{"id":194,"date":"2026-01-28T22:13:52","date_gmt":"2026-01-28T22:13:52","guid":{"rendered":"https:\/\/steam.matedu.cinvestav.mx\/?page_id=194"},"modified":"2026-01-29T22:43:17","modified_gmt":"2026-01-29T22:43:17","slug":"objetivos","status":"publish","type":"page","link":"https:\/\/steam.matedu.cinvestav.mx\/index.php\/objetivos\/","title":{"rendered":"Objetivos"},"content":{"rendered":"\t\t<div data-elementor-type=\"wp-page\" data-elementor-id=\"194\" class=\"elementor elementor-194\" data-elementor-post-type=\"page\">\n\t\t\t\t<div class=\"elementor-element elementor-element-3542c0f e-flex e-con-boxed e-con e-parent\" data-id=\"3542c0f\" data-element_type=\"container\" data-e-type=\"container\" data-settings=\"{&quot;background_background&quot;:&quot;slideshow&quot;,&quot;background_slideshow_gallery&quot;:[{&quot;id&quot;:132,&quot;url&quot;:&quot;https:\\\/\\\/steam.matedu.cinvestav.mx\\\/wp-content\\\/uploads\\\/2026\\\/01\\\/IMG_5484.jpg&quot;}],&quot;motion_fx_motion_fx_scrolling&quot;:&quot;yes&quot;,&quot;background_slideshow_loop&quot;:&quot;yes&quot;,&quot;background_slideshow_slide_duration&quot;:5000,&quot;background_slideshow_slide_transition&quot;:&quot;fade&quot;,&quot;background_slideshow_transition_duration&quot;:500,&quot;motion_fx_devices&quot;:[&quot;desktop&quot;,&quot;tablet&quot;,&quot;mobile&quot;]}\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t\t\t<div class=\"elementor-element elementor-element-779053e elementor-widget elementor-widget-heading\" data-id=\"779053e\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t\t<h2 class=\"elementor-heading-title elementor-size-default\">LAB-STEAM: Investigaci\u00f3n en Integraci\u00f3n de Ciencias y su Ense\u00f1anza<\/h2>\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-16778ec e-flex e-con-boxed e-con e-parent\" data-id=\"16778ec\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t<div class=\"elementor-element elementor-element-cc455e6 e-con-full e-flex e-con e-child\" data-id=\"cc455e6\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-3881750 elementor-widget elementor-widget-heading\" data-id=\"3881750\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t\t<h2 class=\"elementor-heading-title elementor-size-default\">Identidad<\/h2>\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-4658885 elementor-widget-divider--view-line elementor-widget elementor-widget-divider\" data-id=\"4658885\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"divider.default\">\n\t\t\t\t\t\t\t<div class=\"elementor-divider\">\n\t\t\t<span class=\"elementor-divider-separator\">\n\t\t\t\t\t\t<\/span>\n\t\t<\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-e2739b6 elementor-widget elementor-widget-text-editor\" data-id=\"e2739b6\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t\t\t\t\t\t<p><span style=\"white-space-collapse: preserve;\">Las reflexiones del DME en su 50 aniversario, lo llevaron a considerar los problemas actuales sobre la ense\u00f1anza de las ciencias bajo dos puntos de vista prioritarios. Uno que tiene que ver con la orientaci\u00f3n de la Nueva Escuela Mexicana (NEM) (Santos &amp; Cordero, 2025), y el otro, sobre el movimiento internacional sobre la integraci\u00f3n de las ciencias, identificado como STEM (Science, Technology, Engineering and Mathematics) (English, 2015, 2016; Kelley &amp; Knowles, 2016; Sanders, 2009). Dado que la Nueva Escuela Mexicana (NEM), contempla un acercamiento a la resoluci\u00f3n de problemas locales y bajo una perspectiva de la sostenibilidad (Scheiner et al., 2024), se plante\u00f3 la necesidad de considerar una secci\u00f3n del DME (denominada LAB-STEAM) que tuviera como principal problema de investigaci\u00f3n el estudio de problemas sobre la integraci\u00f3n de las ciencias y su ense\u00f1anza, incluyendo las artes, bajo una perspectiva de la sostenibilidad (Guerrero, Camacho &amp; Hitt, 2026; Scheiner et al., 2024).