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On the Amount of Sieving in Factorization Methods
On the Amount of Sieving in Factorization Methods

Not Always Buried Deep
Not Always Buried Deep

Review Sheet for Math 471 Midterm Fall 2014, Siman Wong Disclaimer: Note:
Review Sheet for Math 471 Midterm Fall 2014, Siman Wong Disclaimer: Note:

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Distribution of Prime Numbers

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A Transition to Abstract Mathematics Mathematical

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Number and Operations – Fractions

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IOSR Journal of Mathematics (IOSR-JM)

The arithmetic mean of the divisors of an integer
The arithmetic mean of the divisors of an integer

a) - BrainMass
a) - BrainMass



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Review Article On Bondage Numbers of Graphs: A Survey with

Full text
Full text

ON THE ERROR TERM OF THE LOGARITHM OF THE LCM OF A
ON THE ERROR TERM OF THE LOGARITHM OF THE LCM OF A

Fraction Concepts
Fraction Concepts

... • Step 2: Subtract the fraction pieces – If the top fraction is greater than the bottom fraction, subtract the numerators – If the top fraction is less than the bottom fraction, • Regroup one of the ones from the whole number as a fraction with the same denominator as the fraction • Add the regroupe ...
Seventy years of Salem numbers
Seventy years of Salem numbers

Survey article: Seventy years of Salem numbers
Survey article: Seventy years of Salem numbers

Elementary Number Theory
Elementary Number Theory

Chapter 5A - Polynomial Functions
Chapter 5A - Polynomial Functions

... The theorem states that for even degree polynomials if the leading coefficient is positive then the values of px must go to positive infinity for large values of x whether positive or negative. The following calculation parrots the above proof and is given here to reinforce these ideas. px  −5 ...
§ 4-3 Greatest Common Factor and Least Common Multiple
§ 4-3 Greatest Common Factor and Least Common Multiple

Chapter 4 The Group Zoo
Chapter 4 The Group Zoo

A-level Mathematics Text Book Text book: Further Pure Unit
A-level Mathematics Text Book Text book: Further Pure Unit

p-adic Continued Fractions
p-adic Continued Fractions

arXiv:math/0510054v2 [math.HO] 17 Aug 2006
arXiv:math/0510054v2 [math.HO] 17 Aug 2006

The Fundamentals: Algorithms, the Integers, and Matrices
The Fundamentals: Algorithms, the Integers, and Matrices

Chapter 4.6 - CS Course Webpages
Chapter 4.6 - CS Course Webpages

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Vincent's theorem

In mathematics, Vincent's theorem—named after Alexandre Joseph Hidulphe Vincent—is a theorem that isolates the real roots of polynomials with rational coefficients.Even though Vincent's theorem is the basis of the fastest method for the isolation of the real roots of polynomials, it was almost totally forgotten, having been overshadowed by Sturm's theorem; consequently, it does not appear in any of the classical books on the theory of equations (of the 20th century), except for Uspensky's book. Two variants of this theorem are presented, along with several (continued fractions and bisection) real root isolation methods derived from them.
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