{"id":842,"date":"2025-07-21T01:15:10","date_gmt":"2025-07-21T01:15:10","guid":{"rendered":"https:\/\/qdec.ai\/?page_id=842"},"modified":"2025-09-03T23:49:28","modified_gmt":"2025-09-03T23:49:28","slug":"homeqdec","status":"publish","type":"page","link":"https:\/\/qdec.ai\/es\/","title":{"rendered":"QDEC \u2013 Explore Possible Futures Before You Decide"},"content":{"rendered":"<div data-elementor-type=\"wp-page\" data-elementor-id=\"842\" class=\"elementor elementor-842\" data-elementor-post-type=\"page\">\n\t\t\t\t<div data-particle_enable=\"false\" data-particle-mobile-disabled=\"false\" class=\"elementor-element elementor-element-6535856 starfield e-flex e-con-boxed e-con e-parent\" data-id=\"6535856\" data-element_type=\"container\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t<div data-particle_enable=\"false\" data-particle-mobile-disabled=\"false\" class=\"elementor-element elementor-element-487b60c3 e-con-full e-flex e-con e-child\" data-id=\"487b60c3\" data-element_type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-3ba5a7ba animated-slow elementor-view-default elementor-invisible elementor-widget elementor-widget-icon\" data-id=\"3ba5a7ba\" data-element_type=\"widget\" data-settings=\"{&quot;_animation&quot;:&quot;fadeIn&quot;}\" data-widget_type=\"icon.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\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\" viewbox=\"0 0 635 650\"><defs><lineargradient id=\"linear-gradient\" x1=\"428.01088\" y1=\"160.38934\" x2=\"428.01088\" y2=\"512.68836\" gradientunits=\"userSpaceOnUse\"><stop offset=\"0.13036\" stop-color=\"#abc8ef\"><\/stop><stop offset=\"1\" stop-color=\"#fff\"><\/stop><\/lineargradient><lineargradient id=\"linear-gradient-2\" x1=\"435.1201\" y1=\"160.38934\" x2=\"435.1201\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-3\" x1=\"312.32432\" y1=\"160.38934\" x2=\"312.32432\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-4\" x1=\"299.93725\" y1=\"160.38934\" x2=\"299.93725\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-5\" x1=\"275.17408\" y1=\"160.38934\" x2=\"275.17408\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-6\" x1=\"305.89096\" y1=\"160.38934\" x2=\"305.89096\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-7\" x1=\"246.22103\" y1=\"160.38934\" x2=\"246.22103\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-8\" x1=\"252.68185\" y1=\"160.38934\" x2=\"252.68185\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-9\" x1=\"280.71909\" y1=\"160.38934\" x2=\"280.71909\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-10\" x1=\"272.16922\" y1=\"160.38934\" x2=\"272.16922\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-11\" x1=\"236.94117\" y1=\"160.38934\" x2=\"236.94117\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-12\" x1=\"284.7644\" y1=\"160.38934\" x2=\"284.7644\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-13\" x1=\"229.71311\" y1=\"160.38934\" x2=\"229.71311\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-14\" x1=\"248.17307\" y1=\"160.38934\" x2=\"248.17307\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-15\" x1=\"221.99445\" y1=\"160.38934\" x2=\"221.99445\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-16\" x1=\"213.48025\" y1=\"160.38934\" x2=\"213.48025\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-17\" x1=\"225.07767\" y1=\"160.38934\" x2=\"225.07767\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-18\" x1=\"319.54752\" y1=\"160.38934\" x2=\"319.54752\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-19\" x1=\"148.09846\" y1=\"160.38934\" x2=\"148.09846\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-20\" x1=\"160.23987\" y1=\"160.38934\" x2=\"160.23987\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-21\" x1=\"123.79239\" y1=\"160.38934\" x2=\"123.79239\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-22\" x1=\"108.27045\" y1=\"160.38934\" x2=\"108.27045\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-23\" x1=\"158.35346\" y1=\"160.38934\" x2=\"158.35346\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-24\" x1=\"176.30695\" y1=\"160.38934\" x2=\"176.30695\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-25\" x1=\"176.76466\" y1=\"160.38934\" x2=\"176.76466\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-26\" x1=\"150.50047\" y1=\"160.38934\" x2=\"150.50047\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-27\" x1=\"154.83918\" y1=\"160.38934\" x2=\"154.83918\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-28\" x1=\"197.65557\" y1=\"160.38934\" x2=\"197.65557\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-29\" x1=\"141.25927\" y1=\"160.38934\" x2=\"141.25927\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-30\" x1=\"104.03938\" y1=\"160.38934\" x2=\"104.03938\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-31\" x1=\"172.9137\" y1=\"160.38934\" x2=\"172.9137\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-32\" x1=\"134.98703\" y1=\"160.38934\" x2=\"134.98703\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-33\" x1=\"160.13249\" y1=\"160.38934\" x2=\"160.13249\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-34\" x1=\"156.79443\" y1=\"160.38934\" x2=\"156.79443\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-35\" x1=\"172.33019\" y1=\"160.38934\" x2=\"172.33019\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-36\" x1=\"194.28363\" y1=\"160.38934\" x2=\"194.28363\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-37\" x1=\"173.827\" y1=\"160.38934\" x2=\"173.827\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-38\" x1=\"190.43518\" y1=\"160.38934\" x2=\"190.43518\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-39\" x1=\"168.13206\" y1=\"160.38934\" x2=\"168.13206\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-40\" x1=\"293.13278\" y1=\"160.38934\" x2=\"293.13278\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-41\" x1=\"303.0725\" y1=\"160.38934\" x2=\"303.0725\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-42\" x1=\"257.09565\" y1=\"160.38934\" x2=\"257.09565\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-43\" x1=\"120.11816\" y1=\"160.38934\" x2=\"120.11816\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-44\" x1=\"128.31808\" y1=\"160.38934\" x2=\"128.31808\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-45\" x1=\"116.12255\" y1=\"160.38934\" x2=\"116.12255\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-46\" x1=\"103.92701\" y1=\"160.38934\" x2=\"103.92701\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-47\" x1=\"107.75756\" y1=\"160.38934\" x2=\"107.75756\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-48\" x1=\"97.11745\" y1=\"160.38934\" x2=\"97.11745\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-49\" x1=\"128.395\" y1=\"160.38934\" x2=\"128.395\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-50\" x1=\"190.69257\" y1=\"160.38934\" x2=\"190.69257\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-51\" x1=\"116.43405\" y1=\"160.38934\" x2=\"116.43405\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-52\" x1=\"104.05519\" y1=\"160.38934\" x2=\"104.05519\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-53\" x1=\"197.14711\" y1=\"160.38934\" x2=\"197.14711\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-54\" x1=\"212.47975\" y1=\"160.38934\" x2=\"212.47975\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-55\" x1=\"183.99973\" y1=\"160.38934\" x2=\"183.99973\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-56\" x1=\"232.58972\" y1=\"160.38934\" x2=\"232.58972\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-57\" x1=\"222.6214\" y1=\"160.38934\" x2=\"222.6214\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-58\" x1=\"240.35823\" y1=\"160.38934\" x2=\"240.35823\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-59\" x1=\"178.64465\" y1=\"160.38934\" x2=\"178.64465\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-60\" x1=\"144.68528\" y1=\"160.38934\" x2=\"144.68528\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-61\" x1=\"120.15694\" y1=\"160.38934\" x2=\"120.15694\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-63\" x1=\"140.62403\" y1=\"160.38934\" x2=\"140.62403\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-64\" x1=\"128.28511\" y1=\"160.38934\" x2=\"128.28511\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-65\" x1=\"147.97677\" y1=\"160.38934\" x2=\"147.97677\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-66\" x1=\"230.39088\" y1=\"160.38934\" x2=\"230.39088\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-67\" x1=\"214.22296\" y1=\"160.38934\" x2=\"214.22296\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-68\" x1=\"181.32632\" y1=\"160.38934\" x2=\"181.32632\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-69\" x1=\"157.0377\" y1=\"160.38934\" x2=\"157.0377\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-70\" x1=\"200.01406\" y1=\"160.38934\" x2=\"200.01406\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-71\" x1=\"216.75931\" y1=\"160.38934\" x2=\"216.75931\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-72\" x1=\"123.54603\" y1=\"160.38934\" x2=\"123.54603\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-73\" x1=\"152.76904\" y1=\"160.38934\" x2=\"152.76904\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-74\" x1=\"205.99274\" y1=\"160.38934\" x2=\"205.99274\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-75\" x1=\"263.26905\" y1=\"160.38934\" x2=\"263.26905\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-76\" x1=\"189.72097\" y1=\"160.38934\" x2=\"189.72097\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-77\" x1=\"240.06038\" y1=\"160.38934\" x2=\"240.06038\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-78\" x1=\"152.4494\" y1=\"160.38934\" x2=\"152.4494\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-79\" x1=\"184.72519\" y1=\"160.38934\" x2=\"184.72519\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-80\" x1=\"171.48929\" y1=\"160.38934\" x2=\"171.48929\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-81\" x1=\"221.33511\" y1=\"160.38934\" x2=\"221.33511\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-82\" x1=\"311.47248\" y1=\"160.38934\" x2=\"311.47248\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-83\" x1=\"302.74648\" y1=\"160.38934\" x2=\"302.74648\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-84\" x1=\"317.28718\" y1=\"160.38934\" x2=\"317.28718\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-85\" x1=\"215.7821\" y1=\"160.38934\" x2=\"215.7821\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-86\" x1