read the text - One Mathematical Cat, Please!
read the text - One Mathematical Cat, Please!

a review sheet for test #03
a review sheet for test #03

IRRATIONALITY OF π AND e 1. Introduction Numerical estimates for
IRRATIONALITY OF π AND e 1. Introduction Numerical estimates for

Complex Factorizations of the Fibonacci and Lucas Numbers
Complex Factorizations of the Fibonacci and Lucas Numbers

Document
Document

Recursive Thinking - Faculty Web Pages
Recursive Thinking - Faculty Web Pages

Some Doubly Exponential Sequences
Some Doubly Exponential Sequences

On the non-existence of constants of derivations: the proof of a
On the non-existence of constants of derivations: the proof of a

... In fact, all arguments used here apply without any significant change to the larger class of derivations where all polynomials fi are quasi-homogeneous of the same degree. The first place where a link between algebraic geometry and the search of first integrals or equivalently with the search of con ...
Mersenne Factorization Factory - Cryptology ePrint Archive
Mersenne Factorization Factory - Cryptology ePrint Archive

partitions with equal products (ii) 76 • 28 • 27 = 72 • 38 • 21 = 57 • 56
partitions with equal products (ii) 76 • 28 • 27 = 72 • 38 • 21 = 57 • 56

Working with Exponents - Harvard Math Department
Working with Exponents - Harvard Math Department

A Geometric Proof that e is Irrational and a New
A Geometric Proof that e is Irrational and a New

Math 2800 Math Majors Seminar
Math 2800 Math Majors Seminar

Square and Cube Roots - Mathwithoutcalculators.com
Square and Cube Roots - Mathwithoutcalculators.com

Working Notes for Week 5
Working Notes for Week 5

Chapter 7 Solving Quadratic Equations
Chapter 7 Solving Quadratic Equations

A1 CH10 Cubed Roots (1)
A1 CH10 Cubed Roots (1)

PIANO TUNING AND CONTINUED FRACTIONS 1. Introduction
PIANO TUNING AND CONTINUED FRACTIONS 1. Introduction

Year 7 Maths AWL Number
Year 7 Maths AWL Number

Fibonacci numbers and the golden ratio
Fibonacci numbers and the golden ratio

6.1-6.2 - Math TAMU
6.1-6.2 - Math TAMU

From the History of Continued Fractions
From the History of Continued Fractions

Wayne County High School Daily Lesson Plan
Wayne County High School Daily Lesson Plan

2. XY
2. XY

Note 4
Note 4

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.