{"id":1546,"date":"2016-09-13T12:26:30","date_gmt":"2016-09-13T09:26:30","guid":{"rendered":"https:\/\/stwww1.weizmann.ac.il\/math-rehovot\/?page_id=1546"},"modified":"2016-09-15T13:00:36","modified_gmt":"2016-09-15T10:00:36","slug":"book_archive","status":"publish","type":"page","link":"https:\/\/stweizmann.proj.ac.il\/math-rehovot\/book_archive\/","title":{"rendered":"\u05d0\u05e8\u05db\u05d9\u05d5\u05df \u05e1\u05e4\u05e8\u05d9 \u05de\u05ea\u05de\u05d8\u05d9\u05e7\u05d4 \u05de\u05e9\u05d5\u05dc\u05d1\u05ea \u05d1\u05e9\u05e0\u05d9\u05dd \u05ea\u05e9&quot;\u05e2 &#8211; \u05ea\u05e9\u05e2&quot;\u05d4 (\u05de\u05d4\u05d3\u05d5\u05e8\u05d5\u05ea \u05e0\u05d9\u05e1\u05d5\u05d9)"},"content":{"rendered":"<h2>\u05e1\u05e4\u05e8 \u05dc\u05db\u05d9\u05ea\u05d4 \u05d6<\/h2>\n<p><img fetchpriority=\"high\" decoding=\"async\" class=\"size-full wp-image-1549 alignleft\" src=\"https:\/\/stweizmann.proj.ac.il\/wp-content\/uploads\/sites\/46\/2016\/09\/Math-Cover.gif\" alt=\"\u05e9\u05dc\u05d5\u05e9\u05d4 \u05db\u05e8\u05d9\u05db\u05d5\u05ea \u05e9\u05dc \u05de\u05d4\u05d3\u05d5\u05e8\u05d5\u05ea \u05d4\u05e0\u05d9\u05e1\u05d5\u05d9 \u05e9\u05dc \u05de\u05ea\u05de\u05d8\u05d9\u05e7\u05d4 \u05de\u05e9\u05d5\u05dc\u05d1\u05ea \u05dc\u05db\u05d9\u05ea\u05d4 \u05d6\" width=\"295\" height=\"185\" \/><\/p>\n<ul>\n<li><a href=\"https:\/\/stweizmann.proj.ac.il\/math-rehovot\/book_a-archive\/\">\u05d7\u05dc\u05e7 \u05d0'<\/a><\/li>\n<li><a href=\"https:\/\/stweizmann.proj.ac.il\/math-rehovot\/book_b-archive\/\">\u05d7\u05dc\u05e7 \u05d1', \u05de\u05e1\u05dc\u05d5\u05dc \u05db\u05d7\u05d5\u05dc<\/a><\/li>\n<li><a href=\"https:\/\/stweizmann.proj.ac.il\/math-rehovot\/book_bzg-archive\/\">\u05d7\u05dc\u05e7 \u05d1', \u05de\u05e1\u05dc\u05d5\u05dc \u05d9\u05e8\u05d5\u05e7<\/a><\/li>\n<\/ul>\n<h2>\u05e1\u05e4\u05e8 \u05dc\u05db\u05d9\u05ea\u05d4 \u05d7<\/h2>\n<p><img decoding=\"async\" class=\"size-full wp-image-1551 alignleft\" src=\"https:\/\/stweizmann.proj.ac.il\/wp-content\/uploads\/sites\/46\/2016\/09\/het-Cover_old.gif\" alt=\"\u05d0\u05e8\u05d1\u05e2\u05d4 \u05db\u05e8\u05d9\u05db\u05d5\u05ea \u05e9\u05dc \u05de\u05d4\u05d3\u05d5\u05e8\u05d5\u05ea \u05d4\u05e0\u05d9\u05e1\u05d5\u05d9 \u05e9\u05dc \u05de\u05ea\u05de\u05d8\u05d9\u05e7\u05d4 \u05de\u05e9\u05d5\u05dc\u05d1\u05ea \u05dc\u05db\u05d9\u05ea\u05d4 \u05d7\" width=\"324\" height=\"185\" \/><\/p>\n<ul>\n<li><a href=\"https:\/\/stweizmann.proj.ac.il\/math-rehovot\/book_ah-archive\/\">\u05d7\u05dc\u05e7 \u05d0', \u05de\u05e1\u05dc\u05d5\u05dc \u05db\u05d7\u05d5\u05dc<\/a><\/li>\n<li><a href=\"https:\/\/stweizmann.proj.ac.il\/math-rehovot\/book_bh-archive\/\">\u05d7\u05dc\u05e7 \u05d0', \u05de\u05e1\u05dc\u05d5\u05dc \u05d9\u05e8\u05d5\u05e7<\/a><\/li>\n<li><a href=\"https:\/\/stweizmann.proj.ac.il\/math-rehovot\/book_ah_b-archive\/\">\u05d7\u05dc\u05e7 \u05d1', \u05de\u05e1\u05dc\u05d5\u05dc \u05db\u05d7\u05d5\u05dc<\/a><\/li>\n<li><a href=\"https:\/\/stweizmann.proj.ac.il\/math-rehovot\/book_bh_b-archive\/\">\u05d7\u05dc\u05e7 \u05d1', \u05de\u05e1\u05dc\u05d5\u05dc \u05d9\u05e8\u05d5\u05e7<\/a><\/li>\n<\/ul>\n<h2>\u05e1\u05e4\u05e8 \u05dc\u05db\u05d9\u05ea\u05d4 \u05d8<\/h2>\n<p><img decoding=\"async\" class=\"size-full wp-image-1555 