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81. On Bernoullian numbers and Fermat's
 
82. Who Proved Fermat's Theorem
 
83. Fermat's last theorem: Rigid proof
84. Theorem: Mathematics, Statement
 
85. THE WORLD'S MOST FAMOUS MATH PROBLEM
 
86. Free Fermats Last Theorem Banner
87. Wieferich Prime: Prime Number,
88. Zhi-Wei Sun: Number Theory, Group
 
89. Proceedings of the Seminar on
 
90. Free Fermats Last Theorem Poster
91. Pseudoprime: Probable Prime, Integer,
 
92. Fermat's Last Theorem.
 
93. The twentieth Fermat number is
 
94. Dr. Charles Cyrus Grant's solution
 
95. A binary arithmetic for the Fermat
 
96. Fermat"s Last Theorem The Story
 
97. Famous Problems of Elementary
 
98. FERMAT'S LAST THEOREM. Unlocking
 
99. Fermat's Last Theorem: Report
 
100. The last theorem of Pierre Fermat:

81. On Bernoullian numbers and Fermat's last theorem
by Harry Schultz Vandiver
 Unknown Binding: Pages (1936)

Asin: B0008C9QS2
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82. Who Proved Fermat's Theorem
 Unknown Binding: Pages

Isbn: 0691059810
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83. Fermat's last theorem: Rigid proof by elementary algebra, also dissertation on test for primes and recurring decimals
by M Cashmore
 Unknown Binding: 63 Pages (1916)

Asin: B000880L9Y
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84. Theorem: Mathematics, Statement (logic), Mathematical Proof, Axiom, Deductive System, Premise, Deductive Reasoning, Propositional Calculus, Fermat's Last Theorem, Indicative Conditional
Paperback: 116 Pages (2010-02-03)
list price: US$54.00
Isbn: 6130352441
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Editorial Review

Product Description
High Quality Content by WIKIPEDIA articles! In mathematics, a theorem is a statement which has been proved on the basis of previously established statements, such as other theorems, and previously accepted statements, such as axioms. The derivation of a theorem is often interpreted as a proof of the truth of the resulting expression, but different deductive systems can yield other interpretations, depending on the meanings of the derivation rules. The proofs of theorems have two components, called the hypotheses and the conclusions. The proof of a mathematical theorem is a logical argument demonstrating that the conclusions are a necessary consequence of the hypotheses, in the sense that if the hypotheses are true then the conclusions must also be true, without any further assumptions. The concept of a theorem is therefore fundamentally deductive, in contrast to the notion of a scientific theory, which is empirical. ... Read more


85. THE WORLD'S MOST FAMOUS MATH PROBLEM THE PROOF OF FERMAT'S LAST THEOREM ETC.
by Marilyn Vos Savant
 Paperback: Pages (1993-01-01)

Asin: B002F9EFYQ
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86. Free Fermats Last Theorem Banner
by Simon Singh
 Hardcover: Pages (1997-05-15)

Isbn: 1857027590
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87. Wieferich Prime: Prime Number, Fermat's Little Theorem, Arthur Wieferich,Fermat's Last Theorem, N. G. W. H. Beeger, Conjecture,Wilson Prime, Root of Unity, Uniform Distribution (discrete)
Paperback: 116 Pages (2010-02-03)
list price: US$55.00
Isbn: 6130360711
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Editorial Review

Product Description
High Quality Content by WIKIPEDIA articles! In number theory, a Wieferich prime is a prime number p such that p2 divides 2p ? 1 ? 1; compare this with Fermat's little theorem, which states that every odd prime p divides 2p ? 1? 1. Wieferich primes were first described by Arthur Wieferich in 1909 in works pertaining to Fermat's last theorem. The only known Wieferich primes are 1093 and 3511 (sequence A001220 in OEIS), found by W. Meissner in 1913 and N. G. W. H. Beeger in 1922, respectively. If any other Wieferich primes exist, they must be greater than 6.7 × 1015. It has been conjectured that only finitely many Wieferich primes exist. It has also been conjectured (as for Wilson primes) that infinitely many Wieferich primes exist, and that the number of Wieferich primes below x is approximately log log x, which is the heuristic result followed from a plausible assumption that for a prime p, the (p-1)-th degree roots of unity modulo p2 are uniformly distributed in the multiplicative group of integers modulo p2. ... Read more


