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

Short proofs of some extremal results
Short proofs of some extremal results

An invitation to additive prime number theory
An invitation to additive prime number theory

Integers and Algebraic Expressions 2
Integers and Algebraic Expressions 2

... Late spring and summer rainfall in the Lake Okeechobee region in Florida is important to replenish the water supply for large areas of south Florida. Each bar in the graph indicates the number of inches of rainfall above or below average for the given month. Use the graph for Exercises 92–94. ...
Sets and Functions
Sets and Functions

arXiv:math/0703236v1 [math.FA] 8 Mar 2007
arXiv:math/0703236v1 [math.FA] 8 Mar 2007

Pre-Algebra Class 3 - Fractions I Contents
Pre-Algebra Class 3 - Fractions I Contents

Rational Numbers.pmd
Rational Numbers.pmd

Not For Sale
Not For Sale

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Full text

... Fp~(5ip) is divisible by the prime p (p /= 5), where (5/p) is the Legendre's symbol, and it is well known that if p = 10k ± 1, then (5/p) = 1, therefore Fp_f is divisible by/?. So it is enough to prove the following lemma for the verification of the first part of Theorem 1: Lemma 1. If Fn is divisib ...
Discrete Mathematics
Discrete Mathematics

ABSTRACT On the Goldbach Conjecture Westin King Director: Dr
ABSTRACT On the Goldbach Conjecture Westin King Director: Dr

Lecture 1: Introduction 1 What is combinatorics?
Lecture 1: Introduction 1 What is combinatorics?

Sequences, Series, and the Binomial Theorem
Sequences, Series, and the Binomial Theorem

... This is “Sequences, Series, and the Binomial Theorem”, chapter 9 from the book Advanced Algebra (index.html) ...
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Document

My Slides - Department of Computer Sciences
My Slides - Department of Computer Sciences

the existence of fibonacci numbers in the algorithmic generator for
the existence of fibonacci numbers in the algorithmic generator for

Secondary Maths 6 - Veda Vyasa DAV Public School
Secondary Maths 6 - Veda Vyasa DAV Public School

Exponential Sums and Diophantine Problems
Exponential Sums and Diophantine Problems

... The above result, combined with numerical work on smaller values of n, has led to the determination of g(k) for all values of k. The precise formula is somewhat complicated to state, but the lower bound (1.2) is is fact attained for all but at most finitely many values of k. Refinements of the above ...
Rational Numbers
Rational Numbers

... You began your study of numbers by counting objects around you. The numbers used for this purpose were called counting numbers or natural numbers. They are 1, 2, 3, 4, ... By including 0 to natural numbers, we got the whole numbers, i.e., 0, 1, 2, 3, ... The negatives of natural numbers were then pu ...
Problems short list - International Mathematical Olympiad
Problems short list - International Mathematical Olympiad

The topology of smooth divisors and the arithmetic
The topology of smooth divisors and the arithmetic

Rational Numbers
Rational Numbers

Proofs of a Trigonometric Inequality
Proofs of a Trigonometric Inequality

MAD2104 Course Notes - FSU Math
MAD2104 Course Notes - FSU Math

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Georg Cantor's first set theory article

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