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  1. The World's Most Famous Math Problem: The Proof of Fermat's Last Theorem and Other Mathematical Mysteries by Marilyn vos Savant, 1993-10-15
  2. Famous Geometrical Theorems And Problems: With Their History (1900) by William Whitehead Rupert, 2010-09-10
  3. Evidence Obtained That Space Between Stars Not Transparent / New Method Measures Speed of Electrons in Dense Solids / Activity of Pituitary Gland Basis of Test for Pregnancy / Famous Old Theorem Solved After Lapse of 300 Years (Science News Letter, Volume 20, Number 545, September 19, 1931)
  4. Geometry growing;: Early and later proofs of famous theorems by William Richard Ransom, 1961
  5. THE WORLD'S MOST FAMOUS MATH PROBLEM THE PROOF OF FERMAT'S LAST THEOREM ETC. by Marilyn Vos Savant, 1993-01-01
  6. THE WORLD'S MOST FAMOUS MATH PROBLEM. [The Proof of Fermat's Last Theorem & Othe by Marilyn Vos Savant, 1993-01-01
  7. 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, 1962
  8. Famous Problems, Other Monographs: Famous Problems of Elementary Geometry (Klein); From Determinant to Tensor (Sheppard); Introduction to Cominatory Analysis (Macmahon); Three Lectures on Fermat's Last Theorem (Mordell) by Sheppard, Macmahon, And Mordell Klein, 1962

21. Mathematics
Famous Theorems and Conjectures Fermat's last theorem Riemann hypothesis Continuum hypothesis P=NP Goldbach's conjecture Twin Prime Conjecture G del's incompleteness
http://www.teachersparadise.com/ency/en/wikipedia/m/ma/mathematics.html
Coloring Pages Printables Free Teacher Resources Teacher Supplies ... Edit this page
Mathematics
Mathematics is commonly defined as the study of patterns of structure, change, and space. In the modern formalist view, it is the investigation of axiomatically defined abstract structures using logic and mathematical notation . Mathematics is often abbreviated to math in North America and maths in other English-speaking countries. These specific structures investigated often have their origin in the natural sciences , most commonly in physics , but mathematicians also define and investigate structures for reasons purely internal to mathematics, because the structures may provide, for instance, a unifying generalization for several subfields, or a helpful tool for common calculations. Finally, many mathematicians study the areas they do for purely aesthetic reasons, viewing mathematics as an art form rather than as a practical or applied science Table of contents showTocToggle("show","hide") 1 History of mathematics
2 Topics in mathematics

2.1 Quantity

2.2 Change
...
5.11 External links
History of mathematics
See the article on the history of mathematics for details.

22. The Pythagorean Theorem
The Pythagorean Theorem was one of the earliest theorems known to ancient civilizations. This famous theorem is named for the Greek mathematician and philosopher, Pythagoras.
http://jwilson.coe.uga.edu/emt669/Student.Folders/Morris.Stephanie/EMT.669/Essay
Department of Mathematics Education
J. Wilson, EMT 669
The Pythagorean Theorem
by
Stephanie J. Morris
The Pythagorean Theorem was one of the earliest theorems known to ancient civilizations. This famous theorem is named for the Greek mathematician and philosopher, Pythagoras. Pythagoras founded the Pythagorean School of Mathematics in Cortona, a Greek seaport in Southern Italy. He is credited with many contributions to mathematics although some of them may have actually been the work of his students.
The Pythagorean Theorem is Pythagoras' most famous mathematical contribution. According to legend, Pythagoras was so happy when he discovered the theorem that he offered a sacrifice of oxen. The later discovery that the square root of 2 is irrational and therefore, cannot be expressed as a ratio of two integers, greatly troubled Pythagoras and his followers. They were devout in their belief that any two lengths were integral multiples of some unit length. Many attempts were made to suppress the knowledge that the square root of 2 is irrational. It is even said that the man who divulged the secret was drowned at sea.
The Pythagorean Theorem is a statement about triangles containing a right angle. The Pythagorean Theorem states that:

23. Famous Theorems In Plane Geometry By Cabri
We knows these conics by names found in Apollonius (BC 247?205?). Ellipse Hyperbola Parabola Famous Theorems in Plane Geometry
http://www.f.waseda.jp/takezawa/mathenglish/geometry/geometry.htm
Quadratic Curves ( Conics ) There are the curve which appears when cone is cut in the plane which doesn't contain a vertex with rigth circular cone.
We knows these conics by names found in Apollonius (BC 247?-205?).
Ellipse

Hyperbola

Parabola

Famous Theorems in Plane Geometry When it was the 19th century, the geometrical nature of Conics was researched as the development of projective geometry.The followings are intimate relations of conics.
Simson

Brianchon

Pascal

24. Reviews For Tests
What philosophical issues must mathematics address about proof? How do mathematicians judge whether a proof is correct? Famous Theorems. State several famous theorems that we
http://www2.stetson.edu/~mhale/ideas/reviews.htm
Reviews for Tests
Most tests and quizzes will consist of short answer questions, calculations, and other "typical" math problems. Some questions are similar to homework, while others ask you to synthesize the text and class discussion. Expect one short essay question. You should look over your class notes, your returned homework, and the homework answer sheet. The following questions provide a guide to the important ideas of each chapter. Analytic Geometry Modeling Calculus Statistics ... Final Exam
Analytic Geometry
  • What is mathematics? What do mathematicians study? Is math a science or an art?
  • What different kinds of numbers are there? Give examples.
  • What is analytic geometry? What are its "parts"? Why is it a great idea? Give some examples of how analytic geometry approaches problems. Compare and contrast to other approaches.
  • What is algebra about? What is it an abstraction of? What is algebra used for?
  • How do you solve a quadratic equation?
  • What is geometry about? Who were the first people to do geometry?
  • What are some of the terms that Euclid defined? What are his "Common Notions" and what role do they play? What are his Postulates and what role do they play?

25. Fermat's Last Theorem
A presentation of one of the most famous theorems ever solved.
http://hypography.com/info.cfm/12034-Fermat's-last-theorem

26. Bambooweb: Fermat´s Last Theorem
Fermat s last theorem (also called Fermat s great theorem) is one of the most famous theorems in the history of m
http://www.bambooweb.com/articles/f/e/Fermat's_last_theorem.html
Fermat's last theorem
Fermat's last theorem (also called Fermat's great theorem ) is one of the most famous theorems in the history of mathematics . It states that: There are no positive natural numbers a b , and c n is a natural number greater than 2. The 17th-century mathematician Pierre de Fermat wrote about this in in his copy of Claude-Gaspar Bachet 's translation of the famous Arithmetica of Diophantus ': "I have discovered a truly remarkable proof but this margin is too small to contain it". This statement is significant because all the other theorems proposed by Fermat were settled, either by proofs he supplied, or by rigorous proofs found afterwards. Mathematicians were long baffled, for they were unable either to prove or to disprove it. The theorem was therefore not the last that Fermat conjectured, but the last to be proved . The theorem is generally thought to be the mathematical result that has provoked the largest number of incorrect proofs. For various special exponents n , the theorem had been proved over the years, but the general case remained elusive. In Gerd Faltings proved the Mordell conjecture , which implies that for any n coprime integers a b and c with a n b n c n Using sophisticated tools from algebraic geometry (in particular elliptic curves and modular forms Galois theory and Hecke algebras , the English mathematician Andrew Wiles , from Princeton University , with help from his former student Richard Taylor , devised a proof of Fermat's last theorem that was published in in the journal Annals of Mathematics Ken Ribet had proved in

