Mathematics 20
Mathematics 20

Modular forms and Diophantine questions
Modular forms and Diophantine questions

logarithm, surds and partial fractions
logarithm, surds and partial fractions

Slide 1
Slide 1

Introduction to Mathematical Reasoning, Saylor 111 Fractions
Introduction to Mathematical Reasoning, Saylor 111 Fractions

Chapter 6 Lists and for-Loops
Chapter 6 Lists and for-Loops

Fractions - MoreMaths
Fractions - MoreMaths

Lectures on Integer Partitions - Penn Math
Lectures on Integer Partitions - Penn Math

Chapter 2 pdf
Chapter 2 pdf

39(2)
39(2)

1 - CamarenMath
1 - CamarenMath

CHAPTER 2 INTEGER REVIEW Integers are numbers that are
CHAPTER 2 INTEGER REVIEW Integers are numbers that are

ON TOPOLOGICAL NUMBERS OF GRAPHS 1. Introduction
ON TOPOLOGICAL NUMBERS OF GRAPHS 1. Introduction

Exponents, Radicals, and Polynomials
Exponents, Radicals, and Polynomials

Constructibility and the construction of a 17-sided
Constructibility and the construction of a 17-sided

... 1801, Carl Frederich Gauss published his book Disquisitiones Arithmeticae, part of which addressed the problem of dividing the circle[4]. Then in the late 1800s, Felix Klein wrote Famous Problems of Elementary Geometry, which builds on Gauss’s results to determine the constructibility of a regular 1 ...


Almost sure lim sup behavior of bootstrapped means with
Almost sure lim sup behavior of bootstrapped means with

with Floating-point Number Coefficients
with Floating-point Number Coefficients

F17CC1 ALGEBRA A Algebra, geometry and combinatorics
F17CC1 ALGEBRA A Algebra, geometry and combinatorics

Lesson 11: The Decimal Expansion of Some Irrational Numbers
Lesson 11: The Decimal Expansion of Some Irrational Numbers

FAMILIES OF NON-θ-CONGRUENT NUMBERS WITH
FAMILIES OF NON-θ-CONGRUENT NUMBERS WITH

UNIT 11 Factoring Polynomials
UNIT 11 Factoring Polynomials

Marian Muresan Mathematical Analysis and Applications I Draft
Marian Muresan Mathematical Analysis and Applications I Draft

F17CC1 ALGEBRA A Algebra, geometry and combinatorics
F17CC1 ALGEBRA A Algebra, geometry and combinatorics

The Connectedness of Arithmetic Progressions in
The Connectedness of Arithmetic Progressions in

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.