– 何去何從？未曾生我誰是我，生我之時我是誰？Where Do We Come From? What Are We? Where Are We Going?
Search TagX on Google View all posts tagged as Tagx Find TagX related info in WikiPedia PALMER, K. (2002) Meta-Systems…
PALMER, K. (2001) Systems Theory for Systems Engineers https://www.academia.edu/3795656/Schemas_Theory_Systems_Theory In: Anti-thesis pp. 1–17. Academia.edu, Comments：http://www.yinyangbalance.asia/blog/schemas-theory-systems-theory-by-kent-palmer/2753/.
PALMER, K. (2002) Form Theory for Form Engineers https://www.academia.edu/3795694/Schemas_Theory_Form_Theory In: Anti-thesis pp. 83–97. Academia.edu, Comments: http://www.yinyangbalance.asia/blog/schemas-theory-form-theory-by-kent-palmer/2774/.
PALMER, K. (2002) Pattern Theory for Pattern Engineers https://www.academia.edu/3795681/Schemas_Theory_World_Theory In: Anti-thesis pp. 64–82. Academia.edu, Comments: http://www.yinyangbalance.asia/blog/schemas-theory-pattern-theory-by-kent-palmer/2770/.
PALMER, K. (2002) Monad Theory for Monad Engineers https://www.academia.edu/3795700/Schemas_Theory_Monad_Theory In: Anti-thesis pp. 117–150. Academia.edu, Comments:http://www.yinyangbalance.asia/blog/schemas-theory-monad-theory-by-kent-palmer/2782/.
PALMER, K. (2002) Facet Theory for Facet Engineers https://www.academia.edu/3795703/Schemas_Theory_Facet_Theory In: Anti-thesis pp. 151–166. Academia.edu, Comments: http://www.yinyangbalance.asia/blog/schemas-theory-facet-theory-by-kent-palmer/2785/.
PALMER, K. (2002) Schemas Theory for Schemas Engineers https://www.academia.edu/3795667/Schemas_Theory_Schemas_Theory_Introduction In: Anti-thesis pp. 34–45. Academia.edu, Comments: http://www.yinyangbalance.asia/blog/schemas-theory-schemas-theory-introduction-by-kent-palmer/2762/.
Language:Chinese.Chinese traditional culture Classics Collections : Luo Jing Yun
《中医数学诊断学》内含623个症状病组2481种病。第一篇诊断是重点，患者依据自己的症状到目录找到病组，再翻到诊卡所在页——取卡，而后再问诊、打点、统计（电脑诊病用复制、粘贴代替统计）、找大，就可以诊出病名。诊断出病名后，依据病名序号到第二篇治疗，第一章查找治则和方剂名称：再到第二章查找方剂的具体用药，开出处方。第三篇是理论基础，介绍了数学诊断学的学科支撑体系及相关20余门现代科学基础理论知识，只要你读了，就会有惊喜的收获。
本书共六章,分别为绪论、数学的萌芽时期、初等数学时期、近代数学时期、现代数学时期和数学常识,其中包括解析几何的诞生、微积分的兴起与繁荣、概率论的起源与发展、代数学的前进等.
There are six chapters in this book, which are introduction, mathematics sprouting, elementary mathematics, modern mathematics, modern mathematics, and mathematics. These include the birth of analytical geometry, the rise and prosperity of calculus, and the origin and development of probability theory. , advancement of algebra and so on.
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