<\/span><\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-75a2e55 e-con-full e-flex e-con e-child\" data-id=\"75a2e55\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-623a7b9 elementor-widget elementor-widget-image\" data-id=\"623a7b9\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"image.default\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<img fetchpriority=\"high\" decoding=\"async\" width=\"800\" height=\"629\" src=\"https:\/\/steam.matedu.cinvestav.mx\/wp-content\/uploads\/2026\/01\/IMG_5484-1024x805.jpg\" class=\"attachment-large size-large wp-image-132\" alt=\"\" srcset=\"https:\/\/steam.matedu.cinvestav.mx\/wp-content\/uploads\/2026\/01\/IMG_5484-1024x805.jpg 1024w, https:\/\/steam.matedu.cinvestav.mx\/wp-content\/uploads\/2026\/01\/IMG_5484-300x236.jpg 300w, https:\/\/steam.matedu.cinvestav.mx\/wp-content\/uploads\/2026\/01\/IMG_5484-768x603.jpg 768w, https:\/\/steam.matedu.cinvestav.mx\/wp-content\/uploads\/2026\/01\/IMG_5484-1536x1207.jpg 1536w, https:\/\/steam.matedu.cinvestav.mx\/wp-content\/uploads\/2026\/01\/IMG_5484-2048x1609.jpg 2048w\" sizes=\"(max-width: 800px) 100vw, 800px\" \/>\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\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-0062132 e-flex e-con-boxed e-con e-parent\" data-id=\"0062132\" data-element_type=\"container\" data-e-type=\"container\" data-settings=\"{&quot;background_background&quot;:&quot;classic&quot;}\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t<div class=\"elementor-element elementor-element-6c7917f e-con-full e-flex e-con e-child\" data-id=\"6c7917f\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-a1286df elementor-widget elementor-widget-image\" data-id=\"a1286df\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"image.default\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<img decoding=\"async\" width=\"428\" height=\"480\" src=\"https:\/\/steam.matedu.cinvestav.mx\/wp-content\/uploads\/2026\/01\/Rectangle-9.png\" class=\"attachment-large size-large wp-image-213\" alt=\"\" srcset=\"https:\/\/steam.matedu.cinvestav.mx\/wp-content\/uploads\/2026\/01\/Rectangle-9.png 428w, https:\/\/steam.matedu.cinvestav.mx\/wp-content\/uploads\/2026\/01\/Rectangle-9-268x300.png 268w\" sizes=\"(max-width: 428px) 100vw, 428px\" \/>\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-2e26ec1 e-con-full e-flex e-con e-child\" data-id=\"2e26ec1\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-e5da9b9 elementor-widget elementor-widget-heading\" data-id=\"e5da9b9\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t\t<h2 class=\"elementor-heading-title elementor-size-default\">Prop\u00f3sito<\/h2>\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-a46e34d elementor-widget-divider--view-line elementor-widget elementor-widget-divider\" data-id=\"a46e34d\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"divider.default\">\n\t\t\t\t\t\t\t<div class=\"elementor-divider\">\n\t\t\t<span class=\"elementor-divider-separator\">\n\t\t\t\t\t\t<\/span>\n\t\t<\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-317d72e elementor-widget elementor-widget-text-editor\" data-id=\"317d72e\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t\t\t\t\t\t<p>Los miembros del LAB-STEAM al realizar reflexiones sobre los problemas de la integraci\u00f3n de las ciencias, se ha percatado que uno de los grandes problemas est\u00e1 en la formaci\u00f3n de profesores (Santos et al., 2023; Santos, 2023). La experiencia de otros pa\u00edses que tienen un programa de ense\u00f1anza STEM (e.g. Australia, Espa\u00f1a, Estados Unidos, por nombrar algunos) tienen, por un lado, una gran cantidad de problemas en la formaci\u00f3n de profesores, y por el otro, los investigadores en did\u00e1ctica de las matem\u00e1ticas consideran que en una perspectiva de ense\u00f1anza STEM, la matem\u00e1tica es de corte utilitario y que los procesos de modelizaci\u00f3n matem\u00e1tica quedan relegados (Camacho, Hitt &amp; Hern\u00e1ndez, 2024; Cordero et al., 2024; Cordero et al., 2022; English, 2015, 2016; Sanders, 2009).