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- 11:58, 7 April 2009 diff hist +425 Definition talk:Mersenne Prime
- 12:35, 6 April 2009
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**+591** Definition talk:Mersenne Prime - 01:02, 6 April 2009 diff hist +131 Talk:Composite Number has Prime Factor not Greater Than its Square Root
- 01:01, 6 April 2009 diff hist 0 m Talk:Composite Number has Prime Factor not Greater Than its Square Root Talk:Composite Number has Prime Factor Less Than Its Square Root moved to Talk:Composite Number Has Prime Factor Less Than Or Equal To Its Square Root: False restriction implied in original title.
- 01:01, 6 April 2009 diff hist 0 m Composite Number has Prime Factor not Greater Than its Square Root Composite Number has Prime Factor Less Than Its Square Root moved to Composite Number Has Prime Factor Less Than Or Equal To Its Square Root: False restriction implied in original title.
- 23:56, 5 April 2009
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**+526** Definition talk:Mersenne Prime - 23:50, 5 April 2009 diff hist +419 Definition talk:Mersenne Prime
- 21:47, 5 April 2009 diff hist +277 Definition talk:Mersenne Prime
- 19:36, 4 April 2009
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**+828** N Definition:Carmichael Number New page: An odd integer <math>n>0</math> is a '''Carmichael Number''' if <math>n</math> is composite and <math>a^n \equiv a (mod n), \forall b \in{Z}</math>. *The Carmichael Number is also referr... - 19:05, 4 April 2009
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**+955** N Composite Number has Prime Factor not Greater Than its Square Root New page: == Theorem == Let <math>n \in \mathbb{Z}</math> and <math>n = p_1 \times p_2 \times...\times p_j</math>, where <math>p_1,...,p_j \in \mathbb{P}</math> are prime factors of <math>n</math... - 18:22, 4 April 2009 diff hist +179 N Definition talk:Mersenne Prime New page: Just added the newest two Mersenne primes and a link for the G.I.M.P.S. website to the page. I thought it might be of interest to users. ~~~~
- 18:19, 4 April 2009
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**+502** Definition:Mersenne Prime - 21:29, 2 April 2009 diff hist +13 Definition:Diophantine Equation
- 16:58, 2 April 2009 diff hist -130 Definition:Diophantine Equation
- 22:52, 1 April 2009
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**+2,276** Definition:Legendre Symbol - 22:51, 1 April 2009
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**-2,276** Definition:Legendre Symbol Removing all content from page - 22:49, 1 April 2009 diff hist 0 m Definition:Legendre Symbol Legendre Symbol moved to Definition:Legendre Symbol
- 22:47, 1 April 2009 diff hist +1 Definition:Legendre Symbol
- 22:46, 1 April 2009 diff hist +43 Definition:Legendre Symbol
- 22:45, 1 April 2009
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**+2,232** N Definition:Legendre Symbol New page: The '''Legendre symbol''' is a function introduced by ProofWiki:Mathematicians/Adrien-Marie_Legendre in 1798 Paris 1798, during his partly successful attempt to prove the [[Law of Quad... - 22:20, 1 April 2009
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**+706** N Definition:Diophantine Equation New page: A Diophantine Equation is an intermediate polynomial equation that allows the variables to be Definition:Integer values only.They define an algebraic curve, algebraic surface, ... - 22:07, 1 April 2009 diff hist +3 Mathematician:Adrien-Marie Legendre →History
- 22:06, 1 April 2009 diff hist +118 Mathematician:Adrien-Marie Legendre
- 22:03, 1 April 2009 diff hist -57 Mathematician:Adrien-Marie Legendre →History
- 22:02, 1 April 2009 diff hist -1 Mathematician:Adrien-Marie Legendre
- 22:02, 1 April 2009 diff hist +41 Mathematician:Mathematicians →1701 - 1800 C.E.
- 22:01, 1 April 2009 diff hist +192 Mathematician:Adrien-Marie Legendre
- 21:58, 1 April 2009
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**+1,042** N Mathematician:Adrien-Marie Legendre New page: '''1752 - 1833''' French mathematician, focusing in the fields of statistics, abstract algebra, number theory, and mathematical analysis. Has a moon crater named after him. His work for... - 23:13, 31 March 2009 diff hist +39 Definition:Dot Product
- 23:08, 31 March 2009
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**+803** N Definition:Dot Product New page: == Definition == Given any two vectors in <math>\mathbb R^n</math>, <math>a</math> and <math>b</math>, the '''Dot Product''', or ''' Standard Inner Product''' is defined as: <math>a \bu... - 00:19, 31 March 2009 diff hist +1 Cauchy Schwarz Inequality
- 00:19, 31 March 2009
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**+986** N Cauchy Schwarz Inequality New page: == Theorem == In an inner product space, the absolute value of an inner product is less than or equal to the product of the lengths of its two vectors. This is shown by: <math>|(u,v)| ... - 23:27, 30 March 2009
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**+663** Mathematician:Augustin Louis Cauchy