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RSS/ATOM µ­»ö (78881)

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À¹»³Àµ¿ÎʸÉô²Ê³ØÂç¿Ãµ­¼Ô²ñ¸«Ï¿¡ÊÎáÏÂ6ǯ9·î24Æü¡Ë  from ʸÉô²Ê³Ø¾Ê¡¡¿·Ãå¾ðÊó  (2024-9-24 19:12) 

Âè92²ó¼Ò²ñÊݾ㿳µÄ²ñǯ¶â¿ôÍýÉô²ñ¡¡µÄ»öÏ¿  from ¸üÀ¸Ï«Æ¯¾Ê¿·Ãå¾ðÊó  (2024-9-24 17:44) 

Âè90²ó¼Ò²ñÊݾ㿳µÄ²ñǯ¶â¿ôÍýÉô²ñ¡¡»ñÎÁ  from ¸üÀ¸Ï«Æ¯¾Ê¿·Ãå¾ðÊó  (2024-9-24 17:33) 

ÎáÏ£¶Ç¯ÅÙÂ裵²ó°åÌôÉÊÅù°ÂÁ´ÂкöÉô²ñ°ÂÁ´ÂкöÄ´ºº²ñ µÄ»öÏ¿  from ¸üÀ¸Ï«Æ¯¾Ê¿·Ãå¾ðÊó  (2024-9-24 17:22) 

2024ǯ7·î8Æü¡¡Âè113²ó¼Ò²ñÊݾ㿳µÄ²ñ²ð¸îÊݸ±Éô²ñ¡¡µÄ»öÏ¿  from ¸üÀ¸Ï«Æ¯¾Ê¿·Ãå¾ðÊó  (2024-9-24 17:14) 

Âè373²óϫƯÀ¯ºö¿³µÄ²ñ¿¦¶È°ÂÄêʬ²Ê²ñϫƯÎϼûµëÀ©ÅÙÉô²ñ¡¡µÄ»öÏ¿  from ¸üÀ¸Ï«Æ¯¾Ê¿·Ãå¾ðÊó  (2024-9-24 17:00) 

°Õ¸«¾·ÀÁ¤Ë´Ø¤¹¤ë¸ø¼¨¡Ê¿Í¸ýưÂÖÄ´ºº¥Ç¡¼¥¿¥×¥í¥»¥Ã¥·¥ó¥°¥·¥¹¥Æ¥à¤ÎICD-11 ŬÍѤ˷¸¤ë¹©Äø´ÉÍý»Ù±ç¶È̳°ì¼  from ¸üÀ¸Ï«Æ¯¾Ê¿·Ãå¾ðÊó  (2024-9-24 15:01) 

Intuitionistic Type Theory  from Stanford Encyclopedia of Philosophy  (2024-9-24 14:02) 
[Revised entry by Peter Dybjer and Erik Palmgren on September 23, 2024. Changes to: Main text, Bibliography] Intuitionistic type theory (also constructive type theory or Martin-Lof type theory) is a formal logical system and philosophical foundation for constructive mathematics. It is a full-scale system which aims to play a similar role for constructive mathematics as Zermelo-Fraenkel Set Theory does for classical mathematics. It is based on the...
¡ÖÂè72²ó¡¡Ï«Æ¯À¯ºö¿³µÄ²ñ¸ÛÍѴĶ­¡¦¶ÑÅùʬ²Ê²ñ¡×¡Ê¥Ï¥¤¥Ö¥ê¥Ã¥É²ñµÄ¡Ë¤ò³«ºÅ¤·¤Þ¤¹¡Ê³«ºÅ°ÆÆâ¡Ë  from ¸üÀ¸Ï«Æ¯¾Ê¿·Ãå¾ðÊó  (2024-9-24 14:00) 

¡Ö¸¦µæ³«È¯¤Ë·¸¤ë¼ç̳Âç¿Ã¤¬Äê¤á¤ë¿Í¤ÎÀ¸Ì¿¼ã¤·¤¯¤Ï¿ÈÂΤÎÊݸî¤Î¤¿¤á¤ÎÁ¼ÃÖËô¤ÏÈó¾ïºÒ³²¤ËÂФ¹¤ë±þµÞ¤ÎÁ¼ÃÖ  from ʸÉô²Ê³Ø¾Ê¡¡¿·Ãå¾ðÊó  (2024-9-24 14:00) 




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