<br \/>Los investigadores ligados al LAB-STEAM tienen como prop\u00f3sito formar un soporte te\u00f3rico-pr\u00e1ctico a la labor docente de acuerdo con los nuevos lineamientos de la NEM. Este soporte se realiza para todos los niveles del sistema educativo mexicano (Cordero &amp; Santos, 2025; Santos et al., 2023).<br \/>Algunos de sus acciones primeras ha sido el an\u00e1lisis del curriculum de ense\u00f1anza b\u00e1sica (Cordero &amp; Santos, 2025) y la propuesta de un diplomado en la formaci\u00f3n de profesores de primaria.<\/p>\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 class=\"elementor-element elementor-element-55182bf e-flex e-con-boxed e-con e-parent\" data-id=\"55182bf\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t<div class=\"elementor-element elementor-element-63b6c81 e-grid e-con-full e-con e-child\" data-id=\"63b6c81\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-ca29c9f elementor-flip-box--direction-right elementor-flip-box--effect-flip elementor-widget elementor-widget-flip-box\" data-id=\"ca29c9f\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"flip-box.default\">\n\t\t\t\t\t\t\t<div class=\"elementor-flip-box\" tabindex=\"0\">\n\t\t\t<div class=\"elementor-flip-box__layer elementor-flip-box__front\">\n\t\t\t\t<div class=\"elementor-flip-box__layer__overlay\">\n\t\t\t\t\t<div class=\"elementor-flip-box__layer__inner\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t<div class=\"elementor-flip-box__image\">\n\t\t\t\t\t\t\t\t<img decoding=\"async\" width=\"300\" height=\"300\" src=\"https:\/\/steam.matedu.cinvestav.mx\/wp-content\/uploads\/2026\/01\/aprender-en-linea-300x300.png\" class=\"attachment-medium size-medium wp-image-235\" alt=\"\" srcset=\"https:\/\/steam.matedu.cinvestav.mx\/wp-content\/uploads\/2026\/01\/aprender-en-linea-300x300.png 300w, https:\/\/steam.matedu.cinvestav.mx\/wp-content\/uploads\/2026\/01\/aprender-en-linea-150x150.png 150w, https:\/\/steam.matedu.cinvestav.mx\/wp-content\/uploads\/2026\/01\/aprender-en-linea.png 512w\" sizes=\"(max-width: 300px) 100vw, 300px\" \/>\t\t\t\t\t\t\t<\/div>\n\t\t\t\t\t\t\n\t\t\t\t\t\t\t\t\t\t\t\t\t<h3 class=\"elementor-flip-box__layer__title\">\n\t\t\t\t\t\t\t\tFormaci\u00f3n de profesores\t\t\t\t\t\t\t<\/h3>\n\t\t\t\t\t\t\n\t\t\t\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t<\/div>\n\t\t\t<div class=\"elementor-flip-box__layer elementor-flip-box__back\">\n\t\t\t<div class=\"elementor-flip-box__layer__overlay\">\n\t\t\t\t<div class=\"elementor-flip-box__layer__inner\">\n\t\t\t\t\t\t\t\t\t\t\t<h3 class=\"elementor-flip-box__layer__title\">\n\t\t\t\t\t\t\tSoporte te\u00f3rico-pr\u00e1ctico para docentes\t\t\t\t\t\t<\/h3>\n\t\t\t\t\t\n\t\t\t\t\t\n\t\t\t\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-88f45c4 elementor-flip-box--direction-right elementor-flip-box--effect-flip elementor-widget elementor-widget-flip-box\" data-id=\"88f45c4\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"flip-box.default\">\n\t\t\t\t\t\t\t<div class=\"elementor-flip-box\" tabindex=\"0\">\n\t\t\t<div class=\"elementor-flip-box__layer elementor-flip-box__front\">\n\t\t\t\t<div class=\"elementor-flip-box__layer__overlay\">\n\t\t\t\t\t<div class=\"elementor-flip-box__layer__inner\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t<div class=\"elementor-flip-box__image\">\n\t\t\t\t\t\t\t\t<img loading=\"lazy\" decoding=\"async\" width=\"300\" height=\"300\" src=\"https:\/\/steam.matedu.cinvestav.mx\/wp-content\/uploads\/2026\/01\/investigacion-300x300.png\" class=\"attachment-medium size-medium wp-image-239\" alt=\"\" srcset=\"https:\/\/steam.matedu.cinvestav.mx\/wp-content\/uploads\/2026\/01\/investigacion-300x300.png 300w, https:\/\/steam.matedu.cinvestav.mx\/wp-content\/uploads\/2026\/01\/investigacion-150x150.png 150w, https:\/\/steam.matedu.cinvestav.mx\/wp-content\/uploads\/2026\/01\/investigacion.png 