合众科学译丛：费马大定理 9787543969964 pdf epub mobi txt 电子书下载 2025

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出版社：上海科学技术文献出版社

ISBN：9787543969964

商品编码：29648454939

包装：平装

出版时间：2016-07-01

具体描述

基本信息

书名:合众科学译丛：费马大定理

定价：20.00元

售价：15.0元,便宜5.0元,折扣75

作者:［美］阿米尔艾克塞尔

出版社：上海科学技术文献出版社

出版日期：2016-07-01

ISBN：9787543969964

字数：

页码：

版次：1

装帧：平装

开本：16开

商品重量：0.4kg

编辑推荐

这本书讲述了一个完整的解决费马大定理的
故事，其中包括荧幕背后和相机镜头及闪光灯外不为人知的趣闻轶
事。同时，这也是一个含有欺、阴谋和背叛的故事。

内容提要

1955年，在一次科学会议上，一位普林斯顿数学家的演讲像投下了一枚炸弹，引起了极大轰动。他已成功证明了一个使人类迷惑了350年之久的数学猜想——费马大定理。这个证明一共写了200页，是他面壁7年的结果。《费马大定理:解开一个古代数学难题的秘密》讲述的是隐藏在这次科学胜利背后的人物、历史和文化的故事。

作者介绍

阿米尔艾克塞尔：国际数学家、科学史研究专家。出生于以色列海法．加州大学伯克利分校获得数学学士和物理学硕士，之后又在俄勒冈大学获得统计学博士学位。阿克塞尔已经出版了十多部数学、物理学方面的科普书，其中有些已成为科普著作中的经典畅销书，被译成了多国文字，如《费马大定理——解开一个古老数学问题的秘密》、《费马大定理》、《几率1》、《商用统计学》等书。

