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| | inquiryintoinquiry.com
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| | Re: R.J. Lipton and K.W. Regan ? Proving Cook's Theorem Synchronicity Rules? I just started reworking an old exposition of mine on Cook's Theorem, where I borrowed the Parity Function example from Wilf (1986), Algorithms and Complexity, and translated it into the cactus graph syntax for propositional calculus I developed as an extension of Peirce's...
| | pfzhang.wordpress.com
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| | Consider a monic polynomial with integer coefficients: $latex p(x)=x^d + a_1 x^{d-1} + \cdots + a_{d-1}x + a_d$, $latex a_j \in \mathbb{Z}$.The complex roots of such polynomials are called algebraic integers. For example, integers and the roots of integers are algebraic integers. Note that the Galois conjugates of an algebraic integer are also algebraic integers....
| | awwalker.com
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| | One of the better-known proofs of quadratic reciprocity involves the Gauss sums. This post gives a variant proof which motivates the introduction of Gauss sums using the Jacobi theta function.
| | justsnaps.wordpress.com
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| 1 post published by nuvofelt on July 27, 2012