512w\" sizes=\"(max-width: 300px) 100vw, 300px\" \/>\t\t\t\t\t\t\t<\/div>\n\t\t\t\t\t\t\n\t\t\t\t\t\t\t\t\t\t\t\t\t<h3 class=\"elementor-flip-box__layer__title\">\n\t\t\t\t\t\t\t\tAn\u00e1lisis curricular\t\t\t\t\t\t\t<\/h3>\n\t\t\t\t\t\t\n\t\t\t\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t<\/div>\n\t\t\t<div class=\"elementor-flip-box__layer elementor-flip-box__back\">\n\t\t\t<div class=\"elementor-flip-box__layer__overlay\">\n\t\t\t\t<div class=\"elementor-flip-box__layer__inner\">\n\t\t\t\t\t\t\t\t\t\t\t<h3 class=\"elementor-flip-box__layer__title\">\n\t\t\t\t\t\t\tRevisi\u00f3n de ense\u00f1anza b\u00e1sica\t\t\t\t\t\t<\/h3>\n\t\t\t\t\t\n\t\t\t\t\t\n\t\t\t\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-0b2e9cc elementor-flip-box--direction-right elementor-flip-box--effect-flip elementor-widget elementor-widget-flip-box\" data-id=\"0b2e9cc\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"flip-box.default\">\n\t\t\t\t\t\t\t<div class=\"elementor-flip-box\" tabindex=\"0\">\n\t\t\t<div class=\"elementor-flip-box__layer elementor-flip-box__front\">\n\t\t\t\t<div class=\"elementor-flip-box__layer__overlay\">\n\t\t\t\t\t<div class=\"elementor-flip-box__layer__inner\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t<div class=\"elementor-flip-box__image\">\n\t\t\t\t\t\t\t\t<img loading=\"lazy\" decoding=\"async\" width=\"300\" height=\"300\" src=\"https:\/\/steam.matedu.cinvestav.mx\/wp-content\/uploads\/2026\/01\/diploma-de-graduacion-300x300.png\" class=\"attachment-medium size-medium wp-image-237\" alt=\"\" srcset=\"https:\/\/steam.matedu.cinvestav.mx\/wp-content\/uploads\/2026\/01\/diploma-de-graduacion-300x300.png 300w, https:\/\/steam.matedu.cinvestav.mx\/wp-content\/uploads\/2026\/01\/diploma-de-graduacion-150x150.png 150w, https:\/\/steam.matedu.cinvestav.mx\/wp-content\/uploads\/2026\/01\/diploma-de-graduacion.png 512w\" sizes=\"(max-width: 300px) 100vw, 300px\" \/>\t\t\t\t\t\t\t<\/div>\n\t\t\t\t\t\t\n\t\t\t\t\t\t\t\t\t\t\t\t\t<h3 class=\"elementor-flip-box__layer__title\">\n\t\t\t\t\t\t\t\tDiplomado\t\t\t\t\t\t\t<\/h3>\n\t\t\t\t\t\t\n\t\t\t\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t<\/div>\n\t\t\t<div class=\"elementor-flip-box__layer elementor-flip-box__back\">\n\t\t\t<div class=\"elementor-flip-box__layer__overlay\">\n\t\t\t\t<div class=\"elementor-flip-box__layer__inner\">\n\t\t\t\t\t\t\t\t\t\t\t<h3 class=\"elementor-flip-box__layer__title\">\n\t\t\t\t\t\t\tPropuesta para profesores de primaria\t\t\t\t\t\t<\/h3>\n\t\t\t\t\t\n\t\t\t\t\t\n\t\t\t\t\t\t\t\t<\/div>\n\t\t<\/div>\n\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\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-71007b3 e-flex e-con-boxed e-con e-parent\" data-id=\"71007b3\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t<div class=\"elementor-element elementor-element-71c5cfc e-con-full e-flex e-con e-child\" data-id=\"71c5cfc\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t<div class=\"elementor-element elementor-element-3f27d49 e-con-full e-flex e-con e-child\" data-id=\"3f27d49\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-ba25c1e elementor-widget elementor-widget-heading\" data-id=\"ba25c1e\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t\t<h2 class=\"elementor-heading-title elementor-size-default\">Estructura y funcionamiento<\/h2>\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-96a5c22 elementor-widget-divider--view-line elementor-widget elementor-widget-divider\" data-id=\"96a5c22\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"divider.default\">\n\t\t\t\t\t\t\t<div class=\"elementor-divider\">\n\t\t\t<span class=\"elementor-divider-separator\">\n\t\t\t\t\t\t<\/span>\n\t\t<\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-d77c1bf elementor-widget elementor-widget-text-editor\" data-id=\"d77c1bf\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t\t\t\t\t\t<p>La estructura del LAB-STEAM, en