094 2.867188 247.050781 13.070312 C 250.421875 22.730469 244.710938 33.179688 234.78125 35.609375 Z M 0.207031 67.5 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"02dd97ebfd\"><rect x=\"0\" width=\"249\" y=\"0\" height=\"68\"><\/rect><\/clipPath><clipPath id=\"ae52b175c5\"><path d=\"M 779 518 L 906 518 L 906 839 L 779 839 Z M 779 518 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"7d48a82b5a\"><path d=\"M 779.019531 838.859375 L 869.652344 531.878906 C 872.628906 521.460938 883.714844 515.660156 893.984375 519.121094 C 903.671875 522.402344 908.441406 533.308594 904.25 542.660156 Z M 779.019531 838.859375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"4ae51cf3d1\"><path d=\"M 0 0 L 127 0 L 127 321 L 0 321 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"4c6bf716f2\"><path d=\"M 0.0195312 320.859375 L 90.652344 13.878906 C 93.628906 3.460938 104.714844 -2.339844 114.984375 1.121094 C 124.671875 4.402344 129.441406 15.308594 125.25 24.660156 Z M 0.0195312 320.859375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"305d351e9c\"><rect x=\"0\" width=\"127\" y=\"0\" height=\"321\"><\/rect><\/clipPath><clipPath id=\"b1c820e259\"><path d=\"M 754 439 L 870 439 L 870 833 L 754 833 Z M 754 439 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"548d9b092b\"><path d=\"M 754.570312 832.816406 L 832.71875 454.429688 C 834.785156 443.796875 845.324219 437.023438 855.835938 439.574219 C 865.765625 442.003906 871.476562 452.453125 868.136719 462.113281 Z M 754.570312 832.816406 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"1fc5c1291a\"><path d=\"M 0.480469 0 L 116 0 L 116 394 L 0.480469 394 Z M 0.480469 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"1c65b16a8b\"><path d=\"M 0.570312 393.816406 L 78.71875 15.429688 C 80.785156 4.796875 91.324219 -1.976562 101.835938 0.574219 C 111.765625 3.003906 117.476562 13.453125 114.136719 23.113281 Z M 0.570312 393.816406 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"8a47f4b594\"><rect x=\"0\" width=\"116\" y=\"0\" height=\"394\"><\/rect><\/clipPath><clipPath id=\"e3548eaf4e\"><path d=\"M 730 336 L 828.113281 336 L 828.113281 829 L 730 829 Z M 730 336 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"89a1ad436b\"><path d=\"M 730.695312 828.929688 L 791.59375 353.648438 C 792.660156 342.867188 802.53125 335.152344 813.25 336.730469 C 823.367188 338.21875 830.015625 348.089844 827.558594 358.023438 Z M 730.695312 828.929688 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"dd018defa1\"><path d=\"M 0.480469 0 L 98.113281 0 L 98.113281 493 L 0.480469 493 Z M 0.480469 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"8b8a543549\"><path d=\"M 0.695312 492.929688 L 61.59375 17.648438 C 62.660156 6.867188 72.53125 -0.847656 83.25 0.730469 C 93.367188 2.21875 100.015625 12.089844 97.558594 22.023438 Z M 0.695312 492.929688 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"bcb7e4123d\"><rect x=\"0\" width=\"99\" y=\"0\" height=\"493\"><\/rect><\/clipPath><clipPath id=\"1501703ba3\"><path d=\"M 710 175 L 779.628906 175 L 779.628906 827.566406 L 710 827.566406 Z M 710 175 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"306febac40\"><path d=\"M 710.40625 827.136719 L 742.90625 194.070312 C 743.089844 183.226562 752.292969 174.753906 763.105469 175.453125 C 773.3125 176.121094 780.753906 185.414062 779.113281 195.496094 Z M 710.40625 827.136719 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"90d67a6662\"><path d=\"M 0.320312 0 L 69.628906 0 L 69.628906 652.238281 L 0.320312 652.238281 Z M 0.320312 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"4602f05e25\"><path d=\"M 0.40625 652.136719 L 32.90625 19.070312 C 33.089844 8.226562 42.292969 -0.246094 53.105469 0.453125 C 63.3125 1.121094 70.753906 10.414062 69.113281 20.496094 Z M 0.40625 652.136719 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"9d9a1ab0ff\"><rect x=\"0\" width=\"70\" y=\"0\" height=\"653\"><\/rect><\/clipPath><clipPath id=\"2fcd89f33a\"><path d=\"M 669 15.441406 L 706.902344 15.441406 L 706.902344 827 L 669 827 Z M 669 15.441406 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"f4393648f2\"><path d=\"M 687.992188 826.40625 L 669.859375 35.429688 C 669.28125 24.617188 677.878906 15.507812 688.722656 15.476562 C 698.957031 15.414062 707.007812 24.191406 706.0625 34.398438 Z M 687.992188 826.40625 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"0c9a68ba99\"><path d=\"M 0.28125 0.441406 L 37.902344 0.441406 L 37.902344 811.519531 L 0.28125 811.519531 Z M 0.28125 0.441406 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"3e8433c28c\"><path d=\"M 18.992188 811.40625 L 0.859375 20.429688 C 0.28125 9.617188 8.878906 0.507812 19.722656 0.476562 C 29.957031 0.414062 38.007812 9.191406 37.0625 19.398438 Z M 18.992188 811.40625 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"72cca6ccae\"><rect x=\"0\" width=\"38\" y=\"0\" height=\"812\"><\/rect><\/clipPath><clipPath id=\"b4ce4baceb\"><path d=\"M 400.839844 640 L 543.261719 640 L 543.261719 859 L 400.839844 859 Z M 400.839844 640 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"7198b5f228\"><path d=\"M 543.082031 858.238281 L 436.5625 652.855469 C 432.585938 642.769531 420.984375 638.0625 411.109375 642.527344 C 401.785156 646.75 398.113281 658.046875 403.183594 666.949219 Z M 543.082031 858.238281 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"dc91af42fa\"><path d=\"M 0.839844 0 L 143.261719 0 L 143.261719 218.441406 L 0.839844 218.441406 Z M 0.839844 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"f0d2908677\"><path d=\"M 143.082031 218.238281 L 36.5625 12.855469 C 32.585938 2.769531 20.984375 -1.9375 11.109375 2.527344 C 1.785156 6.75 -1.886719 18.046875 3.183594 26.949219 Z M 143.082031 218.238281 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5ec10b3947\"><rect x=\"0\" width=\"144\" y=\"0\" height=\"219\"><\/rect><\/clipPath><clipPath id=\"20458fd00a\"><path d=\"M 434.171875 582.113281 L 572 582.113281 L 572 847 L 434.171875 847 Z M 434.171875 582.113281 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"1228ca72c3\"><path d=\"M 571.117188 846.148438 L 470.097656 594.324219 C 466.117188 584.242188 454.515625 579.535156 444.644531 584 C 435.320312 588.222656 431.644531 599.519531 436.714844 608.417969 Z M 571.117188 846.148438 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"4a8fb754cd\"><path d=\"M 0.171875 0.113281 L 137.121094 0.113281 L 137.121094 264.199219 L 0.171875 264.199219 Z M 0.171875 0.113281 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"df748432ac\"><path d=\"M 137.117188 264.148438 L 36.097656 12.324219 C 32.117188 2.242188 20.515625 -2.464844 10.644531 2 C 1.320312 6.222656 -2.355469 17.519531 2.714844 26.417969 Z M 137.117188 264.148438 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"55be881723\"><rect x=\"0\" width=\"138\" y=\"0\" height=\"265\"><\/rect><\/clipPath><clipPath id=\"2356df5779\"><path d=\"M 363 695 L 512.960938 695 L 512.960938 876 L 363 876 Z M 363 695 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"12347918a3\"><path d=\"M 512.191406 875.367188 L 397.898438 705.886719 C 392.734375 696.347656 380.648438 693.097656 371.382812 698.71875 C 362.636719 704.035156 360.359375 715.695312 366.460938 723.898438 Z M 512.191406 875.367188 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"790776b624\"><path d=\"M 0 0 L 149.320312 0 L 149.320312 180.480469 L 0 180.480469 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"827ea2f8e9\"><path d=\"M 149.191406 180.367188 L 34.898438 10.886719 C 29.734375 1.347656 17.648438 -1.902344 8.382812 3.71875 C -0.363281 9.035156 -2.640625 20.695312 3.460938 28.898438 Z M 149.191406 180.367188 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"caba6e5012\"><rect x=\"0\" width=\"150\" y=\"0\" height=\"181\"><\/rect><\/clipPath><clipPath id=\"767108359b\"><path d=\"M 321 752 L 480 752 L 480 899 L 321 899 Z M 321 752 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"4933ed531a\"><path d=\"M 479.996094 898.421875 L 355.347656 760.164062 C 348.816406 751.507812 336.363281 750.078125 328.039062 757.035156 C 320.175781 763.59375 319.6875 775.472656 326.949219 782.667969 Z M 479.996094 898.421875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"01be50e4cd\"><path d=\"M 0 0 L 159 0 L 159 146.519531 L 0 146.519531 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"327e4e5528\"><path d=\"M 158.996094 146.421875 L 34.347656 8.164062 C 27.816406 -0.492188 15.363281 -1.921875 7.039062 5.035156 C -0.824219 11.59375 -1.3125 23.472656 5.949219 30.667969 Z M 158.996094 146.421875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"0427f9f0a4\"><rect x=\"0\" width=\"159\" y=\"0\" height=\"147\"><\/rect><\/clipPath><clipPath id=\"5d64cc442c\"><path d=\"M 273.5625 810 L 446 810 L 446 932 L 273.5625 932 Z M 273.5625 810 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"cda731c149\"><path d=\"M 445.007812 931.375 L 305.535156 816.351562 C 297.789062 808.761719 285.273438 809.183594 278.078125 817.265625 C 271.273438 824.886719 272.519531 836.734375 280.75 842.777344 Z M 445.007812 931.375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"aa4a8285d2\"><path d=\"M 0.5625 0 L 172.121094 0 L 172.121094 121.398438 L 0.5625 121.398438 Z M 0.5625 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"fe7b8df986\"><path d=\"M 172.007812 121.375 L 32.535156 6.351562 C 24.789062 -1.238281 12.273438 -0.816406 5.078125 7.265625 C -1.726562 14.886719 -0.480469 26.734375 7.75 32.777344 Z M 172.007812 121.375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"b7882b91c7\"><rect x=\"0\" width=\"173\" y=\"0\" height=\"122\"><\/rect><\/clipPath><clipPath id=\"6846a66386\"><path d=\"M 207 875 L 405 875 L 405 972 L 207 972 Z M 207 875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"18ef44de89\"><path d=\"M 404.792969 971.4375 L 236.496094 878.953125 C 227.476562 872.96875 215.265625 875.734375 209.707031 885.058594 C 204.484375 893.835938 207.914062 905.226562 217.179688 909.628906 Z M 404.792969 971.4375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"0d23d87463\"><path d=\"M 0 0 L 197.800781 0 L 197.800781 96.480469 L 0 96.480469 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5388d97955\"><path d=\"M 197.792969 96.4375 L 29.496094 3.953125 C 20.476562 -2.03125 8.265625 0.734375 2.707031 10.058594 C -2.515625 18.835938 0.914062 30.226562 10.179688 34.628906 Z M 197.792969 96.4375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"931ca940fd\"><rect x=\"0\" width=\"198\" y=\"0\" height=\"97\"><\/rect><\/clipPath><clipPath id=\"3b0bab81dd\"><path d=\"M 109.925781 956 L 358 956 L 358 1024 L 109.925781 1024 Z M 109.925781 956 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"d3143c9794\"><path d=\"M 357.777344 1023.46875 L 135.929688 957.679688 C 125.878906 953.640625 114.488281 958.832031 110.933594 969.039062 C 107.5625 978.699219 113.273438 989.144531 123.203125 991.574219 Z M 357.777344 1023.46875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"f1d084efb8\"><path d=\"M 0.925781 0 L 249 0 L 249 67.558594 L 0.925781 67.558594 Z M 0.925781 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"fbac5ed90e\"><path d=\"M 248.777344 67.46875 L 26.929688 1.679688 C 16.878906 -2.359375 5.488281 2.832031 1.933594 13.039062 C -1.4375 22.699219 4.273438 33.144531 14.203125 35.574219 Z M 248.777344 67.46875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"75469d3c72\"><rect x=\"0\" width=\"249\" y=\"0\" height=\"68\"><\/rect><\/clipPath><clipPath id=\"089a898f6b\"><path d=\"M 470 517 L 597 517 L 597 838 L 470 838 Z M 470 517 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"95e63c8e21\"><path d=\"M 596.964844 837.828125 L 506.359375 530.847656 C 503.382812 520.429688 492.296875 514.628906 482.03125 518.089844 C 472.34375 521.371094 467.574219 532.273438 471.765625 541.628906 Z M 596.964844 837.828125 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"6964e1786b\"><path d=\"M 0 0 L 127 0 L 127 321 L 0 321 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"06852702f1\"><path d=\"M 126.964844 320.828125 L 36.359375 13.847656 C 33.382812 3.429688 22.296875 -2.371094 12.03125 1.089844 C 2.34375 4.371094 -2.425781 15.273438 1.765625 24.628906 Z M 126.964844 320.828125 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"dbbf7461b1\"><rect x=\"0\" width=\"127\" y=\"0\" height=\"321\"><\/rect><\/clipPath><clipPath id=\"88a632ab3f\"><path d=\"M 506 438 L 622 438 L 622 832 L 506 832 Z M 506 438 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"3e5c2acbda\"><path d=\"M 621.445312 831.78125 L 543.265625 453.394531 C 541.199219 442.765625 530.691406 435.992188 520.152344 438.542969 C 510.21875 440.972656 504.507812 451.421875 507.847656 461.078125 Z M 621.445312 831.78125 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"20941760a9\"><path d=\"M 0 0 L 115.519531 0 L 115.519531 393.800781 L 0 393.800781 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"c71ac007e0\"><path d=\"M 115.445312 393.78125 L 37.265625 15.394531 C 35.199219 4.765625 24.691406 -2.007812 14.152344 0.542969 C 4.21875 2.972656 -1.492188 13.421875 1.847656 23.078125 Z M 115.445312 393.78125 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"3f180a916e\"><rect x=\"0\" width=\"116\" y=\"0\" height=\"394\"><\/rect><\/clipPath><clipPath id=\"00b948d976\"><path d=\"M 547 335 L 646 335 L 646 828 L 547 828 Z M 547 335 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"947a1d63ff\"><path d=\"M 645.289062 827.894531 L 584.390625 352.585938 C 583.328125 341.804688 573.457031 334.089844 562.734375 335.667969 C 552.621094 337.15625 545.96875 347.027344 548.429688 356.960938 Z M 645.289062 827.894531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"6a26ee9980\"><path d=\"M 0 0 L 98.519531 0 L 98.519531 492.960938 L 0 492.960938 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"29a7afcdaf\"><path d=\"M 98.289062 492.894531 L 37.390625 17.585938 C 36.328125 6.804688 26.457031 -0.910156 15.734375 0.667969 C 5.621094 2.15625 -1.03125 12.027344 1.429688 21.960938 Z M 98.289062 492.894531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"a5206d977c\"><rect x=\"0\" width=\"99\" y=\"0\" height=\"493\"><\/rect><\/clipPath><clipPath id=\"257dd70fe5\"><path d=\"M 596 174 L 666 174 L 666 827 L 596 827 Z M 596 174 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"655a535dc9\"><path d=\"M 665.578125 826.074219 L 633.109375 193.039062 C 632.925781 182.195312 623.722656 173.71875 612.910156 174.386719 C 602.703125 175.054688 595.261719 184.351562 596.902344 194.433594 Z M 665.578125 826.074219 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"0ba3635938\"><path d=\"M 0 0 L 69.679688 0 L 69.679688 652.28125 L 0 652.28125 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"d766a9897c\"><path d=\"M 69.578125 652.074219 L 37.109375 19.039062 C 36.925781 8.195312 27.722656 -0.28125 16.910156 0.386719 C 6.703125 1.054688 -0.738281 10.351562 0.902344 20.433594 Z M 69.578125 652.074219 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"e8cae0eee9\"><rect x=\"0\" width=\"70\" y=\"0\" height=\"653\"><\/rect><\/clipPath><clipPath id=\"11b92ac068\"><path d=\"M 1076.265625 1077.433594 L 1375 1077.433594 L 1375 1113.800781 L 1076.265625 1113.800781 Z M 1076.265625 1077.433594 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"24fabffab6\"><path d=\"M 1076.265625 1093.550781 L 1352.902344 1077.816406 C 1363.625 1076.085938 1373.585938 1083.648438 1374.832031 1094.402344 C 1375.988281 1104.574219 1368.152344 1113.503906 1357.914062 1113.71875 Z M 1076.265625 1093.550781 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"c1fae24fc7\"><path d=\"M 0.265625 0.558594 L 299 0.558594 L 299 36.800781 L 0.265625 36.800781 Z M 0.265625 0.558594 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"071faee9fe\"><path d=\"M 0.265625 16.550781 L 276.902344 0.816406 C 287.625 -0.914062 297.585938 6.648438 298.832031 17.402344 C 299.988281 27.574219 292.152344 36.503906 281.914062 36.71875 Z M 0.265625 16.550781 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"fb3d562f3c\"><rect x=\"0\" width=\"299\" y=\"0\" height=\"37\"><\/rect><\/clipPath><clipPath id=\"bbf0211d8e\"><rect x=\"0\" width=\"1376\" y=\"0\" height=\"1114\"><\/rect><\/clipPath><\/defs><g transform=\"matrix(1, 0, 0, 1, 62, 193)\"><g clip-path=\"url(#bbf0211d8e)\"><g clip-path=\"url(#f1bd857396)\"><g clip-path=\"url(#8ba7e99fc9)\"><g transform=\"matrix(1, 0, 0, 1, 1, 1076)\"><g clip-path=\"url(#1a53ffaf50)\"><g clip-path=\"url(#45b8047bbd)\"><g clip-path=\"url(#fc6fa1f106)\"><path fill=\"#51433a\" d=\"M 0.0625 0.535156 L 298.738281 0.535156 L 298.738281 36.671875 L 0.0625 36.671875 Z M 0.0625 0.535156 \" fill-opacity=\"1\" fill-rule=\"nonzero\"><\/path><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#eac7c98fd8)\"><g clip-path=\"url(#ecd331184a)\"><g transform=\"matrix(1, 0, 0, 1, 832, 641)\"><g clip-path=\"url(#c1f88d55e8)\"><g clip-path=\"url(#a58a1f4bd8)\"><g clip-path=\"url(#183b6aabda)\"><rect x=\"-1440\" width=\"2592\" fill=\"#51433a\" y=\"-1379.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#079a214460)\"><g clip-path=\"url(#547d96ce9b)\"><g transform=\"matrix(1, 0, 0, 1, 804, 583)\"><g clip-path=\"url(#8615d0bd82)\"><g clip-path=\"url(#2f55aefaea)\"><g clip-path=\"url(#efeff2b9fe)\"><rect x=\"-1412\" width=\"2592\" fill=\"#51433a\" y=\"-1321.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#8fb4ae0151)\"><g clip-path=\"url(#677166b753)\"><g transform=\"matrix(1, 0, 0, 1, 863, 696)\"><g clip-path=\"url(#df4336db3d)\"><g clip-path=\"url(#2a6a0c5225)\"><g clip-path=\"url(#0966898650)\"><rect x=\"-1471\" width=\"2592\" fill=\"#51433a\" y=\"-1434.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#fc76092c43)\"><g clip-path=\"url(#f2a7b07575)\"><g transform=\"matrix(1, 0, 0, 1, 896, 753)\"><g clip-path=\"url(#5ea086cdd8)\"><g clip-path=\"url(#2915a0b6eb)\"><g clip-path=\"url(#424d5cec4a)\"><rect x=\"-1504\" width=\"2592\" fill=\"#51433a\" y=\"-1491.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#e73b860185)\"><g clip-path=\"url(#5f94a1a887)\"><g transform=\"matrix(1, 0, 0, 1, 930, 811)\"><g clip-path=\"url(#5dc3567e94)\"><g clip-path=\"url(#d8321e9843)\"><g clip-path=\"url(#82fd7e8385)\"><rect x=\"-1538\" width=\"2592\" fill=\"#51433a\" y=\"-1549.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#2d052ccb39)\"><g clip-path=\"url(#5812fc20c6)\"><g transform=\"matrix(1, 0, 0, 1, 971, 876)\"><g clip-path=\"url(#f0b805e397)\"><g clip-path=\"url(#a4ec9e97df)\"><g clip-path=\"url(#9f219372f1)\"><rect x=\"-1579\" width=\"2592\" fill=\"#51433a\" y=\"-1614.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#c06946cb67)\"><g clip-path=\"url(#d90cd9a453)\"><g transform=\"matrix(1, 0, 0, 1, 1018, 957)\"><g clip-path=\"url(#02dd97ebfd)\"><g clip-path=\"url(#9bca5be400)\"><g clip-path=\"url(#a9bb225771)\"><rect x=\"-1626\" width=\"2592\" fill=\"#51433a\" y=\"-1695.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#ae52b175c5)\"><g clip-path=\"url(#7d48a82b5a)\"><g transform=\"matrix(1, 0, 0, 1, 779, 518)\"><g clip-path=\"url(#305d351e9c)\"><g clip-path=\"url(#4ae51cf3d1)\"><g clip-path=\"url(#4c6bf716f2)\"><rect x=\"-1387\" width=\"2592\" fill=\"#51433a\" y=\"-1256.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#b1c820e259)\"><g clip-path=\"url(#548d9b092b)\"><g transform=\"matrix(1, 0, 0, 1, 754, 439)\"><g clip-path=\"url(#8a47f4b594)\"><g clip-path=\"url(#1fc5c1291a)\"><g clip-path=\"url(#1c65b16a8b)\"><rect x=\"-1362\" width=\"2592\" fill=\"#51433a\" y=\"-1177.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#e3548eaf4e)\"><g clip-path=\"url(#89a1ad436b)\"><g transform=\"matrix(1, 0, 0, 1, 730, 336)\"><g clip-path=\"url(#bcb7e4123d)\"><g clip-path=\"url(#dd018defa1)\"><g clip-path=\"url(#8b8a543549)\"><rect x=\"-1338\" width=\"2592\" fill=\"#51433a\" y=\"-1074.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#1501703ba3)\"><g clip-path=\"url(#306febac40)\"><g transform=\"matrix(1, 0, 0, 1, 710, 175)\"><g clip-path=\"url(#9d9a1ab0ff)\"><g clip-path=\"url(#90d67a6662)\"><g clip-path=\"url(#4602f05e25)\"><rect x=\"-1318\" width=\"2592\" fill=\"#51433a\" y=\"-913.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#2fcd89f33a)\"><g clip-path=\"url(#f4393648f2)\"><g transform=\"matrix(1, 0, 0, 1, 669, 15)\"><g clip-path=\"url(#72cca6ccae)\"><g clip-path=\"url(#0c9a68ba99)\"><g clip-path=\"url(#3e8433c28c)\"><rect x=\"-1277\" width=\"2592\" fill=\"#51433a\" y=\"-753.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#b4ce4baceb)\"><g clip-path=\"url(#7198b5f228)\"><g transform=\"matrix(1, 0, 0, 1, 400, 640)\"><g clip-path=\"url(#5ec10b3947)\"><g clip-path=\"url(#dc91af42fa)\"><g clip-path=\"url(#f0d2908677)\"><rect x=\"-1008\" width=\"2592\" fill=\"#51433a\" y=\"-1378.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#20458fd00a)\"><g clip-path=\"url(#1228ca72c3)\"><g transform=\"matrix(1, 0, 0, 1, 434, 582)\"><g clip-path=\"url(#55be881723)\"><g clip-path=\"url(#4a8fb754cd)\"><g clip-path=\"url(#df748432ac)\"><rect x=\"-1042\" width=\"2592\" fill=\"#51433a\" y=\"-1320.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#2356df5779)\"><g clip-path=\"url(#12347918a3)\"><g transform=\"matrix(1, 0, 0, 1, 363, 695)\"><g clip-path=\"url(#caba6e5012)\"><g clip-path=\"url(#790776b624)\"><g clip-path=\"url(#827ea2f8e9)\"><rect x=\"-971\" width=\"2592\" fill=\"#51433a\" y=\"-1433.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#767108359b)\"><g clip-path=\"url(#4933ed531a)\"><g transform=\"matrix(1, 0, 0, 1, 321, 752)\"><g clip-path=\"url(#0427f9f0a4)\"><g clip-path=\"url(#01be50e4cd)\"><g clip-path=\"url(#327e4e5528)\"><rect x=\"-929\" width=\"2592\" fill=\"#51433a\" y=\"-1490.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#5d64cc442c)\"><g clip-path=\"url(#cda731c149)\"><g transform=\"matrix(1, 0, 0, 1, 273, 810)\"><g clip-path=\"url(#b7882b91c7)\"><g clip-path=\"url(#aa4a8285d2)\"><g clip-path=\"url(#fe7b8df986)\"><rect x=\"-881\" width=\"2592\" fill=\"#51433a\" y=\"-1548.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#6846a66386)\"><g clip-path=\"url(#18ef44de89)\"><g transform=\"matrix(1, 0, 0, 1, 207, 875)\"><g clip-path=\"url(#931ca940fd)\"><g clip-path=\"url(#0d23d87463)\"><g clip-path=\"url(#5388d97955)\"><rect x=\"-815\" width=\"2592\" fill=\"#51433a\" y=\"-1613.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#3b0bab81dd)\"><g clip-path=\"url(#d3143c9794)\"><g transform=\"matrix(1, 0, 0, 1, 109, 956)\"><g clip-path=\"url(#75469d3c72)\"><g clip-path=\"url(#f1d084efb8)\"><g clip-path=\"url(#fbac5ed90e)\"><rect x=\"-717\" width=\"2592\" fill=\"#51433a\" y=\"-1694.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#089a898f6b)\"><g clip-path=\"url(#95e63c8e21)\"><g transform=\"matrix(1, 0, 0, 1, 470, 517)\"><g clip-path=\"url(#dbbf7461b1)\"><g clip-path=\"url(#6964e1786b)\"><g clip-path=\"url(#06852702f1)\"><rect x=\"-1078\" width=\"2592\" fill=\"#51433a\" y=\"-1255.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#88a632ab3f)\"><g clip-path=\"url(#3e5c2acbda)\"><g transform=\"matrix(1, 0, 0, 1, 506, 438)\"><g clip-path=\"url(#3f180a916e)\"><g clip-path=\"url(#20941760a9)\"><g clip-path=\"url(#c71ac007e0)\"><rect x=\"-1114\" width=\"2592\" fill=\"#51433a\" y=\"-1176.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#00b948d976)\"><g clip-path=\"url(#947a1d63ff)\"><g transform=\"matrix(1, 0, 0, 1, 547, 335)\"><g clip-path=\"url(#a5206d977c)\"><g clip-path=\"url(#6a26ee9980)\"><g clip-path=\"url(#29a7afcdaf)\"><rect x=\"-1155\" width=\"2592\" fill=\"#51433a\" y=\"-1073.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#257dd70fe5)\"><g clip-path=\"url(#655a535dc9)\"><g transform=\"matrix(1, 0, 0, 1, 596, 174)\"><g clip-path=\"url(#e8cae0eee9)\"><g clip-path=\"url(#0ba3635938)\"><g clip-path=\"url(#d766a9897c)\"><rect x=\"-1204\" width=\"2592\" fill=\"#51433a\" y=\"-912.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#11b92ac068)\"><g clip-path=\"url(#24fabffab6)\"><g transform=\"matrix(1, 0, 0, 1, 1076, 1077)\"><g clip-path=\"url(#fb3d562f3c)\"><g clip-path=\"url(#c1fae24fc7)\"><g clip-path=\"url(#071faee9fe)\"><path fill=\"#51433a\" d=\"M 0.265625 0.574219 L 298.941406 0.574219 L 298.941406 36.710938 L 0.265625 36.710938 Z M 0.265625 0.574219 \" fill-opacity=\"1\" fill-rule=\"nonzero\"><\/path><\/g><\/g><\/g><\/g><\/g><\/g><\/g><\/g><\/svg><\/div>\n\t\t\t\t\t\t<\/span>\n\t\t<\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-8baa5dd e-flex e-con-boxed e-con e-parent\" data-id=\"8baa5dd\" data-element_type=\"container\" data-e-type=\"container\" data-settings=\"{&quot;background_background&quot;:&quot;classic&quot;}\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t<div class=\"elementor-element elementor-element-f01ee3b e-con-full e-flex e-con e-child\" data-id=\"f01ee3b\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-5621111 elementor-widget elementor-widget-heading\" data-id=\"5621111\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t\t<h2 class=\"elementor-heading-title elementor-size-default\">Quelles charges peut-on d\u00e9duire des revenus locatifs au Paraguay ?<\/h2>\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-487639e animated-fast elementor-invisible elementor-widget elementor-widget-text-editor\" data-id=\"487639e\" data-element_type=\"widget\" data-e-type=\"widget\" data-settings=\"{&quot;_animation&quot;:&quot;fadeInUp&quot;,&quot;_animation_delay&quot;:200}\" data-widget_type=\"text-editor.default\">\n\t\t\t\t\t\t\t\t\t<p class=\"PDq2pG_selectionAnchorContainer\" data-start=\"16041\" data-end=\"16142\">Dans le cadre de l\u2019IRP-RGC, certaines d\u00e9penses li\u00e9es \u00e0 la location peuvent r\u00e9duire la base imposable.<\/p><p data-start=\"16144\" data-end=\"16387\">La loi mentionne notamment l\u2019imp\u00f4t immobilier ainsi que les d\u00e9penses d\u2019entretien, de gestion et d\u2019administration. Toutefois, elles doivent repr\u00e9senter une d\u00e9pense r\u00e9elle et \u00eatre correctement document\u00e9es.<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-75248d2 e-grid e-con-full e-con e-child\" data-id=\"75248d2\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t<div class=\"elementor-element elementor-element-4066777 e-con-full e-flex e-con e-child\" data-id=\"4066777\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-37b3966 elementor-widget elementor-widget-heading\" data-id=\"37b3966\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t\t<h3 class=\"elementor-heading-title elementor-size-default\">Les conditions \u00e0 respecter pour d\u00e9duire une d\u00e9pense sur ses revenus au Paraguay<\/h3>\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-aeb3c36 elementor-widget elementor-widget-text-editor\" data-id=\"aeb3c36\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t\t\t\t\t\t<p class=\"PDq2pG_selectionAnchorContainer\" data-start=\"16508\" data-end=\"16605\">Une d\u00e9pense ne devient pas automatiquement d\u00e9ductible parce qu\u2019elle concerne un appartement lou\u00e9.<\/p><p data-start=\"16607\" data-end=\"16655\">Pour \u00eatre prise en compte, elle doit notamment :<\/p><ul data-start=\"16657\" data-end=\"16928\"><li data-section-id=\"lqtit4\" data-start=\"16657\" data-end=\"16706\">\u00eatre directement li\u00e9e au bien ou \u00e0 sa gestion<\/li><li data-section-id=\"9it149\" data-start=\"16707\" data-end=\"16737\">avoir r\u00e9ellement \u00e9t\u00e9 pay\u00e9e<\/li><li data-section-id=\"1sr1hq5\" data-start=\"16738\" data-end=\"16785\">\u00eatre accompagn\u00e9e d\u2019un justificatif conforme<\/li><li data-section-id=\"27hpd8\" data-start=\"16786\" data-end=\"16857\">\u00eatre enregistr\u00e9e au nom de la personne ou de la structure concern\u00e9e<\/li><li data-section-id=\"mty0p8\" data-start=\"16858\" data-end=\"16928\">respecter les r\u00e8gles fiscales applicables au r\u00e9gime du propri\u00e9taire<\/li><\/ul>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-110434e elementor-widget elementor-widget-text-editor\" data-id=\"110434e\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t\t\t\t\t\t<p>Les frais de gestion locative, certaines d\u00e9penses d\u2019entretien et les frais administratifs peuvent ainsi \u00eatre retenus lorsqu\u2019ils remplissent ces conditions. En revanche, une d\u00e9pense personnelle ou non document\u00e9e ne doit pas \u00eatre int\u00e9gr\u00e9e au calcul.<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-a9e314b e-con-full e-flex e-con e-child\" data-id=\"a9e314b\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-ae8ddc8 elementor-widget elementor-widget-image\" data-id=\"ae8ddc8\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"image.default\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<img decoding=\"async\" src=\"https:\/\/auracapital.com.py\/wp-content\/uploads\/elementor\/thumbs\/Accompagnement-dun-investisseur-par-lequipe-Aura-Capital-a-Asuncion-rq43k7lfmfj0prl5pzwbljr1608ymmcnaw2sxao8wg.png\" title=\"Accompagnement d\u2019un investisseur par l\u2019\u00e9quipe Aura Capital \u00e0 Asunci\u00f3n\" alt=\"\u00c9quipe Aura Capital accompagnant un investisseur lors de la signature d\u2019un projet immobilier \u00e0 Asunci\u00f3n, au Paraguay, avec maquette de r\u00e9sidence et documents de vente.\" loading=\"lazy\" \/>\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-a57e881 e-grid e-con-full e-con e-child\" data-id=\"a57e881\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t<div class=\"elementor-element elementor-element-b0e233a e-con-full e-flex e-con e-child\" data-id=\"b0e233a\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-1ef686d elementor-widget elementor-widget-heading\" data-id=\"1ef686d\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t\t<h3 class=\"elementor-heading-title elementor-size-default\">Exemple de calcul de l\u2019IRP sur des revenus locatifs<\/h3>\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-e13bf8c elementor-widget elementor-widget-text-editor\" data-id=\"e13bf8c\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t\t\t\t\t\t<p data-start=\"17333\" data-end=\"17440\">Prenons l\u2019exemple simplifi\u00e9 d\u2019une personne physique r\u00e9sidente qui per\u00e7oit <strong data-start=\"17407\" data-end=\"17439\">18 000 USD de loyers annuels<\/strong>.<\/p><p data-start=\"17442\" data-end=\"17503\">Ses d\u00e9penses r\u00e9elles et document\u00e9es atteignent <strong data-start=\"17489\" data-end=\"17502\">3 000 USD<\/strong>.<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-448f65e elementor-widget elementor-widget-text-editor\" data-id=\"448f65e\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t\t\t\t\t\t<p class=\"PDq2pG_selectionAnchorContainer\" data-start=\"17548\" data-end=\"17580\"><strong data-start=\"17548\" data-end=\"17580\">M\u00e9thode 1 : base forfaitaire<\/strong><\/p><p data-start=\"17582\" data-end=\"17616\">50 % de 18 000 USD = <strong data-start=\"17603\" data-end=\"17616\">9 000 USD<\/strong><\/p><p data-start=\"17618\" data-end=\"17657\"><strong data-start=\"17618\" data-end=\"17657\">M\u00e9thode 2 : r\u00e9sultat apr\u00e8s d\u00e9penses<\/strong><\/p><p data-start=\"17659\" data-end=\"17698\">18 000 USD \u2013 3 000 USD = <strong data-start=\"17684\" data-end=\"17698\">15 000 USD<\/strong><\/p><p data-start=\"17700\" data-end=\"17746\">La base la plus faible est donc <strong data-start=\"17732\" data-end=\"17745\">9 000 USD<\/strong>.<\/p><p data-start=\"17748\" data-end=\"17788\">8 % de 9 000 USD = <strong data-start=\"17767\" data-end=\"17788\">720 USD d\u2019IRP-RGC<\/strong><\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-846d07d elementor-widget elementor-widget-image\" data-id=\"846d07d\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"image.default\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<img decoding=\"async\" src=\"https:\/\/auracapital.com.py\/wp-content\/uploads\/elementor\/thumbs\/Plan-de-paiement-pour-un-investissement-immobilier-a-Asuncion-rq43kxwwxsj1quixgb9vjd3xssn8m594qiced1l828.png\" title=\"Plan de paiement pour un investissement immobilier \u00e0 Asunci\u00f3n\" alt=\"Couple accompagn\u00e9 par une conseill\u00e8re lors de la pr\u00e9sentation d\u2019un plan de paiement immobilier \u00e0 Asunci\u00f3n, au Paraguay.\" loading=\"lazy\" \/>\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-1a9df3c e-con-full e-flex e-con e-child\" data-id=\"1a9df3c\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-0eec799 elementor-widget elementor-widget-text-editor\" data-id=\"0eec799\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t\t\t\t\t\t<p class=\"PDq2pG_selectionAnchorContainer\" data-start=\"17825\" data-end=\"17982\">Dans cet exemple, l\u2019imp\u00f4t sur le revenu locatif serait donc de 720 USD en \u00e9quivalent mon\u00e9taire, avant prise en compte de l\u2019IVA et des autres frais \u00e9ventuels.<\/p><p data-start=\"17984\" data-end=\"18294\">Cet exemple est uniquement p\u00e9dagogique. La d\u00e9claration et le paiement sont effectu\u00e9s selon les r\u00e8gles et dans la monnaie pr\u00e9vues par l\u2019administration paraguayenne. La m\u00e9thode utilis\u00e9e correspond aux r\u00e8gles de d\u00e9termination de la base et au taux de 8 % pr\u00e9vus par la loi.<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-a14d615 e-flex e-con-boxed e-con e-parent\" data-id=\"a14d615\" data-element_type=\"container\" data-e-type=\"container\" data-settings=\"{&quot;background_background&quot;:&quot;classic&quot;}\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t\t\t<div class=\"elementor-element elementor-element-72e9c4e elementor-widget-divider--view-line_icon animated-fast elementor-view-default elementor-widget-divider--element-align-center elementor-invisible elementor-widget elementor-widget-divider\" data-id=\"72e9c4e\" data-element_type=\"widget\" data-e-type=\"widget\" data-settings=\"{&quot;_animation&quot;:&quot;fadeInUp&quot;}\" data-widget_type=\"divider.default\">\n\t\t\t\t\t\t\t<div class=\"elementor-divider\">\n\t\t\t<span class=\"elementor-divider-separator\">\n\t\t\t\t\t\t\t<div class=\"elementor-icon elementor-divider__element\">\n\t\t\t\t\t<svg xmlns=\"http:\/\/www.w3.org\/2000\/svg\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\" width=\"2000\" zoomAndPan=\"magnify\" viewBox=\"0 0 1500 1499.999933\" height=\"2000\" preserveAspectRatio=\"xMidYMid meet\"><defs><clipPath id=\"f1bd857396\"><path d=\"M 1.0625 1076.394531 L 299.738281 1076.394531 L 299.738281 1112.8125 L 1.0625 1112.8125 Z M 1.0625 1076.394531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"8ba7e99fc9\"><path d=\"M 299.722656 1092.511719 L 23.082031 1076.78125 C 12.390625 1075.046875 2.398438 1082.609375 1.183594 1093.363281 C 0 1103.539062 7.867188 1112.464844 18.070312 1112.679688 Z M 299.722656 1092.511719 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"45b8047bbd\"><path d=\"M 0.0625 0.394531 L 298.738281 0.394531 L 298.738281 36.8125 L 0.0625 36.8125 Z M 0.0625 0.394531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"fc6fa1f106\"><path d=\"M 298.722656 16.511719 L 22.082031 0.78125 C 11.390625 -0.953125 1.398438 6.609375 0.183594 17.363281 C -1 27.539062 6.867188 36.464844 17.070312 36.679688 Z M 298.722656 16.511719 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"1a53ffaf50\"><rect x=\"0\" width=\"299\" y=\"0\" height=\"37\"><\/rect><\/clipPath><clipPath id=\"eac7c98fd8\"><path d=\"M 832 641 L 976 641 L 976 860 L 832 860 Z M 832 641 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"ecd331184a\"><path d=\"M 832.933594 859.269531 L 939.453125 653.886719 C 943.429688 643.804688 955.03125 639.097656 964.902344 643.5625 C 974.230469 647.78125 977.902344 659.082031 972.832031 667.980469 Z M 832.933594 859.269531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"a58a1f4bd8\"><path d=\"M 0.71875 0 L 144 0 L 144 218.398438 L 0.71875 218.398438 Z M 0.71875 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"183b6aabda\"><path d=\"M 0.933594 218.269531 L 107.453125 12.886719 C 111.429688 2.804688 123.03125 -1.902344 132.902344 2.5625 C 142.230469 6.78125 145.902344 18.082031 140.832031 26.980469 Z M 0.933594 218.269531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"c1f88d55e8\"><rect x=\"0\" width=\"144\" y=\"0\" height=\"219\"><\/rect><\/clipPath><clipPath id=\"079a214460\"><path d=\"M 804 583 L 942 583 L 942 848 L 804 848 Z M 804 583 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"547d96ce9b\"><path d=\"M 804.867188 847.183594 L 905.890625 595.359375 C 909.867188 585.273438 921.46875 580.566406 931.34375 585.03125 C 940.667969 589.253906 944.339844 600.550781 939.269531 609.453125 Z M 804.867188 847.183594 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"2f55aefaea\"><path d=\"M 0.640625 0 L 138 0 L 138 264.398438 L 0.640625 264.398438 Z M 0.640625 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"efeff2b9fe\"><path d=\"M 0.867188 264.183594 L 101.890625 12.359375 C 105.867188 2.273438 117.46875 -2.433594 127.34375 2.03125 C 136.667969 6.253906 140.339844 17.550781 135.269531 26.453125 Z M 0.867188 264.183594 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"8615d0bd82\"><rect x=\"0\" width=\"138\" y=\"0\" height=\"265\"><\/rect><\/clipPath><clipPath id=\"8fb4ae0151\"><path d=\"M 863 696 L 1013 696 L 1013 877 L 863 877 Z M 863 696 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"677166b753\"><path d=\"M 863.824219 876.402344 L 978.117188 706.917969 C 983.28125 697.382812 995.367188 694.132812 1004.632812 699.75 C 1013.378906 705.066406 1015.65625 716.730469 1009.550781 724.929688 Z M 863.824219 876.402344 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"2a6a0c5225\"><path d=\"M 0.679688 0 L 150 0 L 150 180.441406 L 0.679688 180.441406 Z M 0.679688 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"0966898650\"><path d=\"M 0.824219 180.402344 L 115.117188 10.917969 C 120.28125 1.382812 132.367188 -1.867188 141.632812 3.75 C 150.378906 9.066406 152.65625 20.730469 146.550781 28.929688 Z M 0.824219 180.402344 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"df4336db3d\"><rect x=\"0\" width=\"150\" y=\"0\" height=\"181\"><\/rect><\/clipPath><clipPath id=\"fc76092c43\"><path d=\"M 896 753 L 1055 753 L 1055 900 L 896 900 Z M 896 753 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"f2a7b07575\"><path d=\"M 896.019531 899.484375 L 1020.667969 761.226562 C 1027.199219 752.570312 1039.652344 751.140625 1047.976562 758.097656 C 1055.839844 764.660156 1056.328125 776.535156 1049.066406 783.734375 Z M 896.019531 899.484375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"2915a0b6eb\"><path d=\"M 0 0 L 159 0 L 159 146.71875 L 0 146.71875 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"424d5cec4a\"><path d=\"M 0.0195312 146.484375 L 124.667969 8.226562 C 131.199219 -0.429688 143.652344 -1.859375 151.976562 5.097656 C 159.839844 11.660156 160.328125 23.535156 153.066406 30.734375 Z M 0.0195312 146.484375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5ea086cdd8\"><rect x=\"0\" width=\"159\" y=\"0\" height=\"147\"><\/rect><\/clipPath><clipPath id=\"e73b860185\"><path d=\"M 930 811 L 1103 811 L 1103 933 L 930 933 Z M 930 811 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5f94a1a887\"><path d=\"M 930.976562 932.410156 L 1070.480469 817.386719 C 1078.226562 809.792969 1090.738281 810.21875 1097.9375 818.296875 C 1104.742188 825.921875 1103.496094 837.765625 1095.265625 843.808594 Z M 930.976562 932.410156 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"d8321e9843\"><path d=\"M 0.878906 0 L 173 0 L 173 121.601562 L 0.878906 121.601562 Z M 0.878906 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"82fd7e8385\"><path d=\"M 0.976562 121.410156 L 140.480469 6.386719 C 148.226562 -1.207031 160.738281 -0.78125 167.9375 7.296875 C 174.742188 14.921875 173.496094 26.765625 165.265625 32.808594 Z M 0.976562 121.410156 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5dc3567e94\"><rect x=\"0\" width=\"173\" y=\"0\" height=\"122\"><\/rect><\/clipPath><clipPath id=\"2d052ccb39\"><path d=\"M 971 876.054688 L 1169 876.054688 L 1169 973 L 971 973 Z M 971 876.054688 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5812fc20c6\"><path d=\"M 971.222656 972.5 L 1139.519531 880.015625 C 1148.539062 874.03125 1160.75 876.796875 1166.308594 886.121094 C 1171.5625 894.898438 1168.101562 906.289062 1158.835938 910.691406 Z M 971.222656 972.5 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"a4ec9e97df\"><path d=\"M 0.199219 0.0546875 L 198 0.0546875 L 198 96.679688 L 0.199219 96.679688 Z M 0.199219 0.0546875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"9f219372f1\"><path d=\"M 0.222656 96.5 L 168.519531 4.015625 C 177.539062 -1.96875 189.75 0.796875 195.308594 10.121094 C 200.5625 18.898438 197.101562 30.289062 187.835938 34.691406 Z M 0.222656 96.5 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"f0b805e397\"><rect x=\"0\" width=\"198\" y=\"0\" height=\"97\"><\/rect><\/clipPath><clipPath id=\"c06946cb67\"><path d=\"M 1018 957 L 1267 957 L 1267 1024.539062 L 1018 1024.539062 Z M 1018 957 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"d90cd9a453\"><path d=\"M 1018.207031 1024.5 L 1240.054688 958.710938 C 1250.109375 954.671875 1261.496094 959.867188 1265.050781 970.070312 C 1268.421875 979.730469 1262.710938 990.179688 1252.78125 992.609375 Z M 1018.207031 1024.5 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"9bca5be400\"><path d=\"M 0 0 L 249 0 L 249 67.519531 L 0 67.519531 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"a9bb225771\"><path d=\"M 0.207031 67.5 L 222.054688 1.710938 C 232.109375 -2.328125 243.496094 2.867188 247.050781 13.070312 C 250.421875 22.730469 244.710938 33.179688 234.78125 35.609375 Z M 0.207031 67.5 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"02dd97ebfd\"><rect x=\"0\" width=\"249\" y=\"0\" height=\"68\"><\/rect><\/clipPath><clipPath