黎明前的黑暗。。。。
?最近中西方相对论阵营又发起一场对相对论的捍卫战。。。。
首先,中方阵营的表现是一如既往地简单粗暴:让科普大军在他们的节目中貌似无意地再来一波对相对论之伟大的宣传。。。。
同时,西方阵营则表现得要圆滑得多:他们开始声称因为相对论违反了对称性原理,所以从理论上看在空间整体来说相对论错了。。。。这听起来似乎[
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戴榕菁
与人们所熟悉的可以用具体数值表达的社会经济和环境指数不同,本文所要讨论的是一种至少目前来说还难以通过数据采样来计算出具体数值但又实实在在地直接影响着世界各地的政治经济文化的发展,影响着地球生态环境的变迁,影响着人类文明的生存和发展的非常抽象的指数。我这里将它命名为“社会资源与人力正向匹配指数”。之所以用到“指数”[
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戴榕菁
20世纪哲学物理学及数学界出现的混乱(这里特别强调是混乱而不是正常的出错)给这个世界留下的一大教训是:中学教育非常重要。
20世纪位于世界学术顶端的专家们所犯下的造极大混乱的错误中有很多是一名优秀的中学生在平时作业或考试中会避免发生的错误。。。。比如,中学生知道1/0没有意义,但20世纪数学家认为那是意义的,仅仅因为19世纪的康托给无穷大[
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20世纪不但哲学物理学一地鸡毛,连数学都一地鸡毛(参见【[1]】)。。。。唯一亮眼的是科技,而这也是中国能快速赶上的一个重要原因----过去两千多年里科技或者说工匠技术一直是中国人的强项。。。。地震仪,混天仪,报时钟,都江堰,赵构桥,四大发明,等等。。。。工匠技术是一种存在于民族血液中的文化基因,哪怕曾经由于哲学科学的落后出现了技不如人,一旦[
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)
戴榕菁
前文“哲学无穷大与数学无穷大”【[1]】中提到在academia.edu的GMJackson的一篇试图将康托关于无穷大的错误理论合理化的题为“WhyDifferentInfinitiesAreReallyEqual”的文章的讨论中,我指出在哲学上无穷大是一个标志着大于任何一个数的概念,而在数学上无穷大则是基于哲学的无穷大概念的度量,而不同背景条件下的数学无穷大的度量意义是不同的,因此数学上的[
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戴榕菁
一.读书之难
读书不但是学童上学第一天就要接受的训练,而且是今天很多家长给学龄前儿童就为孩子安排的必备课。相应地,自古以来对于满腹经纶的学者来说,从不会有人把读书看作是他们的一个弱点。一般来说,读书确实也不难。比如,就算是初初接触过中文的人,也能在饭店读懂各式各样的的菜单;世界各地的科技人员即便不能流畅地用英文进行交流的话[
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![](/upload/album/a5/e5/b8/7a730b8200863iellyQG.png)
戴榕菁
在推翻相对论且指出量子力学的理论基础存在着严重问题(参见【[1]】)之后,尽管有关量子理论还有很多问题需要讨论,我打算将对于量子理论的探讨暂且放一放而先看一下20世纪物理学的另一大领域----天体物理学。过去两周里我主要的调研对象为与天体物理有关的内容。。。。两周过去后,感到天体物理比其它任何一个领域都要复杂得太多了。且不说天体物理的[
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本世纪初,当股市正发烧地红火的时候,坊间曾流传着当时发生一个未来人的故事。说是联邦调查局抓了一个人,该人用很少的钱买股票,短时间内赚了天价的回报。联邦调查局怀疑他有内线交易,结果找不到任何有内线交易的证据,而该人声称他来自未来所以知道股市的涨落历史;然后不久该人就从联邦调查局的监控下消失了。
鉴于那个传说说的是当时发生的事情,而且[
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一次挤牙膏式的听证会
2024-11-13日美国众议院共和民主两党共同又举办了一次有关UFO的公开听证会【[1]】。与美国会之前举办过的几次公开听证会(特别是2023年的爆料听证会)相比,我个人感觉这次要逊色得多。与会者多次提到新当选的川普承诺要公布与UFO有关的信息这一点让我感觉似乎是要赶在新一任国会上任之前匆忙来一次象征性会议而已。
总的来说,我感到有些失[
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哲学无穷大与数学无穷大
戴榕菁
Academia.edu的那位曾经因为我指出了希尔伯特的第一问题也就是所谓的康托连续性假说根本不成立而恼羞成怒将我赶出(他邀请我参加的)讨论【[1],[2],[3],[4],[5],[6],[7]】但后来又促成了我的一个数学定理【[8],[9]】的Jackson这两天又邀请我去参加他的一篇题为“WhyDifferentInfinitiesAreReallyEqual”的讨论【[10]】。
从文章标题就可以看出这家伙[
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