su dimensi\u00f3n acad\u00e9mica, re\u00fane a un grupo de investigadores que conforman una <strong>comunidad de pr\u00e1ctica<\/strong>, en el sentido de Wenger (1998) y de Kelley &amp; Knowles (2016), orientada al abordaje de <strong>problemas reales<\/strong> en consonancia con los lineamientos de la NEM. Este trabajo se desarrolla desde una perspectiva de <strong>STEAM integrado<\/strong>, que incorpora de manera expl\u00edcita las artes y, como se ha se\u00f1alado previamente, se inscribe en un enfoque transversal de <strong>sostenibilidad<\/strong> (Guerrero, Camacho &amp; Hitt, 2026; Santos, 2022; Scheiner et al., 2024).<span style=\"white-space-collapse: preserve;\">Las reflexiones del DME en su 50 aniversario, lo llevaron a considerar los problemas actuales sobre la ense\u00f1anza de las ciencias bajo dos puntos de vista prioritarios. Uno que tiene que ver con la orientaci\u00f3n de la Nueva Escuela Mexicana (NEM) (Santos &amp; Cordero, 2025), y el otro, sobre el movimiento internacional sobre la integraci\u00f3n de las ciencias, identificado como STEM (Science, Technology, Engineering and Mathematics) (English, 2015, 2016; Kelley &amp; Knowles, 2016; Sanders, 2009). Dado que la Nueva Escuela Mexicana (NEM), contempla un acercamiento a la resoluci\u00f3n de problemas locales y bajo una perspectiva de la sostenibilidad (Scheiner et al., 2024), se plante\u00f3 la necesidad de considerar una secci\u00f3n del DME (denominada LAB-STEAM) que tuviera como principal problema de investigaci\u00f3n el estudio de problemas sobre la integraci\u00f3n de las ciencias y su ense\u00f1anza, incluyendo las artes, bajo una perspectiva de la sostenibilidad (Guerrero, Camacho &amp; Hitt, 2026; Scheiner et al., 2024).<\/span><\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-98e1a3b e-con-full e-flex e-con e-child\" data-id=\"98e1a3b\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t<div class=\"elementor-element elementor-element-301184e e-con-full e-flex e-con e-child\" data-id=\"301184e\" data-element_type=\"container\" data-e-type=\"container\" data-settings=\"{&quot;background_background&quot;:&quot;classic&quot;}\">\n\t\t<div class=\"elementor-element elementor-element-11d6484 e-con-full e-flex e-con e-child\" data-id=\"11d6484\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-f77661a elementor-widget elementor-widget-heading\" data-id=\"f77661a\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t\t<h2 class=\"elementor-heading-title elementor-size-default\">Funcionamiento<\/h2>\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-37516fa e-con-full e-flex e-con e-child\" data-id=\"37516fa\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t<div class=\"elementor-element elementor-element-4d7d0f1 e-con-full e-flex e-con e-child\" data-id=\"4d7d0f1\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-c009877 elementor-widget elementor-widget-text-editor\" data-id=\"c009877\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t\t\t\t\t\t<p data-start=\"143\" data-end=\"254\">An\u00e1lisis curricular de la NEM y proposici\u00f3n de proyectos de investigaci\u00f3n te\u00f3rico-pr\u00e1cticos<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-fa2cfce e-con-full e-flex e-con e-child\" data-id=\"fa2cfce\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t<div class=\"elementor-element elementor-element-579467f elementor-widget elementor-widget-image\" data-id=\"579467f\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"image.default\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<img loading=\"lazy\" decoding=\"async\" width=\"512\" height=\"512\" src=\"https:\/\/steam.matedu.cinvestav.mx\/wp-content\/uploads\/2026\/01\/educacion-virtual.png\" class=\"attachment-large size-large wp-image-248\" alt=\"\" srcset=\"https:\/\/steam.matedu.cinvestav.mx\/wp-content\/uploads\/2026\/01\/educacion-virtual.png 512w, https:\/\/steam.matedu.cinvestav.mx\/wp-content\/uploads\/2026\/01\/educacion-virtual-300x300.png 