=\"191.4581\" y1=\"160.38934\" x2=\"191.4581\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-87\" x1=\"192.98183\" y1=\"160.38934\" x2=\"192.98183\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-88\" x1=\"127.94409\" y1=\"160.38934\" x2=\"127.94409\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-89\" x1=\"140.17805\" y1=\"160.38934\" x2=\"140.17805\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-90\" x1=\"285.09364\" y1=\"160.38934\" x2=\"285.09364\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-91\" x1=\"254.85242\" y1=\"160.38934\" x2=\"254.85242\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-92\" x1=\"128.56907\" y1=\"160.38934\" x2=\"128.56907\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-93\" x1=\"293.72134\" y1=\"160.38934\" x2=\"293.72134\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-94\" x1=\"162.03718\" y1=\"160.38934\" x2=\"162.03718\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-95\" x1=\"316.9438\" y1=\"160.38934\" x2=\"316.9438\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-96\" x1=\"304.51637\" y1=\"160.38934\" x2=\"304.51637\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-97\" x1=\"277.94659\" y1=\"160.38934\" x2=\"277.94659\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-99\" x1=\"307.48571\" y1=\"160.38934\" x2=\"307.48571\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-100\" x1=\"180.80186\" y1=\"160.38934\" x2=\"180.80186\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-102\" x1=\"136.0474\" y1=\"160.38798\" x2=\"136.0474\" y2=\"512.687\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-103\" x1=\"136.56674\" y1=\"160.38934\" x2=\"136.56674\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-104\" x1=\"317.5674\" y1=\"160.38934\" x2=\"317.5674\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-105\" x1=\"288.04552\" y1=\"160.38934\" x2=\"288.04552\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-106\" x1=\"289.75457\" y1=\"160.38934\" x2=\"289.75457\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-107\" x1=\"227.36138\" y1=\"160.38934\" x2=\"227.36138\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-109\" x1=\"167.94075\" y1=\"160.38934\" x2=\"167.94075\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-110\" x1=\"228.74922\" y1=\"160.38934\" x2=\"228.74922\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-111\" x1=\"281.04839\" y1=\"160.38934\" x2=\"281.04839\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-113\" x1=\"242.16879\" y1=\"160.38934\" x2=\"242.16879\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-114\" x1=\"196.56734\" y1=\"160.38934\" x2=\"196.56734\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-115\" x1=\"183.78149\" y1=\"160.38934\" x2=\"183.78149\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-116\" x1=\"108.16639\" y1=\"160.38934\" x2=\"108.16639\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-117\" x1=\"152.92872\" y1=\"160.38934\" x2=\"152.92872\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-118\" x1=\"121.09751\" y1=\"160.38934\" x2=\"121.09751\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-119\" x1=\"204.59047\" y1=\"160.38934\" x2=\"204.59047\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-120\" x1=\"161.43105\" y1=\"160.38934\" x2=\"161.43105\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-121\" x1=\"182.51091\" y1=\"160.38934\" x2=\"182.51091\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-122\" x1=\"266.53898\" y1=\"160.38934\" x2=\"266.53898\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-123\" x1=\"204.57681\" y1=\"160.38934\" x2=\"204.57681\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-124\" x1=\"144.92195\" y1=\"160.38934\" x2=\"144.92195\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-125\" x1=\"91.72211\" y1=\"160.38934\" x2=\"91.72211\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-126\" x1=\"320.19449\" y1=\"160.38934\" x2=\"320.19449\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-127\" x1=\"152.91531\" y1=\"160.38934\" x2=\"152.91531\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-129\" x1=\"184.53798\" y1=\"160.38934\" x2=\"184.53798\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-130\" x1=\"172.90457\" y1=\"160.38934\" x2=\"172.90457\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-131\" x1=\"195.81522\" y1=\"160.38934\" x2=\"195.81522\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-132\" x1=\"144.40823\" y1=\"160.38934\" x2=\"144.40823\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-133\" x1=\"321.08975\" y1=\"160.38934\" x2=\"321.08975\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-134\" x1=\"319.85111\" y1=\"160.38934\" x2=\"319.85111\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-135\" x1=\"263.52113\" y1=\"160.38934\" x2=\"263.52113\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-136\" x1=\"266.22977\" y1=\"160.38934\" x2=\"266.22977\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-137\" x1=\"251.86394\" y1=\"160.38934\" x2=\"251.86394\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-138\" x1=\"231.88142\" y1=\"160.38934\" x2=\"231.88142\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-139\" x1=\"208.6472\" y1=\"160.38934\" x2=\"208.6472\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-140\" x1=\"277.00022\" y1=\"160.38934\" x2=\"277.00022\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-141\" x1=\"193.22559\" y1=\"160.38934\" x2=\"193.22559\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-142\" x1=\"193.27787\" y1=\"160.38934\" x2=\"193.27787\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-143\" x1=\"228.79252\" y1=\"160.38934\" x2=\"228.79252\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-144\" x1=\"253.80133\" y1=\"160.38934\" x2=\"253.80133\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-145\" x1=\"249.56511\" y1=\"160.38934\" x2=\"249.56511\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-146\" x1=\"182.51479\" y1=\"160.38934\" x2=\"182.51479\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-147\" x1=\"145.07053\" y1=\"160.38934\" x2=\"145.07053\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-148\" x1=\"238.68665\" y1=\"160.38934\" x2=\"238.68665\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-149\" x1=\"140.66227\" y1=\"160.38934\" x2=\"140.66227\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-150\" x1=\"203.7011\" y1=\"160.38934\" x2=\"203.7011\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-152\" x1=\"189.77607\" y1=\"160.38934\" x2=\"189.77607\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-153\" x1=\"104.08178\" y1=\"160.38934\" x2=\"104.08178\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-154\" x1=\"138.26152\" y1=\"160.38934\" x2=\"138.26152\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-156\" x1=\"179.04837\" y1=\"160.38934\" x2=\"179.04837\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-157\" x1=\"153.17902\" y1=\"160.38934\" x2=\"153.17902\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-158\" x1=\"301.57102\" y1=\"160.38934\" x2=\"301.57102\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-159\" x1=\"250.92069\" y1=\"160.38934\" x2=\"250.92069\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-161\" x1=\"248.05199\" y1=\"160.38934\" x2=\"248.05199\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-162\" x1=\"264.82993\" y1=\"160.38934\" x2=\"264.82993\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-163\" x1=\"190.10126\" y1=\"160.38934\" x2=\"190.10126\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-165\" x1=\"177.62985\" y1=\"160.38934\" x2=\"177.62985\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-166\" x1=\"153.01177\" y1=\"160.38934\" x2=\"153.01177\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-167\" x1=\"188.4857\" y1=\"160.38934\" x2=\"188.4857\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-168\" x1=\"218.83668\" y1=\"160.38934\" x2=\"218.83668\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-169\" x1=\"209.63135\" y1=\"160.38934\" x2=\"209.63135\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-170\" x1=\"246.47561\" y1=\"160.38934\" x2=\"246.47561\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-171\" x1=\"202.23145\" y1=\"160.38934\" x2=\"202.23145\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-172\" x1=\"280.64989\" y1=\"160.38934\" x2=\"280.64989\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-173\" x1=\"137.25888\" y1=\"160.38934\" x2=\"137.25888\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-174\" x1=\"97.83754\" y1=\"160.38934\" x2=\"97.83754\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-175\" x1=\"126.607\" y1=\"160.38934\" x2=\"126.607\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-176\" x1=\"133.09945\" y1=\"160.38934\" x2=\"133.09945\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-177\" x1=\"93.43116\" y1=\"160.38934\" x2=\"93.43116\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-178\" x1=\"173.60334\" y1=\"160.38934\" x2=\"173.60334\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-179\" x1=\"113.78863\" y1=\"160.38934\" x2=\"113.78863\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-180\" x1=\"163.86237\" y1=\"160.38934\" x2=\"163.86237\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-181\" x1=\"209.22074\" y1=\"160.38934\" x2=\"209.22074\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-182\" x1=\"154.04763\" y1=\"160.38934\" x2=\"154.04763\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-183\" x1=\"229.71902\" y1=\"160.38934\" x2=\"229.71902\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-184\" x1=\"178.64391\" y1=\"160.38934\" x2=\"178.64391\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-185\" x1=\"250.76953\" y1=\"160.38934\" x2=\"250.76953\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-186\" x1=\"277.59548\" y1=\"160.38934\" x2=\"277.59548\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><lineargradient id=\"linear-gradient-188\" x1=\"138.1975\" y1=\"160.38934\" x2=\"138.1975\" y2=\"512.68836\" xlink:href=\"#linear-gradient\"><\/lineargradient><\/defs><g id=\"Layer_2\" data-name=\"Layer 2\"><g id=\"QDEC\"><image width=\"635\" height=\"650\" opacity=\"0.25\" xlink:href=\"data:image\/png;base64,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\"><\/image><path