id=\"ae52b175c5\"><path d=\"M 779 518 L 906 518 L 906 839 L 779 839 Z M 779 518 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"7d48a82b5a\"><path d=\"M 779.019531 838.859375 L 869.652344 531.878906 C 872.628906 521.460938 883.714844 515.660156 893.984375 519.121094 C 903.671875 522.402344 908.441406 533.308594 904.25 542.660156 Z M 779.019531 838.859375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"4ae51cf3d1\"><path d=\"M 0 0 L 127 0 L 127 321 L 0 321 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"4c6bf716f2\"><path d=\"M 0.0195312 320.859375 L 90.652344 13.878906 C 93.628906 3.460938 104.714844 -2.339844 114.984375 1.121094 C 124.671875 4.402344 129.441406 15.308594 125.25 24.660156 Z M 0.0195312 320.859375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"305d351e9c\"><rect x=\"0\" width=\"127\" y=\"0\" height=\"321\"><\/rect><\/clipPath><clipPath id=\"b1c820e259\"><path d=\"M 754 439 L 870 439 L 870 833 L 754 833 Z M 754 439 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"548d9b092b\"><path d=\"M 754.570312 832.816406 L 832.71875 454.429688 C 834.785156 443.796875 845.324219 437.023438 855.835938 439.574219 C 865.765625 442.003906 871.476562 452.453125 868.136719 462.113281 Z M 754.570312 832.816406 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"1fc5c1291a\"><path d=\"M 0.480469 0 L 116 0 L 116 394 L 0.480469 394 Z M 0.480469 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"1c65b16a8b\"><path d=\"M 0.570312 393.816406 L 78.71875 15.429688 C 80.785156 4.796875 91.324219 -1.976562 101.835938 0.574219 C 111.765625 3.003906 117.476562 13.453125 114.136719 23.113281 Z M 0.570312 393.816406 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"8a47f4b594\"><rect x=\"0\" width=\"116\" y=\"0\" height=\"394\"><\/rect><\/clipPath><clipPath id=\"e3548eaf4e\"><path d=\"M 730 336 L 828.113281 336 L 828.113281 829 L 730 829 Z M 730 336 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"89a1ad436b\"><path d=\"M 730.695312 828.929688 L 791.59375 353.648438 C 792.660156 342.867188 802.53125 335.152344 813.25 336.730469 C 823.367188 338.21875 830.015625 348.089844 827.558594 358.023438 Z M 730.695312 828.929688 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"dd018defa1\"><path d=\"M 0.480469 0 L 98.113281 0 L 98.113281 493 L 0.480469 493 Z M 0.480469 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"8b8a543549\"><path d=\"M 0.695312 492.929688 L 61.59375 17.648438 C 62.660156 6.867188 72.53125 -0.847656 83.25 0.730469 C 93.367188 2.21875 100.015625 12.089844 97.558594 22.023438 Z M 0.695312 492.929688 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"bcb7e4123d\"><rect x=\"0\" width=\"99\" y=\"0\" height=\"493\"><\/rect><\/clipPath><clipPath id=\"1501703ba3\"><path d=\"M 710 175 L 779.628906 175 L 779.628906 827.566406 L 710 827.566406 Z M 710 175 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"306febac40\"><path d=\"M 710.40625 827.136719 L 742.90625 194.070312 C 743.089844 183.226562 752.292969 174.753906 763.105469 175.453125 C 773.3125 176.121094 780.753906 185.414062 779.113281 195.496094 Z M 710.40625 827.136719 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"90d67a6662\"><path d=\"M 0.320312 0 L 69.628906 0 L 69.628906 652.238281 L 0.320312 652.238281 Z M 0.320312 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"4602f05e25\"><path d=\"M 0.40625 652.136719 L 32.90625 19.070312 C 33.089844 8.226562 42.292969 -0.246094 53.105469 0.453125 C 63.3125 1.121094 70.753906 10.414062 69.113281 20.496094 Z M 0.40625 652.136719 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"9d9a1ab0ff\"><rect x=\"0\" width=\"70\" y=\"0\" height=\"653\"><\/rect><\/clipPath><clipPath id=\"2fcd89f33a\"><path d=\"M 669 15.441406 L 706.902344 15.441406 L 706.902344 827 L 669 827 Z M 669 15.441406 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"f4393648f2\"><path d=\"M 687.992188 826.40625 L 669.859375 35.429688 C 669.28125 24.617188 677.878906 15.507812 688.722656 15.476562 C 698.957031 15.414062 707.007812 24.191406 706.0625 34.398438 Z M 687.992188 826.40625 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"0c9a68ba99\"><path d=\"M 0.28125 0.441406 L 37.902344 0.441406 L 37.902344 811.519531 L 0.28125 811.519531 Z M 0.28125 0.441406 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"3e8433c28c\"><path d=\"M 18.992188 811.40625 L 0.859375 20.429688 C 0.28125 9.617188 8.878906 0.507812 19.722656 0.476562 C 29.957031 0.414062 38.007812 9.191406 37.0625 19.398438 Z M 18.992188 811.40625 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"72cca6ccae\"><rect x=\"0\" width=\"38\" y=\"0\" height=\"812\"><\/rect><\/clipPath><clipPath id=\"b4ce4baceb\"><path d=\"M 400.839844 640 L 543.261719 640 L 543.261719 859 L 400.839844 859 Z M 400.839844 640 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"7198b5f228\"><path d=\"M 543.082031 858.238281 L 436.5625 652.855469 C 432.585938 642.769531 420.984375 638.0625 411.109375 642.527344 C 401.785156 646.75 398.113281 658.046875 403.183594 666.949219 Z M 543.082031 858.238281 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"dc91af42fa\"><path d=\"M 0.839844 0 L 143.261719 0 L 143.261719 218.441406 L 0.839844 218.441406 Z M 0.839844 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"f0d2908677\"><path d=\"M 143.082031 218.238281 L 36.5625 12.855469 C 32.585938 2.769531 20.984375 -1.9375 11.109375 2.527344 C 1.785156 6.75 -1.886719 18.046875 3.183594 26.949219 Z M 143.082031 218.238281 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5ec10b3947\"><rect x=\"0\" width=\"144\" y=\"0\" height=\"219\"><\/rect><\/clipPath><clipPath id=\"20458fd00a\"><path d=\"M 434.171875 582.113281 L 572 582.113281 L 572 847 L 434.171875 847 Z M 434.171875 582.113281 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"1228ca72c3\"><path d=\"M 571.117188 846.148438 L 470.097656 594.324219 C 466.117188 584.242188 454.515625 579.535156 444.644531 584 C 435.320312 588.222656 431.644531 599.519531 436.714844 608.417969 Z M 571.117188 846.148438 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"4a8fb754cd\"><path d=\"M 0.171875 0.113281 L 137.121094 0.113281 L 137.121094 264.199219 L 0.171875 264.199219 Z M 0.171875 0.113281 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"df748432ac\"><path d=\"M 137.117188 264.148438 L 36.097656 12.324219 C 32.117188 2.242188 20.515625 -2.464844 10.644531 2 C 1.320312 6.222656 -2.355469 17.519531 2.714844 26.417969 Z M 137.117188 264.148438 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"55be881723\"><rect x=\"0\" width=\"138\" y=\"0\" height=\"265\"><\/rect><\/clipPath><clipPath id=\"2356df5779\"><path d=\"M 363 695 L 512.960938 695 L 512.960938 876 L 363 876 Z M 363 695 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"12347918a3\"><path d=\"M 512.191406 875.367188 L 397.898438 705.886719 C 392.734375 696.347656 380.648438 693.097656 371.382812 698.71875 C 362.636719 704.035156 360.359375 715.695312 366.460938 723.898438 Z M 512.191406 875.367188 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"790776b624\"><path d=\"M 0 0 L 149.320312 0 L 149.320312 180.480469 L 0 180.480469 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"827ea2f8e9\"><path d=\"M 149.191406 180.367188 L 34.898438 10.886719 C 29.734375 1.347656 17.648438 -1.902344 8.382812 3.71875 C -0.363281 9.035156 -2.640625 20.695312 3.460938 28.898438 Z M 149.191406 180.367188 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"caba6e5012\"><rect x=\"0\" width=\"150\" y=\"0\" height=\"181\"><\/rect><\/clipPath><clipPath id=\"767108359b\"><path d=\"M 321 752 L 480 752 L 480 899 L 321 899 Z M 321 752 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"4933ed531a\"><path d=\"M 479.996094 898.421875 L 355.347656 760.164062 C 348.816406 751.507812 336.363281 750.078125 328.039062 757.035156 C 320.175781 763.59375 319.6875 775.472656 326.949219 782.667969 Z M 479.996094 898.421875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"01be50e4cd\"><path d=\"M 0 0 L 159 0 L 159 146.519531 L 0 146.519531 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"327e4e5528\"><path d=\"M 158.996094 146.421875 L 34.347656 8.164062 C 27.816406 -0.492188 15.363281 -1.921875 7.039062 5.035156 C -0.824219 11.59375 -1.3125 23.472656 5.949219 30.667969 Z M 158.996094 146.421875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"0427f9f0a4\"><rect x=\"0\" width=\"159\" y=\"0\" height=\"147\"><\/rect><\/clipPath><clipPath id=\"5d64cc442c\"><path d=\"M 273.5625 810 L 446 810 L 446 932 L 273.5625 932 Z M 273.5625 810 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"cda731c149\"><path d=\"M 445.007812 931.375 L 305.535156 816.351562 C 297.789062 808.761719 285.273438 809.183594 278.078125 817.265625 C 271.273438 824.886719 272.519531 836.734375 280.75 842.777344 Z M 445.007812 931.375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"aa4a8285d2\"><path d=\"M 0.5625 0 L 172.121094 0 L 172.121094 121.398438 L 0.5625 121.398438 Z M 0.5625 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"fe7b8df986\"><path d=\"M 172.007812 121.375 L 32.535156 6.351562 C 24.789062 -1.238281 12.273438 -0.816406 5.078125 7.265625 C -1.726562 14.886719 -0.480469 26.734375 7.75 32.777344 Z M 172.007812 121.375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"b7882b91c7\"><rect x=\"0\" width=\"173\" y=\"0\" height=\"122\"><\/rect><\/clipPath><clipPath id=\"6846a66386\"><path d=\"M 207 875 L 405 875 L 405 972 L 207 972 Z M 207 875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"18ef44de89\"><path d=\"M 404.792969 971.4375 L 236.496094 878.953125 C 227.476562 872.96875 215.265625 875.734375 209.707031 885.058594 C 204.484375 893.835938 207.914062 905.226562 217.179688 909.628906 Z M 404.792969 971.4375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"0d23d87463\"><path d=\"M 0 0 L 197.800781 0 L 197.800781 96.480469 L 0 96.480469 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5388d97955\"><path d=\"M 197.792969 96.4375 L 29.496094 3.953125 C 20.476562 -2.03125 8.265625 0.734375 2.707031 10.058594 C -2.515625 18.835938 0.914062 30.226562 10.179688 34.628906 Z M 197.792969 96.4375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"931ca940fd\"><rect x=\"0\" width=\"198\" y=\"0\" height=\"97\"><\/rect><\/clipPath><clipPath id=\"3b0bab81dd\"><path d=\"M 109.925781 956 L 358 956 L 358 1024 L 109.925781 1024 Z M 109.925781 956 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"d3143c9794\"><path d=\"M 357.777344 1023.46875 L 135.929688 957.679688 C 125.878906 953.640625 114.488281 958.832031 110.933594 969.039062 C 107.5625 978.699219 113.273438 989.144531 123.203125 991.574219 Z M 357.777344 1023.46875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"f1d084efb8\"><path d=\"M 0.925781 0 L 249 0 L 249 67.558594 L 0.925781 67.558594 Z M 0.925781 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"fbac5ed90e\"><path d=\"M 248.777344 67.46875 L 26.929688 1.679688 C 16.878906 -2.359375 5.488281 2.832031 1.933594 13.039062 C -1.4375 22.699219 4.273438 33.144531 14.203125 35.574219 Z M 248.777344 67.46875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"75469d3c72\"><rect x=\"0\" width=\"249\" y=\"0\" height=\"68\"><\/rect><\/clipPath><clipPath id=\"089a898f6b\"><path d=\"M 470 517 L 597 517 L 597 838 L 470 838 Z M 470 517 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"95e63c8e21\"><path d=\"M 596.964844 837.828125 L 506.359375 530.847656 C 503.382812 520.429688 492.296875 514.628906 482.03125 518.089844 C 472.34375 521.371094 467.574219 532.273438 471.765625 541.628906 Z M 596.964844 837.828125 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"6964e1786b\"><path d=\"M 0 0 L 127 0 L 127 321 L 0 321 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"06852702f1\"><path d=\"M 126.964844 320.828125 L 36.359375 13.847656 C 33.382812 3.429688 22.296875 -2.371094 12.03125 1.089844 C 2.34375 4.371094 -2.425781 15.273438 1.765625 24.628906 Z M 126.964844 320.828125 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"dbbf7461b1\"><rect x=\"0\" width=\"127\" y=\"0\" height=\"321\"><\/rect><\/clipPath><clipPath id=\"88a632ab3f\"><path d=\"M 506 438 L 622 438 L 622 832 L 506 832 Z M 506 438 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"3e5c2acbda\"><path d=\"M 621.445312 831.78125 L 543.265625 453.394531 C 541.199219 442.765625 530.691406 435.992188 520.152344 438.542969 C 510.21875 440.972656 504.507812 451.421875 507.847656 461.078125 Z M 621.445312 831.78125 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"20941760a9\"><path d=\"M 0 0 L 115.519531 0 L 115.519531 393.800781 L 0 393.800781 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"c71ac007e0\"><path d=\"M 115.445312 393.78125 L 37.265625 15.394531 C 35.199219 4.765625 24.691406 -2.007812 14.152344 0.542969 C 4.21875 2.972656 -1.492188 13.421875 1.847656 23.078125 Z M 115.445312 393.78125 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"3f180a916e\"><rect x=\"0\" width=\"116\" y=\"0\" height=\"394\"><\/rect><\/clipPath><clipPath id=\"00b948d976\"><path d=\"M 547 335 L 646 335 L 646 828 L 547 828 Z M 547 335 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"947a1d63ff\"><path d=\"M 645.289062 827.894531 L 584.390625 352.585938 C 583.328125 341.804688 573.457031 334.089844 562.734375 335.667969 C 552.621094 337.15625 545.96875 347.027344 548.429688 356.960938 Z M 645.289062 827.894531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"6a26ee9980\"><path d=\"M 0 0 L 98.519531 0 L 98.519531 492.960938 L 0 492.960938 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"29a7afcdaf\"><path d=\"M 98.289062 492.894531 L 37.390625 17.585938 C 36.328125 6.804688 26.457031 -0.910156 15.734375 0.667969 C 5.621094 2.15625 -1.03125 12.027344 1.429688 21.960938 Z M 98.289062 492.894531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"a5206d977c\"><rect x=\"0\" width=\"99\" y=\"0\" height=\"493\"><\/rect><\/clipPath><clipPath id=\"257dd70fe5\"><path d=\"M 596 174 L 666 174 L 666 827 L 596 827 Z M 596 174 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"655a535dc9\"><path d=\"M 665.578125 826.074219 L 633.109375 193.039062 C 632.925781 182.195312 623.722656 173.71875 612.910156 174.386719 C 602.703125 175.054688 595.261719 184.351562 596.902344 194.433594 Z M 665.578125 826.074219 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"0ba3635938\"><path d=\"M 0 0 L 69.679688 0 L 69.679688 652.28125 L 0 652.28125 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"d766a9897c\"><path d=\"M 69.578125 652.074219 L 37.109375 19.039062 C 36.925781 8.195312 27.722656 -0.28125 16.910156 0.386719 C 6.703125 1.054688 -0.738281 10.351562 0.902344 20.433594 Z M 69.578125 652.074219 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"e8cae0eee9\"><rect x=\"0\" width=\"70\" y=\"0\" height=\"653\"><\/rect><\/clipPath><clipPath id=\"11b92ac068\"><path d=\"M 1076.265625 1077.433594 L 1375 1077.433594 L 1375 1113.800781 L 1076.265625 1113.800781 Z M 1076.265625 1077.433594 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"24fabffab6\"><path d=\"M 1076.265625 1093.550781 L 1352.902344 1077.816406 C 1363.625 1076.085938 1373.585938 1083.648438 1374.832031 1094.402344 C 1375.988281 1104.574219 1368.152344 1113.503906 1357.914062 1113.71875 Z M 1076.265625 1093.550781 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"c1fae24fc7\"><path d=\"M 0.265625 0.558594 L 299 0.558594 L 299 36.800781 L 0.265625 36.800781 Z M 0.265625 0.558594 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"071faee9fe\"><path d=\"M 0.265625 16.550781 L 276.902344 0.816406 C 287.625 -0.914062 297.585938 6.648438 298.832031 17.402344 C 299.988281 27.574219 292.152344 36.503906 281.914062 36.71875 Z M 0.265625 16.550781 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"fb3d562f3c\"><rect x=\"0\" width=\"299\" y=\"0\" height=\"37\"><\/rect><\/clipPath><clipPath id=\"bbf0211d8e\"><rect x=\"0\" width=\"1376\" y=\"0\" height=\"1114\"><\/rect><\/clipPath><\/defs><g transform=\"matrix(1, 0, 0, 1, 62, 193)\"><g clip-path=\"url(#bbf0211d8e)\"><g clip-path=\"url(#f1bd857396)\"><g clip-path=\"url(#8ba7e99fc9)\"><g transform=\"matrix(1, 0, 0, 1, 1, 1076)\"><g clip-path=\"url(#1a53ffaf50)\"><g clip-path=\"url(#45b8047bbd)\"><g clip-path=\"url(#fc6fa1f106)\"><path fill=\"#51433a\" d=\"M 0.0625 0.535156 L 298.738281 0.535156 L 298.738281 36.671875 L 0.0625 36.671875 Z M 0.0625 0.535156 \" fill-opacity=\"1\" fill-rule=\"nonzero\"><\/path><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#eac7c98fd8)\"><g clip-path=\"url(#ecd331184a)\"><g transform=\"matrix(1, 0, 0, 1, 832, 641)\"><g clip-path=\"url(#c1f88d55e8)\"><g clip-path=\"url(#a58a1f4bd8)\"><g clip-path=\"url(#183b6aabda)\"><rect x=\"-1440\" width=\"2592\" fill=\"#51433a\" y=\"-1379.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#079a214460)\"><g clip-path=\"url(#547d96ce9b)\"><g transform=\"matrix(1, 0, 0, 1, 804, 583)\"><g clip-path=\"url(#8615d0bd82)\"><g clip-path=\"url(#2f55aefaea)\"><g clip-path=\"url(#efeff2b9fe)\"><rect x=\"-1412\" width=\"2592\" fill=\"#51433a\" y=\"-1321.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#8fb4ae0151)\"><g clip-path=\"url(#677166b753)\"><g transform=\"matrix(1, 0, 0, 1, 863, 696)\"><g clip-path=\"url(#df4336db3d)\"><g clip-path=\"url(#2a6a0c5225)\"><g clip-path=\"url(#0966898650)\"><rect x=\"-1471\" width=\"2592\" fill=\"#51433a\" y=\"-1434.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#fc76092c43)\"><g clip-path=\"url(#f2a7b07575)\"><g transform=\"matrix(1, 0, 0, 1, 896, 753)\"><g clip-path=\"url(#5ea086cdd8)\"><g clip-path=\"url(#2915a0b6eb)\"><g clip-path=\"url(#424d5cec4a)\"><rect x=\"-1504\" width=\"2592\" fill=\"#51433a\" y=\"-1491.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#e73b860185)\"><g clip-path=\"url(#5f94a1a887)\"><g transform=\"matrix(1, 0, 0, 1, 930, 811)\"><g clip-path=\"url(#5dc3567e94)\"><g clip-path=\"url(#d8321e9843)\"><g clip-path=\"url(#82fd7e8385)\"><rect x=\"-1538\" width=\"2592\" fill=\"#51433a\" y=\"-1549.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#2d052ccb39)\"><g clip-path=\"url(#5812fc20c6)\"><g transform=\"matrix(1, 0, 0, 1, 971, 876)\"><g clip-path=\"url(#f0b805e397)\"><g clip-path=\"url(#a4ec9e97df)\"><g clip-path=\"url(#9f219372f1)\"><rect x=\"-1579\" width=\"2592\" fill=\"#51433a\" y=\"-1614.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#c06946cb67)\"><g clip-path=\"url(#d90cd9a453)\"><g transform=\"matrix(1, 0, 0, 1, 1018, 957)\"><g clip-path=\"url(#02dd97ebfd)\"><g clip-path=\"url(#9bca5be400)\"><g clip-path=\"url(#a9bb225771)\"><rect x=\"-1626\" width=\"2592\" fill=\"#51433a\" y=\"-1695.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#ae52b175c5)\"><g clip-path=\"url(#7d48a82b5a)\"><g transform=\"matrix(1, 0, 0, 1, 779, 518)\"><g clip-path=\"url(#305d351e9c)\"><g clip-path=\"url(#4ae51cf3d1)\"><g clip-path=\"url(#4c6bf716f2)\"><rect x=\"-1387\" width=\"2592\" fill=\"#51433a\" y=\"-1256.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#b1c820e259)\"><g clip-path=\"url(#548d9b092b)\"><g transform=\"matrix(1, 0, 0, 1, 754, 439)\"><g clip-path=\"url(#8a47f4b594)\"><g clip-path=\"url(#1fc5c1291a)\"><g clip-path=\"url(#1c65b16a8b)\"><rect x=\"-1362\" width=\"2592\" fill=\"#51433a\" y=\"-1177.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#e3548eaf4e)\"><g clip-path=\"url(#89a1ad436b)\"><g transform=\"matrix(1, 0, 0, 1, 730, 336)\"><g clip-path=\"url(#bcb7e4123d)\"><g clip-path=\"url(#dd018defa1)\"><g clip-path=\"url(#8b8a543549)\"><rect x=\"-1338\" width=\"2592\" fill=\"#51433a\" y=\"-1074.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#1501703ba3)\"><g clip-path=\"url(#306febac40)\"><g transform=\"matrix(1, 0, 0, 1, 710, 175)\"><g clip-path=\"url(#9d9a1ab0ff)\"><g clip-path=\"url(#90d67a6662)\"><g clip-path=\"url(#4602f05e25)\"><rect x=\"-1318\" width=\"2592\" fill=\"#51433a\" y=\"-913.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#2fcd89f33a)\"><g clip-path=\"url(#f4393648f2)\"><g transform=\"matrix(1, 0, 0, 1, 669, 15)\"><g clip-path=\"url(#72cca6ccae)\"><g clip-path=\"url(#0c9a68ba99)\"><g clip-path=\"url(#3e8433c28c)\"><rect x=\"-1277\" width=\"2592\" fill=\"#51433a\" y=\"-753.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#b4ce4baceb)\"><g clip-path=\"url(#7198b5f228)\"><g transform=\"matrix(1, 0, 0, 1, 400, 640)\"><g clip-path=\"url(#5ec10b3947)\"><g clip-path=\"url(#dc91af42fa)\"><g clip-path=\"url(#f0d2908677)\"><rect x=\"-1008\" width=\"2592\" fill=\"#51433a\" y=\"-1378.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#20458fd00a)\"><g clip-path=\"url(#1228ca72c3)\"><g transform=\"matrix(1, 0, 0, 1, 434, 582)\"><g clip-path=\"url(#55be881723)\"><g clip-path=\"url(#4a8fb754cd)\"><g clip-path=\"url(#df748432ac)\"><rect x=\"-1042\" width=\"2592\" fill=\"#51433a\" y=\"-1320.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#2356df5779)\"><g clip-path=\"url(#12347918a3)\"><g transform=\"matrix(1, 0, 0, 1, 363, 695)\"><g clip-path=\"url(#caba6e5012)\"><g clip-path=\"url(#790776b624)\"><g clip-path=\"url(#827ea2f8e9)\"><rect x=\"-971\" width=\"2592\" fill=\"#51433a\" y=\"-1433.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#767108359b)\"><g clip-path=\"url(#4933ed531a)\"><g transform=\"matrix(1, 0, 0, 1, 321, 752)\"><g clip-path=\"url(#0427f9f0a4)\"><g clip-path=\"url(#01be50e4cd)\"><g clip-path=\"url(#327e4e5528)\"><rect x=\"-929\" width=\"2592\" fill=\"#51433a\" y=\"-1490.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#5d64cc442c)\"><g clip-path=\"url(#cda731c149)\"><g transform=\"matrix(1, 0, 0, 1, 273, 810)\"><g clip-path=\"url(#b7882b91c7)\"><g clip-path=\"url(#aa4a8285d2)\"><g clip-path=\"url(#fe7b8df986)\"><rect x=\"-881\" width=\"2592\" fill=\"#51433a\" y=\"-1548.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#6846a66386)\"><g clip-path=\"url(#18ef44de89)\"><g transform=\"matrix(1, 0, 0, 1, 207, 875)\"><g clip-path=\"url(#931ca940fd)\"><g clip-path=\"url(#0d23d87463)\"><g clip-path=\"url(#5388d97955)\"><rect x=\"-815\" width=\"2592\" fill=\"#51433a\" y=\"-1613.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#3b0bab81dd)\"><g clip-path=\"url(#d3143c9794)\"><g transform=\"matrix(1, 0, 0, 1, 109, 956)\"><g clip-path=\"url(#75469d3c72)\"><g clip-path=\"url(#f1d084efb8)\"><g clip-path=\"url(#fbac5ed90e)\"><rect x=\"-717\" width=\"2592\" fill=\"#51433a\" y=\"-1694.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#089a898f6b)\"><g clip-path=\"url(#95e63c8e21)\"><g transform=\"matrix(1, 0, 0, 1, 470, 517)\"><g clip-path=\"url(#dbbf7461b1)\"><g clip-path=\"url(#6964e1786b)\"><g clip-path=\"url(#06852702f1)\"><rect x=\"-1078\" width=\"2592\" fill=\"#51433a\" y=\"-1255.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#88a632ab3f)\"><g clip-path=\"url(#3e5c2acbda)\"><g transform=\"matrix(1, 0, 0, 1, 506, 438)\"><g clip-path=\"url(#3f180a916e)\"><g clip-path=\"url(#20941760a9)\"><g clip-path=\"url(#c71ac007e0)\"><rect x=\"-1114\" width=\"2592\" fill=\"#51433a\" y=\"-1176.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#00b948d976)\"><g clip-path=\"url(#947a1d63ff)\"><g transform=\"matrix(1, 0, 0, 1, 547, 335)\"><g clip-path=\"url(#a5206d977c)\"><g clip-path=\"url(#6a26ee9980)\"><g clip-path=\"url(#29a7afcdaf)\"><rect x=\"-1155\" width=\"2592\" fill=\"#51433a\" y=\"-1073.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#257dd70fe5)\"><g clip-path=\"url(#655a535dc9)\"><g transform=\"matrix(1, 0, 0, 1, 596, 174)\"><g clip-path=\"url(#e8cae0eee9)\"><g clip-path=\"url(#0ba3635938)\"><g clip-path=\"url(#d766a9897c)\"><rect x=\"-1204\" width=\"2592\" fill=\"#51433a\" y=\"-912.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#11b92ac068)\"><g clip-path=\"url(#24fabffab6)\"><g transform=\"matrix(1, 0, 0, 1, 1076, 1077)\"><g clip-path=\"url(#fb3d562f3c)\"><g clip-path=\"url(#c1fae24fc7)\"><g clip-path=\"url(#071faee9fe)\"><path fill=\"#51433a\" d=\"M 0.265625 0.574219 L 298.941406 0.574219 L 298.941406 36.710938 L 0.265625 36.710938 Z M 0.265625 0.574219 \" fill-opacity=\"1\" fill-rule=\"nonzero\"><\/path><\/g><\/g><\/g><\/g><\/g><\/g><\/g><\/g><\/svg><\/div>\n\t\t\t\t\t\t<\/span>\n\t\t<\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-ca08683 e-flex e-con-boxed e-con e-parent\" data-id=\"ca08683\" data-element_type=\"container\" data-e-type=\"container\" data-settings=\"{&quot;background_background&quot;:&quot;classic&quot;}\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t<div class=\"elementor-element elementor-element-5c2776c e-con-full e-flex e-con e-child\" data-id=\"5c2776c\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t<div class=\"elementor-element elementor-element-b17bbe4 e-grid e-con-full e-con e-child\" data-id=\"b17bbe4\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t<div class=\"elementor-element elementor-element-3151d69 e-con-full e-flex e-con e-child\" data-id=\"3151d69\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-5cf2427 animated-fast elementor-invisible elementor-widget elementor-widget-heading\" data-id=\"5cf2427\" data-element_type=\"widget\" data-e-type=\"widget\" data-settings=\"{&quot;_animation&quot;:&quot;fadeInUp&quot;,&quot;_animation_delay&quot;:200}\" data-widget_type=\"heading.default\">\n\t\t\t\t\t<h2 class=\"elementor-heading-title elementor-size-default\">Quel est le montant de la taxe fonci\u00e8re au Paraguay ?\n<\/h2>\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-31be28a elementor-widget elementor-widget-heading\" data-id=\"31be28a\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t\t<h3 class=\"elementor-heading-title elementor-size-default\">Un imp\u00f4t de 1 % calcul\u00e9 sur la valeur fiscale<\/h3>\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-63bd94c animated-fast elementor-invisible elementor-widget elementor-widget-text-editor\" data-id=\"63bd94c\" data-element_type=\"widget\" data-e-type=\"widget\" data-settings=\"{&quot;_animation&quot;:&quot;fadeInUp&quot;,&quot;_animation_delay&quot;:200}\" data-widget_type=\"text-editor.default\">\n\t\t\t\t\t\t\t\t\t<p class=\"PDq2pG_selectionAnchorContainer\" data-start=\"22294\" data-end=\"22395\">La d\u00e9tention d\u2019un bien immobilier au Paraguay entra\u00eene le paiement annuel de l\u2019Impuesto Inmobiliario.<\/p><p data-start=\"22397\" data-end=\"22652\">Son taux g\u00e9n\u00e9ral est fix\u00e9 \u00e0 <strong data-start=\"22425\" data-end=\"22461\">1 % de la valeur fiscale du bien<\/strong>. Cette valeur fiscale est une valeur officielle. Elle ne correspond pas n\u00e9cessairement au prix pay\u00e9 par l\u2019acqu\u00e9reur ni \u00e0 la valeur de revente du bien conform\u00e9ment aux <span style=\"text-decoration: underline;\"><strong data-start=\"2488\" data-end=\"2699\"><a class=\"decorated-link\" href=\"https:\/\/www.dnit.gov.py\/web\/portal-institucional\/liquidaci\u00f3n-de-impuestos-inmobiliarios\" target=\"_new\" rel=\"noopener\" data-start=\"2490\" data-end=\"2697\">informations officielles sur l\u2019imp\u00f4t immobilier publi\u00e9es par la DNIT<\/a><\/strong><\/span>.<\/p><p data-start=\"22654\" data-end=\"22914\">Depuis la r\u00e9forme cadastrale r\u00e9cente, la DNIT d\u00e9termine les valeurs fiscales utilis\u00e9es comme bases imposables. Ces informations sont ensuite transmises aux municipalit\u00e9s, qui assurent la perception de l\u2019imp\u00f4t immobilier.<\/p><p data-start=\"22916\" data-end=\"23013\">Le montant exact doit donc \u00eatre v\u00e9rifi\u00e9 \u00e0 partir du compte cadastral et du relev\u00e9 fiscal du bien.<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-875bd8a elementor-widget elementor-widget-image\" data-id=\"875bd8a\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"image.default\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<img decoding=\"async\" src=\"https:\/\/auracapital.com.py\/wp-content\/uploads\/elementor\/thumbs\/couple-calcul-revenus-locatifs-paraguay-rq40xl6bmtzvyx1693gclfckdmmrripeajv5qiyz9s.png\" title=\"couple-calcul-revenus-locatifs-paraguay\" alt=\"Couple calculant les revenus locatifs et les charges d\u2019un investissement immobilier au Paraguay\" loading=\"lazy\" \/>\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-5276c91 e-flex e-con-boxed e-con e-parent\" data-id=\"5276c91\" data-element_type=\"container\" data-e-type=\"container\" data-settings=\"{&quot;background_background&quot;:&quot;classic&quot;}\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t\t\t<div class=\"elementor-element elementor-element-c4dfbfa elementor-widget-divider--view-line_icon animated-fast elementor-view-default elementor-widget-divider--element-align-center elementor-invisible elementor-widget elementor-widget-divider\" data-id=\"c4dfbfa\" data-element_type=\"widget\" data-e-type=\"widget\" data-settings=\"{&quot;_animation&quot;:&quot;fadeInUp&quot;}\" data-widget_type=\"divider.default\">\n\t\t\t\t\t\t\t<div class=\"elementor-divider\">\n\t\t\t<span class=\"elementor-divider-separator\">\n\t\t\t\t\t\t\t<div class=\"elementor-icon elementor-divider__element\">\n\t\t\t\t\t<svg xmlns=\"http:\/\/www.w3.org\/2000\/svg\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\" width=\"2000\" zoomAndPan=\"magnify\" viewBox=\"0 0 1500 1499.999933\" height=\"2000\" preserveAspectRatio=\"xMidYMid meet\"><defs><clipPath id=\"f1bd857396\"><path d=\"M 1.0625 1076.394531 L 299.738281 1076.394531 L 299.738281 1112.8125 L 1.0625 1112.8125 Z M 1.0625 1076.394531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"8ba7e99fc9\"><path d=\"M 299.722656 1092.511719 L 23.082031 1076.78125 C 12.390625 1075.046875 2.398438 1082.609375 1.183594 1093.363281 C 0 1103.539062 7.867188 1112.464844 18.070312 1112.679688 Z M 299.722656 1092.511719 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"45b8047bbd\"><path d=\"M 0.0625 0.394531 L 298.738281 0.394531 L 298.738281 36.8125 L 0.0625 36.8125 Z M 0.0625 0.394531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"fc6fa1f106\"><path d=\"M 298.722656 16.511719 L 22.082031 0.78125 C 11.390625 -0.953125 1.398438 6.609375 0.183594 17.363281 C -1 27.539062 6.867188 36.464844 17.070312 36.679688 Z M 298.722656 16.511719 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"1a53ffaf50\"><rect x=\"0\" width=\"299\" y=\"0\" height=\"37\"><\/rect><\/clipPath><clipPath id=\"eac7c98fd8\"><path d=\"M 832 641 L 976 641 L 976 860 L 832 860 Z M 832 641 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"ecd331184a\"><path d=\"M 832.933594 859.269531 L 939.453125 653.886719 C 943.429688 643.804688 955.03125 639.097656 964.902344 643.5625 C 974.230469 647.78125 977.902344 659.082031 972.832031 667.980469 Z M 832.933594 859.269531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"a58a1f4bd8\"><path d=\"M 0.71875 0 L 144 0 L 144 218.398438 L 0.71875 218.398438 Z M 0.71875 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"183b6aabda\"><path d=\"M 0.933594 218.269531 L 107.453125 12.886719 C 111.429688 2.804688 123.03125 -1.902344 132.902344 2.5625 C 142.230469 6.78125 145.902344 18.082031 140.832031 26.980469 Z M 0.933594 218.269531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"c1f88d55e8\"><rect x=\"0\" width=\"144\" y=\"0\" height=\"219\"><\/rect><\/clipPath><clipPath id=\"079a214460\"><path d=\"M 804 583 L 942 583 L 942 848 L 804 848 Z M 804 583 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"547d96ce9b\"><path d=\"M 804.867188 847.183594 L 905.890625 595.359375 C 909.867188 585.273438 921.46875 580.566406 931.34375 585.03125 C 940.667969 589.253906 944.339844 600.550781 939.269531 609.453125 Z M 804.867188 847.183594 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"2f55aefaea\"><path d=\"M 0.640625 0 L 138 0 L 138 264.398438 L 0.640625 264.398438 Z M 0.640625 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"efeff2b9fe\"><path d=\"M 0.867188 264.183594 L 101.890625 12.359375 C 105.867188 2.273438 117.46875 -2.433594 127.34375 2.03125 C 136.667969 6.253906 140.339844 17.550781 135.269531 26.453125 Z M 0.867188 264.183594 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"8615d0bd82\"><rect x=\"0\" width=\"138\" y=\"0\" height=\"265\"><\/rect><\/clipPath><clipPath id=\"8fb4ae0151\"><path d=\"M 863 696 L 1013 696 L 1013 877 L 863 877 Z M 863 696 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"677166b753\"><path d=\"M 863.824219 876.402344 L 978.117188 706.917969 C 983.28125 697.382812 995.367188 694.132812 1004.632812 699.75 C 1013.378906 705.066406 1015.65625 716.730469 1009.550781 724.929688 Z M 863.824219 876.402344 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"2a6a0c5225\"><path d=\"M 0.679688 0 L 150 0 L 150 180.441406 L 0.679688 180.441406 Z M 0.679688 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"0966898650\"><path d=\"M 0.824219 180.402344 L 115.117188 10.917969 C 120.28125 1.382812 132.367188 -1.867188 141.632812 3.75 C 150.378906 9.066406 152.65625 20.730469 146.550781 28.929688 Z M 0.824219 180.402344 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"df4336db3d\"><rect x=\"0\" width=\"150\" y=\"0\" height=\"181\"><\/rect><\/clipPath><clipPath id=\"fc76092c43\"><path d=\"M 896 753 L 1055 753 L 1055 900 L 896 900 Z M 896 753 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"f2a7b07575\"><path d=\"M 896.019531 899.484375 L 1020.667969 761.226562 C 1027.199219 752.570312 1039.652344 751.140625 1047.976562 758.097656 C 1055.839844 764.660156 1056.328125 776.535156 1049.066406 783.734375 Z M 896.019531 899.484375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"2915a0b6eb\"><path d=\"M 0 0 L 159 0 L 159 146.71875 L 0 146.71875 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"424d5cec4a\"><path d=\"M 0.0195312 146.484375 L 124.667969 8.226562 C 131.199219 -0.429688 143.652344 -1.859375 151.976562 5.097656 C 159.839844 11.660156 160.328125 23.535156 153.066406 30.734375 Z M 0.0195312 146.484375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5ea086cdd8\"><rect x=\"0\" width=\"159\" y=\"0\" height=\"147\"><\/rect><\/clipPath><clipPath id=\"e73b860185\"><path d=\"M 930 811 L 1103 811 L 1103 933 L 930 933 Z M 930 811 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5f94a1a887\"><path d=\"M 930.976562 932.410156 L 1070.480469 817.386719 C 1078.226562 809.792969 1090.738281 810.21875 1097.9375 818.296875 C 1104.742188 825.921875 1103.496094 837.765625 1095.265625 843.808594 Z M 930.976562 932.410156 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"d8321e9843\"><path d=\"M 0.878906 0 L 173 0 L 173 121.601562 L 0.878906 121.601562 Z M 0.878906 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"82fd7e8385\"><path d=\"M 0.976562 121.410156 L 140.480469 6.386719 C 148.226562 -1.207031 160.738281 -0.78125 167.9375 7.296875 C 174.742188 14.921875 173.496094 26.765625 165.265625 32.808594 Z M 0.976562 121.410156 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5dc3567e94\"><rect x=\"0\" width=\"173\" y=\"0\" height=\"122\"><\/rect><\/clipPath><clipPath id=\"2d052ccb39\"><path d=\"M 971 876.054688 L 1169 876.054688 L 1169 973 L 971 973 Z M 971 876.054688 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5812fc20c6\"><path d=\"M 971.222656 972.5 L 1139.519531 880.015625 C 1148.539062 874.03125 1160.75 876.796875 1166.308594 886.121094 C 1171.5625 894.898438 1168.101562 906.289062 1158.835938 910.691406 Z M 971.222656 972.5 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"a4ec9e97df\"><path d=\"M 0.199219 0.0546875 L 198 0.0546875 L 198 96.679688 L 0.199219 96.679688 Z M 0.199219 0.0546875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"9f219372f1\"><path d=\"M 0.222656 96.5 L 168.519531 4.015625 C 177.539062 -1.96875 189.75 0.796875 195.308594 10.121094 C 200.5625 18.898438 197.101562 30.289062 187.835938 34.691406 Z M 0.222656 96.5 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"f0b805e397\"><rect x=\"0\" width=\"198\" y=\"0\" height=\"97\"><\/rect><\/clipPath><clipPath id=\"c06946cb67\"><path d=\"M 1018 957 L 1267 957 L 1267 1024.539062 L 1018 1024.539062 Z M 1018 957 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"d90cd9a453\"><path d=\"M 1018.207031 1024.5 L 1240.054688 958.710938 C 1250.109375 954.671875 1261.496094 959.867188 1265.050781 970.070312 C 1268.421875 979.730469 1262.710938 990.179688 1252.78125 992.609375 Z M 1018.207031 1024.5 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"9bca5be400\"><path d=\"M 0 0 L 249 0 L 249 67.519531 L 0 67.519531 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"a9bb225771\"><path d=\"M 0.207031 67.5 L 222.054688 1.710938 C 232.109375 -2.328125 243.496094 2.867188 247.050781 13.070312 C 250.421875 22.730469 244.710938 33.179688 234.78125 35.609375 Z M 0.207031 67.5 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"02dd97ebfd\"><rect x=\"0\" width=\"249\" y=\"0\" height=\"68\"><\/rect><\/clipPath><clipPath id=\"ae52b175c5\"><path d=\"M 779 518 L 906 518 L 906 839 L 779 839 Z M 779 518 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"7d48a82b5a\"><path d=\"M 779.019531 838.859375 L 869.652344 531.878906 C 872.628906 521.460938 883.714844 515.660156 893.984375 519.121094 C 903.671875 522.402344 908.441406 533.308594 904.25 542.660156 Z M 779.019531 838.859375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"4ae51cf3d1\"><path d=\"M 0 0 L 127 0 L 127 321 L 0 321 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"4c6bf716f2\"><path d=\"M 0.0195312 320.859375 L 90.652344 13.878906 C 93.628906 3.460938 104.714844 -2.339844 114.984375 1.121094 C 124.671875 4.402344 129.441406 15.308594 125.25 24.660156 Z M 0.0195312 320.859375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"305d351e9c\"><rect x=\"0\" width=\"127\" y=\"0\" height=\"321\"><\/rect><\/clipPath><clipPath id=\"b1c820e259\"><path d=\"M 754 439 L 870 439 L 870 833 L 754 833 Z M 754 439 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"548d9b092b\"><path d=\"M 754.570312 832.816406 L 832.71875 454.429688 C 834.785156 443.796875 845.324219 437.023438 855.835938 439.574219 C 865.765625 442.003906 871.476562 452.453125 868.136719 462.113281 Z M 754.570312 832.816406 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"1fc5c1291a\"><path d=\"M 0.480469 0 L 116 0 L 116 394 L 0.480469 394 Z M 0.480469 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"1c65b16a8b\"><path d=\"M 0.570312 393.816406 L 78.71875 15.429688 C 80.785156 4.796875 91.324219 -1.976562 101.835938 0.574219 C 111.765625 3.003906 117.476562 13.453125 114.136719 23.113281 Z M 0.570312 393.816406 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"8a47f4b594\"><rect x=\"0\" width=\"116\" y=\"0\" height=\"394\"><\/rect><\/clipPath><clipPath id=\"e3548eaf4e\"><path d=\"M 730 336 L 828.113281 336 L 828.113281 829 L 730 829 Z M 730 336 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"89a1ad436b\"><path d=\"M 730.695312 828.929688 L 791.59375 353.648438 C 792.660156 342.867188 802.53125 335.152344 813.25 336.730469 C 823.367188 338.21875 830.015625 348.089844 827.558594 358.023438 Z M 730.695312 828.929688 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"dd018defa1\"><path d=\"M 0.480469 0 L 98.113281 0 L 98.113281 493 L 0.480469 493 Z M 0.480469 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"8b8a543549\"><path d=\"M 0.695312 492.929688 L 61.59375 17.648438 C 62.660156 6.867188 72.53125 -0.847656 83.25 0.730469 C 93.367188 2.21875 100.015625 12.089844 97.558594 22.023438 Z M 0.695312 492.929688 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"bcb7e4123d\"><rect x=\"0\" width=\"99\" y=\"0\" height=\"493\"><\/rect><\/clipPath><clipPath id=\"1501703ba3\"><path d=\"M 710 175 L 779.628906 175 L 779.628906 827.566406 L 710 827.566406 Z M 710 175 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"306febac40\"><path d=\"M 710.40625 827.136719 L 742.90625 194.070312 C 743.089844 183.226562 752.292969 174.753906 763.105469 175.453125 C 773.3125 176.121094 780.753906 185.414062 779.113281 195.496094 Z M 710.40625 827.136719 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"90d67a6662\"><path d=\"M 0.320312 0 L 69.628906 0 L 69.628906 652.238281 L 0.320312 652.238281 Z M 0.320312 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"4602f05e25\"><path d=\"M 0.40625 652.136719 L 32.90625 19.070312 C 33.089844 8.226562 42.292969 -0.246094 53.105469 0.453125 C 63.3125 1.121094 70.753906 10.414062 69.113281 20.496094 Z M 0.40625 652.136719 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"9d9a1ab0ff\"><rect x=\"0\" width=\"70\" y=\"0\" height=\"653\"><\/rect><\/clipPath><clipPath id=\"2fcd89f33a\"><path d=\"M 669 15.441406 L 706.902344 15.441406 L 706.902344 827 L 669 827 Z M 669 15.441406 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"f4393648f2\"><path d=\"M 687.992188 826.40625 L 669.859375 35.429688 C 669.28125 24.617188 677.878906 15.507812 688.722656 15.476562 C 698.957031 15.414062 707.007812 24.191406 706.0625 34.398438 Z M 687.992188 826.40625 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"0c9a68ba99\"><path d=\"M 0.28125 0.441406 L 37.902344 0.441406 L 37.902344 811.519531 L 0.28125 811.519531 Z M 0.28125 0.441406 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"3e8433c28c\"><path d=\"M 18.992188 811.40625 L 0.859375 20.429688 C 0.28125 9.617188 8.878906 0.507812 19.722656 0.476562 C 29.957031 0.414062 38.007812 9.191406 37.0625 19.398438 Z M 18.992188 811.40625 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"72cca6ccae\"><rect x=\"0\" width=\"38\" y=\"0\" height=\"812\"><\/rect><\/clipPath><clipPath id=\"b4ce4baceb\"><path d=\"M 400.839844 640 L 543.261719 640 L 543.261719 859 L 400.839844 859 Z M 400.839844 640 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"7198b5f228\"><path d=\"M 543.082031 858.238281 L 436.5625 652.855469 C 432.585938 642.769531 420.984375 638.0625 411.109375 642.527344 C 401.785156 646.75 398.113281 658.046875 403.183594 666.949219 Z M 543.082031 858.238281 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"dc91af42fa\"><path d=\"M 0.839844 