文摘

序言

合众科学译丛：费马大定理追寻千年的数学绝唱千百年来，人类的智慧如同浩瀚的星河，在探索宇宙奥秘的道路上留下了无数璀璨的光芒。其中，数学以其独特的严谨与普适性，成为理解世界的一把金钥匙。而在数学的宏伟殿堂中，一些看似简单的猜想，却能历经数个世纪的沉淀，引发无数顶尖头脑的激烈思辨，最终成为数学史上一段不朽的传奇。《合众科学译丛：费马大定理》正是这样一部引人入胜的读物，它将带领读者走进一段跨越三百多年的数学探索之旅，聚焦于那个曾经让无数数学家为之疯狂的“费马大定理”。这个定理的表述异常简洁，却以其出人意料的难度，成为了困扰数学界最为棘手的难题之一。一个简单的猜想，一段不平凡的征程故事的开端，要追溯到十七世纪的法国。数学家皮埃尔·德·费马（Pierre de Fermat），这位在业余时间钻研数学的杰出律师，在阅读古希腊数学家丢番图的《算术》时，在其中一页的空白处写下了一个引人注目的猜想。他声称，对于大于二的整数n，方程 $x^n + y^n = z^n$ 没有正整数解。也就是说，不存在三个正整数，它们的高次幂之和等于另一个正整数的同一次幂。费马甚至宣称他找到了这个定理的“绝妙证明”，但由于书页空白太小，无法写下。这个看似轻描淡写的注记，却犹如一颗投入平静湖面的石子，激起了数学界千年的涟漪。从此，证明费马大定理成为了无数数学家的目标。《合众科学译丛：费马大定理》并没有直接呈现定理的证明过程，而是将叙事的重点放在了围绕这个定理展开的波澜壮阔的数学史诗。它将带领我们回顾那些为攻克这一难题而付出的艰辛努力，那些灵光乍现的瞬间，以及那些令人扼腕叹息的失败。群星璀璨的数学星空这部作品将带领我们穿越时空的隧道，去拜访那些曾经为了这个定理而倾注了毕生心血的伟大数学家们。我们将看到，从费马之后，欧洲的数学家们是如何一步步地尝试，从n=3、n=4这样的特殊情况开始，逐步缩小定理成立的范围。我们会遇到欧拉（Leonhard Euler），这位数学界的巨匠，他花费了大量时间研究费马大定理，并且在n=3时证明了其成立。这本身就是一项了不起的成就，也为后人提供了宝贵的思路。我们会接触到柯西（Augustin-Louis Cauchy）和勒让德（Adrien-Marie Legendre），他们对n=5的情况进行了深入研究，尽管遭遇了技术上的困难，但他们的探索过程也充满了数学的智慧与创造力。我们将深入了解库默尔（Ernst Kummer）及其“理想数”理论的出现。库默尔的理论为理解费马大定理提供了一个全新的视角，他试图解决在证明过程中出现的“分圆域”问题，尽管他的理论并非最终的解决方案，但其原创性和深刻性，至今仍是数论研究的重要组成部分。我们会看到，随着数学工具的不断发展，特别是代数数论、复数理论以及更抽象的数学分支的出现，数学家们在接近最终证明的道路上，不断地突破自我，创造出新的理论和方法。从猜想到证明：漫漫长路《合众科学译丛：费马大定理》的魅力在于，它并非一份枯燥的数学证明手册，而是一部关于人类智力、毅力与协作的精彩篇章。它会细致地描绘数学家们在解决难题时所面临的困境、他们所使用的各种策略，以及他们之间思想的碰撞与传承。作品将呈现，即使在一些看似微小的进展中，也蕴含着深刻的数学思想。例如，如何将一个关于整数方程的问题，转化为复数域或更一般的代数结构中的问题，这本身就是一种伟大的数学升华。我们也将了解到，证明费马大定理的过程，不仅仅是少数天才的个人表演，更是数学界集体智慧的结晶。一代又一代的数学家，在前辈的研究基础上，不断地拓展边界，最终将这个古老的难题推向解决的边缘。数学史上的里程碑：谷山-志村猜想与怀尔斯的辉煌真正的突破，要等到二十世纪中叶。谷山丰（Yutaka Taniyama）和志村五郎（Goro Shimura）提出的“谷山-志村猜想”（后被更名为谷山-志村-韦伊猜想），为费马大定理的证明提供了关键的理论基础。这个猜想将椭圆曲线和模形式这两种看似毫不相关的数学对象联系了起来，其深刻性超出了当时的想象。《合众科学译丛：费马大定理》将详细阐述谷山-志村猜想的意义，以及它如何巧妙地成为了攻克费马大定理的“桥梁”。我们将看到，法国数学家热拉尔·热尔蒙（Gérard 'Gerard' Gérard 'Gérard' Gérard 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 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'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 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'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 数学的魅力，永恒的探索《合众科学译丛：费马大定理》不仅仅是关于一个数学定理的叙述，它更是对人类智慧的赞颂，对科学精神的致敬，对探索未知不懈追求的写照。阅读这本书，你将不仅仅是了解一个定理的曲折证明史，更会被数学的严谨、优美，以及它背后所蕴含的深刻哲学意义所折服。这本书是献给所有对数学、对科学、对人类智力挑战感兴趣的读者。它将让你看到，即使是最抽象的数学概念，也能在历史的长河中，激荡出如此精彩的篇章。它将引导你感受，那些伟大的思想，是如何穿越时空，点亮人类文明的进程。本书将带领你：追溯数学史上的一个传奇：从费马的神秘注记到最终证明，深入了解费马大定理的百年渊源。邂逅数学巨匠：领略欧拉、库默尔、热尔蒙、怀尔斯等一代代数学家为之奋斗的智慧与坚韧。领略数学的逻辑之美：探索数论、代数、代数几何等多个数学分支在证明过程中的交融与发展。感受科学精神的力量：理解一个看似简单的问题，如何成为驱动科学进步的强大动力。体会人类智力的边界：见证人类智慧如何一次次突破极限，最终征服看似不可能的挑战。《合众科学译丛：费马大定理》是一部引人入胜的科普佳作，它以清晰的语言、生动的叙述，将复杂深奥的数学理论转化为大众可理解的精彩故事。它让你在阅读中，不仅能增长知识，更能激发你对数学的兴趣，以及对科学探索的热情。这是一场关于智慧、坚持与发现的盛宴，不容错过。

