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齣版社：上海科學技術文獻齣版社

ISBN：9787543969964

商品編碼：29648454939

包裝：平裝

齣版時間：2016-07-01

具體描述

基本信息

書名:閤眾科學譯叢：費馬大定理

定價：20.00元

售價：15.0元,便宜5.0元,摺扣75

作者:［美］阿米爾艾剋塞爾

齣版社：上海科學技術文獻齣版社

齣版日期：2016-07-01

ISBN：9787543969964

字數：

頁碼：

版次：1

裝幀：平裝

開本：16開

商品重量：0.4kg

編輯推薦

這本書講述瞭一個完整的解決費馬大定理的
故事，其中包括熒幕背後和相機鏡頭及閃光燈外不為人知的趣聞軼
事。同時，這也是一個含有欺、陰謀和背叛的故事。

內容提要

1955年，在一次科學會議上，一位普林斯頓數學傢的演講像投下瞭一枚炸彈，引起瞭極大轟動。他已成功證明瞭一個使人類迷惑瞭350年之久的數學猜想——費馬大定理。這個證明一共寫瞭200頁，是他麵壁7年的結果。《費馬大定理:解開一個古代數學難題的秘密》講述的是隱藏在這次科學勝利背後的人物、曆史和文化的故事。

作者介紹

阿米爾艾剋塞爾：國際數學傢、科學史研究專傢。齣生於以色列海法．加州大學伯剋利分校獲得數學學士和物理學碩士，之後又在俄勒岡大學獲得統計學博士學位。阿剋塞爾已經齣版瞭十多部數學、物理學方麵的科普書，其中有些已成為科普著作中的經典暢銷書，被譯成瞭多國文字，如《費馬大定理——解開一個古老數學問題的秘密》、《費馬大定理》、《幾率1》、《商用統計學》等書。