0 L 143.261719 0 L 143.261719 218.441406 L 0.839844 218.441406 Z M 0.839844 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"f0d2908677\"><path d=\"M 143.082031 218.238281 L 36.5625 12.855469 C 32.585938 2.769531 20.984375 -1.9375 11.109375 2.527344 C 1.785156 6.75 -1.886719 18.046875 3.183594 26.949219 Z M 143.082031 218.238281 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5ec10b3947\"><rect x=\"0\" width=\"144\" y=\"0\" height=\"219\"><\/rect><\/clipPath><clipPath id=\"20458fd00a\"><path d=\"M 434.171875 582.113281 L 572 582.113281 L 572 847 L 434.171875 847 Z M 434.171875 582.113281 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"1228ca72c3\"><path d=\"M 571.117188 846.148438 L 470.097656 594.324219 C 466.117188 584.242188 454.515625 579.535156 444.644531 584 C 435.320312 588.222656 431.644531 599.519531 436.714844 608.417969 Z M 571.117188 846.148438 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"4a8fb754cd\"><path d=\"M 0.171875 0.113281 L 137.121094 0.113281 L 137.121094 264.199219 L 0.171875 264.199219 Z M 0.171875 0.113281 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"df748432ac\"><path d=\"M 137.117188 264.148438 L 36.097656 12.324219 C 32.117188 2.242188 20.515625 -2.464844 10.644531 2 C 1.320312 6.222656 -2.355469 17.519531 2.714844 26.417969 Z M 137.117188 264.148438 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"55be881723\"><rect x=\"0\" width=\"138\" y=\"0\" height=\"265\"><\/rect><\/clipPath><clipPath id=\"2356df5779\"><path d=\"M 363 695 L 512.960938 695 L 512.960938 876 L 363 876 Z M 363 695 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"12347918a3\"><path d=\"M 512.191406 875.367188 L 397.898438 705.886719 C 392.734375 696.347656 380.648438 693.097656 371.382812 698.71875 C 362.636719 704.035156 360.359375 715.695312 366.460938 723.898438 Z M 512.191406 875.367188 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"790776b624\"><path d=\"M 0 0 L 149.320312 0 L 149.320312 180.480469 L 0 180.480469 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"827ea2f8e9\"><path d=\"M 149.191406 180.367188 L 34.898438 10.886719 C 29.734375 1.347656 17.648438 -1.902344 8.382812 3.71875 C -0.363281 9.035156 -2.640625 20.695312 3.460938 28.898438 Z M 149.191406 180.367188 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"caba6e5012\"><rect x=\"0\" width=\"150\" y=\"0\" height=\"181\"><\/rect><\/clipPath><clipPath id=\"767108359b\"><path d=\"M 321 752 L 480 752 L 480 899 L 321 899 Z M 321 752 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"4933ed531a\"><path d=\"M 479.996094 898.421875 L 355.347656 760.164062 C 348.816406 751.507812 336.363281 750.078125 328.039062 757.035156 C 320.175781 763.59375 319.6875 775.472656 326.949219 782.667969 Z M 479.996094 898.421875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"01be50e4cd\"><path d=\"M 0 0 L 159 0 L 159 146.519531 L 0 146.519531 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"327e4e5528\"><path d=\"M 158.996094 146.421875 L 34.347656 8.164062 C 27.816406 -0.492188 15.363281 -1.921875 7.039062 5.035156 C -0.824219 11.59375 -1.3125 23.472656 5.949219 30.667969 Z M 158.996094 146.421875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"0427f9f0a4\"><rect x=\"0\" width=\"159\" y=\"0\" height=\"147\"><\/rect><\/clipPath><clipPath id=\"5d64cc442c\"><path d=\"M 273.5625 810 L 446 810 L 446 932 L 273.5625 932 Z M 273.5625 810 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"cda731c149\"><path d=\"M 445.007812 931.375 L 305.535156 816.351562 C 297.789062 808.761719 285.273438 809.183594 278.078125 817.265625 C 271.273438 824.886719 272.519531 836.734375 280.75 842.777344 Z M 445.007812 931.375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"aa4a8285d2\"><path d=\"M 0.5625 0 L 172.121094 0 L 172.121094 121.398438 L 0.5625 121.398438 Z M 0.5625 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"fe7b8df986\"><path d=\"M 172.007812 121.375 L 32.535156 6.351562 C 24.789062 -1.238281 12.273438 -0.816406 5.078125 7.265625 C -1.726562 14.886719 -0.480469 26.734375 7.75 32.777344 Z M 172.007812 121.375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"b7882b91c7\"><rect x=\"0\" width=\"173\" y=\"0\" height=\"122\"><\/rect><\/clipPath><clipPath id=\"6846a66386\"><path d=\"M 207 875 L 405 875 L 405 972 L 207 972 Z M 207 875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"18ef44de89\"><path d=\"M 404.792969 971.4375 L 236.496094 878.953125 C 227.476562 872.96875 215.265625 875.734375 209.707031 885.058594 C 204.484375 893.835938 207.914062 905.226562 217.179688 909.628906 Z M 404.792969 971.4375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"0d23d87463\"><path d=\"M 0 0 L 197.800781 0 L 197.800781 96.480469 L 0 96.480469 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5388d97955\"><path d=\"M 197.792969 96.4375 L 29.496094 3.953125 C 20.476562 -2.03125 8.265625 0.734375 2.707031 10.058594 C -2.515625 18.835938 0.914062 30.226562 10.179688 34.628906 Z M 197.792969 96.4375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"931ca940fd\"><rect x=\"0\" width=\"198\" y=\"0\" height=\"97\"><\/rect><\/clipPath><clipPath id=\"3b0bab81dd\"><path d=\"M 109.925781 956 L 358 956 L 358 1024 L 109.925781 1024 Z M 109.925781 956 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"d3143c9794\"><path d=\"M 357.777344 1023.46875 L 135.929688 957.679688 C 125.878906 953.640625 114.488281 958.832031 110.933594 969.039062 C 107.5625 978.699219 113.273438 989.144531 123.203125 991.574219 Z M 357.777344 1023.46875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"f1d084efb8\"><path d=\"M 0.925781 0 L 249 0 L 249 67.558594 L 0.925781 67.558594 Z M 0.925781 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"fbac5ed90e\"><path d=\"M 248.777344 67.46875 L 26.929688 1.679688 C 16.878906 -2.359375 5.488281 2.832031 1.933594 13.039062 C -1.4375 22.699219 4.273438 33.144531 14.203125 35.574219 Z M 248.777344 67.46875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"75469d3c72\"><rect x=\"0\" width=\"249\" y=\"0\" height=\"68\"><\/rect><\/clipPath><clipPath id=\"089a898f6b\"><path d=\"M 470 517 L 597 517 L 597 838 L 470 838 Z M 470 517 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"95e63c8e21\"><path d=\"M 596.964844 837.828125 L 506.359375 530.847656 C 503.382812 520.429688 492.296875 514.628906 482.03125 518.089844 C 472.34375 521.371094 467.574219 532.273438 471.765625 541.628906 Z M 596.964844 837.828125 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"6964e1786b\"><path d=\"M 0 0 L 127 0 L 127 321 L 0 321 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"06852702f1\"><path d=\"M 126.964844 320.828125 L 36.359375 13.847656 C 33.382812 3.429688 22.296875 -2.371094 12.03125 1.089844 C 2.34375 4.371094 -2.425781 15.273438 1.765625 24.628906 Z M 126.964844 320.828125 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"dbbf7461b1\"><rect x=\"0\" width=\"127\" y=\"0\" height=\"321\"><\/rect><\/clipPath><clipPath id=\"88a632ab3f\"><path d=\"M 506 438 L 622 438 L 622 832 L 506 832 Z M 506 438 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"3e5c2acbda\"><path d=\"M 621.445312 831.78125 L 543.265625 453.394531 C 541.199219 442.765625 530.691406 435.992188 520.152344 438.542969 C 510.21875 440.972656 504.507812 451.421875 507.847656 461.078125 Z M 621.445312 831.78125 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"20941760a9\"><path d=\"M 0 0 L 115.519531 0 L 115.519531 393.800781 L 0 393.800781 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"c71ac007e0\"><path d=\"M 115.445312 393.78125 L 37.265625 15.394531 C 35.199219 4.765625 24.691406 -2.007812 14.152344 0.542969 C 4.21875 2.972656 -1.492188 13.421875 1.847656 23.078125 Z M 115.445312 393.78125 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"3f180a916e\"><rect x=\"0\" width=\"116\" y=\"0\" height=\"394\"><\/rect><\/clipPath><clipPath id=\"00b948d976\"><path d=\"M 547 335 L 646 335 L 646 828 L 547 828 Z M 547 335 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"947a1d63ff\"><path d=\"M 645.289062 827.894531 L 584.390625 352.585938 C 583.328125 341.804688 573.457031 334.089844 562.734375 335.667969 C 552.621094 337.15625 545.96875 347.027344 548.429688 356.960938 Z M 645.289062 827.894531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"6a26ee9980\"><path d=\"M 0 0 L 98.519531 0 L 98.519531 492.960938 L 0 492.960938 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"29a7afcdaf\"><path d=\"M 98.289062 492.894531 L 37.390625 17.585938 C 36.328125 6.804688 26.457031 -0.910156 15.734375 0.667969 C 5.621094 2.15625 -1.03125 12.027344 1.429688 21.960938 Z M 98.289062 492.894531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"a5206d977c\"><rect x=\"0\" width=\"99\" y=\"0\" height=\"493\"><\/rect><\/clipPath><clipPath id=\"257dd70fe5\"><path d=\"M 596 174 L 666 174 L 666 827 L 596 827 Z M 596 174 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"655a535dc9\"><path d=\"M 665.578125 826.074219 L 633.109375 193.039062 C 632.925781 182.195312 623.722656 173.71875 612.910156 174.386719 C 602.703125 175.054688 595.261719 184.351562 596.902344 194.433594 Z M 665.578125 826.074219 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"0ba3635938\"><path d=\"M 0 0 L 69.679688 0 L 69.679688 652.28125 L 0 652.28125 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"d766a9897c\"><path d=\"M 69.578125 652.074219 L 37.109375 19.039062 C 36.925781 8.195312 27.722656 -0.28125 16.910156 0.386719 C 6.703125 1.054688 -0.738281 10.351562 0.902344 20.433594 Z M 69.578125 652.074219 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"e8cae0eee9\"><rect x=\"0\" width=\"70\" y=\"0\" height=\"653\"><\/rect><\/clipPath><clipPath id=\"11b92ac068\"><path d=\"M 1076.265625 1077.433594 L 1375 1077.433594 L 1375 1113.800781 L 1076.265625 1113.800781 Z M 1076.265625 1077.433594 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"24fabffab6\"><path d=\"M 1076.265625 1093.550781 L 1352.902344 1077.816406 C 1363.625 1076.085938 1373.585938 1083.648438 1374.832031 1094.402344 C 1375.988281 1104.574219 1368.152344 1113.503906 1357.914062 1113.71875 Z M 1076.265625 1093.550781 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"c1fae24fc7\"><path d=\"M 0.265625 0.558594 L 299 0.558594 L 299 36.800781 L 0.265625 36.800781 Z M 0.265625 0.558594 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"071faee9fe\"><path d=\"M 0.265625 16.550781 L 276.902344 0.816406 C 287.625 -0.914062 297.585938 6.648438 298.832031 17.402344 C 299.988281 27.574219 292.152344 36.503906 281.914062 36.71875 Z M 0.265625 16.550781 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"fb3d562f3c\"><rect x=\"0\" width=\"299\" y=\"0\" height=\"37\"><\/rect><\/clipPath><clipPath id=\"bbf0211d8e\"><rect x=\"0\" width=\"1376\" y=\"0\" height=\"1114\"><\/rect><\/clipPath><\/defs><g transform=\"matrix(1, 0, 0, 1, 62, 193)\"><g clip-path=\"url(#bbf0211d8e)\"><g clip-path=\"url(#f1bd857396)\"><g clip-path=\"url(#8ba7e99fc9)\"><g transform=\"matrix(1, 0, 0, 1, 1, 1076)\"><g clip-path=\"url(#1a53ffaf50)\"><g clip-path=\"url(#45b8047bbd)\"><g clip-path=\"url(#fc6fa1f106)\"><path fill=\"#51433a\" d=\"M 0.0625 0.535156 L 298.738281 0.535156 L 298.738281 36.671875 L 0.0625 36.671875 Z M 0.0625 0.535156 \" fill-opacity=\"1\" fill-rule=\"nonzero\"><\/path><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#eac7c98fd8)\"><g clip-path=\"url(#ecd331184a)\"><g transform=\"matrix(1, 0, 0, 1, 832, 641)\"><g clip-path=\"url(#c1f88d55e8)\"><g clip-path=\"url(#a58a1f4bd8)\"><g clip-path=\"url(#183b6aabda)\"><rect x=\"-1440\" width=\"2592\" fill=\"#51433a\" y=\"-1379.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#079a214460)\"><g clip-path=\"url(#547d96ce9b)\"><g transform=\"matrix(1, 0, 0, 1, 804, 583)\"><g clip-path=\"url(#8615d0bd82)\"><g clip-path=\"url(#2f55aefaea)\"><g clip-path=\"url(#efeff2b9fe)\"><rect x=\"-1412\" width=\"2592\" fill=\"#51433a\" y=\"-1321.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#8fb4ae0151)\"><g clip-path=\"url(#677166b753)\"><g transform=\"matrix(1, 0, 0, 1, 863, 696)\"><g clip-path=\"url(#df4336db3d)\"><g clip-path=\"url(#2a6a0c5225)\"><g clip-path=\"url(#0966898650)\"><rect x=\"-1471\" width=\"2592\" fill=\"#51433a\" y=\"-1434.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#fc76092c43)\"><g clip-path=\"url(#f2a7b07575)\"><g transform=\"matrix(1, 0, 0, 1, 896, 753)\"><g clip-path=\"url(#5ea086cdd8)\"><g clip-path=\"url(#2915a0b6eb)\"><g clip-path=\"url(#424d5cec4a)\"><rect x=\"-1504\" width=\"2592\" fill=\"#51433a\" y=\"-1491.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#e73b860185)\"><g clip-path=\"url(#5f94a1a887)\"><g transform=\"matrix(1, 0, 0, 1, 930, 811)\"><g clip-path=\"url(#5dc3567e94)\"><g clip-path=\"url(#d8321e9843)\"><g clip-path=\"url(#82fd7e8385)\"><rect x=\"-1538\" width=\"2592\" fill=\"#51433a\" y=\"-1549.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#2d052ccb39)\"><g clip-path=\"url(#5812fc20c6)\"><g transform=\"matrix(1, 0, 0, 1, 971, 876)\"><g clip-path=\"url(#f0b805e397)\"><g clip-path=\"url(#a4ec9e97df)\"><g clip-path=\"url(#9f219372f1)\"><rect x=\"-1579\" width=\"2592\" fill=\"#51433a\" y=\"-1614.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#c06946cb67)\"><g clip-path=\"url(#d90cd9a453)\"><g transform=\"matrix(1, 0, 0, 1, 1018, 957)\"><g clip-path=\"url(#02dd97ebfd)\"><g clip-path=\"url(#9bca5be400)\"><g clip-path=\"url(#a9bb225771)\"><rect x=\"-1626\" width=\"2592\" fill=\"#51433a\" y=\"-1695.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#ae52b175c5)\"><g clip-path=\"url(#7d48a82b5a)\"><g transform=\"matrix(1, 0, 0, 1, 779, 518)\"><g clip-path=\"url(#305d351e9c)\"><g clip-path=\"url(#4ae51cf3d1)\"><g clip-path=\"url(#4c6bf716f2)\"><rect x=\"-1387\" width=\"2592\" fill=\"#51433a\" y=\"-1256.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#b1c820e259)\"><g clip-path=\"url(#548d9b092b)\"><g transform=\"matrix(1, 0, 0, 1, 754, 439)\"><g clip-path=\"url(#8a47f4b594)\"><g clip-path=\"url(#1fc5c1291a)\"><g clip-path=\"url(#1c65b16a8b)\"><rect x=\"-1362\" width=\"2592\" fill=\"#51433a\" y=\"-1177.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#e3548eaf4e)\"><g clip-path=\"url(#89a1ad436b)\"><g transform=\"matrix(1, 0, 0, 1, 730, 336)\"><g clip-path=\"url(#bcb7e4123d)\"><g clip-path=\"url(#dd018defa1)\"><g clip-path=\"url(#8b8a543549)\"><rect x=\"-1338\" width=\"2592\" fill=\"#51433a\" y=\"-1074.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#1501703ba3)\"><g clip-path=\"url(#306febac40)\"><g transform=\"matrix(1, 0, 0, 1, 710, 175)\"><g clip-path=\"url(#9d9a1ab0ff)\"><g clip-path=\"url(#90d67a6662)\"><g clip-path=\"url(#4602f05e25)\"><rect x=\"-1318\" width=\"2592\" fill=\"#51433a\" y=\"-913.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#2fcd89f33a)\"><g clip-path=\"url(#f4393648f2)\"><g transform=\"matrix(1, 0, 0, 1, 669, 15)\"><g clip-path=\"url(#72cca6ccae)\"><g clip-path=\"url(#0c9a68ba99)\"><g clip-path=\"url(#3e8433c28c)\"><rect x=\"-1277\" width=\"2592\" fill=\"#51433a\" y=\"-753.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#b4ce4baceb)\"><g clip-path=\"url(#7198b5f228)\"><g transform=\"matrix(1, 0, 0, 1, 400, 640)\"><g clip-path=\"url(#5ec10b3947)\"><g clip-path=\"url(#dc91af42fa)\"><g clip-path=\"url(#f0d2908677)\"><rect x=\"-1008\" width=\"2592\" fill=\"#51433a\" y=\"-1378.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#20458fd00a)\"><g clip-path=\"url(#1228ca72c3)\"><g transform=\"matrix(1, 0, 0, 1, 434, 582)\"><g clip-path=\"url(#55be881723)\"><g clip-path=\"url(#4a8fb754cd)\"><g clip-path=\"url(#df748432ac)\"><rect x=\"-1042\" width=\"2592\" fill=\"#51433a\" y=\"-1320.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#2356df5779)\"><g clip-path=\"url(#12347918a3)\"><g transform=\"matrix(1, 0, 0, 1, 363, 695)\"><g clip-path=\"url(#caba6e5012)\"><g clip-path=\"url(#790776b624)\"><g clip-path=\"url(#827ea2f8e9)\"><rect x=\"-971\" width=\"2592\" fill=\"#51433a\" y=\"-1433.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#767108359b)\"><g clip-path=\"url(#4933ed531a)\"><g transform=\"matrix(1, 0, 0, 1, 321, 752)\"><g clip-path=\"url(#0427f9f0a4)\"><g clip-path=\"url(#01be50e4cd)\"><g clip-path=\"url(#327e4e5528)\"><rect x=\"-929\" width=\"2592\" fill=\"#51433a\" y=\"-1490.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#5d64cc442c)\"><g clip-path=\"url(#cda731c149)\"><g transform=\"matrix(1, 0, 0, 1, 273, 810)\"><g clip-path=\"url(#b7882b91c7)\"><g clip-path=\"url(#aa4a8285d2)\"><g clip-path=\"url(#fe7b8df986)\"><rect x=\"-881\" width=\"2592\" fill=\"#51433a\" y=\"-1548.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#6846a66386)\"><g clip-path=\"url(#18ef44de89)\"><g transform=\"matrix(1, 0, 0, 1, 207, 875)\"><g clip-path=\"url(#931ca940fd)\"><g clip-path=\"url(#0d23d87463)\"><g clip-path=\"url(#5388d97955)\"><rect x=\"-815\" width=\"2592\" fill=\"#51433a\" y=\"-1613.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#3b0bab81dd)\"><g clip-path=\"url(#d3143c9794)\"><g transform=\"matrix(1, 0, 0, 1, 109, 956)\"><g clip-path=\"url(#75469d3c72)\"><g clip-path=\"url(#f1d084efb8)\"><g clip-path=\"url(#fbac5ed90e)\"><rect x=\"-717\" width=\"2592\" fill=\"#51433a\" y=\"-1694.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#089a898f6b)\"><g clip-path=\"url(#95e63c8e21)\"><g transform=\"matrix(1, 0, 0, 1, 470, 517)\"><g clip-path=\"url(#dbbf7461b1)\"><g clip-path=\"url(#6964e1786b)\"><g clip-path=\"url(#06852702f1)\"><rect x=\"-1078\" width=\"2592\" fill=\"#51433a\" y=\"-1255.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#88a632ab3f)\"><g clip-path=\"url(#3e5c2acbda)\"><g transform=\"matrix(1, 0, 0, 1, 506, 438)\"><g clip-path=\"url(#3f180a916e)\"><g clip-path=\"url(#20941760a9)\"><g clip-path=\"url(#c71ac007e0)\"><rect x=\"-1114\" width=\"2592\" fill=\"#51433a\" y=\"-1176.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#00b948d976)\"><g clip-path=\"url(#947a1d63ff)\"><g transform=\"matrix(1, 0, 0, 1, 547, 335)\"><g clip-path=\"url(#a5206d977c)\"><g clip-path=\"url(#6a26ee9980)\"><g clip-path=\"url(#29a7afcdaf)\"><rect x=\"-1155\" width=\"2592\" fill=\"#51433a\" y=\"-1073.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#257dd70fe5)\"><g clip-path=\"url(#655a535dc9)\"><g transform=\"matrix(1, 0, 0, 1, 596, 174)\"><g clip-path=\"url(#e8cae0eee9)\"><g clip-path=\"url(#0ba3635938)\"><g clip-path=\"url(#d766a9897c)\"><rect x=\"-1204\" width=\"2592\" fill=\"#51433a\" y=\"-912.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#11b92ac068)\"><g clip-path=\"url(#24fabffab6)\"><g transform=\"matrix(1, 0, 0, 1, 1076, 1077)\"><g clip-path=\"url(#fb3d562f3c)\"><g clip-path=\"url(#c1fae24fc7)\"><g clip-path=\"url(#071faee9fe)\"><path fill=\"#51433a\" d=\"M 0.265625 0.574219 L 298.941406 0.574219 L 298.941406 36.710938 L 0.265625 36.710938 Z M 0.265625 0.574219 \" fill-opacity=\"1\" fill-rule=\"nonzero\"><\/path><\/g><\/g><\/g><\/g><\/g><\/g><\/g><\/g><\/svg><\/div>\n\t\t\t\t\t\t<\/span>\n\t\t<\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-cf91480 e-flex e-con-boxed e-con e-parent\" data-id=\"cf91480\" data-element_type=\"container\" data-e-type=\"container\" data-settings=\"{&quot;background_background&quot;:&quot;classic&quot;}\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t<div class=\"elementor-element elementor-element-2119389 e-con-full e-flex e-con e-child\" data-id=\"2119389\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-4c0edbf elementor-widget elementor-widget-heading\" data-id=\"4c0edbf\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t\t<h2 class=\"elementor-heading-title elementor-size-default\">Qulle est la fiscalit\u00e9 immobili\u00e8re au Paraguay sur les plus-values ?<\/h2>\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-0ea97e6 e-grid e-con-full e-con e-child\" data-id=\"0ea97e6\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t<div class=\"elementor-element elementor-element-597abd8 e-con-full e-flex e-con e-child\" data-id=\"597abd8\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-8928d0b elementor-widget elementor-widget-heading\" data-id=\"8928d0b\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t\t<h3 class=\"elementor-heading-title elementor-size-default\">Revente par une personne physique r\u00e9sidente<\/h3>\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-7d26da6 elementor-widget elementor-widget-text-editor\" data-id=\"7d26da6\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t\t\t\t\t\t<p class=\"PDq2pG_selectionAnchorContainer\" data-start=\"23787\" data-end=\"23908\">Pour une personne physique r\u00e9sidente, la revente d\u2019un immeuble peut relever de l\u2019IRP sur les revenus et gains du capital.<\/p><p data-start=\"23910\" data-end=\"23992\">Le taux est de 8 %. La base imposable correspond au montant le plus faible entre :<\/p><ul data-start=\"23994\" data-end=\"24184\"><li data-section-id=\"o8ilwa\" data-start=\"23994\" data-end=\"24019\">30 % du prix de vente ;<\/li><li data-section-id=\"17mn3ci\" data-start=\"24020\" data-end=\"24184\">la plus-value nette d\u00e9termin\u00e9e \u00e0 partir du prix de vente, du co\u00fbt d\u2019acquisition et des frais de vente admis et document\u00e9s.<\/li><\/ul><p data-start=\"24186\" data-end=\"24269\">Lorsque la base de 30 % est retenue, l\u2019imp\u00f4t repr\u00e9sente <strong data-start=\"24242\" data-end=\"24268\">2,4 % du prix de vente<\/strong>.<\/p><p data-start=\"24271\" data-end=\"24453\">L\u2019IVA applicable \u00e0 la cession immobili\u00e8re doit \u00eatre examin\u00e9e s\u00e9par\u00e9ment. Les modalit\u00e9s de retenue et les justificatifs sont g\u00e9n\u00e9ralement contr\u00f4l\u00e9s au moment de l\u2019acte par le notaire.<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-cb84284 e-con-full e-flex e-con e-child\" data-id=\"cb84284\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-811c637 elementor-widget elementor-widget-image\" data-id=\"811c637\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"image.default\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<img decoding=\"async\" src=\"https:\/\/auracapital.com.py\/wp-content\/uploads\/elementor\/thumbs\/rendez-vous-fiscaliste-immobilier-paraguay-rq43k2w8o9cl3przhfv6r2xq72w4k4tzm8tdiwv7rk.png\" title=\"rendez-vous-fiscaliste-immobilier-paraguay\" alt=\"\u00c9change sur la fiscalit\u00e9 d\u2019un investissement immobilier au Paraguay\" loading=\"lazy\" \/>\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-94ebadc e-grid e-con-full e-con e-child\" data-id=\"94ebadc\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t<div class=\"elementor-element elementor-element-55a7f8e e-con-full e-flex e-con e-child\" data-id=\"55a7f8e\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-66e08cd elementor-widget elementor-widget-image\" data-id=\"66e08cd\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"image.default\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<img decoding=\"async\" src=\"https:\/\/auracapital.com.py\/wp-content\/uploads\/elementor\/thumbs\/investisseur-analyse-revenus-locatifs-paraguay-rq43k1yehfbas3tcmxgk6l69lp0rcfq9a45w1mwlxs.png\" title=\"investisseur-analyse-revenus-locatifs-paraguay\" alt=\"Investisseur analysant les revenus locatifs et les charges de son bien immobilier au Paraguay\" loading=\"lazy\" \/>\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-a4c152b e-con-full e-flex e-con e-child\" data-id=\"a4c152b\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-a6ece8e elementor-widget elementor-widget-heading\" data-id=\"a6ece8e\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t\t<h3 class=\"elementor-heading-title elementor-size-default\">Revente par un propri\u00e9taire non-r\u00e9sident<\/h3>\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-37a369c elementor-widget elementor-widget-text-editor\" data-id=\"37a369c\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t\t\t\t\t\t<p class=\"PDq2pG_selectionAnchorContainer\" data-start=\"24506\" data-end=\"24632\">Pour un propri\u00e9taire non-r\u00e9sident, l\u2019INR est fix\u00e9 \u00e0 15 % sur une base pr\u00e9sum\u00e9e correspondant \u00e0 30 % du prix de vente hors IVA.<\/p><p data-start=\"24634\" data-end=\"24921\">L\u2019imp\u00f4t sur le revenu repr\u00e9sente ainsi <strong data-start=\"24673\" data-end=\"24716\">4,5 % du montant de la cession hors IVA<\/strong>. Une retenue d\u2019IVA peut \u00e9galement intervenir s\u00e9par\u00e9ment lors de la transaction. Le notaire charg\u00e9 de l\u2019acte joue un r\u00f4le central dans l\u2019application de ces retenues.<\/p><p data-start=\"24923\" data-end=\"25121\">La fiscalit\u00e9 d\u2019une revente doit donc \u00eatre calcul\u00e9e avant l\u2019achat. Elle peut influencer le choix entre une strat\u00e9gie patrimoniale longue, une revente apr\u00e8s livraison ou une op\u00e9ration d\u2019achat-revente.<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-3b75cc8 e-con-full e-flex e-con e-child\" data-id=\"3b75cc8\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-595522f elementor-widget elementor-widget-heading\" data-id=\"595522f\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t\t<h3 class=\"elementor-heading-title elementor-size-default\">Revente d\u2019un bien d\u00e9tenu par une soci\u00e9t\u00e9<\/h3>\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-0eb14c5 elementor-widget elementor-widget-text-editor\" data-id=\"0eb14c5\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t\t\t\t\t\t<p class=\"PDq2pG_selectionAnchorContainer\" data-start=\"25174\" data-end=\"25257\">Lorsqu\u2019un immeuble appartient \u00e0 une soci\u00e9t\u00e9, la vente rel\u00e8ve g\u00e9n\u00e9ralement de l\u2019IRE.<\/p><p data-start=\"25259\" data-end=\"25446\">Le calcul d\u00e9pend cependant de la mani\u00e8re dont le bien est enregistr\u00e9 dans la comptabilit\u00e9, de l\u2019activit\u00e9 de la soci\u00e9t\u00e9 et de son classement comme actif destin\u00e9 \u00e0 \u00eatre conserv\u00e9 ou revendu.<\/p><p data-start=\"25448\" data-end=\"25621\">Une structure soci\u00e9taire doit donc \u00eatre d\u00e9finie avant l\u2019achat. Il est rarement optimal de cr\u00e9er une soci\u00e9t\u00e9 apr\u00e8s l\u2019acquisition uniquement pour modifier la fiscalit\u00e9 future.<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-13e6f77 e-flex e-con-boxed e-con e-parent\" data-id=\"13e6f77\" data-element_type=\"container\" data-e-type=\"container\" data-settings=\"{&quot;background_background&quot;:&quot;classic&quot;}\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t\t\t<div class=\"elementor-element elementor-element-9f34811 elementor-widget-divider--view-line_icon animated-fast elementor-view-default elementor-widget-divider--element-align-center elementor-invisible elementor-widget elementor-widget-divider\" data-id=\"9f34811\" data-element_type=\"widget\" data-e-type=\"widget\" data-settings=\"{&quot;_animation&quot;:&quot;fadeInUp&quot;}\" data-widget_type=\"divider.default\">\n\t\t\t\t\t\t\t<div class=\"elementor-divider\">\n\t\t\t<span class=\"elementor-divider-separator\">\n\t\t\t\t\t\t\t<div class=\"elementor-icon elementor-divider__element\">\n\t\t\t\t\t<svg xmlns=\"http:\/\/www.w3.org\/2000\/svg\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\" width=\"2000\" zoomAndPan=\"magnify\" viewBox=\"0 0 1500 1499.999933\" height=\"2000\" preserveAspectRatio=\"xMidYMid meet\"><defs><clipPath id=\"f1bd857396\"><path d=\"M 1.0625 1076.394531 L 299.738281 1076.394531 L 299.738281 1112.8125 L 1.0625 1112.8125 Z M 1.0625 1076.394531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"8ba7e99fc9\"><path d=\"M 299.722656 1092.511719 L 23.082031 1076.78125 C 12.390625 1075.046875 2.398438 1082.609375 1.183594 1093.363281 C 0 1103.539062 7.867188 1112.464844 18.070312 1112.679688 Z M 299.722656 1092.511719 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"45b8047bbd\"><path d=\"M 0.0625 0.394531 L 298.738281 0.394531 L 298.738281 36.8125 L 0.0625 36.8125 Z M 0.0625 0.394531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"fc6fa1f106\"><path d=\"M 298.722656 16.511719 L 22.082031 0.78125 C 11.390625 -0.953125 1.398438 6.609375 0.183594 17.363281 C -1 27.539062 6.867188 36.464844 17.070312 36.679688 Z M 298.722656 16.511719 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"1a53ffaf50\"><rect x=\"0\" width=\"299\" y=\"0\" height=\"37\"><\/rect><\/clipPath><clipPath id=\"eac7c98fd8\"><path d=\"M 832 641 L 976 641 L 976 860 L 832 860 Z M 832 641 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"ecd331184a\"><path d=\"M 832.933594 859.269531 L 939.453125 653.886719 C 943.429688 643.804688 955.03125 639.097656 964.902344 643.5625 C 974.230469 647.78125 977.902344 659.082031 972.832031 667.980469 Z M 832.933594 859.269531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"a58a1f4bd8\"><path d=\"M 0.71875 0 L 144 0 L 144 218.398438 L 0.71875 218.398438 Z M 0.71875 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"183b6aabda\"><path d=\"M 0.933594 218.269531 L 107.453125 12.886719 C 111.429688 2.804688 123.03125 -1.902344 132.902344 2.5625 C 142.230469 6.78125 145.902344 18.082031 140.832031 26.980469 Z M 0.933594 218.269531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"c1f88d55e8\"><rect x=\"0\" width=\"144\" y=\"0\" height=\"219\"><\/rect><\/clipPath><clipPath id=\"079a214460\"><path d=\"M 804 583 L 942 583 L 942 848 L 804 848 Z M 804 583 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"547d96ce9b\"><path d=\"M 804.867188 847.183594 L 905.890625 595.359375 C 909.867188 585.273438 921.46875 580.566406 931.34375 585.03125 C 940.667969 589.253906 944.339844 600.550781 939.269531 609.453125 Z M 804.867188 847.183594 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"2f55aefaea\"><path d=\"M 0.640625 0 L 138 0 L 138 264.398438 L 0.640625 264.398438 Z M 0.640625 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"efeff2b9fe\"><path d=\"M 0.867188 264.183594 L 101.890625 12.359375 C 105.867188 2.273438 117.46875 -2.433594 127.34375 2.03125 C 136.667969 6.253906 140.339844 17.550781 135.269531 26.453125 Z M 0.867188 264.183594 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"8615d0bd82\"><rect x=\"0\" width=\"138\" y=\"0\" height=\"265\"><\/rect><\/clipPath><clipPath id=\"8fb4ae0151\"><path d=\"M 863 696 L 1013 696 L 1013 877 L 863 877 Z M 863 696 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"677166b753\"><path d=\"M 863.824219 876.402344 L 978.117188 706.917969 C 983.28125 697.382812 995.367188 694.132812 1004.632812 699.75 C 1013.378906 705.066406 1015.65625 716.730469 1009.550781 724.929688 Z M 863.824219 876.402344 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"2a6a0c5225\"><path d=\"M 0.679688 0 L 150 0 L 150 180.441406 L 0.679688 180.441406 Z M 0.679688 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"0966898650\"><path d=\"M 0.824219 180.402344 L 115.117188 10.917969 C 120.28125 1.382812 132.367188 -1.867188 141.632812 3.75 C 150.378906 9.066406 152.65625 20.730469 146.550781 28.929688 Z M 0.824219 180.402344 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"df4336db3d\"><rect x=\"0\" width=\"150\" y=\"0\" height=\"181\"><\/rect><\/clipPath><clipPath id=\"fc76092c43\"><path d=\"M 896 753 L 1055 753 L 1055 900 L 896 900 Z M 896 753 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"f2a7b07575\"><path d=\"M 896.019531 899.484375 L 1020.667969 761.226562 C 1027.199219 752.570312 1039.652344 751.140625 1047.976562 758.097656 C 1055.839844 764.660156 1056.328125 776.535156 1049.066406 783.734375 Z M 896.019531 899.484375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"2915a0b6eb\"><path d=\"M 0 0 L 159 0 L 159 146.71875 L 0 146.71875 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"424d5cec4a\"><path d=\"M 0.0195312 146.484375 L 124.667969 8.226562 C 131.199219 -0.429688 143.652344 -1.859375 151.976562 5.097656 C 159.839844 11.660156 160.328125 23.535156 153.066406 30.734375 Z M 0.0195312 146.484375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5ea086cdd8\"><rect x=\"0\" width=\"159\" y=\"0\" height=\"147\"><\/rect><\/clipPath><clipPath id=\"e73b860185\"><path d=\"M 930 811 L 1103 811 L 1103 933 L 930 933 Z M 930 811 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5f94a1a887\"><path d=\"M 930.976562 932.410156 L 1070.480469 817.386719 C 1078.226562 809.792969 1090.738281 810.21875 1097.9375 818.296875 C 1104.742188 825.921875 1103.496094 837.765625 1095.265625 843.808594 Z M 930.976562 932.410156 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"d8321e9843\"><path d=\"M 0.878906 0 L 173 0 L 173 121.601562 L 0.878906 121.601562 Z M 0.878906 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"82fd7e8385\"><path d=\"M 0.976562 121.410156 L 140.480469 6.386719 C 148.226562 -1.207031 160.738281 -0.78125 167.9375 7.296875 C 174.742188 14.921875 173.496094 26.765625 165.265625 32.808594 Z M 0.976562 121.410156 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5dc3567e94\"><rect x=\"0\" width=\"173\" y=\"0\" height=\"122\"><\/rect><\/clipPath><clipPath id=\"2d052ccb39\"><path d=\"M 971 876.054688 L 1169 876.054688 L 1169 973 L 971 973 Z M 971 876.054688 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5812fc20c6\"><path d=\"M 971.222656 972.5 L 1139.519531 880.015625 C 1148.539062 874.03125 1160.75 876.796875 1166.308594 886.121094 C 1171.5625 894.898438 1168.101562 906.289062 1158.835938 910.691406 Z M 971.222656 972.5 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"a4ec9e97df\"><path d=\"M 0.199219 0.0546875 L 198 0.0546875 L 198 96.679688 L 0.199219 96.679688 Z M 0.199219 0.0546875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"9f219372f1\"><path d=\"M 0.222656 96.5 L 168.519531 4.015625 C 177.539062 -1.96875 189.75 0.796875 195.308594 10.121094 C 200.5625 18.898438 197.101562 30.289062 187.835938 34.691406 Z M 0.222656 96.5 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"f0b805e397\"><rect x=\"0\" width=\"198\" y=\"0\" height=\"97\"><\/rect><\/clipPath><clipPath id=\"c06946cb67\"><path d=\"M 1018 957 L 1267 957 L 1267 1024.539062 L 1018 1024.539062 Z M 1018 957 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"d90cd9a453\"><path d=\"M 1018.207031 1024.5 L 1240.054688 958.710938 C 1250.109375 954.671875 1261.496094 959.867188 1265.050781 970.070312 C 1268.421875 979.730469 1262.710938 990.179688 1252.78125 992.609375 Z M 1018.207031 1024.5 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"9bca5be400\"><path d=\"M 0 0 L 249 0 L 249 67.519531 L 0 67.519531 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"a9bb225771\"><path d=\"M 0.207031 67.5 L 222.054688 1.710938 C 232.109375 -2.328125 243.496094 2.867188 247.050781 13.070312 C 250.421875 22.730469 244.710938 33.179688 234.78125 35.609375 Z M 0.207031 67.5 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"02dd97ebfd\"><rect x=\"0\" width=\"249\" y=\"0\" height=\"68\"><\/rect><\/clipPath><clipPath id=\"ae52b175c5\"><path d=\"M 779 518 L 906 518 L 906 839 L 779 839 Z M 779 518 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"7d48a82b5a\"><path d=\"M 779.019531 838.859375 L 869.652344 531.878906 C 872.628906 521.460938 883.714844 515.660156 893.984375 519.121094 C 903.671875 522.402344 908.441406 533.308594 904.25 542.660156 Z M 779.019531 838.859375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"4ae51cf3d1\"><path d=\"M 0 0 L 127 0 L 127 321 L 0 321 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"4c6bf716f2\"><path d=\"M 0.0195312 320.859375 L 90.652344 13.878906 C 93.628906 3.460938 104.714844 -2.339844 114.984375 1.121094 C 124.671875 4.402344 129.441406 15.308594 125.25 24.660156 Z M 0.0195312 320.859375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"305d351e9c\"><rect x=\"0\" width=\"127\" y=\"0\" height=\"321\"><\/rect><\/clipPath><clipPath id=\"b1c820e259\"><path d=\"M 754 439 L 870 439 L 870 833 L 754 833 Z M 754 439 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"548d9b092b\"><path d=\"M 754.570312 832.816406 L 832.71875 454.429688 C 834.785156 443.796875 845.324219 437.023438 855.835938 439.574219 C 865.765625 442.003906 871.476562 452.453125 868.136719 462.113281 Z M 754.570312 832.816406 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"1fc5c1291a\"><path d=\"M 0.480469 0 L 116 0 L 116 394 L 0.480469 394 Z M 0.480469 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"1c65b16a8b\"><path d=\"M 0.570312 393.816406 L 78.71875 15.429688 C 80.785156 4.796875 91.324219 -1.976562 101.835938 0.574219 C 111.765625 3.003906 117.476562 13.453125 114.136719 23.113281 Z M 0.570312 393.816406 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"8a47f4b594\"><rect x=\"0\" width=\"116\" y=\"0\" height=\"394\"><\/rect><\/clipPath><clipPath id=\"e3548eaf4e\"><path d=\"M 730 336 L 828.113281 336 L 828.113281 829 L 730 829 Z M 730 336 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"89a1ad436b\"><path d=\"M 730.695312 828.929688 L 791.59375 353.648438 C 792.660156 342.867188 802.53125 335.152344 813.25 336.730469 C 823.367188 338.21875 830.015625 348.089844 827.558594 358.023438 Z M 730.695312 828.929688 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"dd018defa1\"><path d=\"M 0.480469 0 L 98.113281 0 L 98.113281 493 L 0.480469 493 Z M 0.480469 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"8b8a543549\"><path d=\"M 0.695312 492.929688 L 61.59375 17.648438 C 62.660156 6.867188 72.53125 -0.847656 83.25 0.730469 C 93.367188 2.21875 100.015625 12.089844 97.558594 22.023438 Z M 0.695312 492.929688 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"bcb7e4123d\"><rect x=\"0\" width=\"99\" y=\"0\" height=\"493\"><\/rect><\/clipPath><clipPath id=\"1501703ba3\"><path d=\"M 710 175 L 779.628906 175 L 779.628906 827.566406 L 710 827.566406 Z M 710 175 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"306febac40\"><path d=\"M 710.40625 827.136719 L 742.90625 194.070312 C 743.089844 183.226562 752.292969 174.753906 763.105469 175.453125 C 773.3125 176.121094 780.753906 185.414062 779.113281 195.496094 Z M 710.40625 827.136719 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"90d67a6662\"><path d=\"M 0.320312 0 L 69.628906 0 L 69.628906 652.238281 L 0.320312 652.238281 Z M 0.320312 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"4602f05e25\"><path d=\"M 0.40625 652.136719 L 32.90625 19.070312 C 33.089844 8.226562 42.292969 -0.246094 53.105469 0.453125 C 63.3125 1.121094 70.753906 10.414062 69.113281 20.496094 Z M 0.40625 652.136719 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"9d9a1ab0ff\"><rect x=\"0\" width=\"70\" y=\"0\" height=\"653\"><\/rect><\/clipPath><clipPath id=\"2fcd89f33a\"><path d=\"M 669 15.441406 L 706.902344 15.441406 L 706.902344 827 L 669 827 Z M 669 15.441406 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"f4393648f2\"><path d=\"M 687.992188 826.40625 L 669.859375 35.429688 C 669.28125 24.617188 677.878906 15.507812 688.722656 15.476562 C 698.957031 15.414062 707.007812 24.191406 706.0625 34.398438 Z M 687.992188 826.40625 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"0c9a68ba99\"><path d=\"M 0.28125 0.441406 L 37.902344 0.441406 L 37.902344 811.519531 L 0.28125 811.519531 Z M 0.28125 0.441406 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"3e8433c28c\"><path d=\"M 18.992188 811.40625 L 0.859375 20.429688 C 0.28125 9.617188 8.878906 0.507812 19.722656 0.476562 C 29.957031 0.414062 38.007812 9.191406 37.0625 19.398438 Z M 18.992188 811.40625 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"72cca6ccae\"><rect x=\"0\" width=\"38\" y=\"0\" height=\"812\"><\/rect><\/clipPath><clipPath id=\"b4ce4baceb\"><path d=\"M 400.839844 640 L 543.261719 640 L 543.261719 859 L 400.839844 859 Z M 400.839844 640 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"7198b5f228\"><path d=\"M 543.082031 858.238281 L 436.5625 652.855469 C 432.585938 642.769531 420.984375 638.0625 411.109375 642.527344 C 401.785156 646.75 398.113281 658.046875 403.183594 666.949219 Z M 543.082031 858.238281 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"dc91af42fa\"><path d=\"M 0.839844 0 L 143.261719 0 L 143.261719 218.441406 L 0.839844 218.441406 Z M 0.839844 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"f0d2908677\"><path d=\"M 143.082031 218.238281 L 36.5625 12.855469 C 32.585938 2.769531 20.984375 -1.9375 11.109375 2.527344 C 1.785156 6.75 -1.886719 18.046875 3.183594 26.949219 Z M 143.082031 218.238281 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5ec10b3947\"><rect x=\"0\" width=\"144\" y=\"0\" height=\"219\"><\/rect><\/clipPath><clipPath id=\"20458fd00a\"><path d=\"M 434.171875 582.113281 L 572 582.113281 L 572 847 L 434.171875 847 Z M 434.171875 582.113281 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"1228ca72c3\"><path d=\"M 571.117188 846.148438 L 470.097656 594.324219 C 466.117188 584.242188 454.515625 579.535156 444.644531 584 C 435.320312 588.222656 431.644531 599.519531 436.714844 608.417969 Z M 571.117188 846.148438 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"4a8fb754cd\"><path d=\"M 0.171875 0.113281 L 137.121094 0.113281 L 137.121094 264.199219 L 0.171875 264.199219 Z M 0.171875 0.113281 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"df748432ac\"><path d=\"M 137.117188 264.148438 L 36.097656 12.324219 C 32.117188 2.242188 20.515625 -2.464844 10.644531 2 C 1.320312 6.222656 -2.355469 17.519531 2.714844 26.417969 Z M 137.117188 264.148438 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"55be881723\"><rect x=\"0\" width=\"138\" y=\"0\" height=\"265\"><\/rect><\/clipPath><clipPath id=\"2356df5779\"><path d=\"M 363 695 L 512.960938 695 L 512.960938 876 L 363 876 Z M 363 695 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"12347918a3\"><path d=\"M 512.191406 875.367188 L 397.898438 705.886719 C 392.734375 696.347656 380.648438 693.097656 371.382812 698.71875 C 362.636719 704.035156 360.359375 715.695312 366.460938 723.898438 