d=\"M325.48021,371.81216c1.4092-.64781,2.895-1.25963,4.44554-1.80377.77526-.281,1.57165-.5623,2.368-.76536l2.39975-.4431c1.61788-.249,3.3084-.5022,5.00156-.6422,1.6509-.05316,3.30576.0284,5.01741.069.8479.035,1.7275.04524,2.5754.11688.82545.09377,1.63769.24037,2.46446.37245l5.028.87563c1.63637.36089,3.19085.87333,4.80609,1.34284,1.58354.49593,3.29123.942,4.77968,1.55086,12.42268,4.69119,23.34634,11.59822,33.05362,19.1098,19.4555,15.13477,34.72829,32.65245,48.62753,49.89443C459.928,458.8168,472.08788,476.285,484.434,492.59318c6.23247,8.13133,12.40947,16.07479,19.548,23.43615a102.13358,102.13358,0,0,0,26.55964,20.2202c-11.3727,5.9637-25.52684,6.28266-38.48441,3.5415-13.05-2.82336-25.1412-8.49122-35.82845-15.285a180.51289,180.51289,0,0,1-28.91581-23.08748A276.32443,276.32443,0,0,1,403.775,475.23234c-14.33772-18.0113-26.24532-36.68329-37.45822-54.76689-5.66984-9.00466-11.05045-17.92578-17.09274-26.29188C343.09463,385.70183,336.6865,378.13114,325.48021,371.81216Z\" fill=\"url(#linear-gradient)\"><\/path><path d=\"M325.48132,111.867l-.04358.00132V165.965l.04358-.00132c91.1058,0,165.22452,74.11872,165.22452,165.22451S416.58712,496.41534,325.48132,496.41534l-.04358-.00132v54.09663l.04358.00132c120.93291,0,219.32114-98.38824,219.32114-219.32379C544.80246,210.25528,446.41423,111.867,325.48132,111.867Z\" fill=\"url(#linear-gradient-2)\"><\/path><circle cx=\"312.32432\" cy=\"116.07306\" r=\"2.28371\" fill=\"url(#linear-gradient-3)\"><\/circle><circle cx=\"299.93725\" cy=\"103.71914\" r=\"2.28371\" fill=\"url(#linear-gradient-4)\"><\/circle><circle cx=\"275.17408\" cy=\"151.66656\" r=\"2.28371\" fill=\"url(#linear-gradient-5)\"><\/circle><circle cx=\"305.89096\" cy=\"175.5404\" r=\"2.28371\" fill=\"url(#linear-gradient-6)\"><\/circle><circle cx=\"246.22103\" cy=\"128.54199\" r=\"2.28371\" fill=\"url(#linear-gradient-7)\"><\/circle><circle cx=\"252.68185\" cy=\"133.30177\" r=\"2.28371\" fill=\"url(#linear-gradient-8)\"><\/circle><circle cx=\"280.71909\" cy=\"171.2472\" r=\"2.28371\" fill=\"url(#linear-gradient-9)\"><\/circle><circle cx=\"272.16922\" cy=\"174.00958\" r=\"2.28371\" fill=\"url(#linear-gradient-10)\"><\/circle><circle cx=\"236.94117\" cy=\"180.28786\" r=\"2.28371\" fill=\"url(#linear-gradient-11)\"><\/circle><circle cx=\"284.7644\" cy=\"178.28579\" r=\"2.28371\" fill=\"url(#linear-gradient-12)\"><\/circle><circle cx=\"229.71311\" cy=\"506.21917\" r=\"2.28371\" fill=\"url(#linear-gradient-13)\"><\/circle><circle cx=\"248.17307\" cy=\"481.32368\" r=\"2.28371\" fill=\"url(#linear-gradient-14)\"><\/circle><circle cx=\"221.99445\" cy=\"508.53767\" r=\"2.28371\" fill=\"url(#linear-gradient-15)\"><\/circle><circle cx=\"213.48025\" cy=\"484.49321\" r=\"2.28371\" fill=\"url(#linear-gradient-16)\"><\/circle><circle cx=\"225.07767\" cy=\"475.36686\" r=\"2.28371\" fill=\"url(#linear-gradient-17)\"><\/circle><circle cx=\"319.54752\" cy=\"545.01811\" r=\"2.28371\" fill=\"url(#linear-gradient-18)\"><\/circle><circle cx=\"148.09846\" cy=\"459.12023\" r=\"2.28371\" fill=\"url(#linear-gradient-19)\"><\/circle><circle cx=\"160.23987\" cy=\"459.12023\" r=\"2.28371\" fill=\"url(#linear-gradient-20)\"><\/circle><circle cx=\"123.79239\" cy=\"422.3512\" r=\"2.28371\" fill=\"url(#linear-gradient-21)\"><\/circle><circle cx=\"108.27045\" cy=\"422.3512\" r=\"2.28371\" fill=\"url(#linear-gradient-22)\"><\/circle><circle cx=\"158.35346\" cy=\"309.58313\" r=\"2.28371\" fill=\"url(#linear-gradient-23)\"><\/circle><circle cx=\"176.30695\" cy=\"285.5288\" r=\"2.28371\" fill=\"url(#linear-gradient-24)\"><\/circle><circle cx=\"176.76466\" cy=\"299.10133\" r=\"2.28371\" fill=\"url(#linear-gradient-25)\"><\/circle><circle cx=\"150.50047\" cy=\"264.68341\" r=\"2.28371\" fill=\"url(#linear-gradient-26)\"><\/circle><circle cx=\"154.83918\" cy=\"252.05061\" r=\"2.28371\" fill=\"url(#linear-gradient-27)\"><\/circle><circle cx=\"197.65557\" cy=\"234.79565\" r=\"2.28371\" fill=\"url(#linear-gradient-28)\"><\/circle><circle cx=\"141.25927\" cy=\"317.1653\" r=\"2.28371\" fill=\"url(#linear-gradient-29)\"><\/circle><circle cx=\"104.03938\" cy=\"337.19926\" r=\"2.28371\" fill=\"url(#linear-gradient-30)\"><\/circle><circle cx=\"172.9137\" cy=\"336.79535\" r=\"2.28371\" fill=\"url(#linear-gradient-31)\"><\/circle><circle cx=\"134.98703\" cy=\"371.31677\" r=\"2.28371\" fill=\"url(#linear-gradient-32)\"><\/circle><circle cx=\"160.13249\" cy=\"365.42138\" r=\"2.28371\" fill=\"url(#linear-gradient-33)\"><\/circle><circle cx=\"156.79443\" cy=\"375.77517\" r=\"2.28371\" fill=\"url(#linear-gradient-34)\"><\/circle><circle cx=\"172.33019\" cy=\"405.81585\" r=\"2.28371\" fill=\"url(#linear-gradient-35)\"><\/circle><circle cx=\"194.28363\" cy=\"417.94449\" r=\"2.28371\" fill=\"url(#linear-gradient-36)\"><\/circle><circle cx=\"173.827\" cy=\"399.08896\" r=\"2.28371\" fill=\"url(#linear-gradient-37)\"><\/circle><circle cx=\"190.43518\" cy=\"411.94846\" r=\"2.28371\" fill=\"url(#linear-gradient-38)\"><\/circle><circle cx=\"168.13206\" cy=\"385.92569\" r=\"2.28371\" fill=\"url(#linear-gradient-39)\"><\/circle><circle cx=\"293.13278\" cy=\"489.66053\" r=\"2.28371\" fill=\"url(#linear-gradient-40)\"><\/circle><circle cx=\"303.0725\" cy=\"489.66053\" r=\"2.28371\" fill=\"url(#linear-gradient-41)\"><\/circle><circle cx=\"257.09565\" cy=\"508.50288\" r=\"2.28371\" fill=\"url(#linear-gradient-42)\"><\/circle><circle cx=\"120.11816\" cy=\"447.35474\" r=\"2.28371\" fill=\"url(#linear-gradient-43)\"><\/circle><circle cx=\"128.31808\" cy=\"385.58442\" r=\"2.28371\" fill=\"url(#linear-gradient-44)\"><\/circle><circle cx=\"116.12255\" cy=\"385.58442\" r=\"2.28371\" fill=\"url(#linear-gradient-45)\"><\/circle><circle cx=\"103.92701\" cy=\"385.58442\" r=\"2.28371\" fill=\"url(#linear-gradient-46)\"><\/circle><circle cx=\"107.75756\" cy=\"373.49146\" r=\"2.28371\" fill=\"url(#linear-gradient-47)\"><\/circle><circle cx=\"97.11745\" cy=\"398.08147\" r=\"2.28371\" fill=\"url(#linear-gradient-48)\"><\/circle><circle cx=\"128.395\" cy=\"398.08147\" r=\"2.28371\" fill=\"url(#linear-gradient-49)\"><\/circle><circle cx=\"190.69257\" cy=\"378.31967\" r=\"2.28371\" fill=\"url(#linear-gradient-50)\"><\/circle><circle cx=\"116.43405\" cy=\"409.85857\" r=\"2.28371\" fill=\"url(#linear-gradient-51)\"><\/circle><circle cx=\"104.05519\" cy=\"409.85857\" r=\"2.28371\" fill=\"url(#linear-gradient-52)\"><\/circle><circle cx=\"197.14711\" cy=\"435.5472\" r=\"2.28371\" fill=\"url(#linear-gradient-53)\"><\/circle><circle cx=\"212.47975\" cy=\"441.69397\" r=\"2.28371\" fill=\"url(#linear-gradient-54)\"><\/circle><circle cx=\"183.99973\" cy=\"447.35474\" r=\"2.28371\" fill=\"url(#linear-gradient-55)\"><\/circle><circle cx=\"232.58972\" cy=\"451.93321\" r=\"2.28371\" fill=\"url(#linear-gradient-56)\"><\/circle><circle cx=\"222.6214\" cy=\"461.17164\" r=\"2.28371\" fill=\"url(#linear-gradient-57)\"><\/circle><circle cx=\"240.35823\" cy=\"457.2708\" r=\"2.28371\" fill=\"url(#linear-gradient-58)\"><\/circle><circle cx=\"178.64465\" cy=\"244.14878\" r=\"2.28371\" fill=\"url(#linear-gradient-59)\"><\/circle><circle cx=\"144.68528\" cy=\"275.54599\" r=\"2.28371\" fill=\"url(#linear-gradient-60)\"><\/circle><circle cx=\"120.15694\" cy=\"263.12411\" r=\"2.28371\" fill=\"url(#linear-gradient-61)\"><\/circle><circle cx=\"120.15694\" cy=\"288.34936\" r=\"2.28371\" fill=\"url(#linear-gradient-61)\"><\/circle><circle cx=\"140.62403\" cy=\"238.85113\" r=\"2.28371\" fill=\"url(#linear-gradient-63)\"><\/circle><circle cx=\"128.28511\" cy=\"226.25592\" r=\"2.28371\" fill=\"url(#linear-gradient-64)\"><\/circle><circle cx=\"147.97677\" cy=\"238.85113\" r=\"2.28371\" fill=\"url(#linear-gradient-65)\"><\/circle><circle cx=\"230.39088\" cy=\"128.54199\" r=\"2.28371\" fill=\"url(#linear-gradient-66)\"><\/circle><circle cx=\"214.22296\" cy=\"116.15111\" r=\"2.28371\" fill=\"url(#linear-gradient-67)\"><\/circle><circle cx=\"181.32632\" cy=\"140.93376\" r=\"2.28371\" fill=\"url(#linear-gradient-68)\"><\/circle><circle cx=\"157.0377\" cy=\"165.2305\" r=\"2.28371\" fill=\"url(#linear-gradient-69)\"><\/circle><circle cx=\"200.01406\" cy=\"183.97009\" r=\"2.28371\" fill=\"url(#linear-gradient-70)\"><\/circle><circle cx=\"216.75931\" cy=\"224.26019\" r=\"2.28371\" fill=\"url(#linear-gradient-71)\"><\/circle><circle cx=\"123.54603\" cy=\"202.35997\" r=\"2.28371\" fill=\"url(#linear-gradient-72)\"><\/circle><circle cx=\"152.76904\" cy=\"226.36312\" r=\"2.28371\" fill=\"url(#linear-gradient-73)\"><\/circle><circle cx=\"205.99274\" cy=\"128.54199\" r=\"2.28371\" fill=\"url(#linear-gradient-74)\"><\/circle><circle cx=\"263.26905\" cy=\"140.42647\" r=\"2.28371\" fill=\"url(#linear-gradient-75)\"><\/circle><circle cx=\"189.72097\" cy=\"152.68153\" r=\"2.28371\" fill=\"url(#linear-gradient-76)\"><\/circle><circle cx=\"240.06038\" cy=\"532.76422\" r=\"2.90731\" fill=\"url(#linear-gradient-77)\"><\/circle><circle cx=\"152.4494\" cy=\"302.62986\" r=\"2.90731\" fill=\"url(#linear-gradient-78)\"><\/circle><circle cx=\"184.72519\" cy=\"417.94449\" r=\"2.90731\" fill=\"url(#linear-gradient-79)\"><\/circle><circle cx=\"171.48929\" cy=\"477.65057\" r=\"2.90731\" fill=\"url(#linear-gradient-80)\"><\/circle><circle cx=\"221.33511\" cy=\"202.54249\" r=\"2.90731\" fill=\"url(#linear-gradient-81)\"><\/circle><circle cx=\"311.47248\" cy=\"529.69739\" r=\"2.90731\" fill=\"url(#linear-gradient-82)\"><\/circle><circle cx=\"302.74648\" cy=\"547.48356\" r=\"2.90731\" fill=\"url(#linear-gradient-83)\"><\/circle><circle cx=\"317.28718\" cy=\"501.57043\" r=\"2.90731\" fill=\"url(#linear-gradient-84)\"><\/circle><circle cx=\"215.7821\" cy=\"461.17164\" r=\"2.90731\" fill=\"url(#linear-gradient-85)\"><\/circle><circle cx=\"191.4581\" cy=\"289.50952\" r=\"2.90731\" fill=\"url(#linear-gradient-86)\"><\/circle><circle cx=\"192.98183\" cy=\"224.51991\" r=\"2.90731\" fill=\"url(#linear-gradient-87)\"><\/circle><circle cx=\"127.94409\" cy=\"336.79535\" r=\"2.90731\" fill=\"url(#linear-gradient-88)\"><\/circle><circle cx=\"140.17805\" cy=\"383.64198\" r=\"2.90731\" fill=\"url(#linear-gradient-89)\"><\/circle><circle cx=\"285.09364\" cy=\"497.10276\" r=\"2.90731\" fill=\"url(#linear-gradient-90)\"><\/circle><circle cx=\"254.85242\" cy=\"478.56705\" r=\"2.90731\" fill=\"url(#linear-gradient-91)\"><\/circle><circle cx=\"128.56907\" cy=\"189.68191\" r=\"2.90731\" fill=\"url(#linear-gradient-92)\"><\/circle><circle cx=\"293.72134\" cy=\"144.2582\" r=\"2.90731\" fill=\"url(#linear-gradient-93)\"><\/circle><circle cx=\"162.03718\" cy=\"249.28256\" r=\"2.90731\" fill=\"url(#linear-gradient-94)\"><\/circle><circle cx=\"316.9438\" cy=\"160.36795\" r=\"2.90731\" fill=\"url(#linear-gradient-95)\"><\/circle><circle cx=\"304.51637\" cy=\"157.28247\" r=\"2.90731\" fill=\"url(#linear-gradient-96)\"><\/circle><circle cx=\"277.94659\" cy=\"128.27344\" r=\"2.7725\" fill=\"url(#linear-gradient-97)\"><\/circle><circle cx=\"293.72134\" cy=\"172.29387\" r=\"2.7725\" fill=\"url(#linear-gradient-93)\"><\/circle><circle