300w, https:\/\/steam.matedu.cinvestav.mx\/wp-content\/uploads\/2026\/01\/educacion-virtual-150x150.png 150w\" sizes=\"(max-width: 512px) 100vw, 512px\" \/>\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-9e03d07 elementor-widget elementor-widget-image\" data-id=\"9e03d07\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"image.default\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<img loading=\"lazy\" decoding=\"async\" width=\"512\" height=\"512\" src=\"https:\/\/steam.matedu.cinvestav.mx\/wp-content\/uploads\/2026\/01\/proyecto.png\" class=\"attachment-large size-large wp-image-251\" alt=\"\" srcset=\"https:\/\/steam.matedu.cinvestav.mx\/wp-content\/uploads\/2026\/01\/proyecto.png 512w, https:\/\/steam.matedu.cinvestav.mx\/wp-content\/uploads\/2026\/01\/proyecto-300x300.png 300w, https:\/\/steam.matedu.cinvestav.mx\/wp-content\/uploads\/2026\/01\/proyecto-150x150.png 150w\" sizes=\"(max-width: 512px) 100vw, 512px\" \/>\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-cce0d05 elementor-widget elementor-widget-image\" data-id=\"cce0d05\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"image.default\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<img loading=\"lazy\" decoding=\"async\" width=\"512\" height=\"512\" src=\"https:\/\/steam.matedu.cinvestav.mx\/wp-content\/uploads\/2026\/01\/estudiante.png\" class=\"attachment-large size-large wp-image-252\" alt=\"\" srcset=\"https:\/\/steam.matedu.cinvestav.mx\/wp-content\/uploads\/2026\/01\/estudiante.png 512w, 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(\/figma)--&gt;\"><\/span><span style=\"white-space-collapse: preserve;\">Este grupo de profesores tiene como funcionamiento b\u00e1sico el an\u00e1lisis curricular de la NEM (Cordero &amp; Santos, 2025; Santos, 2022) y la proposici\u00f3n de proyectos de investigaci\u00f3n desde un punto de vista te\u00f3rico-pr\u00e1ctico, que incluya la producci\u00f3n de actividades bajo un punto de vista \u00e9tico, cultural, tecnol\u00f3gico y pr\u00e1ctico, siguiendo marcos te\u00f3ricos socioculturales sobre el aprendizaje (Camacho, Hitt &amp; Hern\u00e1ndez, 2024; Guerrero, Camacho &amp; Hitt, 2026).<\/span><\/p>\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>\n\t\t","protected":false},"excerpt":{"rendered":"<p>LAB-STEAM: Investigaci\u00f3n en Integraci\u00f3n de Ciencias y su Ense\u00f1anza Identidad Las reflexiones del DME en su 50 aniversario, lo llevaron a considerar los problemas actuales sobre la ense\u00f1anza de las ciencias bajo dos puntos de vista prioritarios. Uno que tiene que ver con la orientaci\u00f3n de la Nueva Escuela Mexicana (NEM) (Santos &amp; Cordero, 2025), [&hellip;]<\/p>\n","protected":false},"author":1,"featured_media":0,"parent":0,"menu_order":0,"comment_status":"closed","ping_status":"closed","template":"","meta":{"footnotes":""},"class_list":["post-194","page","type-page","status-publish","hentry"],"_links":{"self":[{"href":"https:\/\/steam.matedu.cinvestav.mx\/index.php\/wp-json\/wp\/v2\/pages\/194","targetHints":{"allow":["GET"]}}],"collection":[{"href":"https:\/\/steam.matedu.cinvestav.mx\/index.php\/wp-json\/wp\/v2\/pages"}],"about":[{"href":"https:\/\/steam.matedu.cinvestav.mx\/index.php\/wp-json\/wp\/v2\/types\/page"}],"author":[{"embeddable":true,"href":"https:\/\/steam.matedu.cinvestav.mx\/index.php\/wp-json\/wp\/v2\/users\/1"}],"replies":[{"embeddable":true,"href":"https:\/\/steam.matedu.cinvestav.mx\/index.php\/wp-json\/wp\/v2\/comments?post=194"}],"version-history":[{"count":43,"href":"https:\/\/steam.matedu.cinvestav.mx\/index.php\/wp-json\/wp\/v2\/pages\/194\/revisions"}],"predecessor-version":[{"id":255,"href":"https:\/\/steam.matedu.cinvestav.mx\/index.php\/wp-json\/wp\/v2\/pages\/194\/revisions\/255"}],"wp:attachment":[{"href":"https:\/\/steam.matedu.cinvestav.mx\/index.php\/wp-json\/wp\/v2\/media?parent=194"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}