Z M 512.191406 875.367188 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"790776b624\"><path d=\"M 0 0 L 149.320312 0 L 149.320312 180.480469 L 0 180.480469 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"827ea2f8e9\"><path d=\"M 149.191406 180.367188 L 34.898438 10.886719 C 29.734375 1.347656 17.648438 -1.902344 8.382812 3.71875 C -0.363281 9.035156 -2.640625 20.695312 3.460938 28.898438 Z M 149.191406 180.367188 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"caba6e5012\"><rect x=\"0\" width=\"150\" y=\"0\" height=\"181\"><\/rect><\/clipPath><clipPath id=\"767108359b\"><path d=\"M 321 752 L 480 752 L 480 899 L 321 899 Z M 321 752 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"4933ed531a\"><path d=\"M 479.996094 898.421875 L 355.347656 760.164062 C 348.816406 751.507812 336.363281 750.078125 328.039062 757.035156 C 320.175781 763.59375 319.6875 775.472656 326.949219 782.667969 Z M 479.996094 898.421875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"01be50e4cd\"><path d=\"M 0 0 L 159 0 L 159 146.519531 L 0 146.519531 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"327e4e5528\"><path d=\"M 158.996094 146.421875 L 34.347656 8.164062 C 27.816406 -0.492188 15.363281 -1.921875 7.039062 5.035156 C -0.824219 11.59375 -1.3125 23.472656 5.949219 30.667969 Z M 158.996094 146.421875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"0427f9f0a4\"><rect x=\"0\" width=\"159\" y=\"0\" height=\"147\"><\/rect><\/clipPath><clipPath id=\"5d64cc442c\"><path d=\"M 273.5625 810 L 446 810 L 446 932 L 273.5625 932 Z M 273.5625 810 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"cda731c149\"><path d=\"M 445.007812 931.375 L 305.535156 816.351562 C 297.789062 808.761719 285.273438 809.183594 278.078125 817.265625 C 271.273438 824.886719 272.519531 836.734375 280.75 842.777344 Z M 445.007812 931.375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"aa4a8285d2\"><path d=\"M 0.5625 0 L 172.121094 0 L 172.121094 121.398438 L 0.5625 121.398438 Z M 0.5625 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"fe7b8df986\"><path d=\"M 172.007812 121.375 L 32.535156 6.351562 C 24.789062 -1.238281 12.273438 -0.816406 5.078125 7.265625 C -1.726562 14.886719 -0.480469 26.734375 7.75 32.777344 Z M 172.007812 121.375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"b7882b91c7\"><rect x=\"0\" width=\"173\" y=\"0\" height=\"122\"><\/rect><\/clipPath><clipPath id=\"6846a66386\"><path d=\"M 207 875 L 405 875 L 405 972 L 207 972 Z M 207 875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"18ef44de89\"><path d=\"M 404.792969 971.4375 L 236.496094 878.953125 C 227.476562 872.96875 215.265625 875.734375 209.707031 885.058594 C 204.484375 893.835938 207.914062 905.226562 217.179688 909.628906 Z M 404.792969 971.4375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"0d23d87463\"><path d=\"M 0 0 L 197.800781 0 L 197.800781 96.480469 L 0 96.480469 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5388d97955\"><path d=\"M 197.792969 96.4375 L 29.496094 3.953125 C 20.476562 -2.03125 8.265625 0.734375 2.707031 10.058594 C -2.515625 18.835938 0.914062 30.226562 10.179688 34.628906 Z M 197.792969 96.4375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"931ca940fd\"><rect x=\"0\" width=\"198\" y=\"0\" height=\"97\"><\/rect><\/clipPath><clipPath id=\"3b0bab81dd\"><path d=\"M 109.925781 956 L 358 956 L 358 1024 L 109.925781 1024 Z M 109.925781 956 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"d3143c9794\"><path d=\"M 357.777344 1023.46875 L 135.929688 957.679688 C 125.878906 953.640625 114.488281 958.832031 110.933594 969.039062 C 107.5625 978.699219 113.273438 989.144531 123.203125 991.574219 Z M 357.777344 1023.46875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"f1d084efb8\"><path d=\"M 0.925781 0 L 249 0 L 249 67.558594 L 0.925781 67.558594 Z M 0.925781 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"fbac5ed90e\"><path d=\"M 248.777344 67.46875 L 26.929688 1.679688 C 16.878906 -2.359375 5.488281 2.832031 1.933594 13.039062 C -1.4375 22.699219 4.273438 33.144531 14.203125 35.574219 Z M 248.777344 67.46875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"75469d3c72\"><rect x=\"0\" width=\"249\" y=\"0\" height=\"68\"><\/rect><\/clipPath><clipPath id=\"089a898f6b\"><path d=\"M 470 517 L 597 517 L 597 838 L 470 838 Z M 470 517 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"95e63c8e21\"><path d=\"M 596.964844 837.828125 L 506.359375 530.847656 C 503.382812 520.429688 492.296875 514.628906 482.03125 518.089844 C 472.34375 521.371094 467.574219 532.273438 471.765625 541.628906 Z M 596.964844 837.828125 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"6964e1786b\"><path d=\"M 0 0 L 127 0 L 127 321 L 0 321 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"06852702f1\"><path d=\"M 126.964844 320.828125 L 36.359375 13.847656 C 33.382812 3.429688 22.296875 -2.371094 12.03125 1.089844 C 2.34375 4.371094 -2.425781 15.273438 1.765625 24.628906 Z M 126.964844 320.828125 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"dbbf7461b1\"><rect x=\"0\" width=\"127\" y=\"0\" height=\"321\"><\/rect><\/clipPath><clipPath id=\"88a632ab3f\"><path d=\"M 506 438 L 622 438 L 622 832 L 506 832 Z M 506 438 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"3e5c2acbda\"><path d=\"M 621.445312 831.78125 L 543.265625 453.394531 C 541.199219 442.765625 530.691406 435.992188 520.152344 438.542969 C 510.21875 440.972656 504.507812 451.421875 507.847656 461.078125 Z M 621.445312 831.78125 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"20941760a9\"><path d=\"M 0 0 L 115.519531 0 L 115.519531 393.800781 L 0 393.800781 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"c71ac007e0\"><path d=\"M 115.445312 393.78125 L 37.265625 15.394531 C 35.199219 4.765625 24.691406 -2.007812 14.152344 0.542969 C 4.21875 2.972656 -1.492188 13.421875 1.847656 23.078125 Z M 115.445312 393.78125 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"3f180a916e\"><rect x=\"0\" width=\"116\" y=\"0\" height=\"394\"><\/rect><\/clipPath><clipPath id=\"00b948d976\"><path d=\"M 547 335 L 646 335 L 646 828 L 547 828 Z M 547 335 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"947a1d63ff\"><path d=\"M 645.289062 827.894531 L 584.390625 352.585938 C 583.328125 341.804688 573.457031 334.089844 562.734375 335.667969 C 552.621094 337.15625 545.96875 347.027344 548.429688 356.960938 Z M 645.289062 827.894531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"6a26ee9980\"><path d=\"M 0 0 L 98.519531 0 L 98.519531 492.960938 L 0 492.960938 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"29a7afcdaf\"><path d=\"M 98.289062 492.894531 L 37.390625 17.585938 C 36.328125 6.804688 26.457031 -0.910156 15.734375 0.667969 C 5.621094 2.15625 -1.03125 12.027344 1.429688 21.960938 Z M 98.289062 492.894531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"a5206d977c\"><rect x=\"0\" width=\"99\" y=\"0\" height=\"493\"><\/rect><\/clipPath><clipPath id=\"257dd70fe5\"><path d=\"M 596 174 L 666 174 L 666 827 L 596 827 Z M 596 174 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"655a535dc9\"><path d=\"M 665.578125 826.074219 L 633.109375 193.039062 C 632.925781 182.195312 623.722656 173.71875 612.910156 174.386719 C 602.703125 175.054688 595.261719 184.351562 596.902344 194.433594 Z M 665.578125 826.074219 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"0ba3635938\"><path d=\"M 0 0 L 69.679688 0 L 69.679688 652.28125 L 0 652.28125 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"d766a9897c\"><path d=\"M 69.578125 652.074219 L 37.109375 19.039062 C 36.925781 8.195312 27.722656 -0.28125 16.910156 0.386719 C 6.703125 1.054688 -0.738281 10.351562 0.902344 20.433594 Z M 69.578125 652.074219 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"e8cae0eee9\"><rect x=\"0\" width=\"70\" y=\"0\" height=\"653\"><\/rect><\/clipPath><clipPath id=\"11b92ac068\"><path d=\"M 1076.265625 1077.433594 L 1375 1077.433594 L 1375 1113.800781 L 1076.265625 1113.800781 Z M 1076.265625 1077.433594 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"24fabffab6\"><path d=\"M 1076.265625 1093.550781 L 1352.902344 1077.816406 C 1363.625 1076.085938 1373.585938 1083.648438 1374.832031 1094.402344 C 1375.988281 1104.574219 1368.152344 1113.503906 1357.914062 1113.71875 Z M 1076.265625 1093.550781 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"c1fae24fc7\"><path d=\"M 0.265625 0.558594 L 299 0.558594 L 299 36.800781 L 0.265625 36.800781 Z M 0.265625 0.558594 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"071faee9fe\"><path d=\"M 0.265625 16.550781 L 276.902344 0.816406 C 287.625 -0.914062 297.585938 6.648438 298.832031 17.402344 C 299.988281 27.574219 292.152344 36.503906 281.914062 36.71875 Z M 0.265625 16.550781 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"fb3d562f3c\"><rect x=\"0\" width=\"299\" y=\"0\" height=\"37\"><\/rect><\/clipPath><clipPath id=\"bbf0211d8e\"><rect x=\"0\" width=\"1376\" y=\"0\" height=\"1114\"><\/rect><\/clipPath><\/defs><g transform=\"matrix(1, 0, 0, 1, 62, 193)\"><g clip-path=\"url(#bbf0211d8e)\"><g clip-path=\"url(#f1bd857396)\"><g clip-path=\"url(#8ba7e99fc9)\"><g transform=\"matrix(1, 0, 0, 1, 1, 1076)\"><g clip-path=\"url(#1a53ffaf50)\"><g clip-path=\"url(#45b8047bbd)\"><g clip-path=\"url(#fc6fa1f106)\"><path fill=\"#51433a\" d=\"M 0.0625 0.535156 L 298.738281 0.535156 L 298.738281 36.671875 L 0.0625 36.671875 Z M 0.0625 0.535156 \" fill-opacity=\"1\" fill-rule=\"nonzero\"><\/path><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#eac7c98fd8)\"><g clip-path=\"url(#ecd331184a)\"><g transform=\"matrix(1, 0, 0, 1, 832, 641)\"><g clip-path=\"url(#c1f88d55e8)\"><g clip-path=\"url(#a58a1f4bd8)\"><g clip-path=\"url(#183b6aabda)\"><rect x=\"-1440\" width=\"2592\" fill=\"#51433a\" y=\"-1379.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#079a214460)\"><g clip-path=\"url(#547d96ce9b)\"><g transform=\"matrix(1, 0, 0, 1, 804, 583)\"><g clip-path=\"url(#8615d0bd82)\"><g clip-path=\"url(#2f55aefaea)\"><g clip-path=\"url(#efeff2b9fe)\"><rect x=\"-1412\" width=\"2592\" fill=\"#51433a\" y=\"-1321.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#8fb4ae0151)\"><g clip-path=\"url(#677166b753)\"><g transform=\"matrix(1, 0, 0, 1, 863, 696)\"><g clip-path=\"url(#df4336db3d)\"><g clip-path=\"url(#2a6a0c5225)\"><g clip-path=\"url(#0966898650)\"><rect x=\"-1471\" width=\"2592\" fill=\"#51433a\" y=\"-1434.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#fc76092c43)\"><g clip-path=\"url(#f2a7b07575)\"><g transform=\"matrix(1, 0, 0, 1, 896, 753)\"><g clip-path=\"url(#5ea086cdd8)\"><g clip-path=\"url(#2915a0b6eb)\"><g clip-path=\"url(#424d5cec4a)\"><rect x=\"-1504\" width=\"2592\" fill=\"#51433a\" y=\"-1491.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#e73b860185)\"><g clip-path=\"url(#5f94a1a887)\"><g transform=\"matrix(1, 0, 0, 1, 930, 811)\"><g clip-path=\"url(#5dc3567e94)\"><g clip-path=\"url(#d8321e9843)\"><g clip-path=\"url(#82fd7e8385)\"><rect x=\"-1538\" width=\"2592\" fill=\"#51433a\" y=\"-1549.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#2d052ccb39)\"><g clip-path=\"url(#5812fc20c6)\"><g transform=\"matrix(1, 0, 0, 1, 971, 876)\"><g clip-path=\"url(#f0b805e397)\"><g clip-path=\"url(#a4ec9e97df)\"><g clip-path=\"url(#9f219372f1)\"><rect x=\"-1579\" width=\"2592\" fill=\"#51433a\" y=\"-1614.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#c06946cb67)\"><g clip-path=\"url(#d90cd9a453)\"><g transform=\"matrix(1, 0, 0, 1, 1018, 957)\"><g clip-path=\"url(#02dd97ebfd)\"><g clip-path=\"url(#9bca5be400)\"><g clip-path=\"url(#a9bb225771)\"><rect x=\"-1626\" width=\"2592\" fill=\"#51433a\" y=\"-1695.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#ae52b175c5)\"><g clip-path=\"url(#7d48a82b5a)\"><g transform=\"matrix(1, 0, 0, 1, 779, 518)\"><g clip-path=\"url(#305d351e9c)\"><g clip-path=\"url(#4ae51cf3d1)\"><g clip-path=\"url(#4c6bf716f2)\"><rect x=\"-1387\" width=\"2592\" fill=\"#51433a\" y=\"-1256.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#b1c820e259)\"><g clip-path=\"url(#548d9b092b)\"><g transform=\"matrix(1, 0, 0, 1, 754, 439)\"><g clip-path=\"url(#8a47f4b594)\"><g clip-path=\"url(#1fc5c1291a)\"><g clip-path=\"url(#1c65b16a8b)\"><rect x=\"-1362\" width=\"2592\" fill=\"#51433a\" y=\"-1177.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#e3548eaf4e)\"><g clip-path=\"url(#89a1ad436b)\"><g transform=\"matrix(1, 0, 0, 1, 730, 336)\"><g clip-path=\"url(#bcb7e4123d)\"><g clip-path=\"url(#dd018defa1)\"><g clip-path=\"url(#8b8a543549)\"><rect x=\"-1338\" width=\"2592\" fill=\"#51433a\" y=\"-1074.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#1501703ba3)\"><g clip-path=\"url(#306febac40)\"><g transform=\"matrix(1, 0, 0, 1, 710, 175)\"><g clip-path=\"url(#9d9a1ab0ff)\"><g clip-path=\"url(#90d67a6662)\"><g clip-path=\"url(#4602f05e25)\"><rect x=\"-1318\" width=\"2592\" fill=\"#51433a\" y=\"-913.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#2fcd89f33a)\"><g clip-path=\"url(#f4393648f2)\"><g transform=\"matrix(1, 0, 0, 1, 669, 15)\"><g clip-path=\"url(#72cca6ccae)\"><g clip-path=\"url(#0c9a68ba99)\"><g clip-path=\"url(#3e8433c28c)\"><rect x=\"-1277\" width=\"2592\" fill=\"#51433a\" y=\"-753.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#b4ce4baceb)\"><g clip-path=\"url(#7198b5f228)\"><g transform=\"matrix(1, 0, 0, 1, 400, 640)\"><g clip-path=\"url(#5ec10b3947)\"><g clip-path=\"url(#dc91af42fa)\"><g clip-path=\"url(#f0d2908677)\"><rect x=\"-1008\" width=\"2592\" fill=\"#51433a\" y=\"-1378.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#20458fd00a)\"><g clip-path=\"url(#1228ca72c3)\"><g transform=\"matrix(1, 0, 0, 1, 434, 582)\"><g clip-path=\"url(#55be881723)\"><g clip-path=\"url(#4a8fb754cd)\"><g clip-path=\"url(#df748432ac)\"><rect x=\"-1042\" width=\"2592\" fill=\"#51433a\" y=\"-1320.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#2356df5779)\"><g clip-path=\"url(#12347918a3)\"><g transform=\"matrix(1, 0, 0, 1, 363, 695)\"><g clip-path=\"url(#caba6e5012)\"><g clip-path=\"url(#790776b624)\"><g clip-path=\"url(#827ea2f8e9)\"><rect x=\"-971\" width=\"2592\" fill=\"#51433a\" y=\"-1433.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#767108359b)\"><g clip-path=\"url(#4933ed531a)\"><g transform=\"matrix(1, 0, 0, 1, 321, 752)\"><g clip-path=\"url(#0427f9f0a4)\"><g clip-path=\"url(#01be50e4cd)\"><g clip-path=\"url(#327e4e5528)\"><rect x=\"-929\" width=\"2592\" fill=\"#51433a\" y=\"-1490.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#5d64cc442c)\"><g clip-path=\"url(#cda731c149)\"><g transform=\"matrix(1, 0, 0, 1, 273, 810)\"><g clip-path=\"url(#b7882b91c7)\"><g clip-path=\"url(#aa4a8285d2)\"><g clip-path=\"url(#fe7b8df986)\"><rect x=\"-881\" width=\"2592\" fill=\"#51433a\" y=\"-1548.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#6846a66386)\"><g clip-path=\"url(#18ef44de89)\"><g transform=\"matrix(1, 0, 0, 1, 207, 875)\"><g clip-path=\"url(#931ca940fd)\"><g clip-path=\"url(#0d23d87463)\"><g clip-path=\"url(#5388d97955)\"><rect x=\"-815\" width=\"2592\" fill=\"#51433a\" y=\"-1613.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#3b0bab81dd)\"><g clip-path=\"url(#d3143c9794)\"><g transform=\"matrix(1, 0, 0, 1, 109, 956)\"><g clip-path=\"url(#75469d3c72)\"><g clip-path=\"url(#f1d084efb8)\"><g clip-path=\"url(#fbac5ed90e)\"><rect x=\"-717\" width=\"2592\" fill=\"#51433a\" y=\"-1694.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#089a898f6b)\"><g clip-path=\"url(#95e63c8e21)\"><g transform=\"matrix(1, 0, 0, 1, 470, 517)\"><g clip-path=\"url(#dbbf7461b1)\"><g clip-path=\"url(#6964e1786b)\"><g clip-path=\"url(#06852702f1)\"><rect x=\"-1078\" width=\"2592\" fill=\"#51433a\" y=\"-1255.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#88a632ab3f)\"><g clip-path=\"url(#3e5c2acbda)\"><g transform=\"matrix(1, 0, 0, 1, 506, 438)\"><g clip-path=\"url(#3f180a916e)\"><g clip-path=\"url(#20941760a9)\"><g clip-path=\"url(#c71ac007e0)\"><rect x=\"-1114\" width=\"2592\" fill=\"#51433a\" y=\"-1176.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#00b948d976)\"><g clip-path=\"url(#947a1d63ff)\"><g transform=\"matrix(1, 0, 0, 1, 547, 335)\"><g clip-path=\"url(#a5206d977c)\"><g clip-path=\"url(#6a26ee9980)\"><g clip-path=\"url(#29a7afcdaf)\"><rect x=\"-1155\" width=\"2592\" fill=\"#51433a\" y=\"-1073.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#257dd70fe5)\"><g clip-path=\"url(#655a535dc9)\"><g transform=\"matrix(1, 0, 0, 1, 596, 174)\"><g clip-path=\"url(#e8cae0eee9)\"><g clip-path=\"url(#0ba3635938)\"><g clip-path=\"url(#d766a9897c)\"><rect x=\"-1204\" width=\"2592\" fill=\"#51433a\" y=\"-912.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#11b92ac068)\"><g clip-path=\"url(#24fabffab6)\"><g transform=\"matrix(1, 0, 0, 1, 1076, 1077)\"><g clip-path=\"url(#fb3d562f3c)\"><g clip-path=\"url(#c1fae24fc7)\"><g clip-path=\"url(#071faee9fe)\"><path fill=\"#51433a\" d=\"M 0.265625 0.574219 L 298.941406 0.574219 L 298.941406 36.710938 L 0.265625 36.710938 Z M 0.265625 0.574219 \" fill-opacity=\"1\" fill-rule=\"nonzero\"><\/path><\/g><\/g><\/g><\/g><\/g><\/g><\/g><\/g><\/svg><\/div>\n\t\t\t\t\t\t<\/span>\n\t\t<\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-4d652e2 e-flex e-con-boxed e-con e-parent\" data-id=\"4d652e2\" data-element_type=\"container\" data-e-type=\"container\" data-settings=\"{&quot;background_background&quot;:&quot;classic&quot;}\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t<div class=\"elementor-element elementor-element-9c798e7 e-con-full e-flex e-con e-child\" data-id=\"9c798e7\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t<div class=\"elementor-element elementor-element-3582f03 e-grid e-con-full e-con e-child\" data-id=\"3582f03\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-d6109ad elementor-widget elementor-widget-image\" data-id=\"d6109ad\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"image.default\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<img decoding=\"async\" src=\"https:\/\/auracapital.com.py\/wp-content\/uploads\/elementor\/thumbs\/documents-fiscalite-immobiliere-paraguay-rq40xm45to16aizt3luz5x40z0i4z7t4moin7sxl3k.png\" title=\"documents-fiscalite-immobiliere-paraguay\" alt=\"Documents fiscaux, calculatrice et cl\u00e9s d\u2019un bien immobilier au Paraguay\" loading=\"lazy\" \/>\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-be79967 e-con-full e-flex e-con e-child\" data-id=\"be79967\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-75fc7ae animated-fast elementor-invisible elementor-widget elementor-widget-heading\" data-id=\"75fc7ae\" data-element_type=\"widget\" data-e-type=\"widget\" data-settings=\"{&quot;_animation&quot;:&quot;fadeInUp&quot;,&quot;_animation_delay&quot;:200}\" data-widget_type=\"heading.default\">\n\t\t\t\t\t<h2 class=\"elementor-heading-title elementor-size-default\">Fiscalit\u00e9 immobili\u00e8re au Paraguay : quelle imposition pour les revenus \u00e9trangers ?<\/h2>\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-35ea723 elementor-widget elementor-widget-text-editor\" data-id=\"35ea723\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t\t\t\t\t\t<p class=\"isSelectedEnd\">Le Paraguay applique principalement un syst\u00e8me fiscal fond\u00e9 sur le principe de territorialit\u00e9. Cela signifie que l\u2019imposition d\u00e9pend avant tout de l\u2019origine du revenu, et non uniquement du lieu de r\u00e9sidence de la personne qui le per\u00e7oit.<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-adfe6dd e-con e-atomic-element e-flexbox-base e-adfe6dd-0410f2a \" data-id=\"adfe6dd\" data-element_type=\"e-flexbox\" data-e-type=\"e-flexbox\" data-interaction-id=\"adfe6dd\" data-e-type=\"e-flexbox\" data-id=\"adfe6dd\">\n    <div class=\"elementor-element elementor-element-9d6b276 e-grid e-con-full e-con e-parent\" data-id=\"9d6b276\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t<div class=\"elementor-element elementor-element-1745578 e-con e-atomic-element e-flexbox-base e-1745578-26e2087 \" data-id=\"1745578\" data-element_type=\"e-flexbox\" data-e-type=\"e-flexbox\" data-interaction-id=\"1745578\" data-e-type=\"e-flexbox\" data-id=\"1745578\">\n    <div class=\"elementor-element elementor-element-f4d2ee6 e-con e-atomic-element e-flexbox-base e-f4d2ee6-3554e02 \" data-id=\"f4d2ee6\" data-element_type=\"e-flexbox\" data-e-type=\"e-flexbox\" data-interaction-id=\"f4d2ee6\" data-e-type=\"e-flexbox\" data-id=\"f4d2ee6\">\n    \t\t<div class=\"elementor-element elementor-element-2af5f6d elementor-view-default elementor-widget elementor-widget-icon\" data-id=\"2af5f6d\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"icon.default\">\n\t\t\t\t\t\t\t<div class=\"elementor-icon-wrapper\">\n\t\t\t<div class=\"elementor-icon\">\n\t\t\t<svg xmlns=\"http:\/\/www.w3.org\/2000\/svg\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\" fill=\"#000000\" height=\"800px\" width=\"800px\" viewBox=\"0 0 231.087 231.087\"><g><path d=\"m230.042,142.627c-1.871-2.744-5.612-3.452-8.355-1.581l-65.513,44.667-14.55-19.473c-1.526-2.036-4.241-2.977-6.788-2.129-3.185,1.06-4.908,4.501-3.848,7.686l11.908,35.785c0.45,1.33 1.184,2.645 2.18,3.757 3.94,4.401 10.702,4.776 15.104,0.836l.777-.695 68.129-60.985c2.216-1.981 2.676-5.346 0.956-7.868z\"><\/path><path d=\"m120.211,190.676h-108.211v-162.49h158.43v124.823c0,3.313 2.687,6 6,6s6-2.687 6-6v-130.823c0-3.313-2.687-6-6-6h-170.43c-3.313,0-6,2.687-6,6v174.49c0,3.313 2.687,6 6,6h114.211c3.313,0 6-2.687 6-6 0-3.314-2.687-6-6-6z\"><\/path><path d=\"m139.694,53.855h-96.959c-3.313,0-6,2.687-6,6s2.687,6 6,6h96.959c3.313,0 6-2.687 6-6s-2.686-6-6-6z\"><\/path><path d=\"m139.694,79.79h-96.959c-3.313,0-6,2.687-6,6s2.687,6 6,6h96.959c3.313,0 6-2.687 6-6s-2.686-6-6-6z\"><\/path><path d=\"m139.694,105.725h-96.959c-3.313,0-6,2.687-6,6s2.687,6 6,6h96.959c3.313,0 6-2.687 6-6s-2.686-6-6-6z\"><\/path><path d=\"m145.694,137.659c0-3.313-2.687-6-6-6h-96.959c-3.313,0-6,2.687-6,6s2.687,6 6,6h96.959c3.314,0 6-2.686 6-6z\"><\/path><path d=\"M42.735,156.329c-3.313,0-6,2.687-6,6s2.687,6,6,6h48.479c3.313,0,6-2.687,6-6s-2.687-6-6-6H42.735z\"><\/path><\/g><\/svg>\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\n<\/div>\n\t\t<div class=\"elementor-element elementor-element-8c4b8f0 elementor-widget elementor-widget-heading\" data-id=\"8c4b8f0\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t\t<h3 class=\"elementor-heading-title elementor-size-default\">Les revenus de source \u00e9trang\u00e8re d\u2019une personne physique\n<\/h3>\t\t\t\t<\/div>\n\t\t\t\t\t\n<hr class=\"e-0882920-4ee4b28 e-divider-base\" data-interaction-id=\"0882920\"  data-e-type=\"widget\" data-id=\"0882920\" \/>\n\t\t\t\t<div class=\"elementor-element elementor-element-0a89d44 elementor-widget elementor-widget-text-editor\" data-id=\"0a89d44\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t\t\t\t\t\t<p class=\"PDq2pG_selectionAnchorContainer\" data-start=\"25787\" data-end=\"26054\">Le Paraguay applique un principe de territorialit\u00e9 pour l\u2019IRP. Celui-ci vise les revenus de source paraguayenne provenant notamment d\u2019activit\u00e9s exerc\u00e9es dans le pays, de biens qui y sont situ\u00e9s ou de droits qui y sont utilis\u00e9s.<\/p><p data-start=\"26056\" data-end=\"26187\">Les v\u00e9ritables revenus de source \u00e9trang\u00e8re d\u2019une personne physique sont donc g\u00e9n\u00e9ralement situ\u00e9s hors du champ de l\u2019IRP paraguayen.<\/p><p data-start=\"26189\" data-end=\"26438\">Il est toutefois plus pr\u00e9cis de parler de revenus hors champ que d\u2019annoncer un taux g\u00e9n\u00e9ral de 0 %. En effet, la qualification de la source d\u2019un revenu d\u00e9pend de la nature de l\u2019activit\u00e9, du lieu o\u00f9 elle est exerc\u00e9e et de la structure qui la per\u00e7oit.<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\n<\/div>\n<div class=\"elementor-element elementor-element-0e0034d e-con e-atomic-element e-flexbox-base e-0e0034d-38baf5c \" data-id=\"0e0034d\" data-element_type=\"e-flexbox\" data-e-type=\"e-flexbox\" data-interaction-id=\"0e0034d\" data-e-type=\"e-flexbox\" data-id=\"0e0034d\">\n    <div class=\"elementor-element elementor-element-e402d65 e-con e-atomic-element e-flexbox-base e-e402d65-09cddb3 \" data-id=\"e402d65\" data-element_type=\"e-flexbox\" data-e-type=\"e-flexbox\" data-interaction-id=\"e402d65\" data-e-type=\"e-flexbox\" data-id=\"e402d65\">\n    \t\t<div class=\"elementor-element elementor-element-71f1951 elementor-view-default elementor-widget elementor-widget-icon\" data-id=\"71f1951\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"icon.default\">\n\t\t\t\t\t\t\t<div class=\"elementor-icon-wrapper\">\n\t\t\t<div class=\"elementor-icon\">\n\t\t\t<svg xmlns=\"http:\/\/www.w3.org\/2000\/svg\" width=\"800px\" height=\"800px\" viewBox=\"0 0 1024 1024\" class=\"icon\"><path d=\"M731.25 547.39v72.93H475.06v54.59c0 19.89 4.93 38.51 13.04 55.34h-38.49l-194.73-128c-28.84-18.98-65.64-20.57-96.07-4.18a93.73 93.73 0 0 0-49.29 82.57c0 32.05 16.09 61.54 43.04 78.88l238.79 153.77h339.9v36.57H914.1V547.39H731.25z m-318.4 292.75l-220.7-142.12a20.6 20.6 0 0 1-9.48-17.38c0-11.12 7.59-16.43 10.86-18.2 3.29-1.73 11.88-5.18 21.18 0.91l213.02 140.04h230.7v-73.14h-0.71v-0.04h-54.2c-23.98 0-44.46-15.36-52.11-36.75h179.85v146.68H412.85z m428.11 36.57h-36.57V620.53h36.57v256.18zM232.17 501.66c-20.46-35.7-31.27-76.48-31.27-117.95C200.9 252.64 307.51 146 438.54 146 569.6 146 676.2 252.64 676.2 383.71c0 41.43-10.8 82.21-31.25 117.91l63.46 36.36c26.79-46.77 40.93-100.11 40.93-154.27 0-171.41-139.43-310.86-310.8-310.86S127.76 212.3 127.76 383.71c0 54.2 14.16 107.55 40.95 154.3l63.46-36.35z\" fill=\"#0F1F3C\"><\/path><path d=\"M336.22 350.91l-48.78 54.48 136.73 122.47 170.36-195.97-55.22-48-121.64 139.97z\" fill=\"#0F1F3C\"><\/path><\/svg>\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\n<\/div>\n\t\t<div class=\"elementor-element elementor-element-4abdafe elementor-widget elementor-widget-heading\" data-id=\"4abdafe\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t\t<h3 class=\"elementor-heading-title elementor-size-default\">La r\u00e9sidence fiscale doit \u00eatre \u00e9tudi\u00e9e dans les deux pays<\/h3>\t\t\t\t<\/div>\n\t\t\t\t\t\n<hr class=\"e-42da936-ff952f9 e-divider-base\" data-interaction-id=\"42da936\"  data-e-type=\"widget\" data-id=\"42da936\" \/>\n\t\t\t\t<div class=\"elementor-element elementor-element-07d541d elementor-widget elementor-widget-text-editor\" data-id=\"07d541d\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t\t\t\t\t\t<p class=\"PDq2pG_selectionAnchorContainer\" data-start=\"26508\" data-end=\"26639\"><span style=\"text-decoration: underline;\"><a href=\"https:\/\/auracapital.com.py\/residence-paraguay\/\">Obtenir une r\u00e9sidence au Paraguay<\/a><\/span> ne signifie pas automatiquement que vous cessez d\u2019\u00eatre r\u00e9sident fiscal dans votre pr\u00e9c\u00e9dent pays.<\/p><p data-start=\"26641\" data-end=\"26699\">La r\u00e9sidence fiscale au Paraguay peut d\u00e9pendre de plusieurs crit\u00e8res :<\/p><ul data-start=\"26701\" data-end=\"26932\"><li data-section-id=\"x8j0ut\" data-start=\"26701\" data-end=\"26736\">le temps pass\u00e9 dans chaque pays ;<\/li><li data-section-id=\"mq4zya\" data-start=\"26737\" data-end=\"26765\">la localisation du foyer ;<\/li><li data-section-id=\"o6fh4k\" data-start=\"26766\" data-end=\"26804\">le centre des int\u00e9r\u00eats \u00e9conomiques ;<\/li><li data-section-id=\"f0qh3n\" data-start=\"26805\" data-end=\"26835\">l\u2019activit\u00e9 professionnelle ;<\/li><li data-section-id=\"1maiudq\" data-start=\"26836\" data-end=\"26881\">les r\u00e8gles internes de chaque juridiction ;<\/li><li data-section-id=\"1ponkdr\" data-start=\"26882\" data-end=\"26932\">l\u2019existence \u00e9ventuelle d\u2019une convention fiscale.<\/li><\/ul><p data-start=\"26934\" data-end=\"27124\">Pour comprendre <span style=\"text-decoration: underline;\"><a href=\"https:\/\/auracapital.com.py\/pourquoi-investir-au-paraguay\/\">pourquoi investir dans l&#8217;immobilier au paraguay<\/a><\/span> vous pouvez consulter notre page d\u00e9di\u00e9e et ne pas manquer de belles oppprtunit\u00e9s.<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\n<\/div>\n\t\t<\/div>\n\t\t\n<\/div>\n<div class=\"elementor-element elementor-element-d6fb438 e-flex e-con-boxed e-con e-parent\" data-id=\"d6fb438\" data-element_type=\"container\" data-e-type=\"container\" data-settings=\"{&quot;background_background&quot;:&quot;classic&quot;}\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t\t\t<div class=\"elementor-element elementor-element-3ed9601 elementor-widget-divider--view-line_icon animated-fast elementor-view-default elementor-widget-divider--element-align-center elementor-invisible elementor-widget elementor-widget-divider\" data-id=\"3ed9601\" data-element_type=\"widget\" data-e-type=\"widget\" data-settings=\"{&quot;_animation&quot;:&quot;fadeInUp&quot;}\" data-widget_type=\"divider.default\">\n\t\t\t\t\t\t\t<div class=\"elementor-divider\">\n\t\t\t<span class=\"elementor-divider-separator\">\n\t\t\t\t\t\t\t<div class=\"elementor-icon elementor-divider__element\">\n\t\t\t\t\t<svg xmlns=\"http:\/\/www.w3.org\/2000\/svg\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\" width=\"2000\" zoomAndPan=\"magnify\" viewBox=\"0 0 1500 1499.999933\" height=\"2000\" preserveAspectRatio=\"xMidYMid meet\"><defs><clipPath id=\"f1bd857396\"><path d=\"M 1.0625 1076.394531 L 299.738281 1076.394531 L 299.738281 1112.8125 L 1.0625 1112.8125 Z M 1.0625 1076.394531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"8ba7e99fc9\"><path d=\"M 299.722656 1092.511719 L 23.082031 1076.78125 C 12.390625 1075.046875 2.398438 1082.609375 1.183594 1093.363281 C 0 1103.539062 7.867188 1112.464844 18.070312 1112.679688 Z M 299.722656 1092.511719 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"45b8047bbd\"><path d=\"M 0.0625 0.394531 L 298.738281 0.394531 L 298.738281 36.8125 L 0.0625 36.8125 Z M 0.0625 0.394531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"fc6fa1f106\"><path d=\"M 298.722656 16.511719 L 22.082031 0.78125 C 11.390625 -0.953125 1.398438 6.609375 0.183594 17.363281 C -1 27.539062 6.867188 36.464844 17.070312 36.679688 Z M 298.722656 16.511719 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"1a53ffaf50\"><rect x=\"0\" width=\"299\" y=\"0\" height=\"37\"><\/rect><\/clipPath><clipPath id=\"eac7c98fd8\"><path d=\"M 832 641 L 976 641 L 976 860 L 832 860 Z M 832 641 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"ecd331184a\"><path d=\"M 832.933594 859.269531 L 939.453125 653.886719 C 943.429688 643.804688 955.03125 639.097656 964.902344 643.5625 C 974.230469 647.78125 977.902344 659.082031 972.832031 667.980469 Z M 832.933594 859.269531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"a58a1f4bd8\"><path d=\"M 0.71875 0 L 144 0 L 144 218.398438 L 0.71875 218.398438 Z M 0.71875 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"183b6aabda\"><path d=\"M 0.933594 218.269531 L 107.453125 12.886719 C 111.429688 2.804688 123.03125 -1.902344 132.902344 2.5625 C 142.230469 6.78125 145.902344 18.082031 140.832031 26.980469 Z M 0.933594 218.269531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"c1f88d55e8\"><rect x=\"0\" width=\"144\" y=\"0\" height=\"219\"><\/rect><\/clipPath><clipPath id=\"079a214460\"><path d=\"M 804 583 L 942 583 L 942 848 L 804 848 Z M 804 583 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"547d96ce9b\"><path d=\"M 804.867188 847.183594 L 905.890625 595.359375 C 909.867188 585.273438 921.46875 580.566406 931.34375 585.03125 C 940.667969 589.253906 944.339844 600.550781 939.269531 609.453125 Z M 804.867188 847.183594 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"2f55aefaea\"><path d=\"M 0.640625 0 L 138 0 L 138 264.398438 L 0.640625 264.398438 Z M 0.640625 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"efeff2b9fe\"><path d=\"M 0.867188 264.183594 L 101.890625 12.359375 C 105.867188 2.273438 117.46875 -2.433594 127.34375 2.03125 C 136.667969 6.253906 140.339844 17.550781 135.269531 26.453125 Z M 0.867188 264.183594 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"8615d0bd82\"><rect x=\"0\" width=\"138\" y=\"0\" height=\"265\"><\/rect><\/clipPath><clipPath id=\"8fb4ae0151\"><path d=\"M 863 696 L 1013 696 L 1013 877 L 863 877 Z M 863 696 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"677166b753\"><path d=\"M 863.824219 876.402344 L 978.117188 706.917969 C 983.28125 697.382812 995.367188 694.132812 1004.632812 699.75 C 1013.378906 705.066406 1015.65625 716.730469 1009.550781 724.929688 Z M 863.824219 876.402344 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"2a6a0c5225\"><path d=\"M 0.679688 0 L 150 0 L 150 180.441406 L 0.679688 180.441406 Z M 0.679688 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"0966898650\"><path d=\"M 0.824219 180.402344 L 115.117188 10.917969 C 120.28125 1.382812 132.367188 -1.867188 141.632812 3.75 C 150.378906 9.066406 152.65625 20.730469 146.550781 28.929688 Z M 0.824219 180.402344 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"df4336db3d\"><rect x=\"0\" width=\"150\" y=\"0\" height=\"181\"><\/rect><\/clipPath><clipPath id=\"fc76092c43\"><path d=\"M 896 753 L 1055 753 L 1055 900 L 896 900 Z M 896 753 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"f2a7b07575\"><path d=\"M 896.019531 899.484375 L 1020.667969 761.226562 C 1027.199219 752.570312 1039.652344 751.140625 1047.976562 758.097656 C 1055.839844 764.660156 1056.328125 776.535156 1049.066406 783.734375 Z M 896.019531 899.484375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"2915a0b6eb\"><path d=\"M 0 0 L 159 0 L 159 146.71875 L 0 146.71875 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"424d5cec4a\"><path d=\"M 0.0195312 146.484375 L 124.667969 8.226562 C 131.199219 -0.429688 143.652344 -1.859375 151.976562 5.097656 C 159.839844 11.660156 160.328125 23.535156 153.066406 30.734375 Z M 0.0195312 146.484375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5ea086cdd8\"><rect x=\"0\" width=\"159\" y=\"0\" height=\"147\"><\/rect><\/clipPath><clipPath id=\"e73b860185\"><path d=\"M 930 811 L 1103 811 L 1103 933 L 930 933 Z M 930 811 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5f94a1a887\"><path d=\"M 930.976562 932.410156 L 1070.480469 817.386719 C 1078.226562 809.792969 1090.738281 810.21875 1097.9375 818.296875 C 1104.742188 825.921875 1103.496094 837.765625 1095.265625 843.808594 Z M 930.976562 932.410156 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"d8321e9843\"><path d=\"M 0.878906 0 L 173 0 L 173 121.601562 L 0.878906 121.601562 Z M 0.878906 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"82fd7e8385\"><path d=\"M 0.976562 121.410156 L 140.480469 6.386719 C 148.226562 -1.207031 160.738281 -0.78125 167.9375 7.296875 C 174.742188 14.921875 173.496094 26.765625 165.265625 32.808594 Z M 0.976562 121.410156 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5dc3567e94\"><rect x=\"0\" width=\"173\" y=\"0\" height=\"122\"><\/rect><\/clipPath><clipPath id=\"2d052ccb39\"><path d=\"M 971 876.054688 L 1169 876.054688 L 1169 973 L 971 973 Z M 971 876.054688 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5812fc20c6\"><path d=\"M 971.222656 972.5 L 1139.519531 880.015625 C 1148.539062 874.03125 1160.75 876.796875 1166.308594 886.121094 C 1171.5625 894.898438 1168.101562 906.289062 1158.835938 910.691406 Z M 971.222656 972.5 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"a4ec9e97df\"><path d=\"M 0.199219 0.0546875 L 198 0.0546875 L 198 96.679688 L 0.199219 96.679688 Z M 0.199219 0.0546875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"9f219372f1\"><path d=\"M 0.222656 96.5 L 168.519531 4.015625 C 177.539062 -1.96875 189.75 0.796875 195.308594 10.121094 C 200.5625 18.898438 197.101562 30.289062 187.835938 34.691406 Z M 0.222656 96.5 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"f0b805e397\"><rect x=\"0\" width=\"198\" y=\"0\" height=\"97\"><\/rect><\/clipPath><clipPath id=\"c06946cb67\"><path d=\"M 1018 957 L 1267 957 L 1267 1024.539062 L 1018 1024.539062 Z M 1018 957 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"d90cd9a453\"><path d=\"M 1018.207031 1024.5 L 1240.054688 958.710938 C 1250.109375 954.671875 1261.496094 959.867188 1265.050781 970.070312 C 1268.421875 979.730469 1262.710938 990.179688 1252.78125 992.609375 Z M 1018.207031 1024.5 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"9bca5be400\"><path d=\"M 0 0 L 249 0 L 249 67.519531 L 0 67.519531 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"a9bb225771\"><path d=\"M 0.207031 67.5 L 222.054688 1.710938 C 232.109375 -2.328125 243.496094 2.867188 247.050781 13.070312 C 250.421875 22.730469 244.710938 33.179688 234.78125 35.609375 Z M 0.207031 67.5 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"02dd97ebfd\"><rect x=\"0\" width=\"249\" y=\"0\" height=\"68\"><\/rect><\/clipPath><clipPath id=\"ae52b175c5\"><path d=\"M 779 518 L 906 518 L 906 839 L 779 839 Z M 779 518 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"7d48a82b5a\"><path d=\"M 779.019531 838.859375 L 869.652344 531.878906 C 872.628906 521.460938 883.714844 515.660156 893.984375 519.121094 C 903.671875 522.402344 908.441406 533.308594 904.25 542.660156 Z M 779.019531 838.859375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"4ae51cf3d1\"><path d=\"M 0 0 L 127 0 L 127 321 L 0 321 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"4c6bf716f2\"><path d=\"M 0.0195312 320.859375 L 90.652344 13.878906 C 93.628906 3.460938 104.714844 -2.339844 114.984375 1.121094 C 124.671875 4.402344 129.441406 15.308594 125.25 24.660156 Z M 0.0195312 320.859375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"305d351e9c\"><rect x=\"0\" width=\"127\" y=\"0\" height=\"321\"><\/rect><\/clipPath><clipPath id=\"b1c820e259\"><path d=\"M 754 439 L 870 439 L 870 833 L 754 833 Z M 754 439 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"548d9b092b\"><path d=\"M 754.570312 832.816406 L 832.71875 454.429688 C 834.785156 443.796875 845.324219 437.023438 855.835938 439.574219 C 865.765625 442.003906 871.476562 452.453125 868.136719 462.113281 Z M 754.570312 832.816406 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"1fc5c1291a\"><path d=\"M 0.480469 0 L 116 0 L 116 394 L 0.480469 394 Z M 0.480469 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"1c65b16a8b\"><path d=\"M 0.570312 393.816406 L 78.71875 15.429688 C 80.785156 4.796875 91.324219 -1.976562 101.835938 0.574219 C 111.765625 3.003906 117.476562 13.453125 114.136719 23.113281 Z M 0.570312 393.816406 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"8a47f4b594\"><rect x=\"0\" width=\"116\" y=\"0\" height=\"394\"><\/rect><\/clipPath><clipPath id=\"e3548eaf4e\"><path d=\"M 730 336 L 828.113281 336 L 828.113281 829 L 730 829 Z M 730 336 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"89a1ad436b\"><path d=\"M 730.695312 828.929688 L 791.59375 353.648438 C 792.660156 342.867188 802.53125 335.152344 813.25 336.730469 C 823.367188 338.21875 830.015625 348.089844 827.558594 358.023438 Z M 730.695312 828.929688 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"dd018defa1\"><path d=\"M 0.480469 0 L 98.113281 0 L 98.113281 493 L 0.480469 493 Z M 0.480469 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"8b8a543549\"><path d=\"M 0.695312 492.929688 L 61.59375 17.648438 C 62.660156 6.867188 72.53125 -0.847656 83.25 0.730469 C 93.367188 2.21875 100.015625 12.089844 97.558594 22.023438 Z M 0.695312 492.929688 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"bcb7e4123d\"><rect x=\"0\" width=\"99\" y=\"0\" height=\"493\"><\/rect><\/clipPath><clipPath id=\"1501703ba3\"><path d=\"M 710 175 L 779.628906 175 L 779.628906 827.566406 L 710 827.566406 Z M 710 175 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"306febac40\"><path d=\"M 710.40625 827.136719 L 742.90625 194.070312 C 743.089844 183.226562 752.292969 174.753906 763.105469 175.453125 C 773.3125 176.121094 780.753906 185.414062 779.113281 195.496094 Z M 710.40625 827.136719 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"90d67a6662\"><path d=\"M 0.320312 0 L 69.628906 0 L 69.628906 652.238281 L 0.320312 652.238281 Z M 0.320312 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"4602f05e25\"><path d=\"M 0.40625 652.136719 L 32.90625 19.070312 C 33.089844 8.226562 42.292969 -0.246094 53.105469 0.453125 C 63.3125 1.121094 70.753906 10.414062 69.113281 20.496094 Z M 0.40625 652.136719 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"9d9a1ab0ff\"><rect x=\"0\" width=\"70\" y=\"0\" height=\"653\"><\/rect><\/clipPath><clipPath id=\"2fcd89f33a\"><path d=\"M 669 15.441406 L 706.902344 15.441406 L 706.902344 827 L 669 827 Z M 669 15.441406 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"f4393648f2\"><path d=\"M 687.992188 826.40625 L 669.859375 35.429688 C 669.28125 24.617188 677.878906 15.507812 688.722656 15.476562 C 698.957031 15.414062 707.007812 24.191406 706.0625 34.398438 Z M 687.992188 826.40625 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"0c9a68ba99\"><path d=\"M 0.28125 0.441406 L 37.902344 0.441406 L 37.902344 811.519531 L 0.28125 811.519531 Z M 0.28125 0.441406 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"3e8433c28c\"><path d=\"M 18.992188 811.40625 L 0.859375 20.429688 C 0.28125 9.617188 8.878906 0.507812 19.722656 0.476562 C 29.957031 0.414062 38.007812 9.191406 37.0625 19.398438 Z M 18.992188 811.40625 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"72cca6ccae\"><rect x=\"0\" width=\"38\" y=\"0\" height=\"812\"><\/rect><\/clipPath><clipPath id=\"b4ce4baceb\"><path d=\"M 400.839844 640 L 543.261719 640 L 543.261719 859 L 400.839844 859 Z M 400.839844 640 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"7198b5f228\"><path d=\"M 543.082031 858.238281 L 436.5625 652.855469 C 432.585938 642.769531 420.984375 638.0625 411.109375 642.527344 C 401.785156 646.75 398.113281 658.046875 