cx=\"307.48571\" cy=\"129.95771\" r=\"4.04595\" fill=\"url(#linear-gradient-99)\"><\/circle><circle cx=\"180.80186\" cy=\"426.97849\" r=\"4.04595\" fill=\"url(#linear-gradient-100)\"><\/circle><circle cx=\"127.94409\" cy=\"309.58313\" r=\"4.04595\" fill=\"url(#linear-gradient-88)\"><\/circle><circle cx=\"136.0474\" cy=\"350.54776\" r=\"4.04595\" fill=\"url(#linear-gradient-102)\"><\/circle><circle cx=\"136.56674\" cy=\"391.81014\" r=\"4.04595\" fill=\"url(#linear-gradient-103)\"><\/circle><circle cx=\"317.5674\" cy=\"128.27344\" r=\"2.48737\" fill=\"url(#linear-gradient-104)\"><\/circle><circle cx=\"288.04552\" cy=\"91.75639\" r=\"1.70905\" fill=\"url(#linear-gradient-105)\"><\/circle><circle cx=\"289.75457\" cy=\"121.71278\" r=\"1.70905\" fill=\"url(#linear-gradient-106)\"><\/circle><circle cx=\"227.36138\" cy=\"513.40441\" r=\"1.70905\" fill=\"url(#linear-gradient-107)\"><\/circle><circle cx=\"154.83918\" cy=\"270.61152\" r=\"1.70905\" fill=\"url(#linear-gradient-27)\"><\/circle><circle cx=\"167.94075\" cy=\"260.21678\" r=\"1.70905\" fill=\"url(#linear-gradient-109)\"><\/circle><circle cx=\"228.74922\" cy=\"188.49578\" r=\"1.70905\" fill=\"url(#linear-gradient-110)\"><\/circle><circle cx=\"281.04839\" cy=\"537.5401\" r=\"1.70905\" fill=\"url(#linear-gradient-111)\"><\/circle><circle cx=\"158.35346\" cy=\"289.07047\" r=\"1.70905\" fill=\"url(#linear-gradient-23)\"><\/circle><circle cx=\"242.16879\" cy=\"469.00334\" r=\"1.70905\" fill=\"url(#linear-gradient-113)\"><\/circle><circle cx=\"196.56734\" cy=\"532.76422\" r=\"1.70905\" fill=\"url(#linear-gradient-114)\"><\/circle><circle cx=\"183.78149\" cy=\"532.76422\" r=\"1.70905\" fill=\"url(#linear-gradient-115)\"><\/circle><circle cx=\"108.16639\" cy=\"434.44723\" r=\"1.70905\" fill=\"url(#linear-gradient-116)\"><\/circle><circle cx=\"152.92872\" cy=\"459.12023\" r=\"1.70905\" fill=\"url(#linear-gradient-117)\"><\/circle><circle cx=\"121.09751\" cy=\"275.61945\" r=\"1.70905\" fill=\"url(#linear-gradient-118)\"><\/circle><circle cx=\"204.59047\" cy=\"255.29958\" r=\"1.70905\" fill=\"url(#linear-gradient-119)\"><\/circle><circle cx=\"161.43105\" cy=\"344.07501\" r=\"1.70905\" fill=\"url(#linear-gradient-120)\"><\/circle><circle cx=\"182.51091\" cy=\"371.55062\" r=\"1.70905\" fill=\"url(#linear-gradient-121)\"><\/circle><circle cx=\"266.53898\" cy=\"497.24603\" r=\"1.70905\" fill=\"url(#linear-gradient-122)\"><\/circle><circle cx=\"204.57681\" cy=\"438.43034\" r=\"1.70905\" fill=\"url(#linear-gradient-123)\"><\/circle><circle cx=\"144.92195\" cy=\"251.0301\" r=\"1.70905\" fill=\"url(#linear-gradient-124)\"><\/circle><circle cx=\"91.72211\" cy=\"311.8632\" r=\"1.70905\" fill=\"url(#linear-gradient-125)\"><\/circle><circle cx=\"320.19449\" cy=\"522.66976\" r=\"1.70905\" fill=\"url(#linear-gradient-126)\"><\/circle><circle cx=\"152.91531\" cy=\"424.55747\" r=\"1.70905\" fill=\"url(#linear-gradient-127)\"><\/circle><circle cx=\"205.99274\" cy=\"116.30383\" r=\"1.70905\" fill=\"url(#linear-gradient-74)\"><\/circle><circle cx=\"184.53798\" cy=\"129.15276\" r=\"1.70905\" fill=\"url(#linear-gradient-129)\"><\/circle><circle cx=\"172.90457\" cy=\"165.2305\" r=\"1.70905\" fill=\"url(#linear-gradient-130)\"><\/circle><circle cx=\"195.81522\" cy=\"188.82163\" r=\"1.70905\" fill=\"url(#linear-gradient-131)\"><\/circle><circle cx=\"144.40823\" cy=\"214.2325\" r=\"1.70905\" fill=\"url(#linear-gradient-132)\"><\/circle><circle cx=\"321.08975\" cy=\"120.00372\" r=\"2.28371\" fill=\"url(#linear-gradient-133)\"><\/circle><circle cx=\"319.85111\" cy=\"139.58243\" r=\"2.28371\" fill=\"url(#linear-gradient-134)\"><\/circle><rect x=\"259.3128\" y=\"102.143\" width=\"8.41666\" height=\"3.85986\" rx=\"1.92993\" fill=\"url(#linear-gradient-135)\"><\/rect><rect x=\"262.98376\" y=\"114.09756\" width=\"6.49202\" height=\"4.41254\" rx=\"2.20627\" fill=\"url(#linear-gradient-136)\"><\/rect><rect x=\"248.61793\" y=\"162.07282\" width=\"6.49202\" height=\"4.41254\" rx=\"2.20627\" fill=\"url(#linear-gradient-137)\"><\/rect><rect x=\"228.63541\" y=\"169.59704\" width=\"6.49202\" height=\"4.41254\" rx=\"2.20627\" fill=\"url(#linear-gradient-138)\"><\/rect><rect x=\"205.40119\" y=\"231.03262\" width=\"6.49202\" height=\"4.41254\" rx=\"2.20627\" fill=\"url(#linear-gradient-139)\"><\/rect><rect x=\"273.75421\" y=\"518.38105\" width=\"6.49202\" height=\"4.41254\" rx=\"2.20627\" fill=\"url(#linear-gradient-140)\"><\/rect><rect x=\"189.97958\" y=\"469.49975\" width=\"6.49202\" height=\"4.41254\" rx=\"2.20627\" fill=\"url(#linear-gradient-141)\"><\/rect><rect x=\"190.03186\" y=\"518.38105\" width=\"6.49202\" height=\"4.41254\" rx=\"2.20627\" fill=\"url(#linear-gradient-142)\"><\/rect><rect x=\"225.54651\" y=\"542.96777\" width=\"6.49202\" height=\"4.41254\" rx=\"2.20627\" fill=\"url(#linear-gradient-143)\"><\/rect><rect x=\"250.55532\" y=\"543.32483\" width=\"6.49202\" height=\"4.41254\" rx=\"2.20627\" fill=\"url(#linear-gradient-144)\"><\/rect><rect x=\"246.3191\" y=\"178.17757\" width=\"6.49202\" height=\"4.41254\" rx=\"2.20627\" fill=\"url(#linear-gradient-145)\"><\/rect><rect x=\"178.17354\" y=\"187.32357\" width=\"8.6825\" height=\"4.41254\" rx=\"2.20627\" fill=\"url(#linear-gradient-146)\"><\/rect><rect x=\"141.82452\" y=\"175.26364\" width=\"6.49202\" height=\"4.41254\" rx=\"2.20627\" fill=\"url(#linear-gradient-147)\"><\/rect><rect x=\"235.4534\" y=\"125.23294\" width=\"6.4665\" height=\"6.13365\" rx=\"2.11068\" fill=\"url(#linear-gradient-148)\"><\/rect><rect x=\"137.42902\" y=\"186.61509\" width=\"6.4665\" height=\"6.13365\" rx=\"2.11068\" fill=\"url(#linear-gradient-149)\"><\/rect><rect x=\"200.46785\" y=\"213.01525\" width=\"6.4665\" height=\"6.13365\" rx=\"2.11068\" fill=\"url(#linear-gradient-150)\"><\/rect><rect x=\"186.48772\" y=\"162.06324\" width=\"6.4665\" height=\"6.13365\" rx=\"2.11068\" fill=\"url(#linear-gradient-76)\"><\/rect><rect x=\"186.54282\" y=\"174.23346\" width=\"6.4665\" height=\"6.13365\" rx=\"2.11068\" fill=\"url(#linear-gradient-152)\"><\/rect><rect x=\"100.84853\" y=\"297.00288\" width=\"6.4665\" height=\"6.13365\" rx=\"2.11068\" fill=\"url(#linear-gradient-153)\"><\/rect><rect x=\"135.02827\" y=\"321.28798\" width=\"6.4665\" height=\"6.13365\" rx=\"2.11068\" fill=\"url(#linear-gradient-154)\"><\/rect><rect x=\"194.42232\" y=\"245.80263\" width=\"6.4665\" height=\"6.13365\" rx=\"2.11068\" fill=\"url(#linear-gradient-28)\"><\/rect><rect x=\"175.81512\" y=\"257.14995\" width=\"6.4665\" height=\"6.13365\" rx=\"2.11068\" fill=\"url(#linear-gradient-156)\"><\/rect><rect x=\"149.94577\" y=\"322.08786\" width=\"6.4665\" height=\"6.13365\" rx=\"2.11068\" fill=\"url(#linear-gradient-157)\"><\/rect><rect x=\"298.33777\" y=\"513.30314\" width=\"6.4665\" height=\"6.13365\" rx=\"2.11068\" fill=\"url(#linear-gradient-158)\"><\/rect><rect x=\"247.68744\" y=\"529.69739\" width=\"6.4665\" height=\"6.13365\" rx=\"2.11068\" fill=\"url(#linear-gradient-159)\"><\/rect><rect x=\"236.82713\" y=\"510.23631\" width=\"6.4665\" height=\"6.13365\" rx=\"2.11068\" fill=\"url(#linear-gradient-77)\"><\/rect><rect x=\"244.81874\" y=\"485.6731\" width=\"6.4665\" height=\"6.13365\" rx=\"2.11068\" fill=\"url(#linear-gradient-161)\"><\/rect><rect x=\"261.59668\" y=\"487.16371\" width=\"6.4665\" height=\"6.13365\" rx=\"2.11068\" fill=\"url(#linear-gradient-162)\"><\/rect><rect x=\"186.86801\" y=\"428.67969\" width=\"6.4665\" height=\"6.13365\" rx=\"2.11068\" fill=\"url(#linear-gradient-163)\"><\/rect><rect x=\"149.68206\" y=\"443.87051\" width=\"6.4665\" height=\"6.13365\" rx=\"2.11068\" fill=\"url(#linear-gradient-127)\"><\/rect><rect x=\"174.3966\" y=\"480.69731\" width=\"6.4665\" height=\"6.13365\" rx=\"2.11068\" fill=\"url(#linear-gradient-165)\"><\/rect><rect x=\"149.77852\" y=\"480.69731\" width=\"6.4665\" height=\"6.13365\" rx=\"2.11068\" fill=\"url(#linear-gradient-166)\"><\/rect><rect x=\"185.25245\" y=\"457.2256\" width=\"6.4665\" height=\"6.13365\" rx=\"2.11068\" fill=\"url(#linear-gradient-167)\"><\/rect><rect x=\"214.33114\" y=\"151.12349\" width=\"9.01108\" height=\"3.71246\" rx=\"1.85623\" fill=\"url(#linear-gradient-168)\"><\/rect><rect x=\"203.55007\" y=\"174.69229\" width=\"12.16255\" height=\"4.47537\" rx=\"2.23768\" fill=\"url(#linear-gradient-169)\"><\/rect><rect x=\"240.39433\" y=\"186.2538\" width=\"12.16255\" height=\"4.47537\" rx=\"2.23768\" fill=\"url(#linear-gradient-170)\"><\/rect><rect x=\"198.02312\" y=\"496.73319\" width=\"8.41666\" height=\"3.85986\" rx=\"1.92993\" fill=\"url(#linear-gradient-171)\"><\/rect><rect x=\"276.44156\" y=\"477.6145\" width=\"8.41666\" height=\"3.85986\" rx=\"1.92993\" fill=\"url(#linear-gradient-172)\"><\/rect><rect x=\"133.05055\" y=\"407.92864\" width=\"8.41666\" height=\"3.85986\" rx=\"1.92993\" fill=\"url(#linear-gradient-173)\"><\/rect><rect x=\"93.6292\" y=\"371.56153\" width=\"8.41666\" height=\"3.85986\" rx=\"1.92993\" fill=\"url(#linear-gradient-174)\"><\/rect><rect x=\"122.39867\" y=\"432.79957\" width=\"8.41666\" height=\"3.85986\" rx=\"1.92993\" fill=\"url(#linear-gradient-175)\"><\/rect><rect x=\"129.85344\" y=\"420.14493\" width=\"6.49202\" height=\"4.41254\" rx=\"2.20627\" fill=\"url(#linear-gradient-176)\"><\/rect><rect x=\"90.18515\" y=\"358.73974\" width=\"6.49202\" height=\"4.41254\" rx=\"2.20627\" fill=\"url(#linear-gradient-177)\"><\/rect><rect x=\"169.0978\" y=\"268.25684\" width=\"9.01108\" height=\"3.71246\" rx=\"1.85623\" fill=\"url(#linear-gradient-178)\"><\/rect><rect x=\"109.28309\" y=\"238.06197\" width=\"9.01108\" height=\"3.71246\" rx=\"1.85623\" fill=\"url(#linear-gradient-179)\"><\/rect><rect x=\"159.35683\" y=\"282.32556\" width=\"9.01108\" height=\"3.71246\" rx=\"1.85623\" fill=\"url(#linear-gradient-180)\"><\/rect><rect x=\"204.7152\" y=\"448.18352\" width=\"9.01108\" height=\"3.71246\" rx=\"1.85623\" fill=\"url(#linear-gradient-181)\"><\/rect><rect x=\"149.54209\" y=\"314.88159\" width=\"9.01108\" height=\"3.71246\" rx=\"1.85623\" fill=\"url(#linear-gradient-182)\"><\/rect><rect x=\"225.21348\" y=\"465.12395\" width=\"9.01108\" height=\"3.71246\" rx=\"1.85623\" fill=\"url(#linear-gradient-183)\"><\/rect><rect x=\"172.56264\" y=\"469.46834\" width=\"12.16255\" height=\"4.47537\" rx=\"2.23768\" fill=\"url(#linear-gradient-184)\"><\/rect><rect x=\"244.68826\" y=\"555.27372\" width=\"12.16255\" height=\"4.47537\" rx=\"2.23768\" fill=\"url(#linear-gradient-185)\"><\/rect><rect x=\"271.5142\" y=\"484.08836\" width=\"12.16255\" height=\"4.47537\" rx=\"2.23768\" fill=\"url(#linear-gradient-186)\"><\/rect><rect x=\"110.04127\" y=\"395.99024\" width=\"12.16255\" height=\"4.47537\" rx=\"2.23768\" fill=\"url(#linear-gradient-45)\"><\/rect><rect x=\"133.69197\" y=\"224.39969\" width=\"9.01108\" height=\"3.71246\" rx=\"1.85623\" fill=\"url(#linear-gradient-188)\"><\/rect><\/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>\n\t\t\t\t<div class=\"elementor-element elementor-element-5e008245 elementor-widget-divider--view-line_text elementor-widget-divider--element-align-center elementor-widget elementor-widget-divider\" data-id=\"5e008245\" data-element_type=\"widget\" data-widget_type=\"divider.