{"id":15751,"date":"2024-02-20T14:20:56","date_gmt":"2024-02-20T14:20:56","guid":{"rendered":"https:\/\/www.univ-usto.dz\/faculte\/fac-mathinfo\/?page_id=15751"},"modified":"2024-04-16T10:13:00","modified_gmt":"2024-04-16T10:13:00","slug":"faculty-statistics","status":"publish","type":"page","link":"https:\/\/www.univ-usto.dz\/faculte\/fac-mathinfo\/en\/faculty-statistics\/","title":{"rendered":"Faculty statistics"},"content":{"rendered":"\t\t<div data-elementor-type=\"wp-page\" data-elementor-id=\"15751\" class=\"elementor elementor-15751\">\n\t\t\t\t\t\t<section class=\"elementor-section elementor-top-section elementor-element elementor-element-703bbe4 elementor-section-boxed elementor-section-height-default elementor-section-height-default\" data-id=\"703bbe4\" data-element_type=\"section\" data-e-type=\"section\">\n\t\t\t\t\t\t<div class=\"elementor-container elementor-column-gap-default\">\n\t\t\t\t\t<div class=\"elementor-column elementor-col-33 elementor-top-column elementor-element elementor-element-62c2c43\" data-id=\"62c2c43\" data-element_type=\"column\" data-e-type=\"column\">\n\t\t\t<div class=\"elementor-widget-wrap elementor-element-populated\">\n\t\t\t\t\t\t<div class=\"elementor-element elementor-element-4d443d6 elementor-widget elementor-widget-wp-widget-bellows_navigation_widget\" data-id=\"4d443d6\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"wp-widget-bellows_navigation_widget.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<nav id=\"bellows-main-252\" class=\"bellows bellows-nojs bellows-main bellows-source-menu bellows-align-center bellows-skin-vanilla bellows-type-\"><ul id=\"menu-faculty\" class=\"bellows-nav\" data-bellows-config=\"main\"><li id=\"menu-item-15792\" class=\"bellows-menu-item bellows-menu-item-type-post_type bellows-menu-item-object-page bellows-menu-item-15792 bellows-item-level-0\"><a  href=\"https:\/\/www.univ-usto.dz\/faculte\/fac-mathinfo\/en\/our-faculty\/\" class=\"bellows-target\"><span class=\"bellows-target-title bellows-target-text\">Our faculty<\/span><\/a><\/li>\n<li id=\"menu-item-15796\" class=\"bellows-menu-item bellows-menu-item-type-post_type bellows-menu-item-object-page bellows-menu-item-15796 bellows-item-level-0\"><a  href=\"https:\/\/www.univ-usto.dz\/faculte\/fac-mathinfo\/en\/dean-welcome-message\/\" class=\"bellows-target\"><span class=\"bellows-target-title bellows-target-text\">Dean welcome message<\/span><\/a><\/li>\n<li id=\"menu-item-15795\" class=\"bellows-menu-item bellows-menu-item-type-post_type bellows-menu-item-object-page bellows-menu-item-15795 bellows-item-level-0\"><a  href=\"https:\/\/www.univ-usto.dz\/faculte\/fac-mathinfo\/en\/organization-structure\/\" class=\"bellows-target\"><span class=\"bellows-target-title bellows-target-text\">Organizational Chart\u00a0<\/span><\/a><\/li>\n<li id=\"menu-item-15794\" class=\"bellows-menu-item bellows-menu-item-type-post_type bellows-menu-item-object-page bellows-menu-item-15794 bellows-item-level-0\"><a  href=\"https:\/\/www.univ-usto.dz\/faculte\/fac-mathinfo\/en\/administrative-staff\/\" class=\"bellows-target\"><span class=\"bellows-target-title bellows-target-text\">Administrative staff<\/span><\/a><\/li>\n<li id=\"menu-item-15793\" class=\"bellows-menu-item bellows-menu-item-type-post_type bellows-menu-item-object-page bellows-menu-item-15793 bellows-item-level-0\"><a  href=\"https:\/\/www.univ-usto.dz\/faculte\/fac-mathinfo\/en\/faculty-statistics\/\" class=\"bellows-target\"><span class=\"bellows-target-title bellows-target-text\">Faculty statistics<\/span><\/a><\/li>\n<\/ul><\/nav>\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t<div class=\"elementor-column elementor-col-66 elementor-top-column elementor-element elementor-element-eff045f\" data-id=\"eff045f\" data-element_type=\"column\" 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