403.183594 666.949219 Z M 543.082031 858.238281 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"dc91af42fa\"><path d=\"M 0.839844 0 L 143.261719 0 L 143.261719 218.441406 L 0.839844 218.441406 Z M 0.839844 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"f0d2908677\"><path d=\"M 143.082031 218.238281 L 36.5625 12.855469 C 32.585938 2.769531 20.984375 -1.9375 11.109375 2.527344 C 1.785156 6.75 -1.886719 18.046875 3.183594 26.949219 Z M 143.082031 218.238281 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5ec10b3947\"><rect x=\"0\" width=\"144\" y=\"0\" height=\"219\"><\/rect><\/clipPath><clipPath id=\"20458fd00a\"><path d=\"M 434.171875 582.113281 L 572 582.113281 L 572 847 L 434.171875 847 Z M 434.171875 582.113281 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"1228ca72c3\"><path d=\"M 571.117188 846.148438 L 470.097656 594.324219 C 466.117188 584.242188 454.515625 579.535156 444.644531 584 C 435.320312 588.222656 431.644531 599.519531 436.714844 608.417969 Z M 571.117188 846.148438 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"4a8fb754cd\"><path d=\"M 0.171875 0.113281 L 137.121094 0.113281 L 137.121094 264.199219 L 0.171875 264.199219 Z M 0.171875 0.113281 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"df748432ac\"><path d=\"M 137.117188 264.148438 L 36.097656 12.324219 C 32.117188 2.242188 20.515625 -2.464844 10.644531 2 C 1.320312 6.222656 -2.355469 17.519531 2.714844 26.417969 Z M 137.117188 264.148438 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"55be881723\"><rect x=\"0\" width=\"138\" y=\"0\" height=\"265\"><\/rect><\/clipPath><clipPath id=\"2356df5779\"><path d=\"M 363 695 L 512.960938 695 L 512.960938 876 L 363 876 Z M 363 695 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"12347918a3\"><path d=\"M 512.191406 875.367188 L 397.898438 705.886719 C 392.734375 696.347656 380.648438 693.097656 371.382812 698.71875 C 362.636719 704.035156 360.359375 715.695312 366.460938 723.898438 Z M 512.191406 875.367188 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"790776b624\"><path d=\"M 0 0 L 149.320312 0 L 149.320312 180.480469 L 0 180.480469 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"827ea2f8e9\"><path d=\"M 149.191406 180.367188 L 34.898438 10.886719 C 29.734375 1.347656 17.648438 -1.902344 8.382812 3.71875 C -0.363281 9.035156 -2.640625 20.695312 3.460938 28.898438 Z M 149.191406 180.367188 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"caba6e5012\"><rect x=\"0\" width=\"150\" y=\"0\" height=\"181\"><\/rect><\/clipPath><clipPath id=\"767108359b\"><path d=\"M 321 752 L 480 752 L 480 899 L 321 899 Z M 321 752 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"4933ed531a\"><path d=\"M 479.996094 898.421875 L 355.347656 760.164062 C 348.816406 751.507812 336.363281 750.078125 328.039062 757.035156 C 320.175781 763.59375 319.6875 775.472656 326.949219 782.667969 Z M 479.996094 898.421875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"01be50e4cd\"><path d=\"M 0 0 L 159 0 L 159 146.519531 L 0 146.519531 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"327e4e5528\"><path d=\"M 158.996094 146.421875 L 34.347656 8.164062 C 27.816406 -0.492188 15.363281 -1.921875 7.039062 5.035156 C -0.824219 11.59375 -1.3125 23.472656 5.949219 30.667969 Z M 158.996094 146.421875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"0427f9f0a4\"><rect x=\"0\" width=\"159\" y=\"0\" height=\"147\"><\/rect><\/clipPath><clipPath id=\"5d64cc442c\"><path d=\"M 273.5625 810 L 446 810 L 446 932 L 273.5625 932 Z M 273.5625 810 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"cda731c149\"><path d=\"M 445.007812 931.375 L 305.535156 816.351562 C 297.789062 808.761719 285.273438 809.183594 278.078125 817.265625 C 271.273438 824.886719 272.519531 836.734375 280.75 842.777344 Z M 445.007812 931.375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"aa4a8285d2\"><path d=\"M 0.5625 0 L 172.121094 0 L 172.121094 121.398438 L 0.5625 121.398438 Z M 0.5625 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"fe7b8df986\"><path d=\"M 172.007812 121.375 L 32.535156 6.351562 C 24.789062 -1.238281 12.273438 -0.816406 5.078125 7.265625 C -1.726562 14.886719 -0.480469 26.734375 7.75 32.777344 Z M 172.007812 121.375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"b7882b91c7\"><rect x=\"0\" width=\"173\" y=\"0\" height=\"122\"><\/rect><\/clipPath><clipPath id=\"6846a66386\"><path d=\"M 207 875 L 405 875 L 405 972 L 207 972 Z M 207 875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"18ef44de89\"><path d=\"M 404.792969 971.4375 L 236.496094 878.953125 C 227.476562 872.96875 215.265625 875.734375 209.707031 885.058594 C 204.484375 893.835938 207.914062 905.226562 217.179688 909.628906 Z M 404.792969 971.4375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"0d23d87463\"><path d=\"M 0 0 L 197.800781 0 L 197.800781 96.480469 L 0 96.480469 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5388d97955\"><path d=\"M 197.792969 96.4375 L 29.496094 3.953125 C 20.476562 -2.03125 8.265625 0.734375 2.707031 10.058594 C -2.515625 18.835938 0.914062 30.226562 10.179688 34.628906 Z M 197.792969 96.4375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"931ca940fd\"><rect x=\"0\" width=\"198\" y=\"0\" height=\"97\"><\/rect><\/clipPath><clipPath id=\"3b0bab81dd\"><path d=\"M 109.925781 956 L 358 956 L 358 1024 L 109.925781 1024 Z M 109.925781 956 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"d3143c9794\"><path d=\"M 357.777344 1023.46875 L 135.929688 957.679688 C 125.878906 953.640625 114.488281 958.832031 110.933594 969.039062 C 107.5625 978.699219 113.273438 989.144531 123.203125 991.574219 Z M 357.777344 1023.46875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"f1d084efb8\"><path d=\"M 0.925781 0 L 249 0 L 249 67.558594 L 0.925781 67.558594 Z M 0.925781 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"fbac5ed90e\"><path d=\"M 248.777344 67.46875 L 26.929688 1.679688 C 16.878906 -2.359375 5.488281 2.832031 1.933594 13.039062 C -1.4375 22.699219 4.273438 33.144531 14.203125 35.574219 Z M 248.777344 67.46875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"75469d3c72\"><rect x=\"0\" width=\"249\" y=\"0\" height=\"68\"><\/rect><\/clipPath><clipPath id=\"089a898f6b\"><path d=\"M 470 517 L 597 517 L 597 838 L 470 838 Z M 470 517 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"95e63c8e21\"><path d=\"M 596.964844 837.828125 L 506.359375 530.847656 C 503.382812 520.429688 492.296875 514.628906 482.03125 518.089844 C 472.34375 521.371094 467.574219 532.273438 471.765625 541.628906 Z M 596.964844 837.828125 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"6964e1786b\"><path d=\"M 0 0 L 127 0 L 127 321 L 0 321 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"06852702f1\"><path d=\"M 126.964844 320.828125 L 36.359375 13.847656 C 33.382812 3.429688 22.296875 -2.371094 12.03125 1.089844 C 2.34375 4.371094 -2.425781 15.273438 1.765625 24.628906 Z M 126.964844 320.828125 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"dbbf7461b1\"><rect x=\"0\" width=\"127\" y=\"0\" height=\"321\"><\/rect><\/clipPath><clipPath id=\"88a632ab3f\"><path d=\"M 506 438 L 622 438 L 622 832 L 506 832 Z M 506 438 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"3e5c2acbda\"><path d=\"M 621.445312 831.78125 L 543.265625 453.394531 C 541.199219 442.765625 530.691406 435.992188 520.152344 438.542969 C 510.21875 440.972656 504.507812 451.421875 507.847656 461.078125 Z M 621.445312 831.78125 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"20941760a9\"><path d=\"M 0 0 L 115.519531 0 L 115.519531 393.800781 L 0 393.800781 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"c71ac007e0\"><path d=\"M 115.445312 393.78125 L 37.265625 15.394531 C 35.199219 4.765625 24.691406 -2.007812 14.152344 0.542969 C 4.21875 2.972656 -1.492188 13.421875 1.847656 23.078125 Z M 115.445312 393.78125 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"3f180a916e\"><rect x=\"0\" width=\"116\" y=\"0\" height=\"394\"><\/rect><\/clipPath><clipPath id=\"00b948d976\"><path d=\"M 547 335 L 646 335 L 646 828 L 547 828 Z M 547 335 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"947a1d63ff\"><path d=\"M 645.289062 827.894531 L 584.390625 352.585938 C 583.328125 341.804688 573.457031 334.089844 562.734375 335.667969 C 552.621094 337.15625 545.96875 347.027344 548.429688 356.960938 Z M 645.289062 827.894531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"6a26ee9980\"><path d=\"M 0 0 L 98.519531 0 L 98.519531 492.960938 L 0 492.960938 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"29a7afcdaf\"><path d=\"M 98.289062 492.894531 L 37.390625 17.585938 C 36.328125 6.804688 26.457031 -0.910156 15.734375 0.667969 C 5.621094 2.15625 -1.03125 12.027344 1.429688 21.960938 Z M 98.289062 492.894531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"a5206d977c\"><rect x=\"0\" width=\"99\" y=\"0\" height=\"493\"><\/rect><\/clipPath><clipPath id=\"257dd70fe5\"><path d=\"M 596 174 L 666 174 L 666 827 L 596 827 Z M 596 174 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"655a535dc9\"><path d=\"M 665.578125 826.074219 L 633.109375 193.039062 C 632.925781 182.195312 623.722656 173.71875 612.910156 174.386719 C 602.703125 175.054688 595.261719 184.351562 596.902344 194.433594 Z M 665.578125 826.074219 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"0ba3635938\"><path d=\"M 0 0 L 69.679688 0 L 69.679688 652.28125 L 0 652.28125 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"d766a9897c\"><path d=\"M 69.578125 652.074219 L 37.109375 19.039062 C 36.925781 8.195312 27.722656 -0.28125 16.910156 0.386719 C 6.703125 1.054688 -0.738281 10.351562 0.902344 20.433594 Z M 69.578125 652.074219 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"e8cae0eee9\"><rect x=\"0\" width=\"70\" y=\"0\" height=\"653\"><\/rect><\/clipPath><clipPath id=\"11b92ac068\"><path d=\"M 1076.265625 1077.433594 L 1375 1077.433594 L 1375 1113.800781 L 1076.265625 1113.800781 Z M 1076.265625 1077.433594 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"24fabffab6\"><path d=\"M 1076.265625 1093.550781 L 1352.902344 1077.816406 C 1363.625 1076.085938 1373.585938 1083.648438 1374.832031 1094.402344 C 1375.988281 1104.574219 1368.152344 1113.503906 1357.914062 1113.71875 Z M 1076.265625 1093.550781 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"c1fae24fc7\"><path d=\"M 0.265625 0.558594 L 299 0.558594 L 299 36.800781 L 0.265625 36.800781 Z M 0.265625 0.558594 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"071faee9fe\"><path d=\"M 0.265625 16.550781 L 276.902344 0.816406 C 287.625 -0.914062 297.585938 6.648438 298.832031 17.402344 C 299.988281 27.574219 292.152344 36.503906 281.914062 36.71875 Z M 0.265625 16.550781 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"fb3d562f3c\"><rect x=\"0\" width=\"299\" y=\"0\" height=\"37\"><\/rect><\/clipPath><clipPath id=\"bbf0211d8e\"><rect x=\"0\" width=\"1376\" y=\"0\" height=\"1114\"><\/rect><\/clipPath><\/defs><g transform=\"matrix(1, 0, 0, 1, 62, 193)\"><g clip-path=\"url(#bbf0211d8e)\"><g clip-path=\"url(#f1bd857396)\"><g clip-path=\"url(#8ba7e99fc9)\"><g transform=\"matrix(1, 0, 0, 1, 1, 1076)\"><g clip-path=\"url(#1a53ffaf50)\"><g clip-path=\"url(#45b8047bbd)\"><g clip-path=\"url(#fc6fa1f106)\"><path fill=\"#51433a\" d=\"M 0.0625 0.535156 L 298.738281 0.535156 L 298.738281 36.671875 L 0.0625 36.671875 Z M 0.0625 0.535156 \" fill-opacity=\"1\" fill-rule=\"nonzero\"><\/path><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#eac7c98fd8)\"><g clip-path=\"url(#ecd331184a)\"><g transform=\"matrix(1, 0, 0, 1, 832, 641)\"><g clip-path=\"url(#c1f88d55e8)\"><g clip-path=\"url(#a58a1f4bd8)\"><g clip-path=\"url(#183b6aabda)\"><rect x=\"-1440\" width=\"2592\" fill=\"#51433a\" y=\"-1379.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#079a214460)\"><g clip-path=\"url(#547d96ce9b)\"><g transform=\"matrix(1, 0, 0, 1, 804, 583)\"><g clip-path=\"url(#8615d0bd82)\"><g clip-path=\"url(#2f55aefaea)\"><g clip-path=\"url(#efeff2b9fe)\"><rect x=\"-1412\" width=\"2592\" fill=\"#51433a\" y=\"-1321.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#8fb4ae0151)\"><g clip-path=\"url(#677166b753)\"><g transform=\"matrix(1, 0, 0, 1, 863, 696)\"><g clip-path=\"url(#df4336db3d)\"><g clip-path=\"url(#2a6a0c5225)\"><g clip-path=\"url(#0966898650)\"><rect x=\"-1471\" width=\"2592\" fill=\"#51433a\" y=\"-1434.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#fc76092c43)\"><g clip-path=\"url(#f2a7b07575)\"><g transform=\"matrix(1, 0, 0, 1, 896, 753)\"><g clip-path=\"url(#5ea086cdd8)\"><g clip-path=\"url(#2915a0b6eb)\"><g clip-path=\"url(#424d5cec4a)\"><rect x=\"-1504\" width=\"2592\" fill=\"#51433a\" y=\"-1491.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#e73b860185)\"><g clip-path=\"url(#5f94a1a887)\"><g transform=\"matrix(1, 0, 0, 1, 930, 811)\"><g clip-path=\"url(#5dc3567e94)\"><g clip-path=\"url(#d8321e9843)\"><g clip-path=\"url(#82fd7e8385)\"><rect x=\"-1538\" width=\"2592\" fill=\"#51433a\" y=\"-1549.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#2d052ccb39)\"><g clip-path=\"url(#5812fc20c6)\"><g transform=\"matrix(1, 0, 0, 1, 971, 876)\"><g clip-path=\"url(#f0b805e397)\"><g clip-path=\"url(#a4ec9e97df)\"><g clip-path=\"url(#9f219372f1)\"><rect x=\"-1579\" width=\"2592\" fill=\"#51433a\" y=\"-1614.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#c06946cb67)\"><g clip-path=\"url(#d90cd9a453)\"><g transform=\"matrix(1, 0, 0, 1, 1018, 957)\"><g clip-path=\"url(#02dd97ebfd)\"><g clip-path=\"url(#9bca5be400)\"><g clip-path=\"url(#a9bb225771)\"><rect x=\"-1626\" width=\"2592\" fill=\"#51433a\" y=\"-1695.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#ae52b175c5)\"><g clip-path=\"url(#7d48a82b5a)\"><g transform=\"matrix(1, 0, 0, 1, 779, 518)\"><g clip-path=\"url(#305d351e9c)\"><g clip-path=\"url(#4ae51cf3d1)\"><g clip-path=\"url(#4c6bf716f2)\"><rect x=\"-1387\" width=\"2592\" fill=\"#51433a\" y=\"-1256.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#b1c820e259)\"><g clip-path=\"url(#548d9b092b)\"><g transform=\"matrix(1, 0, 0, 1, 754, 439)\"><g clip-path=\"url(#8a47f4b594)\"><g clip-path=\"url(#1fc5c1291a)\"><g clip-path=\"url(#1c65b16a8b)\"><rect x=\"-1362\" width=\"2592\" fill=\"#51433a\" y=\"-1177.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#e3548eaf4e)\"><g clip-path=\"url(#89a1ad436b)\"><g transform=\"matrix(1, 0, 0, 1, 730, 336)\"><g clip-path=\"url(#bcb7e4123d)\"><g clip-path=\"url(#dd018defa1)\"><g clip-path=\"url(#8b8a543549)\"><rect x=\"-1338\" width=\"2592\" fill=\"#51433a\" y=\"-1074.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#1501703ba3)\"><g clip-path=\"url(#306febac40)\"><g transform=\"matrix(1, 0, 0, 1, 710, 175)\"><g clip-path=\"url(#9d9a1ab0ff)\"><g clip-path=\"url(#90d67a6662)\"><g clip-path=\"url(#4602f05e25)\"><rect x=\"-1318\" width=\"2592\" fill=\"#51433a\" y=\"-913.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#2fcd89f33a)\"><g clip-path=\"url(#f4393648f2)\"><g transform=\"matrix(1, 0, 0, 1, 669, 15)\"><g clip-path=\"url(#72cca6ccae)\"><g clip-path=\"url(#0c9a68ba99)\"><g clip-path=\"url(#3e8433c28c)\"><rect x=\"-1277\" width=\"2592\" fill=\"#51433a\" y=\"-753.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#b4ce4baceb)\"><g clip-path=\"url(#7198b5f228)\"><g transform=\"matrix(1, 0, 0, 1, 400, 640)\"><g clip-path=\"url(#5ec10b3947)\"><g clip-path=\"url(#dc91af42fa)\"><g clip-path=\"url(#f0d2908677)\"><rect x=\"-1008\" width=\"2592\" fill=\"#51433a\" y=\"-1378.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#20458fd00a)\"><g clip-path=\"url(#1228ca72c3)\"><g transform=\"matrix(1, 0, 0, 1, 434, 582)\"><g clip-path=\"url(#55be881723)\"><g clip-path=\"url(#4a8fb754cd)\"><g clip-path=\"url(#df748432ac)\"><rect x=\"-1042\" width=\"2592\" fill=\"#51433a\" y=\"-1320.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#2356df5779)\"><g clip-path=\"url(#12347918a3)\"><g transform=\"matrix(1, 0, 0, 1, 363, 695)\"><g clip-path=\"url(#caba6e5012)\"><g clip-path=\"url(#790776b624)\"><g clip-path=\"url(#827ea2f8e9)\"><rect x=\"-971\" width=\"2592\" fill=\"#51433a\" y=\"-1433.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#767108359b)\"><g clip-path=\"url(#4933ed531a)\"><g transform=\"matrix(1, 0, 0, 1, 321, 752)\"><g clip-path=\"url(#0427f9f0a4)\"><g clip-path=\"url(#01be50e4cd)\"><g clip-path=\"url(#327e4e5528)\"><rect x=\"-929\" width=\"2592\" fill=\"#51433a\" y=\"-1490.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#5d64cc442c)\"><g clip-path=\"url(#cda731c149)\"><g transform=\"matrix(1, 0, 0, 1, 273, 810)\"><g clip-path=\"url(#b7882b91c7)\"><g clip-path=\"url(#aa4a8285d2)\"><g clip-path=\"url(#fe7b8df986)\"><rect x=\"-881\" width=\"2592\" fill=\"#51433a\" y=\"-1548.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#6846a66386)\"><g clip-path=\"url(#18ef44de89)\"><g transform=\"matrix(1, 0, 0, 1, 207, 875)\"><g clip-path=\"url(#931ca940fd)\"><g clip-path=\"url(#0d23d87463)\"><g clip-path=\"url(#5388d97955)\"><rect x=\"-815\" width=\"2592\" fill=\"#51433a\" y=\"-1613.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#3b0bab81dd)\"><g clip-path=\"url(#d3143c9794)\"><g transform=\"matrix(1, 0, 0, 1, 109, 956)\"><g clip-path=\"url(#75469d3c72)\"><g clip-path=\"url(#f1d084efb8)\"><g clip-path=\"url(#fbac5ed90e)\"><rect x=\"-717\" width=\"2592\" fill=\"#51433a\" y=\"-1694.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#089a898f6b)\"><g clip-path=\"url(#95e63c8e21)\"><g transform=\"matrix(1, 0, 0, 1, 470, 517)\"><g clip-path=\"url(#dbbf7461b1)\"><g clip-path=\"url(#6964e1786b)\"><g clip-path=\"url(#06852702f1)\"><rect x=\"-1078\" width=\"2592\" fill=\"#51433a\" y=\"-1255.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#88a632ab3f)\"><g clip-path=\"url(#3e5c2acbda)\"><g transform=\"matrix(1, 0, 0, 1, 506, 438)\"><g clip-path=\"url(#3f180a916e)\"><g clip-path=\"url(#20941760a9)\"><g clip-path=\"url(#c71ac007e0)\"><rect x=\"-1114\" width=\"2592\" fill=\"#51433a\" y=\"-1176.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#00b948d976)\"><g clip-path=\"url(#947a1d63ff)\"><g transform=\"matrix(1, 0, 0, 1, 547, 335)\"><g clip-path=\"url(#a5206d977c)\"><g clip-path=\"url(#6a26ee9980)\"><g clip-path=\"url(#29a7afcdaf)\"><rect x=\"-1155\" width=\"2592\" fill=\"#51433a\" y=\"-1073.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#257dd70fe5)\"><g clip-path=\"url(#655a535dc9)\"><g transform=\"matrix(1, 0, 0, 1, 596, 174)\"><g clip-path=\"url(#e8cae0eee9)\"><g clip-path=\"url(#0ba3635938)\"><g clip-path=\"url(#d766a9897c)\"><rect x=\"-1204\" width=\"2592\" fill=\"#51433a\" y=\"-912.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#11b92ac068)\"><g clip-path=\"url(#24fabffab6)\"><g transform=\"matrix(1, 0, 0, 1, 1076, 1077)\"><g clip-path=\"url(#fb3d562f3c)\"><g clip-path=\"url(#c1fae24fc7)\"><g clip-path=\"url(#071faee9fe)\"><path fill=\"#51433a\" d=\"M 0.265625 0.574219 L 298.941406 0.574219 L 298.941406 36.710938 L 0.265625 36.710938 Z M 0.265625 0.574219 \" fill-opacity=\"1\" fill-rule=\"nonzero\"><\/path><\/g><\/g><\/g><\/g><\/g><\/g><\/g><\/g><\/svg><\/div>\n\t\t\t\t\t\t<\/span>\n\t\t<\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-a7c0195 e-flex e-con-boxed e-con e-parent\" data-id=\"a7c0195\" data-element_type=\"container\" data-e-type=\"container\" data-settings=\"{&quot;background_background&quot;:&quot;classic&quot;}\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t<div class=\"elementor-element elementor-element-97bb996 e-con-full e-flex e-con e-child\" data-id=\"97bb996\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t<div class=\"elementor-element elementor-element-bf22eeb e-grid e-con-full e-con e-child\" data-id=\"bf22eeb\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t<div class=\"elementor-element elementor-element-f0387eb e-con-full e-flex e-con e-child\" data-id=\"f0387eb\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-918e3f2 animated-fast elementor-invisible elementor-widget elementor-widget-heading\" data-id=\"918e3f2\" data-element_type=\"widget\" data-e-type=\"widget\" data-settings=\"{&quot;_animation&quot;:&quot;fadeInUp&quot;,&quot;_animation_delay&quot;:200}\" data-widget_type=\"heading.default\">\n\t\t\t\t\t<h2 class=\"elementor-heading-title elementor-size-default\">Anticiper la fiscalit\u00e9 immobili\u00e8re au Paraguay avant d'acheter un bien<\/h2>\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-47e8a35 animated-fast elementor-invisible elementor-widget elementor-widget-text-editor\" data-id=\"47e8a35\" data-element_type=\"widget\" data-e-type=\"widget\" data-settings=\"{&quot;_animation&quot;:&quot;fadeInUp&quot;,&quot;_animation_delay&quot;:200}\" data-widget_type=\"text-editor.default\">\n\t\t\t\t\t\t\t\t\t<p class=\"PDq2pG_selectionAnchorContainer\" data-start=\"27198\" data-end=\"27385\">La fiscalit\u00e9 immobili\u00e8re au Paraguay doit \u00eatre int\u00e9gr\u00e9e au projet avant la r\u00e9servation du bien. Elle influence le revenu r\u00e9ellement conserv\u00e9, le co\u00fbt annuel de d\u00e9tention et le r\u00e9sultat obtenu lors de la revente.<\/p><p data-start=\"27387\" data-end=\"27431\">Avant d\u2019investir, il est utile de v\u00e9rifier :<\/p><ul data-start=\"27433\" data-end=\"27730\"><li data-section-id=\"1eza9ke\" data-start=\"27433\" data-end=\"27475\">le statut fiscal du futur propri\u00e9taire ;<\/li><li data-section-id=\"1cq7ao7\" data-start=\"27476\" data-end=\"27508\">le mode de d\u00e9tention du bien ;<\/li><li data-section-id=\"l6utva\" data-start=\"27509\" data-end=\"27541\">le type de location envisag\u00e9 ;<\/li><li data-section-id=\"1h5n6tx\" data-start=\"27542\" data-end=\"27562\">l\u2019IVA applicable ;<\/li><li data-section-id=\"uvkycr\" data-start=\"27563\" data-end=\"27608\">les charges qui pourront \u00eatre document\u00e9es ;<\/li><li data-section-id=\"1uzifu8\" data-start=\"27609\" data-end=\"27638\">l\u2019imp\u00f4t immobilier annuel ;<\/li><li data-section-id=\"8q9jny\" data-start=\"27639\" data-end=\"27674\">la fiscalit\u00e9 pr\u00e9vue \u00e0 la sortie ;<\/li><li data-section-id=\"1m16vht\" data-start=\"27675\" data-end=\"27730\">les obligations conserv\u00e9es dans le pays de r\u00e9sidence.<\/li><\/ul><p data-start=\"27732\" data-end=\"27973\">Aura Capital peut int\u00e9grer ces \u00e9l\u00e9ments \u00e0 l\u2019analyse \u00e9conomique de votre investissement et vous mettre en relation avec les professionnels locaux concern\u00e9s. Toutefois, l\u2019agence ne se substitue ni au comptable, ni au fiscaliste, ni au notaire.<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-a8d2777 e-con-full e-flex e-con e-child\" data-id=\"a8d2777\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-afe0fc7 elementor-widget elementor-widget-image\" data-id=\"afe0fc7\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"image.default\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<img decoding=\"async\" src=\"https:\/\/auracapital.com.py\/wp-content\/uploads\/elementor\/thumbs\/Appartement-moderne-avec-vue-sur-Asuncion-au-Paraguay-rq44e2wsswf1no77awpiu0ecqt0v8cxkqqe9xudv68.png\" title=\"Appartement moderne avec vue sur Asunci\u00f3n au Paraguay\" alt=\"Salon et salle \u00e0 manger d\u2019un appartement moderne avec terrasse et vue sur Asunci\u00f3n au Paraguay.\" loading=\"lazy\" \/>\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-162edb4 e-flex e-con-boxed e-con e-parent\" data-id=\"162edb4\" data-element_type=\"container\" data-e-type=\"container\" data-settings=\"{&quot;background_background&quot;:&quot;classic&quot;}\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t<div class=\"elementor-element elementor-element-06b21ba e-con-full e-flex e-con e-child\" data-id=\"06b21ba\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-d1a4cbc animated-fast elementor-invisible elementor-widget elementor-widget-heading\" data-id=\"d1a4cbc\" data-element_type=\"widget\" data-e-type=\"widget\" data-settings=\"{&quot;_animation&quot;:&quot;fadeInUp&quot;,&quot;_animation_delay&quot;:200}\" data-widget_type=\"heading.default\">\n\t\t\t\t\t<h2 class=\"elementor-heading-title elementor-size-default\">Vous envisagez d\u2019acheter un appartement \u00e0 Asunci\u00f3n ?<\/h2>\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-59843d2 e-grid e-con-full e-con e-child\" data-id=\"59843d2\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-d2bb90f elementor-widget elementor-widget-text-editor\" data-id=\"d2bb90f\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t\t\t\t\t\t<p>\u00c9changeons sur votre strat\u00e9gie, votre mode de location et votre horizon de d\u00e9tention afin d\u2019identifier les projets coh\u00e9rents avec vos objectifs.<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-38638d6 e-con-full e-flex e-con e-child\" data-id=\"38638d6\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-430655a elementor-widget-mobile__width-inherit elementor-align-justify elementor-widget elementor-widget-button\" data-id=\"430655a\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"button.default\">\n\t\t\t\t\t\t\t\t\t\t<a class=\"elementor-button elementor-button-link elementor-size-sm\" href=\"https:\/\/auracapital.com.py\/properties\/\">\n\t\t\t\t\t\t<span class=\"elementor-button-content-wrapper\">\n\t\t\t\t\t\t\t\t\t<span class=\"elementor-button-text\">R\u00c9SERVER UN \u00c9CHANGE SUR VOTRE PROJET<\/span>\n\t\t\t\t\t<\/span>\n\t\t\t\t\t<\/a>\n\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-80fc6a9 e-flex e-con-boxed e-con e-parent\" data-id=\"80fc6a9\" data-element_type=\"container\" data-e-type=\"container\" data-settings=\"{&quot;background_background&quot;:&quot;classic&quot;}\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t\t\t<div class=\"elementor-element elementor-element-4feaafc elementor-widget-divider--view-line_icon animated-fast elementor-view-default elementor-widget-divider--element-align-center elementor-invisible elementor-widget elementor-widget-divider\" data-id=\"4feaafc\" data-element_type=\"widget\" data-e-type=\"widget\" data-settings=\"{&quot;_animation&quot;:&quot;fadeInUp&quot;}\" data-widget_type=\"divider.default\">\n\t\t\t\t\t\t\t<div class=\"elementor-divider\">\n\t\t\t<span class=\"elementor-divider-separator\">\n\t\t\t\t\t\t\t<div class=\"elementor-icon elementor-divider__element\">\n\t\t\t\t\t<svg xmlns=\"http:\/\/www.w3.org\/2000\/svg\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\" width=\"2000\" zoomAndPan=\"magnify\" viewBox=\"0 0 1500 1499.999933\" height=\"2000\" preserveAspectRatio=\"xMidYMid meet\"><defs><clipPath id=\"f1bd857396\"><path d=\"M 1.0625 1076.394531 L 299.738281 1076.394531 L 299.738281 1112.8125 L 1.0625 1112.8125 Z M 1.0625 1076.394531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"8ba7e99fc9\"><path d=\"M 299.722656 1092.511719 L 23.082031 1076.78125 C 12.390625 1075.046875 2.398438 1082.609375 1.183594 1093.363281 C 0 1103.539062 7.867188 1112.464844 18.070312 1112.679688 Z M 299.722656 1092.511719 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"45b8047bbd\"><path d=\"M 0.0625 0.394531 L 298.738281 0.394531 L 298.738281 36.8125 L 0.0625 36.8125 Z M 0.0625 0.394531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"fc6fa1f106\"><path d=\"M 298.722656 16.511719 L 22.082031 0.78125 C 11.390625 -0.953125 1.398438 6.609375 0.183594 17.363281 C -1 27.539062 6.867188 36.464844 17.070312 36.679688 Z M 298.722656 16.511719 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"1a53ffaf50\"><rect x=\"0\" width=\"299\" y=\"0\" height=\"37\"><\/rect><\/clipPath><clipPath id=\"eac7c98fd8\"><path d=\"M 832 641 L 976 641 L 976 860 L 832 860 Z M 832 641 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"ecd331184a\"><path d=\"M 832.933594 859.269531 L 939.453125 653.886719 C 943.429688 643.804688 955.03125 639.097656 964.902344 643.5625 C 974.230469 647.78125 977.902344 659.082031 972.832031 667.980469 Z M 832.933594 859.269531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"a58a1f4bd8\"><path d=\"M 0.71875 0 L 144 0 L 144 218.398438 L 0.71875 218.398438 Z M 0.71875 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"183b6aabda\"><path d=\"M 0.933594 218.269531 L 107.453125 12.886719 C 111.429688 2.804688 123.03125 -1.902344 132.902344 2.5625 C 142.230469 6.78125 145.902344 18.082031 140.832031 26.980469 Z M 0.933594 218.269531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"c1f88d55e8\"><rect x=\"0\" width=\"144\" y=\"0\" height=\"219\"><\/rect><\/clipPath><clipPath id=\"079a214460\"><path d=\"M 804 583 L 942 583 L 942 848 L 804 848 Z M 804 583 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"547d96ce9b\"><path d=\"M 804.867188 847.183594 L 905.890625 595.359375 C 909.867188 585.273438 921.46875 580.566406 931.34375 585.03125 C 940.667969 589.253906 944.339844 600.550781 939.269531 609.453125 Z M 804.867188 847.183594 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"2f55aefaea\"><path d=\"M 0.640625 0 L 138 0 L 138 264.398438 L 0.640625 264.398438 Z M 0.640625 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"efeff2b9fe\"><path d=\"M 0.867188 264.183594 L 101.890625 12.359375 C 105.867188 2.273438 117.46875 -2.433594 127.34375 2.03125 C 136.667969 6.253906 140.339844 17.550781 135.269531 26.453125 Z M 0.867188 264.183594 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"8615d0bd82\"><rect x=\"0\" width=\"138\" y=\"0\" height=\"265\"><\/rect><\/clipPath><clipPath id=\"8fb4ae0151\"><path d=\"M 863 696 L 1013 696 L 1013 877 L 863 877 Z M 863 696 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"677166b753\"><path d=\"M 863.824219 876.402344 L 978.117188 706.917969 C 983.28125 697.382812 995.367188 694.132812 1004.632812 699.75 C 1013.378906 705.066406 1015.65625 716.730469 1009.550781 724.929688 Z M 863.824219 876.402344 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"2a6a0c5225\"><path d=\"M 0.679688 0 L 150 0 L 150 180.441406 L 0.679688 180.441406 Z M 0.679688 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"0966898650\"><path d=\"M 0.824219 180.402344 L 115.117188 10.917969 C 120.28125 1.382812 132.367188 -1.867188 141.632812 3.75 C 150.378906 9.066406 152.65625 20.730469 146.550781 28.929688 Z M 0.824219 180.402344 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"df4336db3d\"><rect x=\"0\" width=\"150\" y=\"0\" height=\"181\"><\/rect><\/clipPath><clipPath id=\"fc76092c43\"><path d=\"M 896 753 L 1055 753 L 1055 900 L 896 900 Z M 896 753 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"f2a7b07575\"><path d=\"M 896.019531 899.484375 L 1020.667969 761.226562 C 1027.199219 752.570312 1039.652344 751.140625 1047.976562 758.097656 C 1055.839844 764.660156 1056.328125 776.535156 1049.066406 783.734375 Z M 896.019531 899.484375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"2915a0b6eb\"><path d=\"M 0 0 L 159 0 L 159 146.71875 L 0 146.71875 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"424d5cec4a\"><path d=\"M 0.0195312 146.484375 L 124.667969 8.226562 C 131.199219 -0.429688 143.652344 -1.859375 151.976562 5.097656 C 159.839844 11.660156 160.328125 23.535156 153.066406 30.734375 Z M 0.0195312 146.484375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5ea086cdd8\"><rect x=\"0\" width=\"159\" y=\"0\" height=\"147\"><\/rect><\/clipPath><clipPath id=\"e73b860185\"><path d=\"M 930 811 L 1103 811 L 1103 933 L 930 933 Z M 930 811 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5f94a1a887\"><path d=\"M 930.976562 932.410156 L 1070.480469 817.386719 C 1078.226562 809.792969 1090.738281 810.21875 1097.9375 818.296875 C 1104.742188 825.921875 1103.496094 837.765625 1095.265625 843.808594 Z M 930.976562 932.410156 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"d8321e9843\"><path d=\"M 0.878906 0 L 173 0 L 173 121.601562 L 0.878906 121.601562 Z M 0.878906 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"82fd7e8385\"><path d=\"M 0.976562 121.410156 L 140.480469 6.386719 C 148.226562 -1.207031 160.738281 -0.78125 167.9375 7.296875 C 174.742188 14.921875 173.496094 26.765625 165.265625 32.808594 Z M 0.976562 121.410156 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5dc3567e94\"><rect x=\"0\" width=\"173\" y=\"0\" height=\"122\"><\/rect><\/clipPath><clipPath id=\"2d052ccb39\"><path d=\"M 971 876.054688 L 1169 876.054688 L 1169 973 L 971 973 Z M 971 876.054688 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5812fc20c6\"><path d=\"M 971.222656 972.5 L 1139.519531 880.015625 C 1148.539062 874.03125 1160.75 876.796875 1166.308594 886.121094 C 1171.5625 894.898438 1168.101562 906.289062 1158.835938 910.691406 Z M 971.222656 972.5 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"a4ec9e97df\"><path d=\"M 0.199219 0.0546875 L 198 0.0546875 L 198 96.679688 L 0.199219 96.679688 Z M 0.199219 0.0546875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"9f219372f1\"><path d=\"M 0.222656 96.5 L 168.519531 4.015625 C 177.539062 -1.96875 189.75 0.796875 195.308594 10.121094 C 200.5625 18.898438 197.101562 30.289062 187.835938 34.691406 Z M 0.222656 96.5 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"f0b805e397\"><rect x=\"0\" width=\"198\" y=\"0\" height=\"97\"><\/rect><\/clipPath><clipPath id=\"c06946cb67\"><path d=\"M 1018 957 L 1267 957 L 1267 1024.539062 L 1018 1024.539062 Z M 1018 957 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"d90cd9a453\"><path d=\"M 1018.207031 1024.5 L 1240.054688 958.710938 C 1250.109375 954.671875 1261.496094 959.867188 1265.050781 970.070312 C 1268.421875 979.730469 1262.710938 990.179688 1252.78125 992.609375 Z M 1018.207031 1024.5 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"9bca5be400\"><path d=\"M 0 0 L 249 0 L 249 67.519531 L 0 67.519531 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"a9bb225771\"><path d=\"M 0.207031 67.5 L 222.054688 1.710938 C 232.109375 -2.328125 243.496094 2.867188 247.050781 13.070312 C 250.421875 22.730469 244.710938 33.179688 234.78125 35.609375 Z M 0.207031 67.5 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"02dd97ebfd\"><rect x=\"0\" width=\"249\" y=\"0\" height=\"68\"><\/rect><\/clipPath><clipPath id=\"ae52b175c5\"><path d=\"M 779 518 L 906 518 L 906 839 L 779 839 Z M 779 518 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"7d48a82b5a\"><path d=\"M 779.019531 838.859375 L 869.652344 531.878906 C 872.628906 521.460938 883.714844 515.660156 893.984375 519.121094 C 903.671875 522.402344 908.441406 533.308594 904.25 542.660156 Z M 779.019531 838.859375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"4ae51cf3d1\"><path d=\"M 0 0 L 127 0 L 127 321 L 0 321 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"4c6bf716f2\"><path d=\"M 0.0195312 320.859375 L 90.652344 13.878906 C 93.628906 3.460938 104.714844 -2.339844 114.984375 1.121094 C 124.671875 4.402344 129.441406 15.308594 125.25 24.660156 Z M 0.0195312 320.859375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"305d351e9c\"><rect x=\"0\" width=\"127\" y=\"0\" height=\"321\"><\/rect><\/clipPath><clipPath id=\"b1c820e259\"><path d=\"M 754 439 L 870 439 L 870 833 L 754 833 Z M 754 439 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"548d9b092b\"><path d=\"M 754.570312 832.816406 L 832.71875 454.429688 C 834.785156 443.796875 845.324219 437.023438 855.835938 439.574219 C 865.765625 442.003906 871.476562 452.453125 868.136719 462.113281 Z M 754.570312 832.816406 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"1fc5c1291a\"><path d=\"M 0.480469 0 L 116 0 L 116 394 L 0.480469 394 Z M 0.480469 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"1c65b16a8b\"><path d=\"M 0.570312 393.816406 L 78.71875 15.429688 C 80.785156 4.796875 91.324219 -1.976562 101.835938 0.574219 C 111.765625 3.003906 117.476562 13.453125 114.136719 23.113281 Z M 0.570312 393.816406 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"8a47f4b594\"><rect x=\"0\" width=\"116\" y=\"0\" height=\"394\"><\/rect><\/clipPath><clipPath id=\"e3548eaf4e\"><path d=\"M 730 336 L 828.113281 336 L 828.113281 829 L 730 829 Z M 730 336 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"89a1ad436b\"><path d=\"M 730.695312 828.929688 L 791.59375 353.648438 C 792.660156 342.867188 802.53125 335.152344 813.25 336.730469 C 823.367188 338.21875 830.015625 348.089844 827.558594 358.023438 Z M 730.695312 828.929688 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"dd018defa1\"><path d=\"M 0.480469 0 L 98.113281 0 L 98.113281 493 L 0.480469 493 Z M 0.480469 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"8b8a543549\"><path d=\"M 0.695312 492.929688 L 61.59375 17.648438 C 62.660156 6.867188 72.53125 -0.847656 83.25 0.730469 C 93.367188 2.21875 100.015625 12.089844 97.558594 22.023438 Z M 0.695312 492.929688 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"bcb7e4123d\"><rect x=\"0\" width=\"99\" y=\"0\" height=\"493\"><\/rect><\/clipPath><clipPath id=\"1501703ba3\"><path d=\"M 710 175 L 779.628906 175 L 779.628906 827.566406 L 710 827.566406 Z M 710 175 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"306febac40\"><path d=\"M 710.40625 827.136719 L 742.90625 194.070312 C 743.089844 183.226562 752.292969 174.753906 763.105469 175.453125 C 773.3125 176.121094 780.753906 185.414062 779.113281 195.496094 Z M 710.40625 827.136719 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"90d67a6662\"><path d=\"M 0.320312 0 L 69.628906 0 L 69.628906 652.238281 L 0.320312 652.238281 Z M 0.320312 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"4602f05e25\"><path d=\"M 0.40625 652.136719 L 32.90625 19.070312 C 33.089844 8.226562 42.292969 -0.246094 53.105469 0.453125 C 63.3125 1.121094 70.753906 10.414062 69.113281 20.496094 Z M 0.40625 652.136719 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"9d9a1ab0ff\"><rect x=\"0\" width=\"70\" y=\"0\" height=\"653\"><\/rect><\/clipPath><clipPath id=\"2fcd89f33a\"><path d=\"M 669 15.441406 L 706.902344 15.441406 L 706.902344 827 L 669 827 Z M 669 15.441406 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"f4393648f2\"><path d=\"M 687.992188 826.40625 L 669.859375 35.429688 C 669.28125 24.617188 677.878906 15.507812 688.722656 15.476562 C 698.957031 15.414062 707.007812 24.191406 706.0625 34.398438 Z M 687.992188 826.40625 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"0c9a68ba99\"><path d=\"M 0.28125 0.441406 L 37.902344 0.441406 L 37.902344 811.519531 L 0.28125 811.519531 Z M 0.28125 0.441406 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"3e8433c28c\"><path d=\"M 18.992188 811.40625 L 0.859375 20.429688 C 0.28125 9.617188 8.878906 0.507812 19.722656 0.476562 C 29.957031 0.414062 38.007812 9.191406 37.0625 19.398438 Z M 18.992188 811.40625 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"72cca6ccae\"><rect x=\"0\" width=\"38\" y=\"0\" height=\"812\"><\/rect><\/clipPath><clipPath id=\"b4ce4baceb\"><path d=\"M 400.839844 640 L 543.261719 640 L 543.261719 859 L 400.839844 859 Z M 400.839844 640 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"7198b5f228\"><path d=\"M 543.082031 858.238281 L 436.5625 652.855469 C 432.585938 642.769531 420.984375 638.0625 411.109375 642.527344 C 401.785156 646.75 398.113281 658.046875 403.183594 666.949219 Z M 543.082031 858.238281 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"dc91af42fa\"><path d=\"M 0.839844 0 L 143.261719 0 L 143.261719 218.441406 L 0.839844 218.441406 Z M 0.839844 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"f0d2908677\"><path d=\"M 143.082031 218.238281 L 36.5625 12.855469 C 32.585938 2.769531 20.984375 -1.9375 11.109375 2.527344 C 1.785156 6.75 -1.886719 18.046875 3.183594 26.949219 Z M 143.082031 218.238281 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5ec10b3947\"><rect x=\"0\" width=\"144\" y=\"0\" height=\"219\"><\/rect><\/clipPath><clipPath id=\"20458fd00a\"><path d=\"M 434.171875 582.113281 L 572 582.113281 L 572 847 L 434.171875 847 Z M 434.171875 582.113281 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"1228ca72c3\"><path d=\"M 571.117188 846.148438 L 470.097656 594.324219 C 466.117188 584.242188 454.515625 579.535156 444.644531 584 C 435.320312 588.222656 431.644531 599.519531 436.714844 608.417969 Z M 571.117188 846.148438 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"4a8fb754cd\"><path d=\"M 0.171875 0.113281 L 137.121094 0.113281 L 137.121094 264.199219 L 0.171875 264.199219 Z M 0.171875 0.113281 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"df748432ac\"><path d=\"M 137.117188 264.148438 L 36.097656 12.324219 C 32.117188 2.242188 20.515625 -2.464844 10.644531 2 C 1.320312 6.222656 -2.355469 17.519531 2.714844 26.417969 Z M 137.117188 264.148438 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"55be881723\"><rect x=\"0\" width=\"138\" y=\"0\" height=\"265\"><\/rect><\/clipPath><clipPath id=\"2356df5779\"><path d=\"M 363 695 L 512.960938 695 L 512.960938 876 L 363 876 Z M 363 695 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"12347918a3\"><path d=\"M 512.191406 875.367188 L 397.898438 705.886719 C 392.734375 696.347656 380.648438 693.097656 371.382812 698.71875 C 362.636719 704.035156 360.359375 715.695312 366.460938 723.898438 Z M 512.191406 875.367188 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"790776b624\"><path d=\"M 0 0 L 149.320312 0 L 149.320312 180.480469 L 0 180.480469 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"827ea2f8e9\"><path d=\"M 149.191406 180.367188 L 34.898438 10.886719 C 29.734375 1.347656 17.648438 -1.902344 8.382812 3.71875 C -0.363281 9.035156 -2.640625 20.695312 3.460938 28.898438 Z M 149.191406 180.367188 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"caba6e5012\"><rect x=\"0\" width=\"150\" y=\"0\" height=\"181\"><\/rect><\/clipPath><clipPath id=\"767108359b\"><path d=\"M 321 752 L 480 752 L 480 899 L 321 899 Z M 321 752 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"4933ed531a\"><path d=\"M 479.996094 898.421875 L 355.347656 760.164062 C 348.816406 751.507812 336.363281 750.078125 328.039062 757.035156 C 