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\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<span class=\"elementor-divider__text elementor-divider__element\">\n\t\t\t\tQuantum Decisions\t\t\t\t<\/span>\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<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-5da4d50 elementor-widget elementor-widget-heading\" data-id=\"5da4d50\" data-element_type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<h1 class=\"elementor-heading-title elementor-size-default\"><span class=\"blue\">\u00bf \n<\/span><span class=\"gold\">Est\u00e1s viviendo... <\/span><span class=\"blue\">o solo existiendo?<\/span><\/h1>\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-6e2aa57 elementor-widget elementor-widget-heading\" data-id=\"6e2aa57\" data-element_type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<h2 class=\"elementor-heading-title elementor-size-default\">Te ayudamos a decidir con claridad.<\/h2>\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-54ff85ad elementor-align-center shine elementor-widget elementor-widget-button\" data-id=\"54ff85ad\" data-element_type=\"widget\" data-widget_type=\"button.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<div class=\"elementor-button-wrapper\">\n\t\t\t\t\t<a class=\"elementor-button elementor-button-link elementor-size-sm\" href=\"#elementor-action%3Aaction%3Dpopup%3Aopen%26settings%3DeyJpZCI6IjMxNiIsInRvZ2dsZSI6ZmFsc2V9\">\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\">\u00danete a la lista de espera<\/span>\n\t\t\t\t\t<\/span>\n\t\t\t\t\t<\/a>\n\t\t\t\t<\/div>\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\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div data-particle_enable=\"false\" data-particle-mobile-disabled=\"false\" class=\"elementor-element elementor-element-577a862b e-flex e-con-boxed e-con e-parent\" data-id=\"577a862b\" data-element_type=\"container\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t\t\t<div class=\"elementor-element elementor-element-3d25a24d animated-slow elementor-invisible elementor-widget elementor-widget-image\" data-id=\"3d25a24d\" data-element_type=\"widget\" data-settings=\"{&quot;_animation&quot;:&quot;fadeIn&quot;}\" data-widget_type=\"image.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<img fetchpriority=\"high\" decoding=\"async\" width=\"603\" height=\"754\" src=\"https:\/\/qdec.ai\/wp-content\/uploads\/2025\/07\/QDEC-V1.jpeg\" class=\"attachment-full size-full wp-image-762\" alt=\"\" srcset=\"https:\/\/qdec.ai\/wp-content\/uploads\/2025\/07\/QDEC-V1.jpeg 603w, https:\/\/qdec.ai\/wp-content\/uploads\/2025\/07\/QDEC-V1-240x300.jpeg 240w\" sizes=\"(max-width: 603px) 100vw, 603px\" \/>\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 data-particle_enable=\"false\" data-particle-mobile-disabled=\"false\" class=\"elementor-element elementor-element-3194cc50 e-con-full e-flex e-con e-child\" data-id=\"3194cc50\" data-element_type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-2baedf68 elementor-widget-divider--view-line_text elementor-widget-divider--element-align-center elementor-widget elementor-widget-divider\" data-id=\"2baedf68\" data-element_type=\"widget\" data-widget_type=\"divider.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\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<span class=\"elementor-divider__text elementor-divider__element\">\n\t\t\t\t\u00bfQu\u00e9 es QDEC?\t\t\t\t<\/span>\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<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-5f00b804 elementor-widget elementor-widget-heading\" data-id=\"5f00b804\" data-element_type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<h1 class=\"elementor-heading-title elementor-size-default\"><span class=\"blue\">No predecimos el futuro.<\/span><br><span class=\"blue\">Te mostramos lo que podr\u00eda pasar<\/span>\n<span class=\"gold\">si act\u00faas.<\/span>\n<\/h1>\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-3865809a elementor-widget__width-initial elementor-widget elementor-widget-heading\" data-id=\"3865809a\" data-element_type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<h2 class=\"elementor-heading-title elementor-size-default\">QDEC es una aplicaci\u00f3n para la toma de decisiones basada en principios de f\u00edsica cu\u00e1ntica, inteligencia artificial y probabilidad conductual. Explorar\u00e1s m\u00faltiples resultados posibles seg\u00fan tu estado actual, deseos y elecciones. No actuar tambi\u00e9n colapsa la realidad.<\/h2>\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-162ff06 elementor-widget elementor-widget-heading\" data-id=\"162ff06\" data-element_type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<h2 class=\"elementor-heading-title elementor-size-default\">Simula tus posibles futuros. Elige uno.<\/h2>\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-35f9e5dc elementor-align-center shine elementor-widget elementor-widget-button\" data-id=\"35f9e5dc\" data-element_type=\"widget\" data-widget_type=\"button.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<div class=\"elementor-button-wrapper\">\n\t\t\t\t\t<a class=\"elementor-button elementor-button-link elementor-size-sm\" href=\"https:\/\/www.instagram.com\/qdec.ai\/\" target=\"_blank\">\n\t\t\t\t\t\t<span class=\"elementor-button-content-wrapper\">\n\t\t\t\t\t\t<span class=\"elementor-button-icon\">\n\t\t\t\t<svg aria-hidden=\"true\" class=\"e-font-icon-svg e-fab-instagram\" viewbox=\"0 0 448 512\" xmlns=\"http:\/\/www.w3.org\/2000\/svg\"><path d=\"M224.1 141c-63.6 0-114.9 51.3-114.9 114.9s51.3 114.9 114.9 114.9S339 319.5 339 255.9 287.7 141 224.1 141zm0 189.6c-41.1 0-74.7-33.5-74.7-74.7s33.5-74.7 74.7-74.7 74.7 33.5 74.7 74.7-33.6 74.7-74.7 74.7zm146.4-194.3c0 14.9-12 26.8-26.8 26.8-14.9 0-26.8-12-26.8-26.8s12-26.8 26.8-26.8 26.8 12 26.8 26.8zm76.1 27.2c-1.7-35.9-9.9-67.7-36.2-93.9-26.2-26.2-58-34.4-93.9-36.2-37-2.1-147.9-2.1-184.9 0-35.8 1.7-67.6 9.9-93.9 36.1s-34.4 58-36.2 93.9c-2.1 37-2.1 147.9 0 184.9 1.7 35.9 9.9 67.7 36.2 93.9s58 34.4 93.9 36.2c37 2.1 147.9 2.1 184.9 0 35.9-1.7 67.7-9.9 93.9-36.2 26.2-26.2 34.4-58 36.2-93.9 2.1-37 2.1-147.8 0-184.8zM398.8 388c-7.8 19.6-22.9 34.7-42.6 42.6-29.5 11.7-99.5 9-132.1 9s-102.7 2.6-132.1-9c-19.6-7.8-34.7-22.9-42.6-42.6-11.7-29.5-9-99.5-9-132.1s-2.6-102.7 9-132.1c7.8-19.6 22.9-34.7 42.6-42.6 29.5-11.7 99.5-9 132.1-9s102.7-2.6 132.1 9c19.6 7.8 34.7 22.9 42.6 42.6 11.7 29.5 9 99.5 9 132.1s2.7 102.7-9 132.1z\"><\/path><\/svg>\t\t\t<\/span>\n\t\t\t\t\t\t\t\t\t<span class=\"elementor-button-text\">S\u00edguenos en @qdec.ai <\/span>\n\t\t\t\t\t<\/span>\n\t\t\t\t\t<\/a>\n\t\t\t\t<\/div>\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\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div data-particle_enable=\"false\" data-particle-mobile-disabled=\"false\" class=\"elementor-element elementor-element-12746d7a e-flex e-con-boxed e-con e-parent\" data-id=\"12746d7a\" data-element_type=\"container\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t<div data-particle_enable=\"false\" data-particle-mobile-disabled=\"false\" class=\"elementor-element elementor-element-5a17526a e-con-full e-flex e-con e-child\" data-id=\"5a17526a\" data-element_type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-5430c28d elementor-widget-divider--view-line_text elementor-widget-divider--element-align-center elementor-widget elementor-widget-divider\" data-id=\"5430c28d\" data-element_type=\"widget\" data-widget_type=\"divider.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\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<h2 class=\"elementor-divider__text elementor-divider__element\">\n\t\t\t\t\u00bfC\u00f3mo funciona?\t\t\t\t<\/h2>\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<\/div>\n\t\t<div data-particle_enable=\"false\" data-particle-mobile-disabled=\"false\" class=\"elementor-element elementor-element-11799dd3 e-con-full e-grid e-con e-child\" data-id=\"11799dd3\" data-element_type=\"container\">\n\t\t<div data-particle_enable=\"false\" data-particle-mobile-disabled=\"false\" class=\"elementor-element elementor-element-73154fd9 e-con-full e-flex e-con e-child\" data-id=\"73154fd9\" data-element_type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-6a0f0a0 elementor-widget elementor-widget-image\" data-id=\"6a0f0a0\" data-element_type=\"widget\" data-widget_type=\"image.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<img decoding=\"async\" width=\"350\" height=\"350\" src=\"https:\/\/qdec.ai\/wp-content\/uploads\/2025\/07\/OnBoarding-1.png\" class=\"attachment-full size-full wp-image-886\" alt=\"\" srcset=\"https:\/\/qdec.ai\/wp-content\/uploads\/2025\/07\/OnBoarding-1.png 350w, https:\/\/qdec.ai\/wp-content\/uploads\/2025\/07\/OnBoarding-1-300x300.png 300w, https:\/\/qdec.ai\/wp-content\/uploads\/2025\/07\/OnBoarding-1-150x150.png 150w\" sizes=\"(max-width: 350px) 100vw, 350px\" \/>\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 class=\"elementor-element elementor-element-248c98b5 elementor-widget elementor-widget-icon-box\" data-id=\"248c98b5\" data-element_type=\"widget\" data-widget_type=\"icon-box.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t<div class=\"elementor-icon-box-wrapper\">\n\n\t\t\t\n\t\t\t\t\t\t<div class=\"elementor-icon-box-content\">\n\n\t\t\t\t\t\t\t\t\t<h3 class=\"elementor-icon-box-title\">\n\t\t\t\t\t\t<span  >\n\t\t\t\t\t\t\t<span class=\"blue\">Completa tu test cu\u00e1ntico<\/span>\t\t\t\t\t\t<\/span>\n\t\t\t\t\t<\/h3>\n\t\t\t\t\n\t\t\t\t\t\t\t\t\t<p class=\"elementor-icon-box-description\">\n\t\t\t\t\t\tEdad, perfil, prop\u00f3sito.<br>Hacemos un mapa de su matriz de decisi\u00f3n.\t\t\t\t\t<\/p>\n\t\t\t\t\n\t\t\t<\/div>\n\t\t\t\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<div data-particle_enable=\"false\" data-particle-mobile-disabled=\"false\" class=\"elementor-element elementor-element-37ba452a e-con-full e-flex e-con e-child\" data-id=\"37ba452a\" data-element_type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-481e77a elementor-widget elementor-widget-image\" data-id=\"481e77a\" data-element_type=\"widget\" data-widget_type=\"image.