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a characterization of finitely monotonic additive function
a characterization of finitely monotonic additive function

Chebyshev`s conjecture and the prime number race
Chebyshev`s conjecture and the prime number race

THE CHARNEY-DAVIS QUANTITY FOR CERTAIN GRADED POSETS
THE CHARNEY-DAVIS QUANTITY FOR CERTAIN GRADED POSETS

Roots and Radicals - Tidewater Community College
Roots and Radicals - Tidewater Community College

Lacunary recurrences for Eisenstein series
Lacunary recurrences for Eisenstein series

journal of number theory 13, 446
journal of number theory 13, 446

Use Square Root
Use Square Root

Hausdorff dimension and Diophantine approximation Yann
Hausdorff dimension and Diophantine approximation Yann

Algebra 1 - Harvard Statistics Department
Algebra 1 - Harvard Statistics Department

2.3 Infinite sets and cardinality
2.3 Infinite sets and cardinality

Chapter 1
Chapter 1

... member of A, and every member of A is named sooner or later on this list. This list determines a function (call it f), which can be defined by the three statements: f(l) = P , f(2) = E, f(3) = 0. To be precise, f is apartialfunction of positive integers, being undefined for arguments greater than 3. ...
Section 0.2 Set notation and solving inequalities
Section 0.2 Set notation and solving inequalities

Math 060 Chapters 9 and 10 Notes and Homework 9.1: Square
Math 060 Chapters 9 and 10 Notes and Homework 9.1: Square

Continued fractions, Fermat, Euler, Lagrange Introduction
Continued fractions, Fermat, Euler, Lagrange Introduction

Graphing Complex Numbers
Graphing Complex Numbers

... numbers: one for the real part and one for the imaginary part. We call these the real axis and the imaginary axis, respectively. The plane determined by these two axes is called the complex plane. ...
Full text
Full text

Maple as a Calculator
Maple as a Calculator

7.4 Notes - Denton ISD
7.4 Notes - Denton ISD

Full text
Full text

5-7 Reteaching answers
5-7 Reteaching answers

Erd˝os`s proof of Bertrand`s postulate
Erd˝os`s proof of Bertrand`s postulate

Holden Lee`s Lectures
Holden Lee`s Lectures

Target B: Work with radicals and integer exponents
Target B: Work with radicals and integer exponents

1 Enumerability - George Belic Philosophy
1 Enumerability - George Belic Philosophy

Fundamental Theorem of Arithmetic
Fundamental Theorem of Arithmetic

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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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