320.175781 763.59375 319.6875 775.472656 326.949219 782.667969 Z M 479.996094 898.421875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"01be50e4cd\"><path d=\"M 0 0 L 159 0 L 159 146.519531 L 0 146.519531 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"327e4e5528\"><path d=\"M 158.996094 146.421875 L 34.347656 8.164062 C 27.816406 -0.492188 15.363281 -1.921875 7.039062 5.035156 C -0.824219 11.59375 -1.3125 23.472656 5.949219 30.667969 Z M 158.996094 146.421875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"0427f9f0a4\"><rect x=\"0\" width=\"159\" y=\"0\" height=\"147\"><\/rect><\/clipPath><clipPath id=\"5d64cc442c\"><path d=\"M 273.5625 810 L 446 810 L 446 932 L 273.5625 932 Z M 273.5625 810 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"cda731c149\"><path d=\"M 445.007812 931.375 L 305.535156 816.351562 C 297.789062 808.761719 285.273438 809.183594 278.078125 817.265625 C 271.273438 824.886719 272.519531 836.734375 280.75 842.777344 Z M 445.007812 931.375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"aa4a8285d2\"><path d=\"M 0.5625 0 L 172.121094 0 L 172.121094 121.398438 L 0.5625 121.398438 Z M 0.5625 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"fe7b8df986\"><path d=\"M 172.007812 121.375 L 32.535156 6.351562 C 24.789062 -1.238281 12.273438 -0.816406 5.078125 7.265625 C -1.726562 14.886719 -0.480469 26.734375 7.75 32.777344 Z M 172.007812 121.375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"b7882b91c7\"><rect x=\"0\" width=\"173\" y=\"0\" height=\"122\"><\/rect><\/clipPath><clipPath id=\"6846a66386\"><path d=\"M 207 875 L 405 875 L 405 972 L 207 972 Z M 207 875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"18ef44de89\"><path d=\"M 404.792969 971.4375 L 236.496094 878.953125 C 227.476562 872.96875 215.265625 875.734375 209.707031 885.058594 C 204.484375 893.835938 207.914062 905.226562 217.179688 909.628906 Z M 404.792969 971.4375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"0d23d87463\"><path d=\"M 0 0 L 197.800781 0 L 197.800781 96.480469 L 0 96.480469 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5388d97955\"><path d=\"M 197.792969 96.4375 L 29.496094 3.953125 C 20.476562 -2.03125 8.265625 0.734375 2.707031 10.058594 C -2.515625 18.835938 0.914062 30.226562 10.179688 34.628906 Z M 197.792969 96.4375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"931ca940fd\"><rect x=\"0\" width=\"198\" y=\"0\" height=\"97\"><\/rect><\/clipPath><clipPath id=\"3b0bab81dd\"><path d=\"M 109.925781 956 L 358 956 L 358 1024 L 109.925781 1024 Z M 109.925781 956 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"d3143c9794\"><path d=\"M 357.777344 1023.46875 L 135.929688 957.679688 C 125.878906 953.640625 114.488281 958.832031 110.933594 969.039062 C 107.5625 978.699219 113.273438 989.144531 123.203125 991.574219 Z M 357.777344 1023.46875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"f1d084efb8\"><path d=\"M 0.925781 0 L 249 0 L 249 67.558594 L 0.925781 67.558594 Z M 0.925781 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"fbac5ed90e\"><path d=\"M 248.777344 67.46875 L 26.929688 1.679688 C 16.878906 -2.359375 5.488281 2.832031 1.933594 13.039062 C -1.4375 22.699219 4.273438 33.144531 14.203125 35.574219 Z M 248.777344 67.46875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"75469d3c72\"><rect x=\"0\" width=\"249\" y=\"0\" height=\"68\"><\/rect><\/clipPath><clipPath id=\"089a898f6b\"><path d=\"M 470 517 L 597 517 L 597 838 L 470 838 Z M 470 517 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"95e63c8e21\"><path d=\"M 596.964844 837.828125 L 506.359375 530.847656 C 503.382812 520.429688 492.296875 514.628906 482.03125 518.089844 C 472.34375 521.371094 467.574219 532.273438 471.765625 541.628906 Z M 596.964844 837.828125 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"6964e1786b\"><path d=\"M 0 0 L 127 0 L 127 321 L 0 321 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"06852702f1\"><path d=\"M 126.964844 320.828125 L 36.359375 13.847656 C 33.382812 3.429688 22.296875 -2.371094 12.03125 1.089844 C 2.34375 4.371094 -2.425781 15.273438 1.765625 24.628906 Z M 126.964844 320.828125 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"dbbf7461b1\"><rect x=\"0\" width=\"127\" y=\"0\" height=\"321\"><\/rect><\/clipPath><clipPath id=\"88a632ab3f\"><path d=\"M 506 438 L 622 438 L 622 832 L 506 832 Z M 506 438 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"3e5c2acbda\"><path d=\"M 621.445312 831.78125 L 543.265625 453.394531 C 541.199219 442.765625 530.691406 435.992188 520.152344 438.542969 C 510.21875 440.972656 504.507812 451.421875 507.847656 461.078125 Z M 621.445312 831.78125 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"20941760a9\"><path d=\"M 0 0 L 115.519531 0 L 115.519531 393.800781 L 0 393.800781 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"c71ac007e0\"><path d=\"M 115.445312 393.78125 L 37.265625 15.394531 C 35.199219 4.765625 24.691406 -2.007812 14.152344 0.542969 C 4.21875 2.972656 -1.492188 13.421875 1.847656 23.078125 Z M 115.445312 393.78125 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"3f180a916e\"><rect x=\"0\" width=\"116\" y=\"0\" height=\"394\"><\/rect><\/clipPath><clipPath id=\"00b948d976\"><path d=\"M 547 335 L 646 335 L 646 828 L 547 828 Z M 547 335 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"947a1d63ff\"><path d=\"M 645.289062 827.894531 L 584.390625 352.585938 C 583.328125 341.804688 573.457031 334.089844 562.734375 335.667969 C 552.621094 337.15625 545.96875 347.027344 548.429688 356.960938 Z M 645.289062 827.894531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"6a26ee9980\"><path d=\"M 0 0 L 98.519531 0 L 98.519531 492.960938 L 0 492.960938 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"29a7afcdaf\"><path d=\"M 98.289062 492.894531 L 37.390625 17.585938 C 36.328125 6.804688 26.457031 -0.910156 15.734375 0.667969 C 5.621094 2.15625 -1.03125 12.027344 1.429688 21.960938 Z M 98.289062 492.894531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"a5206d977c\"><rect x=\"0\" width=\"99\" y=\"0\" height=\"493\"><\/rect><\/clipPath><clipPath id=\"257dd70fe5\"><path d=\"M 596 174 L 666 174 L 666 827 L 596 827 Z M 596 174 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"655a535dc9\"><path d=\"M 665.578125 826.074219 L 633.109375 193.039062 C 632.925781 182.195312 623.722656 173.71875 612.910156 174.386719 C 602.703125 175.054688 595.261719 184.351562 596.902344 194.433594 Z M 665.578125 826.074219 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"0ba3635938\"><path d=\"M 0 0 L 69.679688 0 L 69.679688 652.28125 L 0 652.28125 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"d766a9897c\"><path d=\"M 69.578125 652.074219 L 37.109375 19.039062 C 36.925781 8.195312 27.722656 -0.28125 16.910156 0.386719 C 6.703125 1.054688 -0.738281 10.351562 0.902344 20.433594 Z M 69.578125 652.074219 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"e8cae0eee9\"><rect x=\"0\" width=\"70\" y=\"0\" height=\"653\"><\/rect><\/clipPath><clipPath id=\"11b92ac068\"><path d=\"M 1076.265625 1077.433594 L 1375 1077.433594 L 1375 1113.800781 L 1076.265625 1113.800781 Z M 1076.265625 1077.433594 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"24fabffab6\"><path d=\"M 1076.265625 1093.550781 L 1352.902344 1077.816406 C 1363.625 1076.085938 1373.585938 1083.648438 1374.832031 1094.402344 C 1375.988281 1104.574219 1368.152344 1113.503906 1357.914062 1113.71875 Z M 1076.265625 1093.550781 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"c1fae24fc7\"><path d=\"M 0.265625 0.558594 L 299 0.558594 L 299 36.800781 L 0.265625 36.800781 Z M 0.265625 0.558594 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"071faee9fe\"><path d=\"M 0.265625 16.550781 L 276.902344 0.816406 C 287.625 -0.914062 297.585938 6.648438 298.832031 17.402344 C 299.988281 27.574219 292.152344 36.503906 281.914062 36.71875 Z M 0.265625 16.550781 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"fb3d562f3c\"><rect x=\"0\" width=\"299\" y=\"0\" height=\"37\"><\/rect><\/clipPath><clipPath id=\"bbf0211d8e\"><rect x=\"0\" width=\"1376\" y=\"0\" height=\"1114\"><\/rect><\/clipPath><\/defs><g transform=\"matrix(1, 0, 0, 1, 62, 193)\"><g clip-path=\"url(#bbf0211d8e)\"><g clip-path=\"url(#f1bd857396)\"><g clip-path=\"url(#8ba7e99fc9)\"><g transform=\"matrix(1, 0, 0, 1, 1, 1076)\"><g clip-path=\"url(#1a53ffaf50)\"><g clip-path=\"url(#45b8047bbd)\"><g clip-path=\"url(#fc6fa1f106)\"><path fill=\"#51433a\" d=\"M 0.0625 0.535156 L 298.738281 0.535156 L 298.738281 36.671875 L 0.0625 36.671875 Z M 0.0625 0.535156 \" fill-opacity=\"1\" fill-rule=\"nonzero\"><\/path><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#eac7c98fd8)\"><g clip-path=\"url(#ecd331184a)\"><g transform=\"matrix(1, 0, 0, 1, 832, 641)\"><g clip-path=\"url(#c1f88d55e8)\"><g clip-path=\"url(#a58a1f4bd8)\"><g clip-path=\"url(#183b6aabda)\"><rect x=\"-1440\" width=\"2592\" fill=\"#51433a\" y=\"-1379.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#079a214460)\"><g clip-path=\"url(#547d96ce9b)\"><g transform=\"matrix(1, 0, 0, 1, 804, 583)\"><g clip-path=\"url(#8615d0bd82)\"><g clip-path=\"url(#2f55aefaea)\"><g clip-path=\"url(#efeff2b9fe)\"><rect x=\"-1412\" width=\"2592\" fill=\"#51433a\" y=\"-1321.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#8fb4ae0151)\"><g clip-path=\"url(#677166b753)\"><g transform=\"matrix(1, 0, 0, 1, 863, 696)\"><g clip-path=\"url(#df4336db3d)\"><g clip-path=\"url(#2a6a0c5225)\"><g clip-path=\"url(#0966898650)\"><rect x=\"-1471\" width=\"2592\" fill=\"#51433a\" y=\"-1434.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#fc76092c43)\"><g clip-path=\"url(#f2a7b07575)\"><g transform=\"matrix(1, 0, 0, 1, 896, 753)\"><g clip-path=\"url(#5ea086cdd8)\"><g clip-path=\"url(#2915a0b6eb)\"><g clip-path=\"url(#424d5cec4a)\"><rect x=\"-1504\" width=\"2592\" fill=\"#51433a\" y=\"-1491.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#e73b860185)\"><g clip-path=\"url(#5f94a1a887)\"><g transform=\"matrix(1, 0, 0, 1, 930, 811)\"><g clip-path=\"url(#5dc3567e94)\"><g clip-path=\"url(#d8321e9843)\"><g clip-path=\"url(#82fd7e8385)\"><rect x=\"-1538\" width=\"2592\" fill=\"#51433a\" y=\"-1549.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#2d052ccb39)\"><g clip-path=\"url(#5812fc20c6)\"><g transform=\"matrix(1, 0, 0, 1, 971, 876)\"><g clip-path=\"url(#f0b805e397)\"><g clip-path=\"url(#a4ec9e97df)\"><g clip-path=\"url(#9f219372f1)\"><rect x=\"-1579\" width=\"2592\" fill=\"#51433a\" y=\"-1614.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#c06946cb67)\"><g clip-path=\"url(#d90cd9a453)\"><g transform=\"matrix(1, 0, 0, 1, 1018, 957)\"><g clip-path=\"url(#02dd97ebfd)\"><g clip-path=\"url(#9bca5be400)\"><g clip-path=\"url(#a9bb225771)\"><rect x=\"-1626\" width=\"2592\" fill=\"#51433a\" y=\"-1695.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#ae52b175c5)\"><g clip-path=\"url(#7d48a82b5a)\"><g transform=\"matrix(1, 0, 0, 1, 779, 518)\"><g clip-path=\"url(#305d351e9c)\"><g clip-path=\"url(#4ae51cf3d1)\"><g clip-path=\"url(#4c6bf716f2)\"><rect x=\"-1387\" width=\"2592\" fill=\"#51433a\" y=\"-1256.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#b1c820e259)\"><g clip-path=\"url(#548d9b092b)\"><g transform=\"matrix(1, 0, 0, 1, 754, 439)\"><g clip-path=\"url(#8a47f4b594)\"><g clip-path=\"url(#1fc5c1291a)\"><g clip-path=\"url(#1c65b16a8b)\"><rect x=\"-1362\" width=\"2592\" fill=\"#51433a\" y=\"-1177.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#e3548eaf4e)\"><g clip-path=\"url(#89a1ad436b)\"><g transform=\"matrix(1, 0, 0, 1, 730, 336)\"><g clip-path=\"url(#bcb7e4123d)\"><g clip-path=\"url(#dd018defa1)\"><g clip-path=\"url(#8b8a543549)\"><rect x=\"-1338\" width=\"2592\" fill=\"#51433a\" y=\"-1074.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#1501703ba3)\"><g clip-path=\"url(#306febac40)\"><g transform=\"matrix(1, 0, 0, 1, 710, 175)\"><g clip-path=\"url(#9d9a1ab0ff)\"><g clip-path=\"url(#90d67a6662)\"><g clip-path=\"url(#4602f05e25)\"><rect x=\"-1318\" width=\"2592\" fill=\"#51433a\" y=\"-913.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#2fcd89f33a)\"><g clip-path=\"url(#f4393648f2)\"><g transform=\"matrix(1, 0, 0, 1, 669, 15)\"><g clip-path=\"url(#72cca6ccae)\"><g clip-path=\"url(#0c9a68ba99)\"><g clip-path=\"url(#3e8433c28c)\"><rect x=\"-1277\" width=\"2592\" fill=\"#51433a\" y=\"-753.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#b4ce4baceb)\"><g clip-path=\"url(#7198b5f228)\"><g transform=\"matrix(1, 0, 0, 1, 400, 640)\"><g clip-path=\"url(#5ec10b3947)\"><g clip-path=\"url(#dc91af42fa)\"><g clip-path=\"url(#f0d2908677)\"><rect x=\"-1008\" width=\"2592\" fill=\"#51433a\" y=\"-1378.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#20458fd00a)\"><g clip-path=\"url(#1228ca72c3)\"><g transform=\"matrix(1, 0, 0, 1, 434, 582)\"><g clip-path=\"url(#55be881723)\"><g clip-path=\"url(#4a8fb754cd)\"><g clip-path=\"url(#df748432ac)\"><rect x=\"-1042\" width=\"2592\" fill=\"#51433a\" y=\"-1320.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#2356df5779)\"><g clip-path=\"url(#12347918a3)\"><g transform=\"matrix(1, 0, 0, 1, 363, 695)\"><g clip-path=\"url(#caba6e5012)\"><g clip-path=\"url(#790776b624)\"><g clip-path=\"url(#827ea2f8e9)\"><rect x=\"-971\" width=\"2592\" fill=\"#51433a\" y=\"-1433.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#767108359b)\"><g clip-path=\"url(#4933ed531a)\"><g transform=\"matrix(1, 0, 0, 1, 321, 752)\"><g clip-path=\"url(#0427f9f0a4)\"><g clip-path=\"url(#01be50e4cd)\"><g clip-path=\"url(#327e4e5528)\"><rect x=\"-929\" width=\"2592\" fill=\"#51433a\" y=\"-1490.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#5d64cc442c)\"><g clip-path=\"url(#cda731c149)\"><g transform=\"matrix(1, 0, 0, 1, 273, 810)\"><g clip-path=\"url(#b7882b91c7)\"><g clip-path=\"url(#aa4a8285d2)\"><g clip-path=\"url(#fe7b8df986)\"><rect x=\"-881\" width=\"2592\" fill=\"#51433a\" y=\"-1548.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#6846a66386)\"><g clip-path=\"url(#18ef44de89)\"><g transform=\"matrix(1, 0, 0, 1, 207, 875)\"><g clip-path=\"url(#931ca940fd)\"><g clip-path=\"url(#0d23d87463)\"><g clip-path=\"url(#5388d97955)\"><rect x=\"-815\" width=\"2592\" fill=\"#51433a\" y=\"-1613.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#3b0bab81dd)\"><g clip-path=\"url(#d3143c9794)\"><g transform=\"matrix(1, 0, 0, 1, 109, 956)\"><g clip-path=\"url(#75469d3c72)\"><g clip-path=\"url(#f1d084efb8)\"><g clip-path=\"url(#fbac5ed90e)\"><rect x=\"-717\" width=\"2592\" fill=\"#51433a\" y=\"-1694.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#089a898f6b)\"><g clip-path=\"url(#95e63c8e21)\"><g transform=\"matrix(1, 0, 0, 1, 470, 517)\"><g clip-path=\"url(#dbbf7461b1)\"><g clip-path=\"url(#6964e1786b)\"><g clip-path=\"url(#06852702f1)\"><rect x=\"-1078\" width=\"2592\" fill=\"#51433a\" y=\"-1255.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#88a632ab3f)\"><g clip-path=\"url(#3e5c2acbda)\"><g transform=\"matrix(1, 0, 0, 1, 506, 438)\"><g clip-path=\"url(#3f180a916e)\"><g clip-path=\"url(#20941760a9)\"><g clip-path=\"url(#c71ac007e0)\"><rect x=\"-1114\" width=\"2592\" fill=\"#51433a\" y=\"-1176.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#00b948d976)\"><g clip-path=\"url(#947a1d63ff)\"><g transform=\"matrix(1, 0, 0, 1, 547, 335)\"><g clip-path=\"url(#a5206d977c)\"><g clip-path=\"url(#6a26ee9980)\"><g clip-path=\"url(#29a7afcdaf)\"><rect x=\"-1155\" width=\"2592\" fill=\"#51433a\" y=\"-1073.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#257dd70fe5)\"><g clip-path=\"url(#655a535dc9)\"><g transform=\"matrix(1, 0, 0, 1, 596, 174)\"><g clip-path=\"url(#e8cae0eee9)\"><g clip-path=\"url(#0ba3635938)\"><g clip-path=\"url(#d766a9897c)\"><rect x=\"-1204\" width=\"2592\" fill=\"#51433a\" y=\"-912.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#11b92ac068)\"><g clip-path=\"url(#24fabffab6)\"><g transform=\"matrix(1, 0, 0, 1, 1076, 1077)\"><g clip-path=\"url(#fb3d562f3c)\"><g clip-path=\"url(#c1fae24fc7)\"><g clip-path=\"url(#071faee9fe)\"><path fill=\"#51433a\" d=\"M 0.265625 0.574219 L 298.941406 0.574219 L 298.941406 36.710938 L 0.265625 36.710938 Z M 0.265625 0.574219 \" fill-opacity=\"1\" fill-rule=\"nonzero\"><\/path><\/g><\/g><\/g><\/g><\/g><\/g><\/g><\/g><\/svg><\/div>\n\t\t\t\t\t\t<\/span>\n\t\t<\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-bdbc48c e-flex e-con-boxed e-con e-parent\" data-id=\"bdbc48c\" data-element_type=\"container\" data-e-type=\"container\" data-settings=\"{&quot;background_background&quot;:&quot;classic&quot;}\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t<div class=\"elementor-element elementor-element-9f0221c e-con-full e-flex e-con e-child\" data-id=\"9f0221c\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t<div class=\"elementor-element elementor-element-6256c28 e-con-full e-flex e-con e-child\" data-id=\"6256c28\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t<div class=\"elementor-element elementor-element-9b8294c e-con-full e-flex e-con e-child\" data-id=\"9b8294c\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-c5c33f5 elementor-widget elementor-widget-heading\" data-id=\"c5c33f5\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t\t<h2 class=\"elementor-heading-title elementor-size-default\">Nous r\u00e9pondons \u00e0 vos questions<\/h2>\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-8943ea2 elementor-widget elementor-widget-heading\" data-id=\"8943ea2\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t\t<h2 class=\"elementor-heading-title elementor-size-default\">FAQ \u2013 Fiscalit\u00e9 au Paraguay<\/h2>\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-da022ea elementor-widget elementor-widget-accordion\" data-id=\"da022ea\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"accordion.default\">\n\t\t\t\t\t\t\t<div class=\"elementor-accordion\">\n\t\t\t\t\t\t\t<div class=\"elementor-accordion-item\">\n\t\t\t\t\t<div id=\"elementor-tab-title-2281\" class=\"elementor-tab-title\" data-tab=\"1\" role=\"button\" aria-controls=\"elementor-tab-content-2281\" aria-expanded=\"false\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t<span class=\"elementor-accordion-icon elementor-accordion-icon-left\" aria-hidden=\"true\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<span class=\"elementor-accordion-icon-closed\"><svg class=\"e-font-icon-svg e-fas-plus\" viewBox=\"0 0 448 512\" xmlns=\"http:\/\/www.w3.org\/2000\/svg\"><path d=\"M416 208H272V64c0-17.67-14.33-32-32-32h-32c-17.67 0-32 14.33-32 32v144H32c-17.67 0-32 14.33-32 32v32c0 17.67 14.33 32 32 32h144v144c0 17.67 14.33 32 32 32h32c17.67 0 32-14.33 32-32V304h144c17.67 0 32-14.33 32-32v-32c0-17.67-14.33-32-32-32z\"><\/path><\/svg><\/span>\n\t\t\t\t\t\t\t\t<span class=\"elementor-accordion-icon-opened\"><svg class=\"e-font-icon-svg e-fas-minus\" viewBox=\"0 0 448 512\" xmlns=\"http:\/\/www.w3.org\/2000\/svg\"><path d=\"M416 208H32c-17.67 0-32 14.33-32 32v32c0 17.67 14.33 32 32 32h384c17.67 0 32-14.33 32-32v-32c0-17.67-14.33-32-32-32z\"><\/path><\/svg><\/span>\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t<\/span>\n\t\t\t\t\t\t\t\t\t\t\t\t<a class=\"elementor-accordion-title\" tabindex=\"0\">Quel est le taux d'imposition au Paraguay ?<\/a>\n\t\t\t\t\t<\/div>\n\t\t\t\t\t<div id=\"elementor-tab-content-2281\" class=\"elementor-tab-content elementor-clearfix\" data-tab=\"1\" role=\"region\" aria-labelledby=\"elementor-tab-title-2281\"><p data-start=\"81\" data-end=\"452\">Le syst\u00e8me fiscal paraguayen est souvent r\u00e9sum\u00e9 par la r\u00e8gle des <strong data-start=\"146\" data-end=\"162\">10 \/ 10 \/ 10<\/strong>. Dans les grandes lignes, les b\u00e9n\u00e9fices imposables sont tax\u00e9s \u00e0 10 %, la TVA (IVA) est g\u00e9n\u00e9ralement de 10 % et de nombreux revenus de source paraguayenne sont \u00e9galement soumis \u00e0 une imposition de 10 %. Cette structure contribue \u00e0 la simplicit\u00e9 et \u00e0 la lisibilit\u00e9 du syst\u00e8me fiscal du pays.<\/p><\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t\t\t<div class=\"elementor-accordion-item\">\n\t\t\t\t\t<div id=\"elementor-tab-title-2282\" class=\"elementor-tab-title\" data-tab=\"2\" role=\"button\" aria-controls=\"elementor-tab-content-2282\" aria-expanded=\"false\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t<span class=\"elementor-accordion-icon elementor-accordion-icon-left\" aria-hidden=\"true\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<span class=\"elementor-accordion-icon-closed\"><svg class=\"e-font-icon-svg e-fas-plus\" viewBox=\"0 0 448 512\" xmlns=\"http:\/\/www.w3.org\/2000\/svg\"><path d=\"M416 208H272V64c0-17.67-14.33-32-32-32h-32c-17.67 0-32 14.33-32 32v144H32c-17.67 0-32 14.33-32 32v32c0 17.67 14.33 32 32 32h144v144c0 17.67 14.33 32 32 32h32c17.67 0 32-14.33 32-32V304h144c17.67 0 32-14.33 32-32v-32c0-17.67-14.33-32-32-32z\"><\/path><\/svg><\/span>\n\t\t\t\t\t\t\t\t<span class=\"elementor-accordion-icon-opened\"><svg class=\"e-font-icon-svg e-fas-minus\" viewBox=\"0 0 448 512\" xmlns=\"http:\/\/www.w3.org\/2000\/svg\"><path d=\"M416 208H32c-17.67 0-32 14.33-32 32v32c0 17.67 14.33 32 32 32h384c17.67 0 32-14.33 32-32v-32c0-17.67-14.33-32-32-32z\"><\/path><\/svg><\/span>\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t<\/span>\n\t\t\t\t\t\t\t\t\t\t\t\t<a class=\"elementor-accordion-title\" tabindex=\"0\">Les revenus locatifs sont-ils impos\u00e9s au Paraguay ?<\/a>\n\t\t\t\t\t<\/div>\n\t\t\t\t\t<div id=\"elementor-tab-content-2282\" class=\"elementor-tab-content elementor-clearfix\" data-tab=\"2\" role=\"region\" aria-labelledby=\"elementor-tab-title-2282\"><p data-start=\"516\" data-end=\"610\">Oui. Les revenus g\u00e9n\u00e9r\u00e9s par un bien immobilier situ\u00e9 au Paraguay sont imposables au Paraguay.<\/p><p data-start=\"612\" data-end=\"806\">L&#8217;imp\u00f4t n&#8217;est toutefois pas calcul\u00e9 sur le montant brut des loyers encaiss\u00e9s. Il est calcul\u00e9 sur le b\u00e9n\u00e9fice r\u00e9alis\u00e9 apr\u00e8s prise en compte des charges admissibles li\u00e9es \u00e0 l&#8217;exploitation du bien.<\/p><p data-start=\"808\" data-end=\"916\">Cette approche permet d&#8217;obtenir une fiscalit\u00e9 plus coh\u00e9rente avec la rentabilit\u00e9 r\u00e9elle de l&#8217;investissement.<\/p><p>return.<\/p><\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t\t\t<div class=\"elementor-accordion-item\">\n\t\t\t\t\t<div id=\"elementor-tab-title-2283\" class=\"elementor-tab-title\" data-tab=\"3\" role=\"button\" aria-controls=\"elementor-tab-content-2283\" aria-expanded=\"false\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t<span class=\"elementor-accordion-icon elementor-accordion-icon-left\" aria-hidden=\"true\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<span class=\"elementor-accordion-icon-closed\"><svg class=\"e-font-icon-svg e-fas-plus\" viewBox=\"0 0 448 512\" xmlns=\"http:\/\/www.w3.org\/2000\/svg\"><path d=\"M416 208H272V64c0-17.67-14.33-32-32-32h-32c-17.67 0-32 14.33-32 32v144H32c-17.67 0-32 14.33-32 32v32c0 17.67 14.33 32 32 32h144v144c0 17.67 14.33 32 32 32h32c17.67 0 32-14.33 32-32V304h144c17.67 0 32-14.33 32-32v-32c0-17.67-14.33-32-32-32z\"><\/path><\/svg><\/span>\n\t\t\t\t\t\t\t\t<span class=\"elementor-accordion-icon-opened\"><svg class=\"e-font-icon-svg e-fas-minus\" viewBox=\"0 0 448 512\" xmlns=\"http:\/\/www.w3.org\/2000\/svg\"><path d=\"M416 208H32c-17.67 0-32 14.33-32 32v32c0 17.67 14.33 32 32 32h384c17.67 0 32-14.33 32-32v-32c0-17.67-14.33-32-32-32z\"><\/path><\/svg><\/span>\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t<\/span>\n\t\t\t\t\t\t\t\t\t\t\t\t<a class=\"elementor-accordion-title\" tabindex=\"0\">Peut-on d\u00e9duire des charges d'un investissement immobilier ?<\/a>\n\t\t\t\t\t<\/div>\n\t\t\t\t\t<div id=\"elementor-tab-content-2283\" class=\"elementor-tab-content elementor-clearfix\" data-tab=\"3\" role=\"region\" aria-labelledby=\"elementor-tab-title-2283\"><p data-start=\"808\" data-end=\"916\">Oui.<\/p><p data-start=\"995\" data-end=\"1131\">Les d\u00e9penses directement li\u00e9es \u00e0 l&#8217;exploitation du bien peuvent g\u00e9n\u00e9ralement \u00eatre prises en compte dans le calcul du r\u00e9sultat imposable.<\/p><p data-start=\"1133\" data-end=\"1357\">Selon la situation du propri\u00e9taire et la structure retenue, cela peut inclure les frais de gestion locative, certains frais administratifs, les d\u00e9penses d&#8217;entretien, certaines r\u00e9parations ou encore les honoraires comptables.<\/p><p data-start=\"1359\" data-end=\"1450\">L&#8217;imp\u00f4t est donc calcul\u00e9 sur le b\u00e9n\u00e9fice net et non sur le chiffre d&#8217;affaires locatif brut.<\/p><\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t\t\t<div class=\"elementor-accordion-item\">\n\t\t\t\t\t<div id=\"elementor-tab-title-2284\" class=\"elementor-tab-title\" data-tab=\"4\" role=\"button\" aria-controls=\"elementor-tab-content-2284\" aria-expanded=\"false\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t<span class=\"elementor-accordion-icon elementor-accordion-icon-left\" aria-hidden=\"true\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<span class=\"elementor-accordion-icon-closed\"><svg class=\"e-font-icon-svg e-fas-plus\" viewBox=\"0 0 448 512\" xmlns=\"http:\/\/www.w3.org\/2000\/svg\"><path d=\"M416 208H272V64c0-17.67-14.33-32-32-32h-32c-17.67 0-32 14.33-32 32v144H32c-17.67 0-32 14.33-32 32v32c0 17.67 14.33 32 32 32h144v144c0 17.67 14.33 32 32 32h32c17.67 0 32-14.33 32-32V304h144c17.67 0 32-14.33 32-32v-32c0-17.67-14.33-32-32-32z\"><\/path><\/svg><\/span>\n\t\t\t\t\t\t\t\t<span class=\"elementor-accordion-icon-opened\"><svg class=\"e-font-icon-svg e-fas-minus\" viewBox=\"0 0 448 512\" xmlns=\"http:\/\/www.w3.org\/2000\/svg\"><path d=\"M416 208H32c-17.67 0-32 14.33-32 32v32c0 17.67 14.33 32 32 32h384c17.67 0 32-14.33 32-32v-32c0-17.67-14.33-32-32-32z\"><\/path><\/svg><\/span>\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t<\/span>\n\t\t\t\t\t\t\t\t\t\t\t\t<a class=\"elementor-accordion-title\" tabindex=\"0\">Quel est le montant de la taxe fonci\u00e8re au Paraguay ?<\/a>\n\t\t\t\t\t<\/div>\n\t\t\t\t\t<div id=\"elementor-tab-content-2284\" class=\"elementor-tab-content elementor-clearfix\" data-tab=\"4\" role=\"region\" aria-labelledby=\"elementor-tab-title-2284\"><p data-start=\"1516\" data-end=\"1598\">Le Paraguay applique une taxe fonci\u00e8re annuelle appel\u00e9e <strong data-start=\"1572\" data-end=\"1597\">Impuesto Inmobiliario<\/strong>.<\/p><p data-start=\"1600\" data-end=\"1665\">Le taux est g\u00e9n\u00e9ralement de <strong data-start=\"1628\" data-end=\"1664\">1 % de la valeur fiscale du bien<\/strong>.<\/p><p data-start=\"1667\" data-end=\"1833\">Cette valeur fiscale \u00e9tant souvent inf\u00e9rieure \u00e0 la valeur de march\u00e9 du bien, le co\u00fbt annuel de d\u00e9tention reste g\u00e9n\u00e9ralement faible pour les propri\u00e9taires immobiliers.<\/p><\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t\t\t<div class=\"elementor-accordion-item\">\n\t\t\t\t\t<div id=\"elementor-tab-title-2285\" class=\"elementor-tab-title\" data-tab=\"5\" role=\"button\" aria-controls=\"elementor-tab-content-2285\" aria-expanded=\"false\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t<span class=\"elementor-accordion-icon elementor-accordion-icon-left\" aria-hidden=\"true\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<span class=\"elementor-accordion-icon-closed\"><svg class=\"e-font-icon-svg e-fas-plus\" viewBox=\"0 0 448 512\" xmlns=\"http:\/\/www.w3.org\/2000\/svg\"><path d=\"M416 208H272V64c0-17.67-14.33-32-32-32h-32c-17.67 0-32 14.33-32 32v144H32c-17.67 0-32 14.33-32 32v32c0 17.67 14.33 32 32 32h144v144c0 17.67 14.33 32 32 32h32c17.67 0 32-14.33 32-32V304h144c17.67 0 32-14.33 32-32v-32c0-17.67-14.33-32-32-32z\"><\/path><\/svg><\/span>\n\t\t\t\t\t\t\t\t<span class=\"elementor-accordion-icon-opened\"><svg class=\"e-font-icon-svg e-fas-minus\" viewBox=\"0 0 448 512\" xmlns=\"http:\/\/www.w3.org\/2000\/svg\"><path d=\"M416 208H32c-17.67 0-32 14.33-32 32v32c0 17.67 14.33 32 32 32h384c17.67 0 32-14.33 32-32v-32c0-17.67-14.33-32-32-32z\"><\/path><\/svg><\/span>\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t<\/span>\n\t\t\t\t\t\t\t\t\t\t\t\t<a class=\"elementor-accordion-title\" tabindex=\"0\">Existe-t-il une taxe d'habitation au Paraguay ?<\/a>\n\t\t\t\t\t<\/div>\n\t\t\t\t\t<div id=\"elementor-tab-content-2285\" class=\"elementor-tab-content elementor-clearfix\" data-tab=\"5\" role=\"region\" aria-labelledby=\"elementor-tab-title-2285\"><p data-start=\"1893\" data-end=\"1897\">Non.<\/p><p data-start=\"1899\" data-end=\"2102\">Le Paraguay ne dispose pas d&#8217;un syst\u00e8me \u00e9quivalent \u00e0 l&#8217;ancienne taxe d&#8217;habitation fran\u00e7aise. Pour les investisseurs immobiliers, cela permet de limiter les co\u00fbts r\u00e9currents li\u00e9s \u00e0 la d\u00e9tention d&#8217;un bien.<\/p><\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t\t\t<div class=\"elementor-accordion-item\">\n\t\t\t\t\t<div id=\"elementor-tab-title-2286\" class=\"elementor-tab-title\" data-tab=\"6\" role=\"button\" aria-controls=\"elementor-tab-content-2286\" aria-expanded=\"false\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t<span class=\"elementor-accordion-icon elementor-accordion-icon-left\" aria-hidden=\"true\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<span class=\"elementor-accordion-icon-closed\"><svg class=\"e-font-icon-svg e-fas-plus\" viewBox=\"0 0 448 512\" xmlns=\"http:\/\/www.w3.org\/2000\/svg\"><path d=\"M416 208H272V64c0-17.67-14.33-32-32-32h-32c-17.67 0-32 14.33-32 32v144H32c-17.67 0-32 14.33-32 32v32c0 17.67 14.33 32 32 32h144v144c0 17.67 14.33 32 32 32h32c17.67 0 32-14.33 32-32V304h144c17.67 0 32-14.33 32-32v-32c0-17.67-14.33-32-32-32z\"><\/path><\/svg><\/span>\n\t\t\t\t\t\t\t\t<span class=\"elementor-accordion-icon-opened\"><svg class=\"e-font-icon-svg e-fas-minus\" viewBox=\"0 0 448 512\" xmlns=\"http:\/\/www.w3.org\/2000\/svg\"><path d=\"M416 208H32c-17.67 0-32 14.33-32 32v32c0 17.67 14.33 32 32 32h384c17.67 0 32-14.33 32-32v-32c0-17.67-14.33-32-32-32z\"><\/path><\/svg><\/span>\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t<\/span>\n\t\t\t\t\t\t\t\t\t\t\t\t<a class=\"elementor-accordion-title\" tabindex=\"0\">Les plus-values immobili\u00e8res sont-elles impos\u00e9es ?<\/a>\n\t\t\t\t\t<\/div>\n\t\t\t\t\t<div id=\"elementor-tab-content-2286\" class=\"elementor-tab-content elementor-clearfix\" data-tab=\"6\" role=\"region\" aria-labelledby=\"elementor-tab-title-2286\"><p data-start=\"2165\" data-end=\"2169\">Oui.<\/p><p data-start=\"2171\" data-end=\"2367\">Lorsqu&#8217;un bien immobilier est revendu avec une plus-value, celle-ci peut \u00eatre soumise \u00e0 l&#8217;imp\u00f4t selon le statut du propri\u00e9taire, sa r\u00e9sidence fiscale et la structure utilis\u00e9e pour d\u00e9tenir l&#8217;actif.<\/p><p data-start=\"2369\" data-end=\"2516\">Dans la majorit\u00e9 des situations, la fiscalit\u00e9 applicable reste comp\u00e9titive et se situe g\u00e9n\u00e9ralement entre <strong data-start=\"2475\" data-end=\"2490\">8 % et 10 %<\/strong> selon le r\u00e9gime concern\u00e9.<\/p><\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t\t\t<div class=\"elementor-accordion-item\">\n\t\t\t\t\t<div id=\"elementor-tab-title-2287\" class=\"elementor-tab-title\" data-tab=\"7\" role=\"button\" aria-controls=\"elementor-tab-content-2287\" aria-expanded=\"false\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t<span class=\"elementor-accordion-icon elementor-accordion-icon-left\" aria-hidden=\"true\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<span class=\"elementor-accordion-icon-closed\"><svg class=\"e-font-icon-svg e-fas-plus\" viewBox=\"0 0 448 512\" xmlns=\"http:\/\/www.w3.org\/2000\/svg\"><path d=\"M416 208H272V64c0-17.67-14.33-32-32-32h-32c-17.67 0-32 14.33-32 32v144H32c-17.67 0-32 14.33-32 32v32c0 17.67 14.33 32 32 32h144v144c0 17.67 14.33 32 32 32h32c17.67 0 32-14.33 32-32V304h144c17.67 0 32-14.33 32-32v-32c0-17.67-14.33-32-32-32z\"><\/path><\/svg><\/span>\n\t\t\t\t\t\t\t\t<span class=\"elementor-accordion-icon-opened\"><svg class=\"e-font-icon-svg e-fas-minus\" viewBox=\"0 0 448 512\" xmlns=\"http:\/\/www.w3.org\/2000\/svg\"><path d=\"M416 208H32c-17.67 0-32 14.33-32 32v32c0 17.67 14.33 32 32 32h384c17.67 0 32-14.33 32-32v-32c0-17.67-14.33-32-32-32z\"><\/path><\/svg><\/span>\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t<\/span>\n\t\t\t\t\t\t\t\t\t\t\t\t<a class=\"elementor-accordion-title\" tabindex=\"0\">Le Paraguay applique-t-il une fiscalit\u00e9 territoriale ?<\/a>\n\t\t\t\t\t<\/div>\n\t\t\t\t\t<div id=\"elementor-tab-content-2287\" class=\"elementor-tab-content elementor-clearfix\" data-tab=\"7\" role=\"region\" aria-labelledby=\"elementor-tab-title-2287\"><p data-start=\"2583\" data-end=\"2587\">Oui.<\/p><p data-start=\"2589\" data-end=\"2656\">Le Paraguay fonctionne selon un principe de territorialit\u00e9 fiscale.<\/p><p data-start=\"2658\" data-end=\"2718\">Les revenus g\u00e9n\u00e9r\u00e9s au Paraguay sont imposables au Paraguay.<\/p><p data-start=\"2720\" data-end=\"2883\">\u00c0 l&#8217;inverse, les revenus dont la source se situe \u00e0 l&#8217;\u00e9tranger ne sont g\u00e9n\u00e9ralement pas impos\u00e9s localement pour une personne devenue r\u00e9sidente fiscale paraguayenne.<\/p><p data-start=\"2885\" data-end=\"2968\">C&#8217;est l&#8217;une des caract\u00e9ristiques les plus attractives du syst\u00e8me fiscal paraguayen.<\/p><\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t\t\t<div class=\"elementor-accordion-item\">\n\t\t\t\t\t<div id=\"elementor-tab-title-2288\" class=\"elementor-tab-title\" data-tab=\"8\" role=\"button\" aria-controls=\"elementor-tab-content-2288\" aria-expanded=\"false\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t<span class=\"elementor-accordion-icon elementor-accordion-icon-left\" aria-hidden=\"true\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<span class=\"elementor-accordion-icon-closed\"><svg class=\"e-font-icon-svg e-fas-plus\" viewBox=\"0 0 448 512\" xmlns=\"http:\/\/www.w3.org\/2000\/svg\"><path d=\"M416 208H272V64c0-17.67-14.33-32-32-32h-32c-17.67 0-32 14.33-32 32v144H32c-17.67 0-32 14.33-32 32v32c0 17.67 14.33 32 32 32h144v144c0 17.67 14.33 32 32 32h32c17.67 0 32-14.33 32-32V304h144c17.67 0 32-14.33 32-32v-32c0-17.67-14.33-32-32-32z\"><\/path><\/svg><\/span>\n\t\t\t\t\t\t\t\t<span class=\"elementor-accordion-icon-opened\"><svg class=\"e-font-icon-svg e-fas-minus\" viewBox=\"0 0 448 512\" xmlns=\"http:\/\/www.w3.org\/2000\/svg\"><path d=\"M416 208H32c-17.67 0-32 14.33-32 32v32c0 17.67 14.33 32 32 32h384c17.67 0 32-14.33 32-32v-32c0-17.67-14.33-32-32-32z\"><\/path><\/svg><\/span>\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t<\/span>\n\t\t\t\t\t\t\t\t\t\t\t\t<a class=\"elementor-accordion-title\" tabindex=\"0\">Un r\u00e9sident fiscal paraguayen paie-t-il des imp\u00f4ts sur ses revenus \u00e9trangers ?<\/a>\n\t\t\t\t\t<\/div>\n\t\t\t\t\t<div id=\"elementor-tab-content-2288\" class=\"elementor-tab-content elementor-clearfix\" data-tab=\"8\" role=\"region\" aria-labelledby=\"elementor-tab-title-2288\"><p data-start=\"3059\" data-end=\"3082\">En r\u00e8gle g\u00e9n\u00e9rale, non.<\/p><p data-start=\"3084\" data-end=\"3233\">Lorsqu&#8217;un r\u00e9sident fiscal paraguayen per\u00e7oit exclusivement des revenus de source \u00e9trang\u00e8re, ces revenus ne sont g\u00e9n\u00e9ralement pas impos\u00e9s au Paraguay.<\/p><p data-start=\"3235\" data-end=\"3394\">C&#8217;est notamment le cas de nombreux entrepreneurs, consultants, investisseurs ou dirigeants dont les activit\u00e9s sont exerc\u00e9es en dehors du territoire paraguayen.<\/p><p data-start=\"3396\" data-end=\"3543\">Chaque situation doit n\u00e9anmoins \u00eatre analys\u00e9e individuellement afin de tenir compte des r\u00e8gles applicables dans les autres juridictions concern\u00e9es.<\/p><\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t\t\t<div class=\"elementor-accordion-item\">\n\t\t\t\t\t<div id=\"elementor-tab-title-2289\" class=\"elementor-tab-title\" data-tab=\"9\" role=\"button\" aria-controls=\"elementor-tab-content-2289\" aria-expanded=\"false\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t<span class=\"elementor-accordion-icon elementor-accordion-icon-left\" aria-hidden=\"true\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<span class=\"elementor-accordion-icon-closed\"><svg class=\"e-font-icon-svg e-fas-plus\" viewBox=\"0 0 448 512\" xmlns=\"http:\/\/www.w3.org\/2000\/svg\"><path d=\"M416 208H272V64c0-17.67-14.33-32-32-32h-32c-17.67 0-32 14.33-32 32v144H32c-17.67 0-32 14.33-32 32v32c0 17.67 14.33 32 32 32h144v144c0 17.67 14.33 32 32 32h32c17.67 0 32-14.33 32-32V304h144c17.67 0 32-14.33 32-32v-32c0-17.67-14.33-32-32-32z\"><\/path><\/svg><\/span>\n\t\t\t\t\t\t\t\t<span class=\"elementor-accordion-icon-opened\"><svg class=\"e-font-icon-svg e-fas-minus\" viewBox=\"0 0 448 512\" xmlns=\"http:\/\/www.w3.org\/2000\/svg\"><path d=\"M416 208H32c-17.67 0-32 14.33-32 32v32c0 17.67 14.33 32 32 32h384c17.67 0 32-14.33 32-32v-32c0-17.67-14.33-32-32-32z\"><\/path><\/svg><\/span>\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t<\/span>\n\t\t\t\t\t\t\t\t\t\t\t\t<a class=\"elementor-accordion-title\" tabindex=\"0\">Peut-on investir dans l'immobilier au Paraguay sans devenir r\u00e9sident fiscal ?<\/a>\n\t\t\t\t\t<\/div>\n\t\t\t\t\t<div id=\"elementor-tab-content-2289\" class=\"elementor-tab-content elementor-clearfix\" data-tab=\"9\" role=\"region\" aria-labelledby=\"elementor-tab-title-2289\"><p data-start=\"3633\" data-end=\"3637\">Oui.<\/p><p data-start=\"3639\" data-end=\"3734\">L&#8217;acquisition d&#8217;un bien immobilier au Paraguay n&#8217;impose pas de devenir r\u00e9sident fiscal du pays.<\/p><p data-start=\"3736\" data-end=\"3900\">De nombreux investisseurs internationaux ach\u00e8tent des biens \u00e0 Asunci\u00f3n ou dans le Grand Asunci\u00f3n tout en conservant leur r\u00e9sidence fiscale dans leur pays d&#8217;origine.<\/p><\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t\t\t<div class=\"elementor-accordion-item\">\n\t\t\t\t\t<div id=\"elementor-tab-title-22810\" class=\"elementor-tab-title\" data-tab=\"10\" role=\"button\" aria-controls=\"elementor-tab-content-22810\" aria-expanded=\"false\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t<span class=\"elementor-accordion-icon elementor-accordion-icon-left\" aria-hidden=\"true\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<span class=\"elementor-accordion-icon-closed\"><svg class=\"e-font-icon-svg e-fas-plus\" viewBox=\"0 0 448 512\" xmlns=\"http:\/\/www.w3.org\/2000\/svg\"><path d=\"M416 208H272V64c0-17.67-14.33-32-32-32h-32c-17.67 0-32 14.33-32 32v144H32c-17.67 0-32 14.33-32 32v32c0 17.67 14.33 32 32 32h144v144c0 17.67 14.33 32 32 32h32c17.67 0 32-14.33 32-32V304h144c17.67 0 32-14.33 32-32v-32c0-17.67-14.33-32-32-32z\"><\/path><\/svg><\/span>\n\t\t\t\t\t\t\t\t<span class=\"elementor-accordion-icon-opened\"><svg class=\"e-font-icon-svg e-fas-minus\" viewBox=\"0 0 448 512\" xmlns=\"http:\/\/www.w3.org\/2000\/svg\"><path d=\"M416 208H32c-17.67 0-32 14.33-32 32v32c0 17.67 14.33 32 32 32h384c17.67 0 32-14.33 32-32v-32c0-17.67-14.33-32-32-32z\"><\/path><\/svg><\/span>\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t<\/span>\n\t\t\t\t\t\t\t\t\t\t\t\t<a class=\"elementor-accordion-title\" tabindex=\"0\">Faut-il devenir r\u00e9sident fiscal paraguayen pour profiter de la fiscalit\u00e9 du pays ?<\/a>\n\t\t\t\t\t<\/div>\n\t\t\t\t\t<div id=\"elementor-tab-content-22810\" class=\"elementor-tab-content elementor-clearfix\" data-tab=\"10\" role=\"region\" aria-labelledby=\"elementor-tab-title-22810\"><p data-start=\"3995\" data-end=\"4014\">Pas n\u00e9cessairement.<\/p><p data-start=\"4016\" data-end=\"4122\">La fiscalit\u00e9 immobili\u00e8re locale s&#8217;applique d\u00e9j\u00e0 aux investissements r\u00e9alis\u00e9s sur le territoire paraguayen.<\/p><p data-start=\"4124\" data-end=\"4310\">La question de la r\u00e9sidence fiscale rel\u00e8ve d&#8217;une r\u00e9flexion plus globale qui d\u00e9pend de votre situation personnelle, de vos activit\u00e9s, de votre patrimoine et de vos objectifs \u00e0 long terme.<\/p><\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t\t\t<div class=\"elementor-accordion-item\">\n\t\t\t\t\t<div id=\"elementor-tab-title-22811\" class=\"elementor-tab-title\" data-tab=\"11\" role=\"button\" aria-controls=\"elementor-tab-content-22811\" aria-expanded=\"false\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t<span class=\"elementor-accordion-icon elementor-accordion-icon-left\" aria-hidden=\"true\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<span class=\"elementor-accordion-icon-closed\"><svg class=\"e-font-icon-svg e-fas-plus\" viewBox=\"0 0 448 512\" xmlns=\"http:\/\/www.w3.org\/2000\/svg\"><path d=\"M416 208H272V64c0-17.67-14.33-32-32-32h-32c-17.67 0-32 14.33-32 32v144H32c-17.67 0-32 14.33-32 32v32c0 17.67 14.33 32 32 32h144v144c0 17.67 14.33 32 32 32h32c17.67 0 32-14.33 32-32V304h144c17.67 0 32-14.33 32-32v-32c0-17.67-14.33-32-32-32z\"><\/path><\/svg><\/span>\n\t\t\t\t\t\t\t\t<span class=\"elementor-accordion-icon-opened\"><svg class=\"e-font-icon-svg e-fas-minus\" viewBox=\"0 0 448 512\" xmlns=\"http:\/\/www.w3.org\/2000\/svg\"><path d=\"M416 208H32c-17.67 0-32 14.33-32 32v32c0 17.67 14.33 32 32 32h384c17.67 0 32-14.33 32-32v-32c0-17.67-14.33-32-32-32z\"><\/path><\/svg><\/span>\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t<\/span>\n\t\t\t\t\t\t\t\t\t\t\t\t<a class=\"elementor-accordion-title\" tabindex=\"0\">Pourquoi autant d'investisseurs s'int\u00e9ressent-ils au Paraguay ?