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大数域原理

大数域原理

勇 王 / 查理 王 / 進 王

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Editorial:
壹田出版
Año de edición:
2022
Materia
Matemáticas
ISBN:
9781949736489
98,16 €
IVA incluido
Disponible

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本书是作者一系列无穷大探索发现的原创原著。 [0,1]区间里分数的个数有无穷多个；数轴上整数的个数也有无穷多个。都是无穷多，那么，究竟是分数的个数多还是整数的个数多呢？连续统的回答是一样多。 人类文明有史以来，面对发散无穷大，人类一直望而却步，束手无策。100多年前希尔伯特开列出23个世纪数学难题，排名第一的是康托尔的连续统问题(哥德巴赫猜想和黎曼猜想排名第八)，也是基础数学里最困难和最有争议的问题。上个世纪哥德尔曾经证明，连续统问题在现有数学框架下无解。究竟在何种框架下才有解，至今人们依旧茫然无知。连续统问题第一次拉开人类探索发散无穷大的帷幕。无穷大探索的本质是数的探索。数的实质迷惑了人类5000多年，分数集合的基数问题困扰人类100多年。 本书作者遵循伟大思想家老子和庄子的哲学原理，深入研究人类思想发展史和数学发展史，深刻分析康托尔无穷大理论的哲学基础，深刻分析数的来龙去脉，采用全新思维方式和强大的现代计算机技术，在人类历史上第一次发现了分数数域生成率大常数Q，发现了分数数域基数的通项公式，发现了不为人知的数的更宏大的基础底盘--基数数域，构建了以大常数Q为基础统一整合所有无穷大大数域的大一统数学，发现了连续统问题只有在大数域理论框架下才能彻底破解的根本原因，指出了现代数学基础理论--康托尔集合论的哲学基础缺失以及致命基因缺陷和重大原则性错误。作者更从哲学高度深刻分析欧几里得等量公理和皮亚诺算术公理的优缺点以及局限和缺陷，进一步创建了大数域公理体系，为大数域理论提供完整的基础理论支柱和框架，为发散无穷大探索作出了体系性贡献。 作者希望大常数Q的发现能引起全世界热爱科学和数学的勇士们的兴趣，加入计算大常数Q在1010, 10100，101000以及10的更高次方的长征探险队伍，为人类提升蓝星文明等级和寻找特斯拉预言的打开宇宙天门的钥匙助一臂之力。 本书以科普方式深入浅出阐述作者的一系列原创发现，适合中学以上文化的读者阅读。

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