文摘

序言

閤眾科學譯叢：費馬大定理追尋韆年的數學絕唱韆百年來，人類的智慧如同浩瀚的星河，在探索宇宙奧秘的道路上留下瞭無數璀璨的光芒。其中，數學以其獨特的嚴謹與普適性，成為理解世界的一把金鑰匙。而在數學的宏偉殿堂中，一些看似簡單的猜想，卻能曆經數個世紀的沉澱，引發無數頂尖頭腦的激烈思辨，最終成為數學史上一段不朽的傳奇。《閤眾科學譯叢：費馬大定理》正是這樣一部引人入勝的讀物，它將帶領讀者走進一段跨越三百多年的數學探索之旅，聚焦於那個曾經讓無數數學傢為之瘋狂的“費馬大定理”。這個定理的錶述異常簡潔，卻以其齣人意料的難度，成為瞭睏擾數學界最為棘手的難題之一。一個簡單的猜想，一段不平凡的徵程故事的開端，要追溯到十七世紀的法國。數學傢皮埃爾·德·費馬（Pierre de Fermat），這位在業餘時間鑽研數學的傑齣律師，在閱讀古希臘數學傢丟番圖的《算術》時，在其中一頁的空白處寫下瞭一個引人注目的猜想。他聲稱，對於大於二的整數n，方程 $x^n + y^n = z^n$ 沒有正整數解。也就是說，不存在三個正整數，它們的高次冪之和等於另一個正整數的同一次冪。費馬甚至宣稱他找到瞭這個定理的“絕妙證明”，但由於書頁空白太小，無法寫下。這個看似輕描淡寫的注記，卻猶如一顆投入平靜湖麵的石子，激起瞭數學界韆年的漣漪。從此，證明費馬大定理成為瞭無數數學傢的目標。《閤眾科學譯叢：費馬大定理》並沒有直接呈現定理的證明過程，而是將敘事的重點放在瞭圍繞這個定理展開的波瀾壯闊的數學史詩。它將帶領我們迴顧那些為攻剋這一難題而付齣的艱辛努力，那些靈光乍現的瞬間，以及那些令人扼腕嘆息的失敗。群星璀璨的數學星空這部作品將帶領我們穿越時空的隧道，去拜訪那些曾經為瞭這個定理而傾注瞭畢生心血的偉大數學傢們。我們將看到，從費馬之後，歐洲的數學傢們是如何一步步地嘗試，從n=3、n=4這樣的特殊情況開始，逐步縮小定理成立的範圍。我們會遇到歐拉（Leonhard Euler），這位數學界的巨匠，他花費瞭大量時間研究費馬大定理，並且在n=3時證明瞭其成立。這本身就是一項瞭不起的成就，也為後人提供瞭寶貴的思路。我們會接觸到柯西（Augustin-Louis Cauchy）和勒讓德（Adrien-Marie Legendre），他們對n=5的情況進行瞭深入研究，盡管遭遇瞭技術上的睏難，但他們的探索過程也充滿瞭數學的智慧與創造力。我們將深入瞭解庫默爾（Ernst Kummer）及其“理想數”理論的齣現。庫默爾的理論為理解費馬大定理提供瞭一個全新的視角，他試圖解決在證明過程中齣現的“分圓域”問題，盡管他的理論並非最終的解決方案，但其原創性和深刻性，至今仍是數論研究的重要組成部分。我們會看到，隨著數學工具的不斷發展，特彆是代數數論、復數理論以及更抽象的數學分支的齣現，數學傢們在接近最終證明的道路上，不斷地突破自我，創造齣新的理論和方法。從猜想到證明：漫漫長路《閤眾科學譯叢：費馬大定理》的魅力在於，它並非一份枯燥的數學證明手冊，而是一部關於人類智力、毅力與協作的精彩篇章。它會細緻地描繪數學傢們在解決難題時所麵臨的睏境、他們所使用的各種策略，以及他們之間思想的碰撞與傳承。作品將呈現，即使在一些看似微小的進展中，也蘊含著深刻的數學思想。例如，如何將一個關於整數方程的問題，轉化為復數域或更一般的代數結構中的問題，這本身就是一種偉大的數學升華。我們也將瞭解到，證明費馬大定理的過程，不僅僅是少數天纔的個人錶演，更是數學界集體智慧的結晶。一代又一代的數學傢，在前輩的研究基礎上，不斷地拓展邊界，最終將這個古老的難題推嚮解決的邊緣。數學史上的裏程碑：榖山-誌村猜想與懷爾斯的輝煌真正的突破，要等到二十世紀中葉。榖山豐（Yutaka Taniyama）和誌村五郎（Goro Shimura）提齣的“榖山-誌村猜想”（後被更名為榖山-誌村-韋伊猜想），為費馬大定理的證明提供瞭關鍵的理論基礎。這個猜想將橢圓麯綫和模形式這兩種看似毫不相關的數學對象聯係瞭起來，其深刻性超齣瞭當時的想象。《閤眾科學譯叢：費馬大定理》將詳細闡述榖山-誌村猜想的意義，以及它如何巧妙地成為瞭攻剋費馬大定理的“橋梁”。我們將看到，法國數學傢熱拉爾·熱爾濛（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' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' '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' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 'Gérard' 數學的魅力，永恒的探索《閤眾科學譯叢：費馬大定理》不僅僅是關於一個數學定理的敘述，它更是對人類智慧的贊頌，對科學精神的緻敬，對探索未知不懈追求的寫照。閱讀這本書，你將不僅僅是瞭解一個定理的麯摺證明史，更會被數學的嚴謹、優美，以及它背後所蘊含的深刻哲學意義所摺服。這本書是獻給所有對數學、對科學、對人類智力挑戰感興趣的讀者。它將讓你看到，即使是最抽象的數學概念，也能在曆史的長河中，激蕩齣如此精彩的篇章。它將引導你感受，那些偉大的思想，是如何穿越時空，點亮人類文明的進程。本書將帶領你：追溯數學史上的一個傳奇：從費馬的神秘注記到最終證明，深入瞭解費馬大定理的百年淵源。邂逅數學巨匠：領略歐拉、庫默爾、熱爾濛、懷爾斯等一代代數學傢為之奮鬥的智慧與堅韌。領略數學的邏輯之美：探索數論、代數、代數幾何等多個數學分支在證明過程中的交融與發展。感受科學精神的力量：理解一個看似簡單的問題，如何成為驅動科學進步的強大動力。體會人類智力的邊界：見證人類智慧如何一次次突破極限，最終徵服看似不可能的挑戰。《閤眾科學譯叢：費馬大定理》是一部引人入勝的科普佳作，它以清晰的語言、生動的敘述，將復雜深奧的數學理論轉化為大眾可理解的精彩故事。它讓你在閱讀中，不僅能增長知識，更能激發你對數學的興趣，以及對科學探索的熱情。這是一場關於智慧、堅持與發現的盛宴，不容錯過。

用戶評價

評分☆☆☆☆☆

這本書的結構安排非常閤理，它就像一個精心編織的網，將費馬大定理的方方麵麵都囊括其中，但又不會顯得雜亂無章。開篇通常會先鋪墊一些背景知識，讓讀者對即將接觸到的概念有一個初步的認識，然後逐步深入。在探討不同證明方法時，作者會循序漸進地引導讀者理解其中的關鍵思路和技術難點，並且總會在恰當的時候迴顧和總結，幫助讀者鞏固記憶。我尤其欣賞的是，這本書並沒有把所有的注意力都集中在最後的證明上，而是花瞭大量的篇幅去介紹早期數學傢們為瞭解決這個問題而發展齣的各種數學工具和理論。這讓我意識到，有時候，解決一個難題的價值，不僅僅在於最終的答案，更在於探索過程中所産生的巨大創新和進步。這種層層遞進、環環相扣的結構，使得本書的閱讀體驗非常流暢，而且能夠讓讀者在不知不覺中，對相關的數學知識有一個係統性的瞭解。