alignleft\" src=\"https:\/\/stweizmann.proj.ac.il\/wp-content\/uploads\/sites\/46\/2016\/09\/Math_tet1-Cover-1.jpg\" alt=\"\u05db\u05e8\u05d9\u05db\u05ea \u05d4\u05e1\u05e4\u05e8 \u05de\u05ea\u05de\u05d8\u05d9\u05e7\u05d4 \u05de\u05e9\u05d5\u05dc\u05d1\u05ea \u05dc\u05db\u05d9\u05ea\u05d4, \u05d7\u05dc\u05e7 \u05d0 \u05e9\u05dc \u05d4\u05de\u05e1\u05dc\u05d5\u05dc \u05d4\u05db\u05d7\u05d5\u05dc\" width=\"152\" height=\"212\" \/><\/p>\n<ul>\n<li><a href=\"https:\/\/stweizmann.proj.ac.il\/math-rehovot\/book_at-archive\/\">\u05d7\u05dc\u05e7 \u05d0', \u05de\u05e1\u05dc\u05d5\u05dc \u05db\u05d7\u05d5\u05dc<\/a><\/li>\n<li><a href=\"https:\/\/stweizmann.proj.ac.il\/math-rehovot\/book_bt-archive\/\">\u05d7\u05dc\u05e7 \u05d0', \u05de\u05e1\u05dc\u05d5\u05dc \u05d9\u05e8\u05d5\u05e7<\/a><\/li>\n<li><a href=\"https:\/\/stweizmann.proj.ac.il\/math-rehovot\/book_at_b-archive\/\">\u05d7\u05dc\u05e7 \u05d1', \u05de\u05e1\u05dc\u05d5\u05dc \u05db\u05d7\u05d5\u05dc<\/a><\/li>\n<li><a href=\"https:\/\/stweizmann.proj.ac.il\/math-rehovot\/book_bt_b-archive\/\">\u05d7\u05dc\u05e7 \u05d1', \u05de\u05e1\u05dc\u05d5\u05dc \u05d9\u05e8\u05d5\u05e7<\/a><\/li>\n<\/ul>\n","protected":false},"excerpt":{"rendered":"<p>\u05e1\u05e4\u05e8 \u05dc\u05db\u05d9\u05ea\u05d4 \u05d6 \u05d7\u05dc\u05e7 \u05d0' \u05d7\u05dc\u05e7 \u05d1', \u05de\u05e1\u05dc\u05d5\u05dc \u05db\u05d7\u05d5\u05dc \u05d7\u05dc\u05e7 \u05d1', \u05de\u05e1\u05dc\u05d5\u05dc \u05d9\u05e8\u05d5\u05e7 \u05e1\u05e4\u05e8 \u05dc\u05db\u05d9\u05ea\u05d4 \u05d7 \u05d7\u05dc\u05e7 \u05d0', \u05de\u05e1\u05dc\u05d5\u05dc \u05db\u05d7\u05d5\u05dc \u05d7\u05dc\u05e7 \u05d0', \u05de\u05e1\u05dc\u05d5\u05dc \u05d9\u05e8\u05d5\u05e7 \u05d7\u05dc\u05e7 \u05d1', \u05de\u05e1\u05dc\u05d5\u05dc \u05db\u05d7\u05d5\u05dc \u05d7\u05dc\u05e7 \u05d1', \u05de\u05e1\u05dc\u05d5\u05dc \u05d9\u05e8\u05d5\u05e7 \u05e1\u05e4\u05e8 \u05dc\u05db\u05d9\u05ea\u05d4 \u05d8 \u05d7\u05dc\u05e7 \u05d0', \u05de\u05e1\u05dc\u05d5\u05dc \u05db\u05d7\u05d5\u05dc \u05d7\u05dc\u05e7 \u05d0', \u05de\u05e1\u05dc\u05d5\u05dc \u05d9\u05e8\u05d5\u05e7 \u05d7\u05dc\u05e7 \u05d1', \u05de\u05e1\u05dc\u05d5\u05dc \u05db\u05d7\u05d5\u05dc \u05d7\u05dc\u05e7 \u05d1', \u05de\u05e1\u05dc\u05d5\u05dc \u05d9\u05e8\u05d5\u05e7<\/p>\n","protected":false},"author":6,"featured_media":0,"parent":0,"menu_order":23,"comment_status":"closed","ping_status":"closed","template":"","meta":{"om_disable_all_campaigns":false,"_monsterinsights_skip_tracking":false,"_monsterinsights_sitenote_active":false,"_monsterinsights_sitenote_note":"","_monsterinsights_sitenote_category":0,"footnotes":""},"categories":[],"tags":[],"class_list":["post-1546","page","type-page","status-publish","hentry"],"yoast_head":"<!-- This site is optimized with the Yoast SEO plugin v27.9 - https:\/\/yoast.com\/product\/yoast-seo-wordpress\/ -->\n<title>\u05d0\u05e8\u05db\u05d9\u05d5\u05df \u05e1\u05e4\u05e8\u05d9 \u05de\u05ea\u05de\u05d8\u05d9\u05e7\u05d4 \u05de\u05e9\u05d5\u05dc\u05d1\u05ea \u05d1\u05e9\u05e0\u05d9\u05dd \u05ea\u05e9&quot;\u05e2 - \u05ea\u05e9\u05e2&quot;\u05d4 (\u05de\u05d4\u05d3\u05d5\u05e8\u05d5\u05ea \u05e0\u05d9\u05e1\u05d5\u05d9) - \u05de\u05ea\u05de\u05d8\u05d9\u05e7\u05d4 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