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<img decoding=\"async\" width=\"350\" height=\"350\" src=\"https:\/\/qdec.ai\/wp-content\/uploads\/2025\/07\/Questions-1.png\" class=\"attachment-full size-full wp-image-887\" alt=\"\" srcset=\"https:\/\/qdec.ai\/wp-content\/uploads\/2025\/07\/Questions-1.png 350w, https:\/\/qdec.ai\/wp-content\/uploads\/2025\/07\/Questions-1-300x300.png 300w, https:\/\/qdec.ai\/wp-content\/uploads\/2025\/07\/Questions-1-150x150.png 150w\" sizes=\"(max-width: 350px) 100vw, 350px\" \/>\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 class=\"elementor-element elementor-element-1286f7a2 elementor-widget elementor-widget-icon-box\" data-id=\"1286f7a2\" data-element_type=\"widget\" data-widget_type=\"icon-box.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t<div class=\"elementor-icon-box-wrapper\">\n\n\t\t\t\n\t\t\t\t\t\t<div class=\"elementor-icon-box-content\">\n\n\t\t\t\t\t\t\t\t\t<h3 class=\"elementor-icon-box-title\">\n\t\t\t\t\t\t<span  >\n\t\t\t\t\t\t\t<span class=\"blue\">Haz una pregunta de la vida real<\/span>\t\t\t\t\t\t<\/span>\n\t\t\t\t\t<\/h3>\n\t\t\t\t\n\t\t\t\t\t\t\t\t\t<p class=\"elementor-icon-box-description\">\n\t\t\t\t\t\t\u00bfDebo iniciar este negocio?<br>\u00bfMudarme a otra ciudad? \u00bfEsperar o actuar?\t\t\t\t\t<\/p>\n\t\t\t\t\n\t\t\t<\/div>\n\t\t\t\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<div data-particle_enable=\"false\" data-particle-mobile-disabled=\"false\" class=\"elementor-element elementor-element-7817035d e-con-full e-flex e-con e-child\" data-id=\"7817035d\" data-element_type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-adf5a35 elementor-widget elementor-widget-image\" data-id=\"adf5a35\" data-element_type=\"widget\" data-widget_type=\"image.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<img loading=\"lazy\" decoding=\"async\" width=\"350\" height=\"350\" src=\"https:\/\/qdec.ai\/wp-content\/uploads\/2025\/07\/Visualize-1.png\" class=\"attachment-full size-full wp-image-888\" alt=\"\" srcset=\"https:\/\/qdec.ai\/wp-content\/uploads\/2025\/07\/Visualize-1.png 350w, https:\/\/qdec.ai\/wp-content\/uploads\/2025\/07\/Visualize-1-300x300.png 300w, https:\/\/qdec.ai\/wp-content\/uploads\/2025\/07\/Visualize-1-150x150.png 150w\" sizes=\"(max-width: 350px) 100vw, 350px\" \/>\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 class=\"elementor-element elementor-element-9fc645d elementor-widget elementor-widget-icon-box\" data-id=\"9fc645d\" data-element_type=\"widget\" data-widget_type=\"icon-box.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t<div class=\"elementor-icon-box-wrapper\">\n\n\t\t\t\n\t\t\t\t\t\t<div class=\"elementor-icon-box-content\">\n\n\t\t\t\t\t\t\t\t\t<h3 class=\"elementor-icon-box-title\">\n\t\t\t\t\t\t<span  >\n\t\t\t\t\t\t\t<span class=\"blue\">Visualiza tus posibles futuros<\/span>\t\t\t\t\t\t<\/span>\n\t\t\t\t\t<\/h3>\n\t\t\t\t\n\t\t\t\t\t\t\t\t\t<p class=\"elementor-icon-box-description\">\n\t\t\t\t\t\tObt\u00e9n resultados tipo A1 \/ A2 y B1 \/ B2.<br>Tus acciones hacen la diferencia.\t\t\t\t\t<\/p>\n\t\t\t\t\n\t\t\t<\/div>\n\t\t\t\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<\/div>\n\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div data-particle_enable=\"false\" data-particle-mobile-disabled=\"false\" class=\"elementor-element elementor-element-60ed686b e-flex e-con-boxed e-con e-parent\" data-id=\"60ed686b\" data-element_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 data-particle_enable=\"false\" data-particle-mobile-disabled=\"false\" class=\"elementor-element elementor-element-1857a01c e-con-full e-flex e-con e-child\" data-id=\"1857a01c\" data-element_type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-a582c01 elementor-widget-divider--view-line_text elementor-widget-divider--element-align-center elementor-widget elementor-widget-divider\" data-id=\"a582c01\" data-element_type=\"widget\" data-widget_type=\"divider.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\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<h2 class=\"elementor-divider__text elementor-divider__element\">\n\t\t\t\t\u00bfC\u00f3mo funciona?\t\t\t\t<\/h2>\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<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-64d4b99b elementor-widget elementor-widget-heading\" data-id=\"64d4b99b\" data-element_type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<h2 class=\"elementor-heading-title elementor-size-default\"><span class=\"blue\">Simulamos<\/span> <span class=\"gold\">Decisiones Reales<\/span><\/h2>\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-5afaffaf elementor-widget elementor-widget-heading\" data-id=\"5afaffaf\" data-element_type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<p class=\"elementor-heading-title elementor-size-default\">De lo profundamente personal a lo estrat\u00e9gico y profesional.<\/p>\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-2a9c34b6 elementor-pagination-type-bullets elementor-arrows-position-inside elementor-pagination-position-outside elementor-widget elementor-widget-n-carousel\" data-id=\"2a9c34b6\" data-element_type=\"widget\" data-settings=\"{&quot;carousel_items&quot;:[{&quot;slide_title&quot;:&quot;Slide #1&quot;,&quot;_id&quot;:&quot;d7deca4&quot;},{&quot;slide_title&quot;:&quot;Slide #2&quot;,&quot;_id&quot;:&quot;424ac17&quot;},{&quot;slide_title&quot;:&quot;Slide #3&quot;,&quot;_id&quot;:&quot;9b2d641&quot;},{&quot;slide_title&quot;:&quot;Slide #4&quot;,&quot;_id&quot;:&quot;5971581&quot;}],&quot;slides_to_show&quot;:&quot;4&quot;,&quot;image_spacing_custom&quot;:{&quot;unit&quot;:&quot;px&quot;,&quot;size&quot;:44,&quot;sizes&quot;:[]},&quot;autoplay_speed&quot;:1000,&quot;slides_to_show_tablet&quot;:&quot;2&quot;,&quot;slides_to_show_mobile&quot;:&quot;1&quot;,&quot;autoplay&quot;:&quot;yes&quot;,&quot;pause_on_hover&quot;:&quot;yes&quot;,&quot;pause_on_interaction&quot;:&quot;yes&quot;,&quot;infinite&quot;:&quot;yes&quot;,&quot;speed&quot;:500,&quot;offset_sides&quot;:&quot;none&quot;,&quot;arrows&quot;:&quot;yes&quot;,&quot;pagination&quot;:&quot;bullets&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<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t<div class=\"e-n-carousel swiper\" role=\"region\" aria-roledescription=\"carousel\" aria-label=\"Carrusel\" dir=\"ltr\">\n\t\t\t<div class=\"swiper-wrapper\" aria-live=\"off\">\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 4\">\n\t\t\t\t\t\t\t<div data-particle_enable=\"false\" data-particle-mobile-disabled=\"false\" class=\"elementor-element elementor-element-2a4e7d96 box e-flex e-con-boxed e-con e-child\" data-id=\"2a4e7d96\" data-element_type=\"container\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t\t\t<div class=\"elementor-element elementor-element-558d2a11 elementor-widget elementor-widget-image\" data-id=\"558d2a11\" data-element_type=\"widget\" data-widget_type=\"image.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<img loading=\"lazy\" decoding=\"async\" width=\"350\" height=\"350\" src=\"https:\/\/qdec.ai\/wp-content\/uploads\/2025\/07\/Question-1-2.png\" class=\"attachment-full size-full wp-image-1024\" alt=\"\" srcset=\"https:\/\/qdec.ai\/wp-content\/uploads\/2025\/07\/Question-1-2.png 350w, https:\/\/qdec.ai\/wp-content\/uploads\/2025\/07\/Question-1-2-300x300.png 300w, https:\/\/qdec.ai\/wp-content\/uploads\/2025\/07\/Question-1-2-150x150.png 150w\" sizes=\"(max-width: 350px) 100vw, 350px\" \/>\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 class=\"elementor-element elementor-element-24723d01 elementor-widget elementor-widget-heading\" data-id=\"24723d01\" data-element_type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<p class=\"elementor-heading-title elementor-size-default\">\u00bfDeber\u00eda estudiar medicina o arte?<\/p>\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\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 4\">\n\t\t\t\t\t\t\t<div data-particle_enable=\"false\" data-particle-mobile-disabled=\"false\" class=\"elementor-element elementor-element-3c0d651c box e-flex e-con-boxed e-con e-child\" data-id=\"3c0d651c\" data-element_type=\"container\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t\t\t<div class=\"elementor-element elementor-element-3a3673ce elementor-widget elementor-widget-image\" data-id=\"3a3673ce\" data-element_type=\"widget\" data-widget_type=\"image.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<img loading=\"lazy\" decoding=\"async\" width=\"350\" height=\"350\" src=\"https:\/\/qdec.ai\/wp-content\/uploads\/2025\/07\/Question-2-2.png\" class=\"attachment-full size-full wp-image-1025\" alt=\"\" srcset=\"https:\/\/qdec.ai\/wp-content\/uploads\/2025\/07\/Question-2-2.png 350w, https:\/\/qdec.ai\/wp-content\/uploads\/2025\/07\/Question-2-2-300x300.png 300w, https:\/\/qdec.ai\/wp-content\/uploads\/2025\/07\/Question-2-2-150x150.png 150w\" sizes=\"(max-width: 350px) 100vw, 350px\" \/>\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 class=\"elementor-element elementor-element-7159208f elementor-widget elementor-widget-heading\" data-id=\"7159208f\" data-element_type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<p class=\"elementor-heading-title elementor-size-default\">\u00bfDebo tener un beb\u00e9 este a\u00f1o o esperar?<\/p>\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\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 4\">\n\t\t\t\t\t\t\t<div data-particle_enable=\"false\" data-particle-mobile-disabled=\"false\" class=\"elementor-element elementor-element-b75f1d8 box e-flex e-con-boxed e-con e-child\" data-id=\"b75f1d8\" data-element_type=\"container\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t\t\t<div class=\"elementor-element elementor-element-4b2da175 elementor-widget elementor-widget-image\" data-id=\"4b2da175\" data-element_type=\"widget\" data-widget_type=\"image.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<img loading=\"lazy\" decoding=\"async\" width=\"350\" height=\"350\" src=\"https:\/\/qdec.ai\/wp-content\/uploads\/2025\/07\/Question-3-2.png\" class=\"attachment-full size-full wp-image-1026\" alt=\"\" srcset=\"https:\/\/qdec.ai\/wp-content\/uploads\/2025\/07\/Question-3-2.png 350w, https:\/\/qdec.ai\/wp-content\/uploads\/2025\/07\/Question-3-2-300x300.png 300w, https:\/\/qdec.ai\/wp-content\/uploads\/2025\/07\/Question-3-2-150x150.png 150w\" sizes=\"(max-width: 350px) 100vw, 350px\" \/>\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 class=\"elementor-element elementor-element-548d00ef elementor-widget elementor-widget-heading\" data-id=\"548d00ef\" data-element_type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<p class=\"elementor-heading-title elementor-size-default\">\u00bfDeber\u00eda vender mi empresa o escalarla?