27. GODEL'S THEOREMS AND TRUTH
His two famous theorems changed mathematics, logic, and even the way we look at our universe. This article explains what Godel proved and why it matters to Christians.
http://www.evanwiggs.com/articles/GODEL.html
GODEL'S THEOREMS AND TRUTH
By Daniel Graves, MSL
Summary
Famed mathematician Kurt Godel proved two extraordinary theorems. Accepted by all mathematicians, they have revolutionized mathematics, showing that mathematical truth is more than logic and computation. Does Godel's work imply that someone or something transcends the universe? Truth and Provability Kurt Godel has been called the most important logician since Aristotle.(1) Such praise is evidence of how seriously Godel's ideas are taken by mathematicians. His two famous theorems changed mathematics, logic, and even the way we look at our universe. This article explains what Godel proved and why it matters to Christians. But first we must set the stage. A very simple formal system cannot support number theory but such a system is easily proven to be self-consistent. All we have to do is to show that it can't make a silly proof such as A=Non-A, which would be like saying 2=17. To handle number theory a complex formal system is needed. But as systems get more complex, they are harder to prove consistent. One result is that we don't know if our number theories are sound or if there are contradictions hidden in them. Godel worked with such problems. He especially studied undecidable statements. An undecidable statement is one which can neither be proven true nor false in a formal system. Godel proved that any formal system deep enough to support number theory has at least one undecidable statement.(2) Even if we know that the statement is true, the system cannot prove it. This means the system is incomplete. For this reason, Godel's first proof is called "the incompleteness theorem".

28. Mathematics - Glasgledius
Famous Theorems and Conjectures Fermat's last theorem Riemann hypothesis Continuum hypothesis P=NP Goldbach's conjecture Twin Prime Conjecture G del's incompleteness
http://www.glasglow.com/e2/ma/Mathematics.html
Contents
Mathematics
Mathematics (often abbreviated to maths or, in American English math ) is commonly defined as the study of patterns of structure, change, and space. In the modern view, it is the investigation of axiomatically defined abstract structures using formal logic as the common framework, although some contest that this is necessary. The specific structures investigated often have their origin in the natural sciences , most commonly in physics , but mathematicians also define and investigate structures for reasons purely internal to mathematics, because the structures may provide, for instance, a unifying generalization for several subfields, or a helpful tool for common calculations. Finally, many mathematicians study the areas they do for purely aesthetic reasons, viewing mathematics as an art form rather than as a practical or applied science The word "mathematics" comes from the Greek máthema mathematikós ) means "fond of learning". Historically, the major disciplines within mathematics arose out of the need to do calculations in commerce, to measure land and to predict astronomical events. These three needs can be roughly related to the broad subdivision of mathematics into the study of structure, space and change. The study of structure starts with numbers , firstly the familiar natural numbers and integers and their arithmetical operations, which are recorded in

29. Most Famous Theorems — Blogs, Pictures, And More On WordPress
Famous Theorems of Mathematics as Most Famous Abstract Theorem. Notes on Existentialism Mathematics by dr. Algirdas Javtokas (New Frontiers in Mathematics Series).
http://en.wordpress.com/tag/most-famous-theorems/

30. Famous Theorems In Math #1 Game - Play Fun Trivia Quiz
This is my first quiz about some famous mathematical theorems. trivia quiz game. Play now!
http://www.funtrivia.com/playquiz/quiz18314014f8be8.html
Fun Trivia Quizzes Games People ... Log In Currently players online. Play, Compete, and Win for FREE! Click here to Get Started!
Famous Theorems in Math #1
Created by
Fun Trivia
Quizzes Theorems "This is my first quiz about some famous mathematical theorems." 15 Points Per Correct Answer - No time limit
According to the Pythagorean Theorem, the square of the hypotenuse of a right triangle is equal to what?
    The sum of the lengths of the two other sides The sum of the squares of the two other sides The square root of the sum of the squares of the two other sides pi times r-squared

The Pythagorean Theorem only applies to right-angled triangles. However, there is a more general "law" that governs all triangles in a relationship similar to that of the Pythagorean Theorem. What is the name of this law?
    The cosine law The tangent law The sine law The triangle law