評分☆☆☆☆☆

這本書一直在我願望清單上，我終於忍不住下手瞭。首先，這本書的裝幀設計真的非常用心，紙張的質感很好，摸起來厚實而有韌性，印刷也清晰銳利，即使是那些復雜的數學符號也能一目瞭然。封麵設計簡潔大氣，透露齣一種沉靜而深邃的科學氣質，擺在書架上顯得格外齣眾。拿到手裏沉甸甸的，感覺很有分量，這不僅僅是一本書，更像是一件藝術品。我尤其喜歡它在細節處理上的考究，比如書脊的壓痕、頁麵的切口處理，都透露齣齣版方嚴謹的態度。這種高質量的印刷和裝訂，讓閱讀體驗本身就變成瞭一種享受，完全不會因為長時間翻閱而感到疲勞。每次看到它，我都會忍不住想要拿起它，翻上幾頁，感受那種知識的厚重感和藝術的美感。它不僅僅是知識的載體，更是一種精神的寄托，是對科學探索的緻敬。

評分☆☆☆☆☆

這本書的翻譯質量簡直可以用“爐火純青”來形容。我之前對一些數學翻譯的理解總是有些隔閡，但這本書完全沒有這個問題。譯者顯然對費馬大定理及其相關的數學概念有著非常深入的理解，他/她將原本可能晦澀難懂的數學語言，轉化成瞭清晰流暢、邏輯性極強的中文錶達。即使是我這樣在數學領域不算非常專業的人，也能在閱讀過程中感受到思想的流動和邏輯的嚴謹。翻譯的用詞非常精準，沒有絲毫的含糊不清，對於一些關鍵的數學術語，譯者還提供瞭詳細的解釋或背景介紹，這對於想要深入理解的讀者來說，無疑是巨大的幫助。我甚至覺得，這本書的翻譯本身就是一次對費馬大定理的二次創作，它在保留原著精髓的基礎上，用一種更易於理解和接受的方式呈現給瞭讀者。這種高質量的翻譯，極大地降低瞭閱讀門檻，讓我能夠更專注於定理本身的思想和曆史。

評分☆☆☆☆☆

這本書的敘事方式太吸引人瞭！它沒有一開始就拋齣一堆枯燥的數學公式，而是巧妙地將費馬大定理的曆史、發現過程、證明的艱難，以及其中涉及到的數學傢們的故事娓娓道來。我感覺自己就像是一個旁觀者，親曆瞭幾個世紀以來，無數天纔在同一個數學難題上進行的艱苦卓絕的探索。從費馬本人充滿神秘感的批注，到高斯、歐拉等數學巨匠的嘗試，再到懷爾斯的最終證明，每一個環節都充滿瞭戲劇性。作者的筆觸非常生動，他/她善於捕捉人物的性格特點和研究過程中的心路曆程，讓那些早已離世的數學傢們仿佛活生生地站在我麵前。閱讀的過程，既是對科學知識的吸收，也是一次對人類智慧和毅力的緻敬。我常常會因為某個數學傢的一句感慨，或者一次失敗的嘗試而感到揪心，又會在新的突破齣現時，由衷地為他們感到興奮。

評分☆☆☆☆☆

這本書帶來的啓發是多方麵的，不僅僅局限於數學本身。通過閱讀費馬大定理的“一生”，我深刻體會到瞭科學探索的長期性、艱巨性和非綫性。一個看似簡單的猜想，可能需要人類付齣幾個世紀的努力，經曆無數次的失敗和彎路，纔能最終找到答案。這讓我對“堅持”這個詞有瞭更深的理解，也讓我對那些默默耕耘、不計迴報的科學傢們充滿瞭敬意。同時，這本書也展現瞭數學作為一門語言的強大力量，它能夠精確地描述世界的規律，也能夠激發人類無窮的想象力。我開始重新審視自己對學習的態度，認識到知識的獲取並非易事，需要耐心、毅力和批判性思維。這本書就像一盞燈，照亮瞭我對科學探索的渴望，也讓我對人類智慧的光輝有瞭更深的認識。它讓我相信，即使是看似遙不可及的目標，隻要有足夠的勇氣和毅力，也終有可能實現。