<\/p>\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\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 4\">\n\t\t\t\t\t\t\t<div data-particle_enable=\"false\" data-particle-mobile-disabled=\"false\" class=\"elementor-element elementor-element-13e920ca box e-flex e-con-boxed e-con e-child\" data-id=\"13e920ca\" data-element_type=\"container\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t\t\t<div class=\"elementor-element elementor-element-3586eea6 elementor-widget elementor-widget-image\" data-id=\"3586eea6\" data-element_type=\"widget\" data-widget_type=\"image.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<img loading=\"lazy\" decoding=\"async\" width=\"350\" height=\"350\" src=\"https:\/\/qdec.ai\/wp-content\/uploads\/2025\/07\/Question-4-2.png\" class=\"attachment-full size-full wp-image-1027\" alt=\"\" srcset=\"https:\/\/qdec.ai\/wp-content\/uploads\/2025\/07\/Question-4-2.png 350w, https:\/\/qdec.ai\/wp-content\/uploads\/2025\/07\/Question-4-2-300x300.png 300w, https:\/\/qdec.ai\/wp-content\/uploads\/2025\/07\/Question-4-2-150x150.png 150w\" sizes=\"(max-width: 350px) 100vw, 350px\" \/>\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 class=\"elementor-element elementor-element-1426fe54 elementor-widget elementor-widget-heading\" data-id=\"1426fe54\" data-element_type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<p class=\"elementor-heading-title elementor-size-default\">\u00bfDeber\u00eda invertir ahora o probar m\u00e1s primero?<\/p>\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\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<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-48ca95cf elementor-align-center shine elementor-widget elementor-widget-button\" data-id=\"48ca95cf\" data-element_type=\"widget\" data-widget_type=\"button.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<div class=\"elementor-button-wrapper\">\n\t\t\t\t\t<a class=\"elementor-button elementor-button-link elementor-size-sm\" href=\"#elementor-action%3Aaction%3Dpopup%3Aopen%26settings%3DeyJpZCI6IjMxNiIsInRvZ2dsZSI6ZmFsc2V9\">\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\">\u00danete a la lista de espera<\/span>\n\t\t\t\t\t<\/span>\n\t\t\t\t\t<\/a>\n\t\t\t\t<\/div>\n\t\t\t\t\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 data-particle_enable=\"false\" data-particle-mobile-disabled=\"false\" class=\"elementor-element elementor-element-658fae5c e-flex e-con-boxed e-con e-parent\" data-id=\"658fae5c\" data-element_type=\"container\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t<div data-particle_enable=\"false\" data-particle-mobile-disabled=\"false\" class=\"elementor-element elementor-element-3651631 e-con-full e-flex e-con e-child\" data-id=\"3651631\" data-element_type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-4423af4c elementor-widget-divider--view-line_text elementor-widget-divider--element-align-center elementor-widget elementor-widget-divider\" data-id=\"4423af4c\" data-element_type=\"widget\" data-widget_type=\"divider.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\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<h2 class=\"elementor-divider__text elementor-divider__element\">\n\t\t\t\tPor qu\u00e9 QDEC es Diferente\t\t\t\t<\/h2>\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<\/div>\n\t\t<div data-particle_enable=\"false\" data-particle-mobile-disabled=\"false\" class=\"elementor-element elementor-element-606b2c86 e-con-full e-grid e-con e-child\" data-id=\"606b2c86\" data-element_type=\"container\">\n\t\t<div data-particle_enable=\"false\" data-particle-mobile-disabled=\"false\" class=\"elementor-element elementor-element-b5541a0 e-con-full e-flex e-con e-child\" data-id=\"b5541a0\" data-element_type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-9bcc146 elementor-widget elementor-widget-image\" data-id=\"9bcc146\" data-element_type=\"widget\" data-widget_type=\"image.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<img loading=\"lazy\" decoding=\"async\" width=\"280\" height=\"280\" src=\"https:\/\/qdec.ai\/wp-content\/uploads\/2025\/07\/Quantum.jpg\" class=\"attachment-full size-full wp-image-855\" alt=\"\" srcset=\"https:\/\/qdec.ai\/wp-content\/uploads\/2025\/07\/Quantum.jpg 280w, https:\/\/qdec.ai\/wp-content\/uploads\/2025\/07\/Quantum-150x150.jpg 150w\" sizes=\"(max-width: 280px) 100vw, 280px\" \/>\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 class=\"elementor-element elementor-element-57a7ea2 blue elementor-widget elementor-widget-heading\" data-id=\"57a7ea2\" data-element_type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<h4 class=\"elementor-heading-title elementor-size-default\">L\u00f3gica Cu\u00e1ntica<\/h4>\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div data-particle_enable=\"false\" data-particle-mobile-disabled=\"false\" class=\"elementor-element elementor-element-776a760 e-con-full e-flex e-con e-child\" data-id=\"776a760\" data-element_type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-cfa2596 elementor-widget elementor-widget-image\" data-id=\"cfa2596\" data-element_type=\"widget\" data-widget_type=\"image.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<img loading=\"lazy\" decoding=\"async\" width=\"280\" height=\"280\" src=\"https:\/\/qdec.ai\/wp-content\/uploads\/2025\/07\/AI-Powered.jpg\" class=\"attachment-full size-full wp-image-848\" alt=\"\" srcset=\"https:\/\/qdec.ai\/wp-content\/uploads\/2025\/07\/AI-Powered.jpg 280w, https:\/\/qdec.ai\/wp-content\/uploads\/2025\/07\/AI-Powered-150x150.jpg 150w\" sizes=\"(max-width: 280px) 100vw, 280px\" \/>\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 class=\"elementor-element elementor-element-3cef570 blue elementor-widget elementor-widget-heading\" data-id=\"3cef570\" data-element_type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<h4 class=\"elementor-heading-title elementor-size-default\">Impulsado por IA<\/h4>\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div data-particle_enable=\"false\" data-particle-mobile-disabled=\"false\" class=\"elementor-element elementor-element-fe470a5 e-con-full e-flex e-con e-child\" data-id=\"fe470a5\" data-element_type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-db21440 elementor-widget elementor-widget-image\" data-id=\"db21440\" data-element_type=\"widget\" data-widget_type=\"image.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<img loading=\"lazy\" decoding=\"async\" width=\"280\" height=\"280\" src=\"https:\/\/qdec.ai\/wp-content\/uploads\/2025\/07\/Probability-1.jpg\" class=\"attachment-full size-full wp-image-853\" alt=\"\" srcset=\"https:\/\/qdec.ai\/wp-content\/uploads\/2025\/07\/Probability-1.jpg 280w, https:\/\/qdec.ai\/wp-content\/uploads\/2025\/07\/Probability-1-150x150.jpg 150w\" sizes=\"(max-width: 280px) 100vw, 280px\" \/>\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 class=\"elementor-element elementor-element-e8ea699 blue elementor-widget elementor-widget-heading\" data-id=\"e8ea699\" data-element_type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<h4 class=\"elementor-heading-title elementor-size-default\"><span class=\"blue\">Unique Algorithm,<\/span> <br>\n<span class=\"blue\">Built for Decisions<\/span> <\/h4>\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div data-particle_enable=\"false\" data-particle-mobile-disabled=\"false\" class=\"elementor-element elementor-element-f4bcc66 e-con-full e-flex e-con e-child\" data-id=\"f4bcc66\" data-element_type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-92aded3 elementor-widget elementor-widget-image\" data-id=\"92aded3\" data-element_type=\"widget\" data-widget_type=\"image.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<img loading=\"lazy\" decoding=\"async\" width=\"280\" height=\"280\" src=\"https:\/\/qdec.ai\/wp-content\/uploads\/2025\/07\/Probability-2.jpg\" class=\"attachment-full size-full wp-image-854\" alt=\"\" srcset=\"https:\/\/qdec.ai\/wp-content\/uploads\/2025\/07\/Probability-2.jpg 280w, https:\/\/qdec.ai\/wp-content\/uploads\/2025\/07\/Probability-2-150x150.jpg 150w\" sizes=\"(max-width: 280px) 100vw, 280px\" \/>\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 class=\"elementor-element elementor-element-97f3a7e blue elementor-widget elementor-widget-heading\" data-id=\"97f3a7e\" data-element_type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<h4 class=\"elementor-heading-title elementor-size-default\">Basado en probabilidad<\/h4>\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div data-particle_enable=\"false\" data-particle-mobile-disabled=\"false\" class=\"elementor-element elementor-element-31746a1 e-con-full e-flex e-con e-child\" data-id=\"31746a1\" data-element_type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-6c9e4fe elementor-widget elementor-widget-image\" data-id=\"6c9e4fe\" data-element_type=\"widget\" data-widget_type=\"image.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<img loading=\"lazy\" decoding=\"async\" width=\"280\" height=\"280\" src=\"https:\/\/qdec.ai\/wp-content\/uploads\/2025\/07\/Posibilities-2.jpg\" class=\"attachment-full size-full wp-image-852\" alt=\"\" srcset=\"https:\/\/qdec.ai\/wp-content\/uploads\/2025\/07\/Posibilities-2.jpg 280w, https:\/\/qdec.ai\/wp-content\/uploads\/2025\/07\/Posibilities-2-150x150.jpg 150w\" sizes=\"(max-width: 280px) 100vw, 280px\" \/>\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 class=\"elementor-element elementor-element-43cef2d blue elementor-widget elementor-widget-heading\" data-id=\"43cef2d\" data-element_type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<h4 class=\"elementor-heading-title elementor-size-default\"><span class=\"blue\">Visualize your<\/span> <br>\n<span class=\"blue\">possible futures<\/span> <\/h4>\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>\n\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div data-particle_enable=\"false\" data-particle-mobile-disabled=\"false\" class=\"elementor-element elementor-element-5cb68ff9 e-flex e-con-boxed e-con e-parent\" data-id=\"5cb68ff9\" data-element_type=\"container\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t\t\t<div class=\"elementor-element elementor-element-aa5e271 elementor-widget elementor-widget-image\" data-id=\"aa5e271\" data-element_type=\"widget\" data-widget_type=\"image.