<\/a>\n\t\t\t\t\t<\/div>\n\t\t\t\t\t<div id=\"elementor-tab-content-22811\" class=\"elementor-tab-content elementor-clearfix\" data-tab=\"11\" role=\"region\" aria-labelledby=\"elementor-tab-title-22811\"><p data-start=\"4386\" data-end=\"4701\">Le Paraguay attire de plus en plus d&#8217;investisseurs gr\u00e2ce \u00e0 une combinaison de facteurs rarement r\u00e9unis : une fiscalit\u00e9 comp\u00e9titive, un syst\u00e8me fiscal simple, une taxe fonci\u00e8re faible, une fiscalit\u00e9 territoriale attractive, un co\u00fbt de d\u00e9tention limit\u00e9 et un march\u00e9 immobilier encore accessible, notamment \u00e0 Asunci\u00f3n.<\/p><\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t\t\t<div class=\"elementor-accordion-item\">\n\t\t\t\t\t<div id=\"elementor-tab-title-22812\" class=\"elementor-tab-title\" data-tab=\"12\" role=\"button\" aria-controls=\"elementor-tab-content-22812\" aria-expanded=\"false\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t<span class=\"elementor-accordion-icon elementor-accordion-icon-left\" aria-hidden=\"true\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<span class=\"elementor-accordion-icon-closed\"><svg class=\"e-font-icon-svg e-fas-plus\" viewBox=\"0 0 448 512\" xmlns=\"http:\/\/www.w3.org\/2000\/svg\"><path d=\"M416 208H272V64c0-17.67-14.33-32-32-32h-32c-17.67 0-32 14.33-32 32v144H32c-17.67 0-32 14.33-32 32v32c0 17.67 14.33 32 32 32h144v144c0 17.67 14.33 32 32 32h32c17.67 0 32-14.33 32-32V304h144c17.67 0 32-14.33 32-32v-32c0-17.67-14.33-32-32-32z\"><\/path><\/svg><\/span>\n\t\t\t\t\t\t\t\t<span class=\"elementor-accordion-icon-opened\"><svg class=\"e-font-icon-svg e-fas-minus\" viewBox=\"0 0 448 512\" xmlns=\"http:\/\/www.w3.org\/2000\/svg\"><path d=\"M416 208H32c-17.67 0-32 14.33-32 32v32c0 17.67 14.33 32 32 32h384c17.67 0 32-14.33 32-32v-32c0-17.67-14.33-32-32-32z\"><\/path><\/svg><\/span>\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t<\/span>\n\t\t\t\t\t\t\t\t\t\t\t\t<a class=\"elementor-accordion-title\" tabindex=\"0\">La fiscalit\u00e9 doit-elle \u00eatre le principal crit\u00e8re d'investissement ?<\/a>\n\t\t\t\t\t<\/div>\n\t\t\t\t\t<div id=\"elementor-tab-content-22812\" class=\"elementor-tab-content elementor-clearfix\" data-tab=\"12\" role=\"region\" aria-labelledby=\"elementor-tab-title-22812\"><p data-start=\"4781\" data-end=\"4785\">Non.<\/p><p data-start=\"4787\" data-end=\"4915\">Une fiscalit\u00e9 avantageuse peut am\u00e9liorer la rentabilit\u00e9 d&#8217;un investissement, mais elle ne remplace jamais la qualit\u00e9 d&#8217;un actif.<\/p><p data-start=\"4917\" data-end=\"5104\" data-is-last-node=\"\" data-is-only-node=\"\">L&#8217;emplacement, la demande locative, le potentiel de valorisation et la qualit\u00e9 du march\u00e9 immobilier restent les crit\u00e8res les plus importants dans une strat\u00e9gie patrimoniale de long terme.<\/p><\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t\t\t\t\t\t<script type=\"application\/ld+json\">{\"@context\":\"https:\\\/\\\/schema.org\",\"@type\":\"FAQPage\",\"mainEntity\":[{\"@type\":\"Question\",\"name\":\"Quel est le taux d'imposition au Paraguay ?\",\"acceptedAnswer\":{\"@type\":\"Answer\",\"text\":\"<p data-start=\\\"81\\\" data-end=\\\"452\\\">Le syst\\u00e8me fiscal paraguayen est souvent r\\u00e9sum\\u00e9 par la r\\u00e8gle des <strong data-start=\\\"146\\\" data-end=\\\"162\\\">10 \\\/ 10 \\\/ 10<\\\/strong>. Dans les grandes lignes, les b\\u00e9n\\u00e9fices imposables sont tax\\u00e9s \\u00e0 10 %, la TVA (IVA) est g\\u00e9n\\u00e9ralement de 10 % et de nombreux revenus de source paraguayenne sont \\u00e9galement soumis \\u00e0 une imposition de 10 %. Cette structure contribue \\u00e0 la simplicit\\u00e9 et \\u00e0 la lisibilit\\u00e9 du syst\\u00e8me fiscal du pays.<\\\/p>\"}},{\"@type\":\"Question\",\"name\":\"Les revenus locatifs sont-ils impos\\u00e9s au Paraguay ?\",\"acceptedAnswer\":{\"@type\":\"Answer\",\"text\":\"<p data-start=\\\"516\\\" data-end=\\\"610\\\">Oui. Les revenus g\\u00e9n\\u00e9r\\u00e9s par un bien immobilier situ\\u00e9 au Paraguay sont imposables au Paraguay.<\\\/p><p data-start=\\\"612\\\" data-end=\\\"806\\\">L&#8217;imp\\u00f4t n&#8217;est toutefois pas calcul\\u00e9 sur le montant brut des loyers encaiss\\u00e9s. Il est calcul\\u00e9 sur le b\\u00e9n\\u00e9fice r\\u00e9alis\\u00e9 apr\\u00e8s prise en compte des charges admissibles li\\u00e9es \\u00e0 l&#8217;exploitation du bien.<\\\/p><p data-start=\\\"808\\\" data-end=\\\"916\\\">Cette approche permet d&#8217;obtenir une fiscalit\\u00e9 plus coh\\u00e9rente avec la rentabilit\\u00e9 r\\u00e9elle de l&#8217;investissement.<\\\/p><p>return.<\\\/p>\"}},{\"@type\":\"Question\",\"name\":\"Peut-on d\\u00e9duire des charges d'un investissement immobilier ?\",\"acceptedAnswer\":{\"@type\":\"Answer\",\"text\":\"<p data-start=\\\"808\\\" data-end=\\\"916\\\">Oui.<\\\/p><p data-start=\\\"995\\\" data-end=\\\"1131\\\">Les d\\u00e9penses directement li\\u00e9es \\u00e0 l&#8217;exploitation du bien peuvent g\\u00e9n\\u00e9ralement \\u00eatre prises en compte dans le calcul du r\\u00e9sultat imposable.<\\\/p><p data-start=\\\"1133\\\" data-end=\\\"1357\\\">Selon la situation du propri\\u00e9taire et la structure retenue, cela peut inclure les frais de gestion locative, certains frais administratifs, les d\\u00e9penses d&#8217;entretien, certaines r\\u00e9parations ou encore les honoraires comptables.<\\\/p><p data-start=\\\"1359\\\" data-end=\\\"1450\\\">L&#8217;imp\\u00f4t est donc calcul\\u00e9 sur le b\\u00e9n\\u00e9fice net et non sur le chiffre d&#8217;affaires locatif brut.<\\\/p>\"}},{\"@type\":\"Question\",\"name\":\"Quel est le montant de la taxe fonci\\u00e8re au Paraguay ?\",\"acceptedAnswer\":{\"@type\":\"Answer\",\"text\":\"<p data-start=\\\"1516\\\" data-end=\\\"1598\\\">Le Paraguay applique une taxe fonci\\u00e8re annuelle appel\\u00e9e <strong data-start=\\\"1572\\\" data-end=\\\"1597\\\">Impuesto Inmobiliario<\\\/strong>.<\\\/p><p data-start=\\\"1600\\\" data-end=\\\"1665\\\">Le taux est g\\u00e9n\\u00e9ralement de <strong data-start=\\\"1628\\\" data-end=\\\"1664\\\">1 % de la valeur fiscale du bien<\\\/strong>.<\\\/p><p data-start=\\\"1667\\\" data-end=\\\"1833\\\">Cette valeur fiscale \\u00e9tant souvent inf\\u00e9rieure \\u00e0 la valeur de march\\u00e9 du bien, le co\\u00fbt annuel de d\\u00e9tention reste g\\u00e9n\\u00e9ralement faible pour les propri\\u00e9taires immobiliers.<\\\/p>\"}},{\"@type\":\"Question\",\"name\":\"Existe-t-il une taxe d'habitation au Paraguay ?\",\"acceptedAnswer\":{\"@type\":\"Answer\",\"text\":\"<p data-start=\\\"1893\\\" data-end=\\\"1897\\\">Non.<\\\/p><p data-start=\\\"1899\\\" data-end=\\\"2102\\\">Le Paraguay ne dispose pas d&#8217;un syst\\u00e8me \\u00e9quivalent \\u00e0 l&#8217;ancienne taxe d&#8217;habitation fran\\u00e7aise. Pour les investisseurs immobiliers, cela permet de limiter les co\\u00fbts r\\u00e9currents li\\u00e9s \\u00e0 la d\\u00e9tention d&#8217;un bien.<\\\/p>\"}},{\"@type\":\"Question\",\"name\":\"Les plus-values immobili\\u00e8res sont-elles impos\\u00e9es ?\",\"acceptedAnswer\":{\"@type\":\"Answer\",\"text\":\"<p data-start=\\\"2165\\\" data-end=\\\"2169\\\">Oui.<\\\/p><p data-start=\\\"2171\\\" data-end=\\\"2367\\\">Lorsqu&#8217;un bien immobilier est revendu avec une plus-value, celle-ci peut \\u00eatre soumise \\u00e0 l&#8217;imp\\u00f4t selon le statut du propri\\u00e9taire, sa r\\u00e9sidence fiscale et la structure utilis\\u00e9e pour d\\u00e9tenir l&#8217;actif.<\\\/p><p data-start=\\\"2369\\\" data-end=\\\"2516\\\">Dans la majorit\\u00e9 des situations, la fiscalit\\u00e9 applicable reste comp\\u00e9titive et se situe g\\u00e9n\\u00e9ralement entre <strong data-start=\\\"2475\\\" data-end=\\\"2490\\\">8 % et 10 %<\\\/strong> selon le r\\u00e9gime concern\\u00e9.<\\\/p>\"}},{\"@type\":\"Question\",\"name\":\"Le Paraguay applique-t-il une fiscalit\\u00e9 territoriale ?\",\"acceptedAnswer\":{\"@type\":\"Answer\",\"text\":\"<p data-start=\\\"2583\\\" data-end=\\\"2587\\\">Oui.<\\\/p><p data-start=\\\"2589\\\" data-end=\\\"2656\\\">Le Paraguay fonctionne selon un principe de territorialit\\u00e9 fiscale.<\\\/p><p data-start=\\\"2658\\\" data-end=\\\"2718\\\">Les revenus g\\u00e9n\\u00e9r\\u00e9s au Paraguay sont imposables au Paraguay.<\\\/p><p data-start=\\\"2720\\\" data-end=\\\"2883\\\">\\u00c0 l&#8217;inverse, les revenus dont la source se situe \\u00e0 l&#8217;\\u00e9tranger ne sont g\\u00e9n\\u00e9ralement pas impos\\u00e9s localement pour une personne devenue r\\u00e9sidente fiscale paraguayenne.<\\\/p><p data-start=\\\"2885\\\" data-end=\\\"2968\\\">C&#8217;est l&#8217;une des caract\\u00e9ristiques les plus attractives du syst\\u00e8me fiscal paraguayen.<\\\/p>\"}},{\"@type\":\"Question\",\"name\":\"Un r\\u00e9sident fiscal paraguayen paie-t-il des imp\\u00f4ts sur ses revenus \\u00e9trangers ?\",\"acceptedAnswer\":{\"@type\":\"Answer\",\"text\":\"<p data-start=\\\"3059\\\" data-end=\\\"3082\\\">En r\\u00e8gle g\\u00e9n\\u00e9rale, non.<\\\/p><p data-start=\\\"3084\\\" data-end=\\\"3233\\\">Lorsqu&#8217;un r\\u00e9sident fiscal paraguayen per\\u00e7oit exclusivement des revenus de source \\u00e9trang\\u00e8re, ces revenus ne sont g\\u00e9n\\u00e9ralement pas impos\\u00e9s au Paraguay.<\\\/p><p data-start=\\\"3235\\\" data-end=\\\"3394\\\">C&#8217;est notamment le cas de nombreux entrepreneurs, consultants, investisseurs ou dirigeants dont les activit\\u00e9s sont exerc\\u00e9es en dehors du territoire paraguayen.<\\\/p><p data-start=\\\"3396\\\" data-end=\\\"3543\\\">Chaque situation doit n\\u00e9anmoins \\u00eatre analys\\u00e9e individuellement afin de tenir compte des r\\u00e8gles applicables dans les autres juridictions concern\\u00e9es.<\\\/p>\"}},{\"@type\":\"Question\",\"name\":\"Peut-on investir dans l'immobilier au Paraguay sans devenir r\\u00e9sident fiscal ?\",\"acceptedAnswer\":{\"@type\":\"Answer\",\"text\":\"<p data-start=\\\"3633\\\" data-end=\\\"3637\\\">Oui.<\\\/p><p data-start=\\\"3639\\\" data-end=\\\"3734\\\">L&#8217;acquisition d&#8217;un bien immobilier au Paraguay n&#8217;impose pas de devenir r\\u00e9sident fiscal du pays.<\\\/p><p data-start=\\\"3736\\\" data-end=\\\"3900\\\">De nombreux investisseurs internationaux ach\\u00e8tent des biens \\u00e0 Asunci\\u00f3n ou dans le Grand Asunci\\u00f3n tout en conservant leur r\\u00e9sidence fiscale dans leur pays d&#8217;origine.<\\\/p>\"}},{\"@type\":\"Question\",\"name\":\"Faut-il devenir r\\u00e9sident fiscal paraguayen pour profiter de la fiscalit\\u00e9 du pays ?\",\"acceptedAnswer\":{\"@type\":\"Answer\",\"text\":\"<p data-start=\\\"3995\\\" data-end=\\\"4014\\\">Pas n\\u00e9cessairement.<\\\/p><p data-start=\\\"4016\\\" data-end=\\\"4122\\\">La fiscalit\\u00e9 immobili\\u00e8re locale s&#8217;applique d\\u00e9j\\u00e0 aux investissements r\\u00e9alis\\u00e9s sur le territoire paraguayen.<\\\/p><p data-start=\\\"4124\\\" data-end=\\\"4310\\\">La question de la r\\u00e9sidence fiscale rel\\u00e8ve d&#8217;une r\\u00e9flexion plus globale qui d\\u00e9pend de votre situation personnelle, de vos activit\\u00e9s, de votre patrimoine et de vos objectifs \\u00e0 long terme.<\\\/p>\"}},{\"@type\":\"Question\",\"name\":\"Pourquoi autant d'investisseurs s'int\\u00e9ressent-ils au Paraguay ?\",\"acceptedAnswer\":{\"@type\":\"Answer\",\"text\":\"<p data-start=\\\"4386\\\" data-end=\\\"4701\\\">Le Paraguay attire de plus en plus d&#8217;investisseurs gr\\u00e2ce \\u00e0 une combinaison de facteurs rarement r\\u00e9unis : une fiscalit\\u00e9 comp\\u00e9titive, un syst\\u00e8me fiscal simple, une taxe fonci\\u00e8re faible, une fiscalit\\u00e9 territoriale attractive, un co\\u00fbt de d\\u00e9tention limit\\u00e9 et un march\\u00e9 immobilier encore accessible, notamment \\u00e0 Asunci\\u00f3n.<\\\/p>\"}},{\"@type\":\"Question\",\"name\":\"La fiscalit\\u00e9 doit-elle \\u00eatre le principal crit\\u00e8re d'investissement ?\",\"acceptedAnswer\":{\"@type\":\"Answer\",\"text\":\"<p data-start=\\\"4781\\\" data-end=\\\"4785\\\">Non.<\\\/p><p data-start=\\\"4787\\\" data-end=\\\"4915\\\">Une fiscalit\\u00e9 avantageuse peut am\\u00e9liorer la rentabilit\\u00e9 d&#8217;un investissement, mais elle ne remplace jamais la qualit\\u00e9 d&#8217;un actif.<\\\/p><p data-start=\\\"4917\\\" data-end=\\\"5104\\\" data-is-last-node=\\\"\\\" data-is-only-node=\\\"\\\">L&#8217;emplacement, la demande locative, le potentiel de valorisation et la qualit\\u00e9 du march\\u00e9 immobilier restent les crit\\u00e8res les plus importants dans une strat\\u00e9gie patrimoniale de long terme.<\\\/p>\"}}]}<\/script>\n\t\t\t\t\t<\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-399231c elementor-widget elementor-widget-spacer\" data-id=\"399231c\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"spacer.default\">\n\t\t\t\t\t\t\t<div class=\"elementor-spacer\">\n\t\t\t<div class=\"elementor-spacer-inner\"><\/div>\n\t\t<\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-e85fbca e-flex e-con-boxed e-con e-parent\" data-id=\"e85fbca\" data-element_type=\"container\" data-e-type=\"container\" data-settings=\"{&quot;background_background&quot;:&quot;classic&quot;}\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t<div class=\"elementor-element elementor-element-779a54c e-con-full e-flex e-con e-child\" data-id=\"779a54c\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t<div class=\"elementor-element elementor-element-5cede0d e-grid e-con-full e-con e-child\" data-id=\"5cede0d\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t<div class=\"elementor-element elementor-element-bb9044d e-con-full e-flex e-con e-child\" data-id=\"bb9044d\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t<div class=\"elementor-element elementor-element-6b452c4 e-con-full e-flex e-con e-child\" data-id=\"6b452c4\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-498f57d animated-fast elementor-view-default elementor-invisible elementor-widget elementor-widget-icon\" data-id=\"498f57d\" data-element_type=\"widget\" data-e-type=\"widget\" data-settings=\"{&quot;_animation&quot;:&quot;fadeInUp&quot;}\" data-widget_type=\"icon.default\">\n\t\t\t\t\t\t\t<div class=\"elementor-icon-wrapper\">\n\t\t\t<div class=\"elementor-icon\">\n\t\t\t<svg xmlns=\"http:\/\/www.w3.org\/2000\/svg\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\" width=\"2000\" zoomAndPan=\"magnify\" viewBox=\"0 0 1500 1499.999933\" height=\"2000\" preserveAspectRatio=\"xMidYMid meet\"><defs><clipPath id=\"f1bd857396\"><path d=\"M 1.0625 1076.394531 L 299.738281 1076.394531 L 299.738281 1112.8125 L 1.0625 1112.8125 Z M 1.0625 1076.394531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"8ba7e99fc9\"><path d=\"M 299.722656 1092.511719 L 23.082031 1076.78125 C 12.390625 1075.046875 2.398438 1082.609375 1.183594 1093.363281 C 0 1103.539062 7.867188 1112.464844 18.070312 1112.679688 Z M 299.722656 1092.511719 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"45b8047bbd\"><path d=\"M 0.0625 0.394531 L 298.738281 0.394531 L 298.738281 36.8125 L 0.0625 36.8125 Z M 0.0625 0.394531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"fc6fa1f106\"><path d=\"M 298.722656 16.511719 L 22.082031 0.78125 C 11.390625 -0.953125 1.398438 6.609375 0.183594 17.363281 C -1 27.539062 6.867188 36.464844 17.070312 36.679688 Z M 298.722656 16.511719 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"1a53ffaf50\"><rect x=\"0\" width=\"299\" y=\"0\" height=\"37\"><\/rect><\/clipPath><clipPath id=\"eac7c98fd8\"><path d=\"M 832 641 L 976 641 L 976 860 L 832 860 Z M 832 641 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"ecd331184a\"><path d=\"M 832.933594 859.269531 L 939.453125 653.886719 C 943.429688 643.804688 955.03125 639.097656 964.902344 643.5625 C 974.230469 647.78125 977.902344 659.082031 972.832031 667.980469 Z M 832.933594 859.269531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"a58a1f4bd8\"><path d=\"M 0.71875 0 L 144 0 L 144 218.398438 L 0.71875 218.398438 Z M 0.71875 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"183b6aabda\"><path d=\"M 0.933594 218.269531 L 107.453125 12.886719 C 111.429688 2.804688 123.03125 -1.902344 132.902344 2.5625 C 142.230469 6.78125 145.902344 18.082031 140.832031 26.980469 Z M 0.933594 218.269531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"c1f88d55e8\"><rect x=\"0\" width=\"144\" y=\"0\" height=\"219\"><\/rect><\/clipPath><clipPath id=\"079a214460\"><path d=\"M 804 583 L 942 583 L 942 848 L 804 848 Z M 804 583 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"547d96ce9b\"><path d=\"M 804.867188 847.183594 L 905.890625 595.359375 C 909.867188 585.273438 921.46875 580.566406 931.34375 585.03125 C 940.667969 589.253906 944.339844 600.550781 939.269531 609.453125 Z M 804.867188 847.183594 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"2f55aefaea\"><path d=\"M 0.640625 0 L 138 0 L 138 264.398438 L 0.640625 264.398438 Z M 0.640625 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"efeff2b9fe\"><path d=\"M 0.867188 264.183594 L 101.890625 12.359375 C 105.867188 2.273438 117.46875 -2.433594 127.34375 2.03125 C 136.667969 6.253906 140.339844 17.550781 135.269531 26.453125 Z M 0.867188 264.183594 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"8615d0bd82\"><rect x=\"0\" width=\"138\" y=\"0\" height=\"265\"><\/rect><\/clipPath><clipPath id=\"8fb4ae0151\"><path d=\"M 863 696 L 1013 696 L 1013 877 L 863 877 Z M 863 696 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"677166b753\"><path d=\"M 863.824219 876.402344 L 978.117188 706.917969 C 983.28125 697.382812 995.367188 694.132812 1004.632812 699.75 C 1013.378906 705.066406 1015.65625 716.730469 1009.550781 724.929688 Z M 863.824219 876.402344 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"2a6a0c5225\"><path d=\"M 0.679688 0 L 150 0 L 150 180.441406 L 0.679688 180.441406 Z M 0.679688 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"0966898650\"><path d=\"M 0.824219 180.402344 L 115.117188 10.917969 C 120.28125 1.382812 132.367188 -1.867188 141.632812 3.75 C 150.378906 9.066406 152.65625 20.730469 146.550781 28.929688 Z M 0.824219 180.402344 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"df4336db3d\"><rect x=\"0\" width=\"150\" y=\"0\" height=\"181\"><\/rect><\/clipPath><clipPath id=\"fc76092c43\"><path d=\"M 896 753 L 1055 753 L 1055 900 L 896 900 Z M 896 753 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"f2a7b07575\"><path d=\"M 896.019531 899.484375 L 1020.667969 761.226562 C 1027.199219 752.570312 1039.652344 751.140625 1047.976562 758.097656 C 1055.839844 764.660156 1056.328125 776.535156 1049.066406 783.734375 Z M 896.019531 899.484375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"2915a0b6eb\"><path d=\"M 0 0 L 159 0 L 159 146.71875 L 0 146.71875 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"424d5cec4a\"><path d=\"M 0.0195312 146.484375 L 124.667969 8.226562 C 131.199219 -0.429688 143.652344 -1.859375 151.976562 5.097656 C 159.839844 11.660156 160.328125 23.535156 153.066406 30.734375 Z M 0.0195312 146.484375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5ea086cdd8\"><rect x=\"0\" width=\"159\" y=\"0\" height=\"147\"><\/rect><\/clipPath><clipPath id=\"e73b860185\"><path d=\"M 930 811 L 1103 811 L 1103 933 L 930 933 Z M 930 811 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5f94a1a887\"><path d=\"M 930.976562 932.410156 L 1070.480469 817.386719 C 1078.226562 809.792969 1090.738281 810.21875 1097.9375 818.296875 C 1104.742188 825.921875 1103.496094 837.765625 1095.265625 843.808594 Z M 930.976562 932.410156 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"d8321e9843\"><path d=\"M 0.878906 0 L 173 0 L 173 121.601562 L 0.878906 121.601562 Z M 0.878906 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"82fd7e8385\"><path d=\"M 0.976562 121.410156 L 140.480469 6.386719 C 148.226562 -1.207031 160.738281 -0.78125 167.9375 7.296875 C 174.742188 14.921875 173.496094 26.765625 165.265625 32.808594 Z M 0.976562 121.410156 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5dc3567e94\"><rect x=\"0\" width=\"173\" y=\"0\" height=\"122\"><\/rect><\/clipPath><clipPath id=\"2d052ccb39\"><path d=\"M 971 876.054688 L 1169 876.054688 L 1169 973 L 971 973 Z M 971 876.054688 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5812fc20c6\"><path d=\"M 971.222656 972.5 L 1139.519531 880.015625 C 1148.539062 874.03125 1160.75 876.796875 1166.308594 886.121094 C 1171.5625 894.898438 1168.101562 906.289062 1158.835938 910.691406 Z M 971.222656 972.5 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"a4ec9e97df\"><path d=\"M 0.199219 0.0546875 L 198 0.0546875 L 198 96.679688 L 0.199219 96.679688 Z M 0.199219 0.0546875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"9f219372f1\"><path d=\"M 0.222656 96.5 L 168.519531 4.015625 C 177.539062 -1.96875 189.75 0.796875 195.308594 10.121094 C 200.5625 18.898438 197.101562 30.289062 187.835938 34.691406 Z M 0.222656 96.5 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"f0b805e397\"><rect x=\"0\" width=\"198\" y=\"0\" height=\"97\"><\/rect><\/clipPath><clipPath id=\"c06946cb67\"><path d=\"M 1018 957 L 1267 957 L 1267 1024.539062 L 1018 1024.539062 Z M 1018 957 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"d90cd9a453\"><path d=\"M 1018.207031 1024.5 L 1240.054688 958.710938 C 1250.109375 954.671875 1261.496094 959.867188 1265.050781 970.070312 C 1268.421875 979.730469 1262.710938 990.179688 1252.78125 992.609375 Z M 1018.207031 1024.5 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"9bca5be400\"><path d=\"M 0 0 L 249 0 L 249 67.519531 L 0 67.519531 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"a9bb225771\"><path d=\"M 0.207031 67.5 L 222.054688 1.710938 C 232.109375 -2.328125 243.496094 2.867188 247.050781 13.070312 C 250.421875 22.730469 244.710938 33.179688 234.78125 35.609375 Z M 0.207031 67.5 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"02dd97ebfd\"><rect x=\"0\" width=\"249\" y=\"0\" height=\"68\"><\/rect><\/clipPath><clipPath id=\"ae52b175c5\"><path d=\"M 779 518 L 906 518 L 906 839 L 779 839 Z M 779 518 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"7d48a82b5a\"><path d=\"M 779.019531 838.859375 L 869.652344 531.878906 C 872.628906 521.460938 883.714844 515.660156 893.984375 519.121094 C 903.671875 522.402344 908.441406 533.308594 904.25 542.660156 Z M 779.019531 838.859375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"4ae51cf3d1\"><path d=\"M 0 0 L 127 0 L 127 321 L 0 321 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"4c6bf716f2\"><path d=\"M 0.0195312 320.859375 L 90.652344 13.878906 C 93.628906 3.460938 104.714844 -2.339844 114.984375 1.121094 C 124.671875 4.402344 129.441406 15.308594 125.25 24.660156 Z M 0.0195312 320.859375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"305d351e9c\"><rect x=\"0\" width=\"127\" y=\"0\" height=\"321\"><\/rect><\/clipPath><clipPath id=\"b1c820e259\"><path d=\"M 754 439 L 870 439 L 870 833 L 754 833 Z M 754 439 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"548d9b092b\"><path d=\"M 754.570312 832.816406 L 832.71875 454.429688 C 834.785156 443.796875 845.324219 437.023438 855.835938 439.574219 C 865.765625 442.003906 871.476562 452.453125 868.136719 462.113281 Z M 754.570312 832.816406 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"1fc5c1291a\"><path d=\"M 0.480469 0 L 116 0 L 116 394 L 0.480469 394 Z M 0.480469 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"1c65b16a8b\"><path d=\"M 0.570312 393.816406 L 78.71875 15.429688 C 80.785156 4.796875 91.324219 -1.976562 101.835938 0.574219 C 111.765625 3.003906 117.476562 13.453125 114.136719 23.113281 Z M 0.570312 393.816406 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"8a47f4b594\"><rect x=\"0\" width=\"116\" y=\"0\" height=\"394\"><\/rect><\/clipPath><clipPath id=\"e3548eaf4e\"><path d=\"M 730 336 L 828.113281 336 L 828.113281 829 L 730 829 Z M 730 336 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"89a1ad436b\"><path d=\"M 730.695312 828.929688 L 791.59375 353.648438 C 792.660156 342.867188 802.53125 335.152344 813.25 336.730469 C 823.367188 338.21875 830.015625 348.089844 827.558594 358.023438 Z M 730.695312 828.929688 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"dd018defa1\"><path d=\"M 0.480469 0 L 98.113281 0 L 98.113281 493 L 0.480469 493 Z M 0.480469 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"8b8a543549\"><path d=\"M 0.695312 492.929688 L 61.59375 17.648438 C 62.660156 6.867188 72.53125 -0.847656 83.25 0.730469 C 93.367188 2.21875 100.015625 12.089844 97.558594 22.023438 Z M 0.695312 492.929688 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"bcb7e4123d\"><rect x=\"0\" width=\"99\" y=\"0\" height=\"493\"><\/rect><\/clipPath><clipPath id=\"1501703ba3\"><path d=\"M 710 175 L 779.628906 175 L 779.628906 827.566406 L 710 827.566406 Z M 710 175 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"306febac40\"><path d=\"M 710.40625 827.136719 L 742.90625 194.070312 C 743.089844 183.226562 752.292969 174.753906 763.105469 175.453125 C 773.3125 176.121094 780.753906 185.414062 779.113281 195.496094 Z M 710.40625 827.136719 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"90d67a6662\"><path d=\"M 0.320312 0 L 69.628906 0 L 69.628906 652.238281 L 0.320312 652.238281 Z M 0.320312 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"4602f05e25\"><path d=\"M 0.40625 652.136719 L 32.90625 19.070312 C 33.089844 8.226562 42.292969 -0.246094 53.105469 0.453125 C 63.3125 1.121094 70.753906 10.414062 69.113281 20.496094 Z M 0.40625 652.136719 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"9d9a1ab0ff\"><rect x=\"0\" width=\"70\" y=\"0\" height=\"653\"><\/rect><\/clipPath><clipPath id=\"2fcd89f33a\"><path d=\"M 669 15.441406 L 706.902344 15.441406 L 706.902344 827 L 669 827 Z M 669 15.441406 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"f4393648f2\"><path d=\"M 687.992188 826.40625 L 669.859375 35.429688 C 669.28125 24.617188 677.878906 15.507812 688.722656 15.476562 C 698.957031 15.414062 707.007812 24.191406 706.0625 34.398438 Z M 687.992188 826.40625 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"0c9a68ba99\"><path d=\"M 0.28125 0.441406 L 37.902344 0.441406 L 37.902344 811.519531 L 0.28125 811.519531 Z M 0.28125 0.441406 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"3e8433c28c\"><path d=\"M 18.992188 811.40625 L 0.859375 20.429688 C 0.28125 9.617188 8.878906 0.507812 19.722656 0.476562 C 29.957031 0.414062 38.007812 9.191406 37.0625 19.398438 Z M 18.992188 811.40625 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"72cca6ccae\"><rect x=\"0\" width=\"38\" y=\"0\" height=\"812\"><\/rect><\/clipPath><clipPath id=\"b4ce4baceb\"><path d=\"M 400.839844 640 L 543.261719 640 L 543.261719 859 L 400.839844 859 Z M 400.839844 640 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"7198b5f228\"><path d=\"M 543.082031 858.238281 L 436.5625 652.855469 C 432.585938 642.769531 420.984375 638.0625 411.109375 642.527344 C 401.785156 646.75 398.113281 658.046875 403.183594 666.949219 Z M 543.082031 858.238281 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"dc91af42fa\"><path d=\"M 0.839844 0 L 143.261719 0 L 143.261719 218.441406 L 0.839844 218.441406 Z M 0.839844 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"f0d2908677\"><path d=\"M 143.082031 218.238281 L 36.5625 12.855469 C 32.585938 2.769531 20.984375 -1.9375 11.109375 2.527344 C 1.785156 6.75 -1.886719 18.046875 3.183594 26.949219 Z M 143.082031 218.238281 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5ec10b3947\"><rect x=\"0\" width=\"144\" y=\"0\" height=\"219\"><\/rect><\/clipPath><clipPath id=\"20458fd00a\"><path d=\"M 434.171875 582.113281 L 572 582.113281 L 572 847 L 434.171875 847 Z M 434.171875 582.113281 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"1228ca72c3\"><path d=\"M 571.117188 846.148438 L 470.097656 594.324219 C 466.117188 584.242188 454.515625 579.535156 444.644531 584 C 435.320312 588.222656 431.644531 599.519531 436.714844 608.417969 Z M 571.117188 846.148438 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"4a8fb754cd\"><path d=\"M 0.171875 0.113281 L 137.121094 0.113281 L 137.121094 264.199219 L 0.171875 264.199219 Z M 0.171875 0.113281 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"df748432ac\"><path d=\"M 137.117188 264.148438 L 36.097656 12.324219 C 32.117188 2.242188 20.515625 -2.464844 10.644531 2 C 1.320312 6.222656 -2.355469 17.519531 2.714844 26.417969 Z M 137.117188 264.148438 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"55be881723\"><rect x=\"0\" width=\"138\" y=\"0\" height=\"265\"><\/rect><\/clipPath><clipPath id=\"2356df5779\"><path d=\"M 363 695 L 512.960938 695 L 512.960938 876 L 363 876 Z M 363 695 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"12347918a3\"><path d=\"M 512.191406 875.367188 L 397.898438 705.886719 C 392.734375 696.347656 380.648438 693.097656 371.382812 698.71875 C 362.636719 704.035156 360.359375 715.695312 366.460938 723.898438 Z M 512.191406 875.367188 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"790776b624\"><path d=\"M 0 0 L 149.320312 0 L 149.320312 180.480469 L 0 180.480469 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"827ea2f8e9\"><path d=\"M 149.191406 180.367188 L 34.898438 10.886719 C 29.734375 1.347656 17.648438 -1.902344 8.382812 3.71875 C -0.363281 9.035156 -2.640625 20.695312 3.460938 28.898438 Z M 149.191406 180.367188 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"caba6e5012\"><rect x=\"0\" width=\"150\" y=\"0\" height=\"181\"><\/rect><\/clipPath><clipPath id=\"767108359b\"><path d=\"M 321 752 L 480 752 L 480 899 L 321 899 Z M 321 752 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"4933ed531a\"><path d=\"M 479.996094 898.421875 L 355.347656 760.164062 C 348.816406 751.507812 336.363281 750.078125 328.039062 757.035156 C 320.175781 763.59375 319.6875 775.472656 326.949219 782.667969 Z M 479.996094 898.421875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"01be50e4cd\"><path d=\"M 0 0 L 159 0 L 159 146.519531 L 0 146.519531 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"327e4e5528\"><path d=\"M 158.996094 146.421875 L 34.347656 8.164062 C 27.816406 -0.492188 15.363281 -1.921875 7.039062 5.035156 C -0.824219 11.59375 -1.3125 23.472656 5.949219 30.667969 Z M 158.996094 146.421875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"0427f9f0a4\"><rect x=\"0\" width=\"159\" y=\"0\" height=\"147\"><\/rect><\/clipPath><clipPath id=\"5d64cc442c\"><path d=\"M 273.5625 810 L 446 810 L 446 932 L 273.5625 932 Z M 273.5625 810 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"cda731c149\"><path d=\"M 445.007812 931.375 L 305.535156 816.351562 C 297.789062 808.761719 285.273438 809.183594 278.078125 817.265625 C 271.273438 824.886719 272.519531 836.734375 280.75 842.777344 Z M 445.007812 931.375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"aa4a8285d2\"><path d=\"M 0.5625 0 L 172.121094 0 L 172.121094 121.398438 L 0.5625 121.398438 Z M 0.5625 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"fe7b8df986\"><path d=\"M 172.007812 121.375 L 32.535156 6.351562 C 24.789062 -1.238281 12.273438 -0.816406 5.078125 7.265625 C -1.726562 14.886719 -0.480469 26.734375 7.75 32.777344 Z M 172.007812 121.375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"b7882b91c7\"><rect x=\"0\" width=\"173\" y=\"0\" height=\"122\"><\/rect><\/clipPath><clipPath id=\"6846a66386\"><path d=\"M 207 875 L 405 875 L 405 972 L 207 972 Z M 207 875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"18ef44de89\"><path d=\"M 404.792969 971.4375 L 236.496094 878.953125 C 227.476562 872.96875 215.265625 875.734375 209.707031 885.058594 C 204.484375 893.835938 207.914062 905.226562 217.179688 909.628906 Z M 404.792969 971.4375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"0d23d87463\"><path d=\"M 0 0 L 197.800781 0 L 197.800781 96.480469 L 0 96.480469 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"5388d97955\"><path d=\"M 197.792969 96.4375 L 29.496094 3.953125 C 20.476562 -2.03125 8.265625 0.734375 2.707031 10.058594 C -2.515625 18.835938 0.914062 30.226562 10.179688 34.628906 Z M 197.792969 96.4375 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"931ca940fd\"><rect x=\"0\" width=\"198\" y=\"0\" height=\"97\"><\/rect><\/clipPath><clipPath id=\"3b0bab81dd\"><path d=\"M 109.925781 956 L 358 956 L 358 1024 L 109.925781 1024 Z M 109.925781 956 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"d3143c9794\"><path d=\"M 357.777344 1023.46875 L 135.929688 957.679688 C 125.878906 953.640625 114.488281 958.832031 110.933594 969.039062 C 107.5625 978.699219 113.273438 989.144531 123.203125 991.574219 Z M 357.777344 1023.46875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"f1d084efb8\"><path d=\"M 0.925781 0 L 249 0 L 249 67.558594 L 0.925781 67.558594 Z M 0.925781 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"fbac5ed90e\"><path d=\"M 248.777344 67.46875 L 26.929688 1.679688 C 16.878906 -2.359375 5.488281 2.832031 1.933594 13.039062 C -1.4375 22.699219 4.273438 33.144531 14.203125 35.574219 Z M 248.777344 67.46875 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"75469d3c72\"><rect x=\"0\" width=\"249\" y=\"0\" height=\"68\"><\/rect><\/clipPath><clipPath id=\"089a898f6b\"><path d=\"M 470 517 L 597 517 L 597 838 L 470 838 Z M 470 517 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"95e63c8e21\"><path d=\"M 596.964844 837.828125 L 506.359375 530.847656 C 503.382812 520.429688 492.296875 514.628906 482.03125 518.089844 C 472.34375 521.371094 467.574219 532.273438 471.765625 541.628906 Z M 596.964844 837.828125 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"6964e1786b\"><path d=\"M 0 0 L 127 0 L 127 321 L 0 321 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"06852702f1\"><path d=\"M 126.964844 320.828125 L 36.359375 13.847656 C 33.382812 3.429688 22.296875 -2.371094 12.03125 1.089844 C 2.34375 4.371094 -2.425781 15.273438 1.765625 24.628906 Z M 126.964844 320.828125 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"dbbf7461b1\"><rect x=\"0\" width=\"127\" y=\"0\" height=\"321\"><\/rect><\/clipPath><clipPath id=\"88a632ab3f\"><path d=\"M 506 438 L 622 438 L 622 832 L 506 832 Z M 506 438 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"3e5c2acbda\"><path d=\"M 621.445312 831.78125 L 543.265625 453.394531 C 541.199219 442.765625 530.691406 435.992188 520.152344 438.542969 C 510.21875 440.972656 504.507812 451.421875 507.847656 461.078125 Z M 621.445312 831.78125 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"20941760a9\"><path d=\"M 0 0 L 115.519531 0 L 115.519531 393.800781 L 0 393.800781 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"c71ac007e0\"><path d=\"M 115.445312 393.78125 L 37.265625 15.394531 C 35.199219 4.765625 24.691406 -2.007812 14.152344 0.542969 C 4.21875 2.972656 -1.492188 13.421875 1.847656 23.078125 Z M 115.445312 393.78125 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"3f180a916e\"><rect x=\"0\" width=\"116\" y=\"0\" height=\"394\"><\/rect><\/clipPath><clipPath id=\"00b948d976\"><path d=\"M 547 335 L 646 335 L 646 828 L 547 828 Z M 547 335 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"947a1d63ff\"><path d=\"M 645.289062 827.894531 L 584.390625 352.585938 C 583.328125 341.804688 573.457031 334.089844 562.734375 335.667969 C 552.621094 337.15625 545.96875 347.027344 548.429688 356.960938 Z M 645.289062 827.894531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"6a26ee9980\"><path d=\"M 0 0 L 98.519531 0 L 98.519531 492.960938 L 0 492.960938 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"29a7afcdaf\"><path d=\"M 98.289062 492.894531 L 37.390625 17.585938 C 36.328125 6.804688 26.457031 -0.910156 15.734375 0.667969 C 5.621094 2.15625 -1.03125 12.027344 1.429688 21.960938 Z M 98.289062 492.894531 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"a5206d977c\"><rect x=\"0\" width=\"99\" y=\"0\" height=\"493\"><\/rect><\/clipPath><clipPath id=\"257dd70fe5\"><path d=\"M 596 174 L 666 174 L 666 827 L 596 827 Z M 596 174 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"655a535dc9\"><path d=\"M 665.578125 826.074219 L 633.109375 193.039062 C 632.925781 182.195312 623.722656 173.71875 612.910156 174.386719 C 602.703125 175.054688 595.261719 184.351562 596.902344 194.433594 Z M 665.578125 826.074219 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"0ba3635938\"><path d=\"M 0 0 L 69.679688 0 L 69.679688 652.28125 L 0 652.28125 Z M 0 0 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"d766a9897c\"><path d=\"M 69.578125 652.074219 L 37.109375 19.039062 C 36.925781 8.195312 27.722656 -0.28125 16.910156 0.386719 C 6.703125 1.054688 -0.738281 10.351562 0.902344 20.433594 Z M 69.578125 652.074219 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"e8cae0eee9\"><rect x=\"0\" width=\"70\" y=\"0\" height=\"653\"><\/rect><\/clipPath><clipPath id=\"11b92ac068\"><path d=\"M 1076.265625 1077.433594 L 1375 1077.433594 L 1375 1113.800781 L 1076.265625 1113.800781 Z M 1076.265625 1077.433594 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"24fabffab6\"><path d=\"M 1076.265625 1093.550781 L 1352.902344 1077.816406 C 1363.625 1076.085938 1373.585938 1083.648438 1374.832031 1094.402344 C 1375.988281 1104.574219 1368.152344 1113.503906 1357.914062 1113.71875 Z M 1076.265625 1093.550781 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"c1fae24fc7\"><path d=\"M 0.265625 0.558594 L 299 0.558594 L 299 36.800781 L 0.265625 36.800781 Z M 0.265625 0.558594 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"071faee9fe\"><path d=\"M 0.265625 16.550781 L 276.902344 0.816406 C 287.625 -0.914062 297.585938 6.648438 298.832031 17.402344 C 299.988281 27.574219 292.152344 36.503906 281.914062 36.71875 Z M 0.265625 16.550781 \" clip-rule=\"nonzero\"><\/path><\/clipPath><clipPath id=\"fb3d562f3c\"><rect x=\"0\" width=\"299\" y=\"0\" height=\"37\"><\/rect><\/clipPath><clipPath id=\"bbf0211d8e\"><rect x=\"0\" width=\"1376\" y=\"0\" height=\"1114\"><\/rect><\/clipPath><\/defs><g transform=\"matrix(1, 0, 0, 1, 62, 193)\"><g clip-path=\"url(#bbf0211d8e)\"><g clip-path=\"url(#f1bd857396)\"><g clip-path=\"url(#8ba7e99fc9)\"><g transform=\"matrix(1, 0, 0, 1, 1, 1076)\"><g clip-path=\"url(#1a53ffaf50)\"><g clip-path=\"url(#45b8047bbd)\"><g clip-path=\"url(#fc6fa1f106)\"><path fill=\"#51433a\" d=\"M 0.0625 0.535156 L 298.738281 0.535156 L 298.738281 36.671875 L 0.0625 36.671875 Z M 0.0625 0.535156 \" fill-opacity=\"1\" fill-rule=\"nonzero\"><\/path><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#eac7c98fd8)\"><g clip-path=\"url(#ecd331184a)\"><g transform=\"matrix(1, 0, 0, 1, 832, 641)\"><g clip-path=\"url(#c1f88d55e8)\"><g clip-path=\"url(#a58a1f4bd8)\"><g clip-path=\"url(#183b6aabda)\"><rect x=\"-1440\" width=\"2592\" fill=\"#51433a\" y=\"-1379.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#079a214460)\"><g clip-path=\"url(#547d96ce9b)\"><g transform=\"matrix(1, 0, 0, 1, 804, 583)\"><g clip-path=\"url(#8615d0bd82)\"><g clip-path=\"url(#2f55aefaea)\"><g clip-path=\"url(#efeff2b9fe)\"><rect x=\"-1412\" width=\"2592\" fill=\"#51433a\" y=\"-1321.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#8fb4ae0151)\"><g clip-path=\"url(#677166b753)\"><g transform=\"matrix(1, 0, 0, 1, 863, 696)\"><g clip-path=\"url(#df4336db3d)\"><g clip-path=\"url(#2a6a0c5225)\"><g clip-path=\"url(#0966898650)\"><rect x=\"-1471\" width=\"2592\" fill=\"#51433a\" y=\"-1434.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#fc76092c43)\"><g clip-path=\"url(#f2a7b07575)\"><g transform=\"matrix(1, 0, 0, 1, 896, 753)\"><g clip-path=\"url(#5ea086cdd8)\"><g clip-path=\"url(#2915a0b6eb)\"><g clip-path=\"url(#424d5cec4a)\"><rect x=\"-1504\" width=\"2592\" fill=\"#51433a\" y=\"-1491.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#e73b860185)\"><g clip-path=\"url(#5f94a1a887)\"><g transform=\"matrix(1, 0, 0, 1, 930, 811)\"><g clip-path=\"url(#5dc3567e94)\"><g clip-path=\"url(#d8321e9843)\"><g clip-path=\"url(#82fd7e8385)\"><rect x=\"-1538\" width=\"2592\" fill=\"#51433a\" y=\"-1549.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#2d052ccb39)\"><g clip-path=\"url(#5812fc20c6)\"><g transform=\"matrix(1, 0, 0, 1, 971, 876)\"><g clip-path=\"url(#f0b805e397)\"><g clip-path=\"url(#a4ec9e97df)\"><g clip-path=\"url(#9f219372f1)\"><rect x=\"-1579\" width=\"2592\" fill=\"#51433a\" y=\"-1614.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#c06946cb67)\"><g clip-path=\"url(#d90cd9a453)\"><g transform=\"matrix(1, 0, 0, 1, 1018, 957)\"><g clip-path=\"url(#02dd97ebfd)\"><g clip-path=\"url(#9bca5be400)\"><g clip-path=\"url(#a9bb225771)\"><rect x=\"-1626\" width=\"2592\" fill=\"#51433a\" y=\"-1695.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#ae52b175c5)\"><g clip-path=\"url(#7d48a82b5a)\"><g transform=\"matrix(1, 0, 0, 1, 779, 518)\"><g clip-path=\"url(#305d351e9c)\"><g clip-path=\"url(#4ae51cf3d1)\"><g clip-path=\"url(#4c6bf716f2)\"><rect x=\"-1387\" width=\"2592\" fill=\"#51433a\" y=\"-1256.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#b1c820e259)\"><g clip-path=\"url(#548d9b092b)\"><g transform=\"matrix(1, 0, 0, 1, 754, 439)\"><g clip-path=\"url(#8a47f4b594)\"><g clip-path=\"url(#1fc5c1291a)\"><g clip-path=\"url(#1c65b16a8b)\"><rect x=\"-1362\" width=\"2592\" fill=\"#51433a\" y=\"-1177.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#e3548eaf4e)\"><g clip-path=\"url(#89a1ad436b)\"><g transform=\"matrix(1, 0, 0, 1, 730, 336)\"><g clip-path=\"url(#bcb7e4123d)\"><g clip-path=\"url(#dd018defa1)\"><g clip-path=\"url(#8b8a543549)\"><rect x=\"-1338\" width=\"2592\" fill=\"#51433a\" y=\"-1074.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#1501703ba3)\"><g clip-path=\"url(#306febac40)\"><g transform=\"matrix(1, 0, 0, 1, 710, 175)\"><g clip-path=\"url(#9d9a1ab0ff)\"><g clip-path=\"url(#90d67a6662)\"><g clip-path=\"url(#4602f05e25)\"><rect x=\"-1318\" width=\"2592\" fill=\"#51433a\" y=\"-913.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#2fcd89f33a)\"><g clip-path=\"url(#f4393648f2)\"><g transform=\"matrix(1, 0, 0, 1, 669, 15)\"><g clip-path=\"url(#72cca6ccae)\"><g clip-path=\"url(#0c9a68ba99)\"><g clip-path=\"url(#3e8433c28c)\"><rect x=\"-1277\" width=\"2592\" fill=\"#51433a\" y=\"-753.