Moving on several hundred years, in Italy in the 1500s there arose a great dispute between two leading mathematicians named Cardano and Tartaglia over a new method. What was this method?
    The "Erlangan Programme" for connecting group theory and geometry

31. Theorems Quizzes And Theorems Trivia -- Fun Trivia
Fermat s Last Theorem is undoubtedly the most famous theorem in all of
http://www.funtrivia.com/quizzes/sci__tech/math/theorems.html
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Editors: crisw Quiz Search: Pythagorean Theorem
The Pythagorean theorem (or Pythagoras' theorem) describes the relationship between the lengths of three sides of any right-angled triangle. This quiz tests your knowledge on the history, proof and application of this famous theorem. Enjoy! Average
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Jun 30 10
312 plays Basic Math by the Definition
This quiz involves well known concepts from basic mathematics, but the actual definitions and theorems are probably not well known to non-mathematicians. I give the definition or theorem, you tell me what's being described. Good Luck! Average
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Jul 18 07 1176 plays Fermat's Last Theorem Fermat's last theorem remained unsolved for centuries until it was proven in the year 1995. Have fun and thanks for playing. Tough 10 Q Jul 03 07 855 plays Quod Erat Demonstrandum This quiz is a mishmash of proofs, interesting theorems, and other mathematical marvels. No calculations are involved. Difficult 10 Q Jul 12 09 291 plays Famous Theorems in Math #1 This is my first quiz about some famous mathematical theorems.

32. Mathematicians
Famous mathematicians and biographies. Everything you wanted to know about mathematicians. Biographies, information, famous theorems and women mathematicians.
http://math.about.com/od/mathematicians/Mathematicians.htm
zWASL=1 zGL='0';zGR='ca-about-radlink'; zJs=10 zJs=11 zJs=12 zJs=13 zc(5,'jsc',zJs,9999999,'') zDO=0
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    Mathematicians
    Everything you wanted to know about mathematicians. Biographies, information, famous theorems and women mathematicians.
  • History (9)
  • Mathematicians and Biographies of Mathematicians
    Mathematicians and Biographies of Mathematicians zSB(3,3)
    A Short Biography of Leonardo Pisano Fibonacci
    Fibonacci Biography. Leonardy Pisano Fibonacci.
    De Moivre Biography
    Famous mathematicians. De Moivre biography. deMoivre biography.
    Euclid of Alexandria
    Euclid's Elements. A biography of Euclid of Alexandria. Math biographies.
    Joseph Louis Lagrange
    Mathematicians Biographies. Joseph Louis Lagrange biography.
    Joeseph Fourier
    Joseph Fourier biography. Famous mathematician.
    Karl Friedrich Gauss
    A brief biography of the famous Gauss.
    Maria Agnesi
    A short biography of Maria Agnesi.
    Pierre De Fermat
    A short biography of Pierre de Fermat (pronounced Fair-mah) zSB(3,2)

    33. Fermat Biography
    In fact, his most Famous work Fermat s Last Theorem remained without a proof until 1993 when Andrew J. Wiles provided the first proof.
    http://math.about.com/library/blfermatbio.htm
    zWASL=1;zGRH=1 zJs=10 zJs=11 zJs=12 zJs=13 zc(5,'jsc',zJs,9999999,'') zDO=0
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    Pierre de Fermat French Number Theorist Background: P ierre de Fermat (pronounced Fair-mah) was born in Beaumont-de-Lomagne, France in August of 1601 and died in 1665. He is considered to be one of the greatest mathematicians of the seventeenth century. Fermat's father was a leather merchant and his mother's family was in the legal profession. Fermat attended a Franciscan monastery before moving on to obtain a Bachelor's Degree in civil law from the University of Orleans in 1631. He married, had five children and practiced law. For the most part, Math was a hobby for Fermat. Fermat was a busy lawyer and did not let his love of math completely take over his time. It's been said that Fermat never wanted anything to be published as he considered math to be his hobby. The only one thing he did publish - he did so anonymously. He sent many of his papers by mail to some of the best mathematicians in France. It was his link with Marin Mersenne that gave Fermat his international reputation. Fermat loved to dabble in math and rarely provide his proofs (evidence or procedures for reaching conclusions), he would state theorems but neglected the proofs! In fact, his most Famous work 'Fermat's Last Theorem' remained without a proof until 1993 when Andrew J. Wiles provided the first proof. During Fermat's lifetime, he received very little recognition as a mathematician, if not for the fact that others saved his papers and letters, he may not be the legacy that he is seen as today.