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<img loading=\"lazy\" decoding=\"async\" width=\"615\" height=\"346\" src=\"https:\/\/qdec.ai\/wp-content\/uploads\/2025\/07\/e9e8705b4e23c2e9c89b3ae160a4656d.gif\" class=\"attachment-full size-full wp-image-945\" alt=\"\" \/>\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 class=\"elementor-element elementor-element-77411a10 elementor-widget elementor-widget-heading\" data-id=\"77411a10\" data-element_type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<h1 class=\"elementor-heading-title elementor-size-default\"><span class=\"blue\">Cada decisi\u00f3n crea un nuevo universo.<\/span><br><span class=\"blue\">QDEC te ayuda<\/span>\n<span class=\"gold\">a colapsar el correcto.<\/span>\n<\/h1>\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-5780ea81 elementor-widget elementor-widget-heading\" data-id=\"5780ea81\" data-element_type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<p class=\"elementor-heading-title elementor-size-default\">Comienza tu viaje cu\u00e1ntico<\/p>\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-47855e80 elementor-widget elementor-widget-button\" data-id=\"47855e80\" data-element_type=\"widget\" data-widget_type=\"button.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<div class=\"elementor-button-wrapper\">\n\t\t\t\t\t<a class=\"elementor-button elementor-button-link elementor-size-sm\" href=\"#elementor-action%3Aaction%3Dpopup%3Aopen%26settings%3DeyJpZCI6IjMxNiIsInRvZ2dsZSI6ZmFsc2V9\">\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\">\u00danete a la lista de espera<\/span>\n\t\t\t\t\t<\/span>\n\t\t\t\t\t<\/a>\n\t\t\t\t<\/div>\n\t\t\t\t\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\t\t<\/div>","protected":false},"excerpt":{"rendered":"<p>Quantum Decisions Do you live\u2026 or just exist? We help you decide with clarity. Join the Waiting List What is QDEC? We don\u2019t predict the future.We show what could happen if you act. QDEC is a decision-making app powered by quantum physics principles, artificial intelligence, and behavioral probability. You\u2019ll explore multiple possible outcomes based on [&hellip;]<\/p>","protected":false},"author":1,"featured_media":491,"parent":0,"menu_order":0,"comment_status":"closed","ping_status":"closed","template":"elementor_header_footer","meta":{"footnotes":""},"class_list":["post-842","page","type-page","status-publish","has-post-thumbnail","hentry"],"yoast_head":"<!-- This site is optimized with the Yoast SEO Premium plugin v24.8 (Yoast SEO v25.3) - https:\/\/yoast.com\/wordpress\/plugins\/seo\/ -->\n<title>QDEC \u2013 Explore Possible Futures Before You Decide<\/title>\n<meta name=\"description\" content=\"QDEC helps you simulate and visualize what could happen if you act. Powered by quantum physics, AI, and probability \u2014 make conscious, smarter decisions.\" \/>\n<meta name=\"robots\" content=\"index, follow, max-snippet:-1, max-image-preview:large, max-video-preview:-1\" \/>\n<link rel=\"canonical\" href=\"https:\/\/qdec.ai\/es\/\" \/>\n<meta property=\"og:locale\" content=\"es_ES\" \/>\n<meta property=\"og:type\" content=\"article\" \/>\n<meta property=\"og:title\" content=\"QDEC \u2013 Explore Possible Futures Before You Decide\" \/>\n<meta property=\"og:description\" content=\"QDEC helps you simulate and visualize what could happen if you act. Powered by quantum physics, AI, and probability \u2014 make conscious, smarter decisions.\" \/>\n<meta property=\"og:url\" content=\"https:\/\/qdec.ai\/es\/\" \/>\n<meta property=\"og:site_name\" content=\"Quantum Decisions\" \/>\n<meta property=\"article:modified_time\" content=\"2025-09-03T23:49:28+00:00\" \/>\n<meta property=\"og:image\" content=\"https:\/\/qdec.ai\/wp-content\/uploads\/2025\/06\/QDEC_Favicon.png\" \/>\n\t<meta property=\"og:image:width\" content=\"720\" \/>\n\t<meta property=\"og:image:height\" content=\"720\" \/>\n\t<meta property=\"og:image:type\" content=\"image\/png\" \/>\n<meta name=\"twitter:card\" content=\"summary_large_image\" \/>\n<meta name=\"twitter:label1\" content=\"Tiempo de lectura\" \/>\n\t<meta name=\"twitter:data1\" content=\"5 minutos\" \/>\n<script type=\"application\/ld+json\" class=\"yoast-schema-graph\">{\"@context\":\"https:\/\/schema.org\",\"@graph\":[{\"@type\":\"WebPage\",\"@id\":\"https:\/\/qdec.ai\/\",\"url\":\"https:\/\/qdec.ai\/\",\"name\":\"QDEC \u2013 Explore Possible Futures Before You Decide\",\"isPartOf\":{\"@id\":\"https:\/\/qdec.ai\/#website\"},\"primaryImageOfPage\":{\"@id\":\"https:\/\/qdec.ai\/#primaryimage\"},\"image\":{\"@id\":\"https:\/\/qdec.ai\/#primaryimage\"},\"thumbnailUrl\":\"https:\/\/qdec.ai\/wp-content\/uploads\/2025\/06\/QDEC_Favicon.png\",\"datePublished\":\"2025-07-21T01:15:10+00:00\",\"dateModified\":\"2025-09-03T23:49:28+00:00\",\"description\":\"QDEC helps you simulate and visualize what could happen if you act. Powered by quantum physics, AI, and probability \u2014 make conscious, smarter decisions.\",\"breadcrumb\":{\"@id\":\"https:\/\/qdec.ai\/#breadcrumb\"},\"inLanguage\":\"es-CO\",\"potentialAction\":[{\"@type\":\"ReadAction\",\"target\":[\"https:\/\/qdec.ai\/\"]}]},{\"@type\":\"ImageObject\",\"inLanguage\":\"es-CO\",\"@id\":\"https:\/\/qdec.ai\/#primaryimage\",\"url\":\"https:\/\/qdec.ai\/wp-content\/uploads\/2025\/06\/QDEC_Favicon.png\",\"contentUrl\":\"https:\/\/qdec.ai\/wp-content\/uploads\/2025\/06\/QDEC_Favicon.png\",\"width\":720,\"height\":720},{\"@type\":\"BreadcrumbList\",\"@id\":\"https:\/\/qdec.ai\/#breadcrumb\",\"itemListElement\":[{\"@type\":\"ListItem\",\"position\":1,\"name\":\"Home\",\"item\":\"https:\/\/qdec.ai\/\"},{\"@type\":\"ListItem\",\"position\":2,\"name\":\"QDEC \u2013 Explore Possible Futures Before You Decide\"}]},{\"@type\":\"WebSite\",\"@id\":\"https:\/\/qdec.ai\/#website\",\"url\":\"https:\/\/qdec.ai\/\",\"name\":\"Quantum Decisions\",\"description\":\"Decide beyond logic\",\"publisher\":{\"@id\":\"https:\/\/qdec.ai\/#organization\"},\"potentialAction\":[{\"@type\":\"SearchAction\",\"target\":{\"@type\":\"EntryPoint\",\"urlTemplate\":\"https:\/\/qdec.ai\/?s={search_term_string}\"},\"query-input\":{\"@type\":\"PropertyValueSpecification\",\"valueRequired\":true,\"valueName\":\"search_term_string\"}}],\"inLanguage\":\"es-CO\"},{\"@type\":\"Organization\",\"@id\":\"https:\/\/qdec.ai\/#organization\",\"name\":\"Quantum Decisions\",\"url\":\"https:\/\/qdec.ai\/\",\"logo\":{\"@type\":\"ImageObject\",\"inLanguage\":\"es-CO\",\"@id\":\"https:\/\/qdec.ai\/#\/schema\/logo\/image\/\",\"url\":\"https:\/\/qdec.ai\/wp-content\/uploads\/2025\/06\/QDEC_a1.png\",\"contentUrl\":\"https:\/\/qdec.ai\/wp-content\/uploads\/2025\/06\/QDEC_a1.png\",\"width\":636,\"height\":651,\"caption\":\"Quantum Decisions\"},\"image\":{\"@id\":\"https:\/\/qdec.ai\/#\/schema\/logo\/image\/\"}}]}<\/script>\n<!-- \/ Yoast SEO Premium plugin. -->","yoast_head_json":{"title":"QDEC \u2013 Explore Possible Futures Before You Decide","description":"QDEC helps you simulate and visualize what could happen if you act. Powered by quantum physics, AI, and probability \u2014 make conscious, smarter decisions.","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:\/\/qdec.ai\/es\/","og_locale":"es_ES","og_type":"article","og_title":"QDEC \u2013 Explore Possible Futures Before You Decide","og_description":"QDEC helps you simulate and visualize what could happen if you act. Powered by quantum physics, AI, and probability \u2014 make conscious, smarter decisions.","og_url":"https:\/\/qdec.ai\/es\/","og_site_name":"Quantum Decisions","article_modified_time":"2025-09-03T23:49:28+00:00","og_image":[{"width":720,"height":720,"url":"https:\/\/qdec.ai\/wp-content\/uploads\/2025\/06\/QDEC_Favicon.png","type":"image\/png"}],"twitter_card":"summary_large_image","twitter_misc":{"Tiempo de lectura":"5 minutos"},"schema":{"@context":"https:\/\/schema.org","@graph":[{"@type":"WebPage","@id":"https:\/\/qdec.ai\/","url":"https:\/\/qdec.ai\/","name":"QDEC \u2013 Explore Possible Futures Before You Decide","isPartOf":{"@id":"https:\/\/qdec.ai\/#website"},"primaryImageOfPage":{"@id":"https:\/\/qdec.ai\/#primaryimage"},"image":{"@id":"https:\/\/qdec.ai\/#primaryimage"},"thumbnailUrl":"https:\/\/qdec.ai\/wp-content\/uploads\/2025\/06\/QDEC_Favicon.png","datePublished":"2025-07-21T01:15:10+00:00","dateModified":"2025-09-03T23:49:28+00:00","description":"QDEC helps you simulate and visualize what could happen if you act. Powered by quantum physics, AI, and probability \u2014 make conscious, smarter decisions.","breadcrumb":{"@id":"https:\/\/qdec.ai\/#breadcrumb"},"inLanguage":"es-CO","potentialAction":[{"@type":"ReadAction","target":["https:\/\/qdec.ai\/"]}]},{"@type":"ImageObject","inLanguage":"es-CO","@id":"https:\/\/qdec.ai\/#primaryimage","url":"https:\/\/qdec.ai\/wp-content\/uploads\/2025\/06\/QDEC_Favicon.png","contentUrl":"https:\/\/qdec.ai\/wp-content\/uploads\/2025\/06\/QDEC_Favicon.png","width":720,"height":720},{"@type":"BreadcrumbList","@id":"https:\/\/qdec.ai\/#breadcrumb","itemListElement":[{"@type":"ListItem","position":1,"name":"Home","item":"https:\/\/qdec.ai\/"},{"@type":"ListItem","position":2,"name":"QDEC \u2013 Explore Possible Futures Before You Decide"}]},{"@type":"WebSite","@id":"https:\/\/qdec.ai\/#website","url":"https:\/\/qdec.ai\/","name":"Quantum Decisions","description":"Decide beyond logic","publisher":{"@id":"https:\/\/qdec.ai\/#organization"},"potentialAction":[{"@type":"SearchAction","target":{"@type":"EntryPoint","urlTemplate":"https:\/\/qdec.ai\/?s={search_term_string}"},"query-input":{"@type":"PropertyValueSpecification","valueRequired":true,"valueName":"search_term_string"}}],"inLanguage":"es-CO"},{"@type":"Organization","@id":"https:\/\/qdec.ai\/#organization","name":"Quantum Decisions","url":"https:\/\/qdec.ai\/","logo":{"@type":"ImageObject","inLanguage":"es-CO","@id":"https:\/\/qdec.ai\/#\/schema\/logo\/image\/","url":"https:\/\/qdec.ai\/wp-content\/uploads\/2025\/06\/QDEC_a1.png","contentUrl":"https:\/\/qdec.ai\/wp-content\/uploads\/2025\/06\/QDEC_a1.png","width":636,"height":651,"caption":"Quantum Decisions"},"image":{"@id":"https:\/\/qdec.ai\/#\/schema\/logo\/image\/"}}]}},"_links":{"self":[{"href":"https:\/\/qdec.ai\/es\/wp-json\/wp\/v2\/pages\/842","targetHints":{"allow":["GET"]}}],"collection":[{"href":"https:\/\/qdec.ai\/es\/wp-json\/wp\/v2\/pages"}],"about":[{"href":"https:\/\/qdec.ai\/es\/wp-json\/wp\/v2\/types\/page"}],"author":[{"embeddable":true,"href":"https:\/\/qdec.ai\/es\/wp-json\/wp\/v2\/users\/1"}],"replies":[{"embeddable":true,"href":"https:\/\/qdec.ai\/es\/wp-json\/wp\/v2\/comments?post=842"}],"version-history":[{"count":0,"href":"https:\/\/qdec.ai\/es\/wp-json\/wp\/v2\/pages\/842\/revisions"}],"wp:featuredmedia":[{"embeddable":true,"href":"https:\/\/qdec.ai\/es\/wp-json\/wp\/v2\/media\/491"}],"wp:attachment":[{"href":"https:\/\/qdec.ai\/es\/wp-json\/wp\/v2\/media?parent=842"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}