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#b4ce4baceb)\"><g clip-path=\"url(#7198b5f228)\"><g transform=\"matrix(1, 0, 0, 1, 400, 640)\"><g clip-path=\"url(#5ec10b3947)\"><g clip-path=\"url(#dc91af42fa)\"><g clip-path=\"url(#f0d2908677)\"><rect x=\"-1008\" width=\"2592\" fill=\"#51433a\" y=\"-1378.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#20458fd00a)\"><g clip-path=\"url(#1228ca72c3)\"><g transform=\"matrix(1, 0, 0, 1, 434, 582)\"><g clip-path=\"url(#55be881723)\"><g clip-path=\"url(#4a8fb754cd)\"><g clip-path=\"url(#df748432ac)\"><rect x=\"-1042\" width=\"2592\" fill=\"#51433a\" y=\"-1320.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#2356df5779)\"><g clip-path=\"url(#12347918a3)\"><g transform=\"matrix(1, 0, 0, 1, 363, 695)\"><g clip-path=\"url(#caba6e5012)\"><g clip-path=\"url(#790776b624)\"><g clip-path=\"url(#827ea2f8e9)\"><rect x=\"-971\" width=\"2592\" fill=\"#51433a\" y=\"-1433.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#767108359b)\"><g clip-path=\"url(#4933ed531a)\"><g transform=\"matrix(1, 0, 0, 1, 321, 752)\"><g clip-path=\"url(#0427f9f0a4)\"><g clip-path=\"url(#01be50e4cd)\"><g clip-path=\"url(#327e4e5528)\"><rect x=\"-929\" width=\"2592\" fill=\"#51433a\" y=\"-1490.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#5d64cc442c)\"><g clip-path=\"url(#cda731c149)\"><g transform=\"matrix(1, 0, 0, 1, 273, 810)\"><g clip-path=\"url(#b7882b91c7)\"><g clip-path=\"url(#aa4a8285d2)\"><g clip-path=\"url(#fe7b8df986)\"><rect x=\"-881\" width=\"2592\" fill=\"#51433a\" y=\"-1548.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#6846a66386)\"><g clip-path=\"url(#18ef44de89)\"><g transform=\"matrix(1, 0, 0, 1, 207, 875)\"><g clip-path=\"url(#931ca940fd)\"><g clip-path=\"url(#0d23d87463)\"><g clip-path=\"url(#5388d97955)\"><rect x=\"-815\" width=\"2592\" fill=\"#51433a\" y=\"-1613.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#3b0bab81dd)\"><g clip-path=\"url(#d3143c9794)\"><g transform=\"matrix(1, 0, 0, 1, 109, 956)\"><g clip-path=\"url(#75469d3c72)\"><g clip-path=\"url(#f1d084efb8)\"><g clip-path=\"url(#fbac5ed90e)\"><rect x=\"-717\" width=\"2592\" fill=\"#51433a\" y=\"-1694.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#089a898f6b)\"><g clip-path=\"url(#95e63c8e21)\"><g transform=\"matrix(1, 0, 0, 1, 470, 517)\"><g clip-path=\"url(#dbbf7461b1)\"><g clip-path=\"url(#6964e1786b)\"><g clip-path=\"url(#06852702f1)\"><rect x=\"-1078\" width=\"2592\" fill=\"#51433a\" y=\"-1255.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#88a632ab3f)\"><g clip-path=\"url(#3e5c2acbda)\"><g transform=\"matrix(1, 0, 0, 1, 506, 438)\"><g clip-path=\"url(#3f180a916e)\"><g clip-path=\"url(#20941760a9)\"><g clip-path=\"url(#c71ac007e0)\"><rect x=\"-1114\" width=\"2592\" fill=\"#51433a\" y=\"-1176.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#00b948d976)\"><g clip-path=\"url(#947a1d63ff)\"><g transform=\"matrix(1, 0, 0, 1, 547, 335)\"><g clip-path=\"url(#a5206d977c)\"><g clip-path=\"url(#6a26ee9980)\"><g clip-path=\"url(#29a7afcdaf)\"><rect x=\"-1155\" width=\"2592\" fill=\"#51433a\" y=\"-1073.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#257dd70fe5)\"><g clip-path=\"url(#655a535dc9)\"><g transform=\"matrix(1, 0, 0, 1, 596, 174)\"><g clip-path=\"url(#e8cae0eee9)\"><g clip-path=\"url(#0ba3635938)\"><g clip-path=\"url(#d766a9897c)\"><rect x=\"-1204\" width=\"2592\" fill=\"#51433a\" y=\"-912.999976\" height=\"2591.999885\" fill-opacity=\"1\"><\/rect><\/g><\/g><\/g><\/g><\/g><\/g><g clip-path=\"url(#11b92ac068)\"><g clip-path=\"url(#24fabffab6)\"><g transform=\"matrix(1, 0, 0, 1, 1076, 1077)\"><g clip-path=\"url(#fb3d562f3c)\"><g clip-path=\"url(#c1fae24fc7)\"><g clip-path=\"url(#071faee9fe)\"><path fill=\"#51433a\" d=\"M 0.265625 0.574219 L 298.941406 0.574219 L 298.941406 36.710938 L 0.265625 36.710938 Z M 0.265625 0.574219 \" fill-opacity=\"1\" fill-rule=\"nonzero\"><\/path><\/g><\/g><\/g><\/g><\/g><\/g><\/g><\/g><\/svg>\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-0632f1f animated-fast elementor-invisible elementor-widget elementor-widget-heading\" data-id=\"0632f1f\" data-element_type=\"widget\" data-e-type=\"widget\" data-settings=\"{&quot;_animation&quot;:&quot;fadeInUp&quot;,&quot;_animation_delay&quot;:200}\" data-widget_type=\"heading.default\">\n\t\t\t\t\t<h2 class=\"elementor-heading-title elementor-size-default\">R\u00e9server un appel avec Aura Capital<\/h2>\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-c98b2ff animated-fast elementor-invisible elementor-widget elementor-widget-text-editor\" data-id=\"c98b2ff\" data-element_type=\"widget\" data-e-type=\"widget\" data-settings=\"{&quot;_animation&quot;:&quot;fadeInUp&quot;,&quot;_animation_delay&quot;:600}\" data-widget_type=\"text-editor.default\">\n\t\t\t\t\t\t\t\t\t<p data-start=\"52\" data-end=\"395\">Vous souhaitez investir dans l\u2019immobilier au Paraguay, comparer diff\u00e9rentes options ou organiser un rendez-vous avec notre \u00e9quipe ?<\/p><p data-start=\"52\" data-end=\"395\">Contactez-nous pour que l&#8217;on puisse vous accompagner.<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-caa0358 e-con-full e-flex e-con e-child\" data-id=\"caa0358\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-03de884 animated-fast elementor-invisible elementor-widget elementor-widget-heading\" data-id=\"03de884\" data-element_type=\"widget\" data-e-type=\"widget\" data-settings=\"{&quot;_animation&quot;:&quot;fadeInUp&quot;}\" data-widget_type=\"heading.default\">\n\t\t\t\t\t<h2 class=\"elementor-heading-title elementor-size-default\">RETROUVEZ-NOUS  :<\/h2>\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-6fde2d1 animated-fast elementor-icon-list--layout-inline elementor-list-item-link-full_width elementor-invisible elementor-widget elementor-widget-icon-list\" data-id=\"6fde2d1\" data-element_type=\"widget\" data-e-type=\"widget\" data-settings=\"{&quot;_animation&quot;:&quot;fadeInUp&quot;,&quot;_animation_delay&quot;:200}\" data-widget_type=\"icon-list.default\">\n\t\t\t\t\t\t\t<ul class=\"elementor-icon-list-items elementor-inline-items\">\n\t\t\t\t\t\t\t<li class=\"elementor-icon-list-item elementor-inline-item\">\n\t\t\t\t\t\t\t\t\t\t\t<a href=\"https:\/\/wa.me\/595973499676\">\n\n\t\t\t\t\t\t\t\t\t\t\t\t<span class=\"elementor-icon-list-icon\">\n\t\t\t\t\t\t\t<svg xmlns=\"http:\/\/www.w3.org\/2000\/svg\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\" width=\"800px\" height=\"800px\" viewBox=\"0 0 48 48\"><title>Whatsapp-color<\/title><desc>Created with Sketch.<\/desc><defs><\/defs><g id=\"Icons\" stroke=\"none\" stroke-width=\"1\" fill=\"none\" fill-rule=\"evenodd\"><g id=\"Color-\" transform=\"translate(-700.000000, -360.000000)\" fill=\"#67C15E\"><path d=\"M723.993033,360 C710.762252,360 700,370.765287 700,383.999801 C700,389.248451 701.692661,394.116025 704.570026,398.066947 L701.579605,406.983798 L710.804449,404.035539 C714.598605,406.546975 719.126434,408 724.006967,408 C737.237748,408 748,397.234315 748,384.000199 C748,370.765685 737.237748,360.000398 724.006967,360.000398 L723.993033,360.000398 L723.993033,360 Z M717.29285,372.190836 C716.827488,371.07628 716.474784,371.034071 715.769774,371.005401 C715.529728,370.991464 715.262214,370.977527 714.96564,370.977527 C714.04845,370.977527 713.089462,371.245514 712.511043,371.838033 C711.806033,372.557577 710.056843,374.23638 710.056843,377.679202 C710.056843,381.122023 712.567571,384.451756 712.905944,384.917648 C713.258648,385.382743 717.800808,392.55031 724.853297,395.471492 C730.368379,397.757149 732.00491,397.545307 733.260074,397.27732 C735.093658,396.882308 737.393002,395.527239 737.971421,393.891043 C738.54984,392.25405 738.54984,390.857171 738.380255,390.560912 C738.211068,390.264652 737.745308,390.095816 737.040298,389.742615 C736.335288,389.389811 732.90737,387.696673 732.25849,387.470894 C731.623543,387.231179 731.017259,387.315995 730.537963,387.99333 C729.860819,388.938653 729.198006,389.89831 728.661785,390.476494 C728.238619,390.928051 727.547144,390.984595 726.969123,390.744481 C726.193254,390.420348 724.021298,389.657798 721.340985,387.273388 C719.267356,385.42535 717.856938,383.125756 717.448104,382.434484 C717.038871,381.729275 717.405907,381.319529 717.729948,380.938852 C718.082653,380.501232 718.421026,380.191036 718.77373,379.781688 C719.126434,379.372738 719.323884,379.160897 719.549599,378.681068 C719.789645,378.215575 719.62006,377.735746 719.450874,377.382942 C719.281687,377.030139 717.871269,373.587317 717.29285,372.190836 Z\" id=\"Whatsapp\"><\/path><\/g><\/g><\/svg>\t\t\t\t\t\t<\/span>\n\t\t\t\t\t\t\t\t\t\t<span class=\"elementor-icon-list-text\"><\/span>\n\t\t\t\t\t\t\t\t\t\t\t<\/a>\n\t\t\t\t\t\t\t\t\t<\/li>\n\t\t\t\t\t\t\t\t<li class=\"elementor-icon-list-item elementor-inline-item\">\n\t\t\t\t\t\t\t\t\t\t\t<a href=\"https:\/\/www.instagram.com\/auracapital.paraguay?igsh=ZWc4M3F4bWZibWF5&#038;utm_source=qr\">\n\n\t\t\t\t\t\t\t\t\t\t\t\t<span class=\"elementor-icon-list-icon\">\n\t\t\t\t\t\t\t<svg xmlns=\"http:\/\/www.w3.org\/2000\/svg\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\" width=\"800px\" height=\"800px\" viewBox=\"0 0 48 48\"><title>Instagram-color<\/title><desc>Created with Sketch.<\/desc><defs><pattern id=\"pattern-1\" patternUnits=\"objectBoundingBox\" x=\"-1.48029737e-14%\" width=\"100%\" height=\"100%\"><use xlink:href=\"#image-2\" transform=\"scale(0.0956175299,0.0956175299)\"><\/use><\/pattern><image id=\"image-2\" width=\"502\" height=\"502\" xlink:href=\"data:image\/png;base64,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\"><\/image><\/defs><g id=\"Icons\" stroke=\"none\" stroke-width=\"1\" fill=\"none\" fill-rule=\"evenodd\"><g id=\"Color-\" transform=\"translate(-500.000000, -160.000000)\" fill=\"url(#pattern-1)\"><path d=\"M524.000048,160 C517.481991,160 516.664686,160.027628 514.104831,160.144427 C511.550311,160.260939 509.805665,160.666687 508.279088,161.260017 C506.700876,161.873258 505.362454,162.693897 504.028128,164.028128 C502.693897,165.362454 501.873258,166.700876 501.260017,168.279088 C500.666687,169.805665 500.260939,171.550311 500.144427,174.104831 C500.027628,176.664686 500,177.481991 500,184.000048 C500,190.518009 500.027628,191.335314 500.144427,193.895169 C500.260939,196.449689 500.666687,198.194335 501.260017,199.720912 C501.873258,201.299124 502.693897,202.637546 504.028128,203.971872 C505.362454,205.306103 506.700876,206.126742 508.279088,206.740079 C509.805665,207.333313 511.550311,207.739061 514.104831,207.855573 C516.664686,207.972372 517.481991,208 524.000048,208 C530.518009,208 531.335314,207.972372 533.895169,207.855573 C536.449689,207.739061 538.194335,207.333313 539.720912,206.740079 C541.299124,206.126742 542.637546,205.306103 543.971872,203.971872 C545.306103,202.637546 546.126742,201.299124 546.740079,199.720912 C547.333313,198.194335 547.739061,196.449689 547.855573,193.895169 C547.972372,191.335314 548,190.518009 548,184.000048 C548,177.481991 547.972372,176.664686 547.855573,174.104831 C547.739061,171.550311 547.333313,169.805665 546.740079,168.279088 C546.126742,166.700876 545.306103,165.362454 543.971872,164.028128 C542.637546,162.693897 541.299124,161.873258 539.720912,161.260017 C538.194335,160.666687 536.449689,160.260939 533.895169,160.144427 C531.335314,160.027628 530.518009,160 524.000048,160 Z M524.000048,164.324317 C530.40826,164.324317 531.167356,164.348801 533.69806,164.464266 C536.038036,164.570966 537.308818,164.961946 538.154513,165.290621 C539.274771,165.725997 540.074262,166.246066 540.91405,167.08595 C541.753934,167.925738 542.274003,168.725229 542.709379,169.845487 C543.038054,170.691182 543.429034,171.961964 543.535734,174.30194 C543.651199,176.832644 543.675683,177.59174 543.675683,184.000048 C543.675683,190.40826 543.651199,191.167356 543.535734,193.69806 C543.429034,196.038036 543.038054,197.308818 542.709379,198.154513 C542.274003,199.274771 541.753934,200.074262 540.91405,200.91405 C540.074262,201.753934 539.274771,202.274003 538.154513,202.709379 C537.308818,203.038054 536.038036,203.429034 533.69806,203.535734 C531.167737,203.651199 530.408736,203.675683 524.000048,203.675683 C517.591264,203.675683 516.832358,203.651199 514.30194,203.535734 C511.961964,203.429034 510.691182,203.038054 509.845487,202.709379 C508.725229,202.274003 507.925738,201.753934 507.08595,200.91405 C506.246161,200.074262 505.725997,199.274771 505.290621,198.154513 C504.961946,197.308818 504.570966,196.038036 504.464266,193.69806 C504.348801,191.167356 504.324317,190.40826 504.324317,184.000048 C504.324317,177.59174 504.348801,176.832644 504.464266,174.30194 C504.570966,171.961964 504.961946,170.691182 505.290621,169.845487 C505.725997,168.725229 506.246066,167.925738 507.08595,167.08595 C507.925738,166.246066 508.725229,165.725997 509.845487,165.290621 C510.691182,164.961946 511.961964,164.570966 514.30194,164.464266 C516.832644,164.348801 517.59174,164.324317 524.000048,164.324317 Z M524.000048,171.675683 C517.193424,171.675683 511.675683,177.193424 511.675683,184.000048 C511.675683,190.806576 517.193424,196.324317 524.000048,196.324317 C530.806576,196.324317 536.324317,190.806576 536.324317,184.000048 C536.324317,177.193424 530.806576,171.675683 524.000048,171.675683 Z M524.000048,192 C519.581701,192 516,188.418299 516,184.000048 C516,179.581701 519.581701,176 524.000048,176 C528.418299,176 532,179.581701 532,184.000048 C532,188.418299 528.418299,192 524.000048,192 Z M539.691284,171.188768 C539.691284,172.779365 538.401829,174.068724 536.811232,174.068724 C535.22073,174.068724 533.931276,172.779365 533.931276,171.188768 C533.931276,169.598171 535.22073,168.308716 536.811232,168.308716 C538.401829,168.308716 539.691284,169.598171 539.691284,171.188768 Z\" id=\"Instagram\"><\/path><\/g><\/g><\/svg>\t\t\t\t\t\t<\/span>\n\t\t\t\t\t\t\t\t\t\t<span class=\"elementor-icon-list-text\"><\/span>\n\t\t\t\t\t\t\t\t\t\t\t<\/a>\n\t\t\t\t\t\t\t\t\t<\/li>\n\t\t\t\t\t\t\t\t<li class=\"elementor-icon-list-item elementor-inline-item\">\n\t\t\t\t\t\t\t\t\t\t\t<a href=\"https:\/\/www.tiktok.com\/@auracapital.py?_r=1&#038;_t=ZS-982CrXv9uFU\">\n\n\t\t\t\t\t\t\t\t\t\t\t\t<span class=\"elementor-icon-list-icon\">\n\t\t\t\t\t\t\t<svg xmlns=\"http:\/\/www.w3.org\/2000\/svg\" width=\"800px\" height=\"800px\" viewBox=\"0 0 24 24\" fill=\"none\"><path d=\"M16.8218 5.1344C16.0887 4.29394 15.648 3.19805 15.648 2H14.7293C14.9659 3.3095 15.7454 4.43326 16.8218 5.1344Z\" fill=\"#000000\"><\/path><path d=\"M8.3218 11.9048C6.73038 11.9048 5.43591 13.2004 5.43591 14.7931C5.43591 15.903 6.06691 16.8688 6.98556 17.3517C6.64223 16.8781 6.43808 16.2977 6.43808 15.6661C6.43808 14.0734 7.73255 12.7778 9.324 12.7778C9.62093 12.7778 9.90856 12.8288 10.1777 12.9124V9.40192C9.89927 9.36473 9.61628 9.34149 9.324 9.34149C9.27294 9.34149 9.22654 9.34614 9.1755 9.34614V12.0394C8.90176 11.9558 8.61873 11.9048 8.3218 11.9048Z\" fill=\"#000000\"><\/path><path d=\"M19.4245 6.67608V9.34614C17.6429 9.34614 15.9912 8.77501 14.6456 7.80911V14.7977C14.6456 18.2851 11.8108 21.127 8.32172 21.127C6.97621 21.127 5.7235 20.6998 4.69812 19.98C5.8534 21.2198 7.50049 22 9.32392 22C12.8083 22 15.6478 19.1627 15.6478 15.6707V8.68211C16.9933 9.64801 18.645 10.2191 20.4267 10.2191V6.78293C20.0787 6.78293 19.7446 6.74574 19.4245 6.67608Z\" fill=\"#000000\"><\/path><path d=\"M14.6456 14.7977V7.80911C15.9912 8.77501 17.6429 9.34614 19.4245 9.34614V6.67608C18.3945 6.45788 17.4899 5.90063 16.8218 5.1344C15.7454 4.43326 14.9704 3.3095 14.7245 2H12.2098L12.2051 15.7775C12.1495 17.3192 10.8782 18.5591 9.32393 18.5591C8.35884 18.5591 7.50977 18.0808 6.98085 17.3564C6.06219 16.8688 5.4312 15.9076 5.4312 14.7977C5.4312 13.205 6.72567 11.9094 8.31708 11.9094C8.61402 11.9094 8.90168 11.9605 9.17079 12.0441V9.35079C5.75598 9.42509 3 12.2298 3 15.6707C3 17.3331 3.64492 18.847 4.69812 19.98C5.7235 20.6998 6.97621 21.127 8.32172 21.127C11.8061 21.127 14.6456 18.2851 14.6456 14.7977Z\" fill=\"#000000\"><\/path><\/svg>\t\t\t\t\t\t<\/span>\n\t\t\t\t\t\t\t\t\t\t<span class=\"elementor-icon-list-text\"><\/span>\n\t\t\t\t\t\t\t\t\t\t\t<\/a>\n\t\t\t\t\t\t\t\t\t<\/li>\n\t\t\t\t\t\t\t\t<li class=\"elementor-icon-list-item elementor-inline-item\">\n\t\t\t\t\t\t\t\t\t\t\t<a href=\"https:\/\/www.youtube.com\/@auracapitalpy\">\n\n\t\t\t\t\t\t\t\t\t\t\t\t<span class=\"elementor-icon-list-icon\">\n\t\t\t\t\t\t\t<svg xmlns=\"http:\/\/www.w3.org\/2000\/svg\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\" width=\"800px\" height=\"800px\" viewBox=\"0 -7 48 48\"><title>Youtube-color<\/title><desc>Created with Sketch.<\/desc><defs><\/defs><g id=\"Icons\" stroke=\"none\" stroke-width=\"1\" fill=\"none\" fill-rule=\"evenodd\"><g id=\"Color-\" transform=\"translate(-200.000000, -368.000000)\" fill=\"#CE1312\"><path d=\"M219.044,391.269916 L219.0425,377.687742 L232.0115,384.502244 L219.044,391.269916 Z M247.52,375.334163 C247.52,375.334163 247.0505,372.003199 245.612,370.536366 C243.7865,368.610299 241.7405,368.601235 240.803,368.489448 C234.086,368 224.0105,368 224.0105,368 L223.9895,368 C223.9895,368 213.914,368 207.197,368.489448 C206.258,368.601235 204.2135,368.610299 202.3865,370.536366 C200.948,372.003199 200.48,375.334163 200.48,375.334163 C200.48,375.334163 200,379.246723 200,383.157773 L200,386.82561 C200,390.73817 200.48,394.64922 200.48,394.64922 C200.48,394.64922 200.948,397.980184 202.3865,399.447016 C204.2135,401.373084 206.612,401.312658 207.68,401.513574 C211.52,401.885191 224,402 224,402 C224,402 234.086,401.984894 240.803,401.495446 C241.7405,401.382148 243.7865,401.373084 245.612,399.447016 C247.0505,397.980184 247.52,394.64922 247.52,394.64922 C247.52,394.64922 248,390.73817 248,386.82561 L248,383.157773 C248,379.246723 247.52,375.334163 247.52,375.334163 L247.52,375.334163 Z\" id=\"Youtube\"><\/path><\/g><\/g><\/svg>\t\t\t\t\t\t<\/span>\n\t\t\t\t\t\t\t\t\t\t<span class=\"elementor-icon-list-text\"><\/span>\n\t\t\t\t\t\t\t\t\t\t\t<\/a>\n\t\t\t\t\t\t\t\t\t<\/li>\n\t\t\t\t\t\t<\/ul>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-6a8e840 e-con-full e-flex e-con e-child\" data-id=\"6a8e840\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-6c8bb87 elementor-widget elementor-widget-text-editor\" data-id=\"6c8bb87\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t\t\t\t\t\t<p><strong data-start=\"10893\" data-end=\"10909\">Aura Capital<\/strong><br data-start=\"10909\" data-end=\"10912\" \/>Agence immobili\u00e8re sp\u00e9cialis\u00e9e dans l\u2019investissement immobilier au Paraguay<br data-start=\"10989\" data-end=\"10992\" \/>Avenida Guido Boggiani, barrio San Crist\u00f3bal<br data-start=\"11038\" data-end=\"11041\" \/>Asunci\u00f3n, Paraguay<\/p><p>Rendez-vous en pr\u00e9sentiel ou \u00e0 distance<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-0cd4ae8 animated-fast elementor-icon-list--layout-traditional elementor-list-item-link-full_width elementor-invisible elementor-widget elementor-widget-icon-list\" data-id=\"0cd4ae8\" data-element_type=\"widget\" data-e-type=\"widget\" data-settings=\"{&quot;_animation&quot;:&quot;fadeInUp&quot;,&quot;_animation_delay&quot;:200}\" data-widget_type=\"icon-list.default\">\n\t\t\t\t\t\t\t<ul class=\"elementor-icon-list-items\">\n\t\t\t\t\t\t\t<li class=\"elementor-icon-list-item\">\n\t\t\t\t\t\t\t\t\t\t\t<span class=\"elementor-icon-list-icon\">\n\t\t\t\t\t\t\t<svg xmlns=\"http:\/\/www.w3.org\/2000\/svg\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\" xmlns:sketch=\"http:\/\/www.bohemiancoding.com\/sketch\/ns\" width=\"800px\" height=\"800px\" viewBox=\"0 -4 32 32\"><title>mail<\/title><desc>Created with Sketch Beta.<\/desc><defs><\/defs><g id=\"Page-1\" stroke=\"none\" stroke-width=\"1\" fill=\"none\" fill-rule=\"evenodd\" sketch:type=\"MSPage\"><g id=\"Icon-Set\" sketch:type=\"MSLayerGroup\" transform=\"translate(-412.000000, -259.000000)\" fill=\"#000000\"><path d=\"M442,279 C442,279.203 441.961,279.395 441.905,279.578 L433,270 L442,263 L442,279 L442,279 Z M415.556,280.946 L424.58,271.33 L428,273.915 L431.272,271.314 L440.444,280.946 C440.301,280.979 415.699,280.979 415.556,280.946 L415.556,280.946 Z M414,279 L414,263 L423,270 L414.095,279.578 C414.039,279.395 414,279.203 414,279 L414,279 Z M441,261 L428,271 L415,261 L441,261 L441,261 Z M440,259 L416,259 C413.791,259 412,260.791 412,263 L412,279 C412,281.209 413.791,283 416,283 L440,283 C442.209,283 444,281.209 444,279 L444,263 C444,260.791 442.209,259 440,259 L440,259 Z\" id=\"mail\" sketch:type=\"MSShapeGroup\"><\/path><\/g><\/g><\/svg>\t\t\t\t\t\t<\/span>\n\t\t\t\t\t\t\t\t\t\t<span class=\"elementor-icon-list-text\">contact@auracapital.com.py<\/span>\n\t\t\t\t\t\t\t\t\t<\/li>\n\t\t\t\t\t\t<\/ul>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-7be6ad0 e-con-full e-flex e-con e-child\" data-id=\"7be6ad0\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-315f3c3 animated-fast elementor-button-align-stretch elementor-invisible elementor-widget elementor-widget-houzez_elementor_inquiry_form\" data-id=\"315f3c3\" data-element_type=\"widget\" data-e-type=\"widget\" data-settings=\"{&quot;_animation&quot;:&quot;fadeInUp&quot;,&quot;_animation_delay&quot;:400}\" data-widget_type=\"houzez_elementor_inquiry_form.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\n        <script type=\"application\/javascript\">\n            jQuery(document).bind(\"ready\", function () {\n                houzezValidateElementor(\"#houzez-form-315f3c3\" );\n            });\n        <\/script>\n\n\n        <form class=\"elementor-form houzez-ele-form-js\" id=\"houzez-form-315f3c3\" method=\"post\" name=\"New Form\" action=\"https:\/\/auracapital.com.py\/wp-admin\/admin-ajax.php\">\n            <input type=\"hidden\" name=\"form_id\" value=\"315f3c3\"\/>\n            <input type=\"hidden\" name=\"action\" value=\"houzez_ele_inquiry_form\" \/>\n            <input type=\"hidden\" name=\"source_link\" value=\"https:\/\/auracapital.com.py\/en\/real-estate-taxation-in-paraguay\/\" \/>\n            <input type=\"hidden\" name=\"lead_page_id\" value=\"19941\" \/>\n            <input type=\"hidden\" name=\"is_estimation\" value=\"yes\" \/>\n            <input type=\"hidden\" name=\"webhook\" value=\"true\" \/>\n            <input type=\"hidden\" name=\"webhook_url\" value=\"https:\/\/hostbuddy.app\/api\/webhook\/wpforms?secret=64f3771f3503cb4cff715dbbb7741377\" \/>\n            <input type=\"hidden\" name=\"redirect_to\" value=\"\" \/>\n            <input type=\"hidden\" name=\"email_subject\" value=\"New message from &quot;Houzez 01&quot;\" \/>\n            <input type=\"hidden\" name=\"google_recaptcha\" value=\"yes\" \/>\n\n            <div class=\"elementor-form-fields-wrapper elementor-labels-above\">\n\n                                    <div class=\"elementor-field-group elementor-column form-group elementor-field-group-b7fe77d elementor-col-100 elementor-field-required\">\n                            <div class=\"elementor-field elementor-select-wrapper\">\n            <select name=\"user_type\" id=\"form-field-b7fe77d\" class=\"elementor-field-textual form-control elementor-size-md\" required=\"required\" title=\"* Je suis..\">\n                <option value=\"\">Je suis..<\/option><option value=\"Je souhaite acheter un bien immobilier\">Je souhaite acheter un bien immobilier<\/option><option value=\"Je suis propri\u00e9taire d&#039;un bien immobilier\">Je suis propri\u00e9taire d&#039;un bien immobilier<\/option><option value=\"Je suis agent immobilier\">Je suis agent immobilier<\/option>            <\/select>\n        <\/div>\n                            <\/div>\n\n                                        <div class=\"elementor-field-group elementor-column form-group elementor-field-group-cc6b92f elementor-col-50 elementor-field-required\">\n                    <input type=\"text\" name=\"first_name\" id=\"form-field-cc6b92f\" class=\"elementor-field form-control elementor-size-md elementor-field-textual\" placeholder=\"Pr\u00e9nom\" title=\"* Pr\u00e9nom\" required=\"required\">                    <\/div>\n\n                                        <div class=\"elementor-field-group elementor-column form-group elementor-field-group-3cc124e elementor-col-50\">\n                    <input type=\"text\" name=\"last_name\" id=\"form-field-3cc124e\" class=\"elementor-field form-control elementor-size-md elementor-field-textual\" placeholder=\"Nom\" title=\"* Nom\">                    <\/div>\n\n                                        <div class=\"elementor-field-group elementor-column form-group elementor-field-group-932d82c elementor-col-100 elementor-field-required\">\n                    <input type=\"email\" name=\"email\" id=\"form-field-932d82c\" class=\"elementor-field form-control elementor-size-md elementor-field-textual\" placeholder=\"Email\" title=\"* Email\" required=\"required\">                    <\/div>\n\n                                        <div class=\"elementor-field-group elementor-column form-group elementor-field-group-fd8e7ce elementor-col-100 elementor-field-required\">\n                    <input type=\"text\" name=\"mobile\" id=\"form-field-fd8e7ce\" class=\"elementor-field form-control elementor-size-md elementor-field-textual\" placeholder=\"T\u00e9l\u00e9phone\" title=\"* T\u00e9l\u00e9phone\" required=\"required\">                    <\/div>\n\n                                        <div class=\"elementor-field-group elementor-column form-group elementor-field-group-2c41fce elementor-col-100\">\n                    <textarea class=\"elementor-field-textual elementor-field elementor-size-md\" name=\"message\" id=\"form-field-2c41fce\" rows=\"4\" placeholder=\"Notes...\"><\/textarea>                    <\/div>\n\n                    \n                    \n                                        <div class=\"form-group elementor-field-group elementor-col-100\">\n                        <label class=\"control control--checkbox m-0 \">\n                                                        <input required type=\"checkbox\" name=\"gdpr_agreement\" id=\"gdpr_agreement\" aria-required=\"true\">\n                            <span class=\"control__indicator\"><\/span>\n                                                        <div class=\"gdpr-text-wrap\">\n                            J\u2019ai pris connaissance de la Politique de confidentialit\u00e9 et j\u2019accepte d\u2019\u00eatre contact\u00e9 au sujet de ma demande.                            <\/div>\n                            \n                        <\/label>\n                    <\/div><!-- form-group -->\n                    \n                    \n                                        <div class=\"elementor-field-group\">\n                                            <\/div>\n                    \n                    <div class=\"elementor-field-group elementor-column elementor-field-type-submit elementor-col-100\">\n                    <button type=\"submit\" class=\"houzez-submit-button houzez-contact-form-js elementor-button elementor-size-md\">\n                        <i class=\"houzez-loader-js houzez-hidden spinner-border spinner-border-sm\"><\/i>\n                                                    Envoyer                                            <\/button>\n                <\/div>\n            <\/div><!-- End wrapper-->\n            <br\/>\n            <div class=\"ele-form-messages\"><\/div>\n            <div class=\"error-container\"><\/div>\n\n        <\/form>\n\n    \t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-4dcda1d elementor-widget elementor-widget-text-editor\" data-id=\"4dcda1d\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t\t\t\t\t\t<p>Les informations envoy\u00e9es par ce formulaire sont transmises \u00e0 AURA CAPITAL E.A.S., op\u00e9rant sous le nom commercial Aura Capital, afin de r\u00e9pondre \u00e0 votre demande. Consultez <span style=\"text-decoration: underline;\"><a href=\"https:\/\/auracapital.com.py\/politique-de-confidentialite\/\">notre politique de confidentialit\u00e9<\/a><\/span> pour en savoir plus sur l\u2019utilisation de vos donn\u00e9es.<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-0108cd1 elementor-widget elementor-widget-spacer\" data-id=\"0108cd1\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"spacer.default\">\n\t\t\t\t\t\t\t<div class=\"elementor-spacer\">\n\t\t\t<div class=\"elementor-spacer-inner\"><\/div>\n\t\t<\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t","protected":false},"excerpt":{"rendered":"<p>Fiscalit\u00e9 immobili\u00e8re au Paraguay : taxes, revenus locatifs et revente Fiscalit\u00e9 au Paraguay : ce que les investisseurs internationaux doivent savoir La fiscalit\u00e9 immobili\u00e8re au Paraguay d\u00e9pend du statut du propri\u00e9taire, du mode de d\u00e9tention du bien et de l\u2019op\u00e9ration concern\u00e9e. Les revenus locatifs, la d\u00e9tention et la revente ne sont donc pas impos\u00e9s de [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"parent":0,"menu_order":0,"comment_status":"closed","ping_status":"closed","template":"elementor_header_footer","meta":{"_monsterinsights_skip_tracking":false,"footnotes":""},"class_list":["post-19941","page","type-page","status-publish","hentry"],"yoast_head":"<!-- This site is optimized with the Yoast SEO Premium plugin v27.7 (Yoast SEO v27.7) - https:\/\/yoast.com\/product\/yoast-seo-premium-wordpress\/ -->\n<title>Fiscalit\u00e9 immobili\u00e8re au Paraguay : taxes et revenus locatifs<\/title>\n<meta name=\"description\" content=\"D\u00e9couvrez la fiscalit\u00e9 immobili\u00e8re au Paraguay : r\u00e8gle des 10\/10\/10, revenus locatifs, revente et frais \u00e0 conna\u00eetre avant d\u2019investir.\" \/>\n<meta name=\"robots\" content=\"index, follow, max-snippet:-1, max-image-preview:large, max-video-preview:-1\" \/>\n<link rel=\"canonical\" href=\"https:\/\/auracapital.com.py\/en\/real-estate-taxation-in-paraguay\/\" \/>\n<meta property=\"og:locale\" content=\"en_US\" \/>\n<meta property=\"og:type\" content=\"article\" \/>\n<meta property=\"og:title\" content=\"Fiscalit\u00e9 au Paraguay\" \/>\n<meta property=\"og:description\" content=\"D\u00e9couvrez la fiscalit\u00e9 immobili\u00e8re au Paraguay : r\u00e8gle des 10\/10\/10, revenus locatifs, revente et frais \u00e0 conna\u00eetre avant d\u2019investir.\" \/>\n<meta property=\"og:url\" content=\"https:\/\/auracapital.com.py\/en\/real-estate-taxation-in-paraguay\/\" \/>\n<meta property=\"og:site_name\" content=\"AURA CAPITAL \u00b7 INVESTISSEMENT IMMOBILIER \u00b7 PARAGUAY\" \/>\n<meta property=\"article:modified_time\" content=\"2026-08-01T13:13:10+00:00\" \/>\n<meta property=\"og:image\" content=\"https:\/\/auracapital.com.py\/wp-content\/uploads\/elementor\/thumbs\/analyse-fiscalite-investissement-immobilier-paraguay-rq43k2wdjod7eecc4f7qfft2vtotq5w7s1pjvw1ci0.png\" \/>\n<meta name=\"twitter:card\" content=\"summary_large_image\" \/>\n<meta name=\"twitter:label1\" content=\"Est. reading time\" \/>\n\t<meta name=\"twitter:data1\" content=\"1 minute\" \/>\n<script type=\"application\/ld+json\" class=\"yoast-schema-graph\">{\"@context\":\"https:\\\/\\\/schema.org\",\"@graph\":[{\"@type\":\"WebPage\",\"@id\":\"https:\\\/\\\/auracapital.com.py\\\/fiscalite-immobilier-paraguay\\\/\",\"url\":\"https:\\\/\\\/auracapital.com.py\\\/fiscalite-immobilier-paraguay\\\/\",\"name\":\"Fiscalit\u00e9 immobili\u00e8re au Paraguay : taxes et revenus locatifs\",\"isPartOf\":{\"@id\":\"https:\\\/\\\/auracapital.com.py\\\/#website\"},\"primaryImageOfPage\":{\"@id\":\"https:\\\/\\\/auracapital.com.py\\\/fiscalite-immobilier-paraguay\\\/#primaryimage\"},\"image\":{\"@id\":\"https:\\\/\\\/auracapital.com.py\\\/fiscalite-immobilier-paraguay\\\/#primaryimage\"},\"thumbnailUrl\":\"https:\\\/\\\/auracapital.com.py\\\/wp-content\\\/uploads\\\/elementor\\\/thumbs\\\/analyse-fiscalite-investissement-immobilier-paraguay-rq43k2wdjod7eecc4f7qfft2vtotq5w7s1pjvw1ci0.png\",\"datePublished\":\"2026-05-25T21:13:28+00:00\",\"dateModified\":\"2026-08-01T13:13:10+00:00\",\"description\":\"D\u00e9couvrez la fiscalit\u00e9 immobili\u00e8re au Paraguay : r\u00e8gle des 10\\\/10\\\/10, revenus locatifs, revente et frais \u00e0 conna\u00eetre avant d\u2019investir.\",\"breadcrumb\":{\"@id\":\"https:\\\/\\\/auracapital.com.py\\\/fiscalite-immobilier-paraguay\\\/#breadcrumb\"},\"inLanguage\":\"en-US\",\"potentialAction\":[{\"@type\":\"ReadAction\",\"target\":[\"https:\\\/\\\/auracapital.com.py\\\/fiscalite-immobilier-paraguay\\\/\"]}]},{\"@type\":\"ImageObject\",\"inLanguage\":\"en-US\",\"@id\":\"https:\\\/\\\/auracapital.com.py\\\/fiscalite-immobilier-paraguay\\\/#primaryimage\",\"url\":\"https:\\\/\\\/auracapital.com.py\\\/wp-content\\\/uploads\\\/elementor\\\/thumbs\\\/analyse-fiscalite-investissement-immobilier-paraguay-rq43k2wdjod7eecc4f7qfft2vtotq5w7s1pjvw1ci0.png\",\"contentUrl\":\"https:\\\/\\\/auracapital.com.py\\\/wp-content\\\/uploads\\\/elementor\\\/thumbs\\\/analyse-fiscalite-investissement-immobilier-paraguay-rq43k2wdjod7eecc4f7qfft2vtotq5w7s1pjvw1ci0.png\"},{\"@type\":\"BreadcrumbList\",\"@id\":\"https:\\\/\\\/auracapital.com.py\\\/fiscalite-immobilier-paraguay\\\/#breadcrumb\",\"itemListElement\":[{\"@type\":\"ListItem\",\"position\":1,\"name\":\"Home\",\"item\":\"https:\\\/\\\/auracapital.com.py\\\/\"},{\"@type\":\"ListItem\",\"position\":2,\"name\":\"Fiscalit\u00e9 au Paraguay\"}]},{\"@type\":\"WebSite\",\"@id\":\"https:\\\/\\\/auracapital.com.py\\\/#website\",\"url\":\"https:\\\/\\\/auracapital.com.py\\\/\",\"name\":\"AURA CAPITAL \u00b7 INVESTISSEMENT IMMOBILIER \u00b7 PARAGUAY\",\"description\":\"\",\"publisher\":{\"@id\":\"https:\\\/\\\/auracapital.com.py\\\/#organization\"},\"potentialAction\":[{\"@type\":\"SearchAction\",\"target\":{\"@type\":\"EntryPoint\",\"urlTemplate\":\"https:\\\/\\\/auracapital.com.py\\\/?s={search_term_string}\"},\"query-input\":{\"@type\":\"PropertyValueSpecification\",\"valueRequired\":true,\"valueName\":\"search_term_string\"}}],\"inLanguage\":\"en-US\"},{\"@type\":\"Organization\",\"@id\":\"https:\\\/\\\/auracapital.com.py\\\/#organization\",\"name\":\"AURA CAPITAL E.A.S.\",\"alternateName\":\"AURA CAPITAL\",\"url\":\"https:\\\/\\\/auracapital.com.py\\\/\",\"logo\":{\"@type\":\"ImageObject\",\"inLanguage\":\"en-US\",\"@id\":\"https:\\\/\\\/auracapital.com.py\\\/#\\\/schema\\\/logo\\\/image\\\/\",\"url\":\"https:\\\/\\\/auracapital.com.py\\\/wp-content\\\/uploads\\\/2026\\\/07\\\/Logo-AURA-CPITAL-Agence-immobiliere-paraguay-scaled.png\",\"contentUrl\":\"https:\\\/\\\/auracapital.com.py\\\/wp-content\\\/uploads\\\/2026\\\/07\\\/Logo-AURA-CPITAL-Agence-immobiliere-paraguay-scaled.png\",\"width\":2560,\"height\":2560,\"caption\":\"AURA CAPITAL E.A.S.\"},\"image\":{\"@id\":\"https:\\\/\\\/auracapital.com.py\\\/#\\\/schema\\\/logo\\\/image\\\/\"},\"sameAs\":[\"https:\\\/\\\/www.instagram.com\\\/auracapital.py\\\/\",\"https:\\\/\\\/www.instagram.com\\\/auracapital.py?igsh=MWlubWFrbGE5b3JxMA==&utm_source=qr\",\"https:\\\/\\\/www.tiktok.com\\\/@auracapital.py?_r=1&_t=ZS-982CrXv9uFU\",\"https:\\\/\\\/www.youtube.com\\\/@auracapitalpy\"],\"description\":\"Aura Capital E.A.S. est une agence immobili\u00e8re bas\u00e9e \u00e0 Asunci\u00f3n, sp\u00e9cialis\u00e9e dans l\u2019accompagnement des investisseurs souhaitant acheter un bien immobilier au Paraguay. L\u2019entreprise propose une s\u00e9lection de projets immobiliers, des analyses de rentabilit\u00e9 et un accompagnement personnalis\u00e9, de la recherche du bien jusqu\u2019\u00e0 la signature et \u00e0 la gestion locative.\",\"email\":\"contact@auracapital.com.py\",\"telephone\":\"+595 973 499676\",\"legalName\":\"AURA CAPITAL E.A.S.\",\"foundingDate\":\"2026-05-25\"}]}<\/script>\n<!-- \/ Yoast SEO Premium plugin. -->","yoast_head_json":{"title":"Real Estate Taxation in Paraguay: Taxes and Rental Income","description":"Learn about real estate taxes in Paraguay: the 10\/10\/10 rule, rental income, resale, and fees you should know about before investing.","robots":{"index":"index","follow":"follow","max-snippet":"max-snippet:-1","max-image-preview":"max-image-preview:large","max-video-preview":"max-video-preview:-1"},"canonical":"https:\/\/auracapital.com.py\/en\/real-estate-taxation-in-paraguay\/","og_locale":"en_US","og_type":"article","og_title":"Fiscalit\u00e9 au Paraguay","og_description":"D\u00e9couvrez la fiscalit\u00e9 immobili\u00e8re au Paraguay : r\u00e8gle des 10\/10\/10, revenus locatifs, revente et frais \u00e0 conna\u00eetre avant d\u2019investir.","og_url":"https:\/\/auracapital.com.py\/en\/real-estate-taxation-in-paraguay\/","og_site_name":"AURA CAPITAL \u00b7 INVESTISSEMENT IMMOBILIER \u00b7 PARAGUAY","article_modified_time":"2026-08-01T13:13:10+00:00","og_image":[{"url":"https:\/\/auracapital.com.py\/wp-content\/uploads\/elementor\/thumbs\/analyse-fiscalite-investissement-immobilier-paraguay-rq43k2wdjod7eecc4f7qfft2vtotq5w7s1pjvw1ci0.png","type":"","width":"","height":""}],"twitter_card":"summary_large_image","twitter_misc":{"Est. reading time":"1 minute"},"schema":{"@context":"https:\/\/schema.org","@graph":[{"@type":"WebPage","@id":"https:\/\/auracapital.com.py\/fiscalite-immobilier-paraguay\/","url":"https:\/\/auracapital.com.py\/fiscalite-immobilier-paraguay\/","name":"Real Estate Taxation in Paraguay: Taxes and Rental Income","isPartOf":{"@id":"https:\/\/auracapital.com.py\/#website"},"primaryImageOfPage":{"@id":"https:\/\/auracapital.com.py\/fiscalite-immobilier-paraguay\/#primaryimage"},"image":{"@id":"https:\/\/auracapital.com.py\/fiscalite-immobilier-paraguay\/#primaryimage"},"thumbnailUrl":"https:\/\/auracapital.com.py\/wp-content\/uploads\/elementor\/thumbs\/analyse-fiscalite-investissement-immobilier-paraguay-rq43k2wdjod7eecc4f7qfft2vtotq5w7s1pjvw1ci0.png","datePublished":"2026-05-25T21:13:28+00:00","dateModified":"2026-08-01T13:13:10+00:00","description":"Learn about real estate taxes in Paraguay: the 10\/10\/10 rule, rental income, resale, and fees you should know about before investing.","breadcrumb":{"@id":"https:\/\/auracapital.com.py\/fiscalite-immobilier-paraguay\/#breadcrumb"},"inLanguage":"en-US","potentialAction":[{"@type":"ReadAction","target":["https:\/\/auracapital.com.py\/fiscalite-immobilier-paraguay\/"]}]},{"@type":"ImageObject","inLanguage":"en-US","@id":"https:\/\/auracapital.com.py\/fiscalite-immobilier-paraguay\/#primaryimage","url":"https:\/\/auracapital.com.py\/wp-content\/uploads\/elementor\/thumbs\/analyse-fiscalite-investissement-immobilier-paraguay-rq43k2wdjod7eecc4f7qfft2vtotq5w7s1pjvw1ci0.png","contentUrl":"https:\/\/auracapital.com.py\/wp-content\/uploads\/elementor\/thumbs\/analyse-fiscalite-investissement-immobilier-paraguay-rq43k2wdjod7eecc4f7qfft2vtotq5w7s1pjvw1ci0.png"},{"@type":"BreadcrumbList","@id":"https:\/\/auracapital.com.py\/fiscalite-immobilier-paraguay\/#breadcrumb","itemListElement":[{"@type":"ListItem","position":1,"name":"Home","item":"https:\/\/auracapital.com.py\/"},{"@type":"ListItem","position":2,"name":"Fiscalit\u00e9 au Paraguay"}]},{"@type":"WebSite","@id":"https:\/\/auracapital.com.py\/#website","url":"https:\/\/auracapital.com.py\/","name":"AURA CAPITAL \u00b7 REAL ESTATE INVESTMENT \u00b7 PARAGUAY","description":"","publisher":{"@id":"https:\/\/auracapital.com.py\/#organization"},"potentialAction":[{"@type":"SearchAction","target":{"@type":"EntryPoint","urlTemplate":"https:\/\/auracapital.com.py\/?s={search_term_string}"},"query-input":{"@type":"PropertyValueSpecification","valueRequired":true,"valueName":"search_term_string"}}],"inLanguage":"en-US"},{"@type":"Organization","@id":"https:\/\/auracapital.com.py\/#organization","name":"AURA CAPITAL E.A.S.","alternateName":"AURA CAPITAL","url":"https:\/\/auracapital.com.py\/","logo":{"@type":"ImageObject","inLanguage":"en-US","@id":"https:\/\/auracapital.com.py\/#\/schema\/logo\/image\/","url":"https:\/\/auracapital.com.py\/wp-content\/uploads\/2026\/07\/Logo-AURA-CPITAL-Agence-immobiliere-paraguay-scaled.png","contentUrl":"https:\/\/auracapital.com.py\/wp-content\/uploads\/2026\/07\/Logo-AURA-CPITAL-Agence-immobiliere-paraguay-scaled.png","width":2560,"height":2560,"caption":"AURA CAPITAL E.A.S."},"image":{"@id":"https:\/\/auracapital.com.py\/#\/schema\/logo\/image\/"},"sameAs":["https:\/\/www.instagram.com\/auracapital.py\/","https:\/\/www.instagram.com\/auracapital.py?igsh=MWlubWFrbGE5b3JxMA==&utm_source=qr","https:\/\/www.tiktok.com\/@auracapital.py?_r=1&_t=ZS-982CrXv9uFU","https:\/\/www.youtube.com\/@auracapitalpy"],"description":"Aura Capital E.A.S. is a real estate agency based in Asunci\u00f3n that specializes in assisting investors looking to purchase real estate in Paraguay. The company offers a selection of real estate projects, profitability analyses, and personalized support, from property search through to closing and rental management.","email":"contact@auracapital.com.py","telephone":"+595 973 499676","legalName":"AURA CAPITAL E.A.S.","foundingDate":"2026-05-25"}]}},"_hostinger_reach_plugin_has_subscription_block":false,"_hostinger_reach_plugin_is_elementor":false,"_links":{"self":[{"href":"https:\/\/auracapital.com.py\/en\/wp-json\/wp\/v2\/pages\/19941","targetHints":{"allow":["GET"]}}],"collection":[{"href":"https:\/\/auracapital.com.py\/en\/wp-json\/wp\/v2\/pages"}],"about":[{"href":"https:\/\/auracapital.com.py\/en\/wp-json\/wp\/v2\/types\/page"}],"author":[{"embeddable":true,"href":"https:\/\/auracapital.com.py\/en\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"https:\/\/auracapital.com.py\/en\/wp-json\/wp\/v2\/comments?post=19941"}],"version-history":[{"count":105,"href":"https:\/\/auracapital.com.py\/en\/wp-json\/wp\/v2\/pages\/19941\/revisions"}],"predecessor-version":[{"id":24059,"href":"https:\/\/auracapital.com.py\/en\/wp-json\/wp\/v2\/pages\/19941\/revisions\/24059"}],"wp:attachment":[{"href":"https:\/\/auracapital.com.py\/en\/wp-json\/wp\/v2\/media?parent=19941"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}