    34. Famous Geometry Theorems
    File Format PDF/Adobe Acrobat Quick View
    http://www.math.ust.hk/excalibur/v10_n3.pdf

    35. Three Famous Theorems On Finite Sets Chapter 27
    Your browser may not have a PDF reader available. Google recommends visiting our text version of this document.
    http://www.springerlink.com/index/ww83215517381014.pdf

    36. Be Happy Be Nice : Math Store
    Math Store is designed for people who enjoy mathematics. Large selection of custom math apparel and merchandise, including outstanding math books.
    http://www.cafepress.com/mathstore/2964741

    37. A Remark On Two Famous Theorems Concerning Polynomials
    Your browser may not have a PDF reader available. Google recommends visiting our text version of this document.
    http://www.springerlink.com/index/2111410295HH7403.pdf

    38. Leonhard Euler
    The Early Mathematics of Leonhard Euler C. Edward Sandifer Volume 1The MAA Tercentenary Euler Celebration The Genius of Euler Reflections on his Life and Work William Dunham, Editor
    http://www.maa.org/euler/EulerPostcard.pdf

    39. Geometry: Special Triangles - Math For Morons Like Us
    Pythagorean Theorem. One of the most famous mathematicians who has ever lived, Pythagoras, a Greek scholar who lived way back in the 6th century B.C. (back
    http://library.thinkquest.org/20991/geo/stri.html

    Parallel Lines

    Congruent Tri.

    Congruent R. Tri.

    Isosc. and Equil.
    ...
    Computer Fun

    On this page, we hope to clear up problems that you might have with special triangles, such as a 30 o o o , and theorems that apply to them, such as the Pythagorean Theorem. Scroll down or click on one of the links below to start better understanding special triangles. Pythagorean Theorem
    Trigonometric
    ratios
    Story problems

    Quiz
    on Special Triangles One of the most famous mathematicians who has ever lived, Pythagoras, a Greek scholar who lived way back in the 6th century B.C. (back when Bob Dole was learning geometry), came up with one of the most famous theorems ever, the Pythagorean Theorem . It says - in a right triangle, the square of the measure of the hypotenuse equals the sum of the squares of the measures of the two legs. This theorem is normally represented by the following equation: a + b = c where c represents the hypotenuse.
    With this theorem, if you are given the measures of two sides of a triangle, you can easily find the measure of the other side. 1. Problem: Find the value of c.

    40. Famous Theorems Proven In Coq
    Formalizing 100 theorems in Coq. Statistics. 0 here but not there The Factor and Remainder Theorems (ref hol mizar isabelle proofpower)
    http://perso.ens-lyon.fr/jeanmarie.madiot/coq100/
    Formalizing 100 theorems in Coq
    Statistics
    • 0 here but not there there but not here: 51 remaining:
    1. The Irrationality of the Square Root of 2 ref hol mizar isabelle ... proofpower
    • many versions (contribs/Nijmegen/QArithSternBrocot/sqrt2.v): Theorem sqrt2_not_rational : forall p q, q -> p * p q * q * 2.
    Add a statement
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    2. Fundamental Theorem of Algebra ref hol mizar isabelle ... proofpower
    • Herman Geuvers et al. (contribs/Nijmegen/CoRN/fta/FTA.v):
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    3. The Denumerability of the Rational Numbers ref hol mizar isabelle ... proofpower
    • Milad Niqui (contribs/Nijmegen/QArithSternBrocot/Q_denumerable.v):
    Add a statement
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