88. Zhi-Wei Sun: Number Theory, Group Theory, Nanjing University, Covering System, Restricted Sumset, Zero-sum Problem, Wall-Sun-Sun Prime, Fermat's Last Theorem
Paperback: 88 Pages (2010-01-26)
list price: US$48.00
Isbn: 6130347847
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Editorial Review

Product Description
High Quality Content by WIKIPEDIA articles! High Quality Content by WIKIPEDIA articles! Zhi-Wei Sun is a Chinese mathematician, working primarily on number theory, combinatorics, and group theory. Currently he works as a professor in Nanjing University.Born in Huai'an, Jiangsu, Sun and his twin brother Sun Zhihong proved a theorem about what are now known as the Wall-Sun-Sun primes that guided the search for counterexamples to Fermat's last theorem. In 2003, he presented a unified approach to three famous topics of Paul Erd?s in combinatorial number theory: covering systems, restricted sumsets, and zero-sum problems or EGZ Theorem. ... Read more


89. Proceedings of the Seminar on Fermat's Last Theorem
by Murty
 Hardcover: Pages (1999-12)

Isbn: 9994434306
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90. Free Fermats Last Theorem Poster
by Simon Singh
 Hardcover: Pages (1997-05-15)

Isbn: 1857027582
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91. Pseudoprime: Probable Prime, Integer, Prime Number, Fermat's Little Theorem, Coprime, Divisor, Carmichael Number, Richard Crandall, Carl Pomerance, Public-key Cryptography
Paperback: 80 Pages (2010-01-18)
list price: US$49.00
Isbn: 6130343213
Canada | United Kingdom | Germany | France | Japan
Editorial Review

Product Description
High Quality Content by WIKIPEDIA articles! A pseudoprime is a probable prime (an integer which shares a property common to all prime numbers) which is not actually prime. Pseudoprimes can be classified according to which property they satisfy. The most important class of pseudoprimes come from Fermat's little theorem and hence are called Fermat pseudoprimes. This theorem states that if p is prime and a is coprime to p, then ap?1 ? 1 is divisible by p. If a number x is not prime, a > 1 is coprime to x and x divides ax?1 ? 1, then x is called a pseudoprime to base a. Some sources use variations of this definition, for example to only allow odd numbers to be pseudoprimes. A number x that is a pseudoprime for all values of a that are coprime to x is called a Carmichael number. ... Read more


92. Fermat's Last Theorem.
by Simon Singh
 Paperback: Pages (2009-01-01)

Asin: B00267ARZS
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93. The twentieth Fermat number is composite (Technical report series. Supercomputing Research Center)
by Jeff Young
 Unknown Binding: Pages (1986)

Asin: B00071PODK
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94. Dr. Charles Cyrus Grant's solution of Fermat's problem
by Charles Cyrus Grant
 Unknown Binding: Pages (1915)

Asin: B00088UT14
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95. A binary arithmetic for the Fermat number transform (NRL report)
by Lawrence M Leibowitz
 Unknown Binding: 13 Pages (1976)

Asin: B0006WA70K
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96. Fermat"s Last Theorem The Story Of A Riddle That Confounded The World"s Greatest Minds For 358 Years
by Simon Foreward By John Lynch Singh
 Hardcover: Pages (1997-01-01)

Asin: B0024BDPBY
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97. Famous Problems of Elementary Geometry / From Determinant to Sensor / Introduction to Combinatory Analysis / Fermat's Last Theorem
by F., W.F. Sheppard, P.A. Macmahon, & L.J. Mordell Klein
 Paperback: Pages (1962)

Asin: B000N91U1G
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98. FERMAT'S LAST THEOREM. Unlocking the Secret of an Ancient Mathematical Problem.
by Amir D.: Aczel
 Hardcover: Pages (1999)

Asin: B000W2VCX0
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99. Fermat's Last Theorem: Report of Conference on the Proof by Andrew J Wiles and other topics in Number Theory and Algebraic Geometry
by Roy Lisker
 Paperback: Pages (1995)

Asin: B0015ML0OM
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100. The last theorem of Pierre Fermat: A study
by I. A Sakmar
 Unknown Binding: 188 Pages (1992)

Asin: B0006F18AU
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