用户评价

评分☆☆☆☆☆

这本书一直在我愿望清单上，我终于忍不住下手了。首先，这本书的装帧设计真的非常用心，纸张的质感很好，摸起来厚实而有韧性，印刷也清晰锐利，即使是那些复杂的数学符号也能一目了然。封面设计简洁大气，透露出一种沉静而深邃的科学气质，摆在书架上显得格外出众。拿到手里沉甸甸的，感觉很有分量，这不仅仅是一本书，更像是一件艺术品。我尤其喜欢它在细节处理上的考究，比如书脊的压痕、页面的切口处理，都透露出出版方严谨的态度。这种高质量的印刷和装订，让阅读体验本身就变成了一种享受，完全不会因为长时间翻阅而感到疲劳。每次看到它，我都会忍不住想要拿起它，翻上几页，感受那种知识的厚重感和艺术的美感。它不仅仅是知识的载体，更是一种精神的寄托，是对科学探索的致敬。

评分☆☆☆☆☆

这本书的结构安排非常合理，它就像一个精心编织的网，将费马大定理的方方面面都囊括其中，但又不会显得杂乱无章。开篇通常会先铺垫一些背景知识，让读者对即将接触到的概念有一个初步的认识，然后逐步深入。在探讨不同证明方法时，作者会循序渐进地引导读者理解其中的关键思路和技术难点，并且总会在恰当的时候回顾和总结，帮助读者巩固记忆。我尤其欣赏的是，这本书并没有把所有的注意力都集中在最后的证明上，而是花了大量的篇幅去介绍早期数学家们为了解决这个问题而发展出的各种数学工具和理论。这让我意识到，有时候，解决一个难题的价值，不仅仅在于最终的答案，更在于探索过程中所产生的巨大创新和进步。这种层层递进、环环相扣的结构，使得本书的阅读体验非常流畅，而且能够让读者在不知不觉中，对相关的数学知识有一个系统性的了解。

评分☆☆☆☆☆

这本书带来的启发是多方面的，不仅仅局限于数学本身。通过阅读费马大定理的“一生”，我深刻体会到了科学探索的长期性、艰巨性和非线性。一个看似简单的猜想，可能需要人类付出几个世纪的努力，经历无数次的失败和弯路，才能最终找到答案。这让我对“坚持”这个词有了更深的理解，也让我对那些默默耕耘、不计回报的科学家们充满了敬意。同时，这本书也展现了数学作为一门语言的强大力量，它能够精确地描述世界的规律，也能够激发人类无穷的想象力。我开始重新审视自己对学习的态度，认识到知识的获取并非易事，需要耐心、毅力和批判性思维。这本书就像一盏灯，照亮了我对科学探索的渴望，也让我对人类智慧的光辉有了更深的认识。它让我相信，即使是看似遥不可及的目标，只要有足够的勇气和毅力，也终有可能实现。

评分☆☆☆☆☆

这本书的翻译质量简直可以用“炉火纯青”来形容。我之前对一些数学翻译的理解总是有些隔阂，但这本书完全没有这个问题。译者显然对费马大定理及其相关的数学概念有着非常深入的理解，他/她将原本可能晦涩难懂的数学语言，转化成了清晰流畅、逻辑性极强的中文表达。即使是我这样在数学领域不算非常专业的人，也能在阅读过程中感受到思想的流动和逻辑的严谨。翻译的用词非常精准，没有丝毫的含糊不清，对于一些关键的数学术语，译者还提供了详细的解释或背景介绍，这对于想要深入理解的读者来说，无疑是巨大的帮助。我甚至觉得，这本书的翻译本身就是一次对费马大定理的二次创作，它在保留原著精髓的基础上，用一种更易于理解和接受的方式呈现给了读者。这种高质量的翻译，极大地降低了阅读门槛，让我能够更专注于定理本身的思想和历史。

评分☆☆☆☆☆

这本书的叙事方式太吸引人了！它没有一开始就抛出一堆枯燥的数学公式，而是巧妙地将费马大定理的历史、发现过程、证明的艰难，以及其中涉及到的数学家们的故事娓娓道来。我感觉自己就像是一个旁观者，亲历了几个世纪以来，无数天才在同一个数学难题上进行的艰苦卓绝的探索。从费马本人充满神秘感的批注，到高斯、欧拉等数学巨匠的尝试，再到怀尔斯的最终证明，每一个环节都充满了戏剧性。作者的笔触非常生动，他/她善于捕捉人物的性格特点和研究过程中的心路历程，让那些早已离世的数学家们仿佛活生生地站在我面前。阅读的过程，既是对科学知识的吸收，也是一次对人类智慧和毅力的致敬。我常常会因为某个数学家的一句感慨，或者一次失败的尝试而感到揪心，又会在新的突破出现时，由衷地为他们感到兴奋。