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mathnotes

Chapter 2, Section 2.4
Chapter 2, Section 2.4

Full text
Full text

Necessary Conditions For the Non-existence of Odd Perfect Numbers
Necessary Conditions For the Non-existence of Odd Perfect Numbers

Odd prime values of the Ramanujan tau function
Odd prime values of the Ramanujan tau function

Fundamental Theorem of Arithmetic
Fundamental Theorem of Arithmetic

Sums of squares, sums of cubes, and modern number theory
Sums of squares, sums of cubes, and modern number theory

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Quadratic Equations

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Weekly Plan

(i) Suppose that n > 1 is a composite integer, with n = rs, say. Show
(i) Suppose that n > 1 is a composite integer, with n = rs, say. Show

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Full text

Section 2.2: The Limit of a Function
Section 2.2: The Limit of a Function

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Lecture 9

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CHECKING THE ODD GOLDBACH CONJECTURE UP TO 10 1

Primality Testing and Integer Factorization in Public
Primality Testing and Integer Factorization in Public

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Full text

PDF only - at www.arxiv.org.
PDF only - at www.arxiv.org.

... Surely, there are lots of such sequences of numbers – we prefer saying “combinatorial objects” – for whom Agoh-like Conjectures might be formulated. The question is whether the thesis according to which combinatorial objects related to e or/and π do not produce fake primes holds or not. In particula ...
Lecture 3
Lecture 3

Divisibility and Congruence Definition. Let a ∈ Z − {0} and b ∈ Z
Divisibility and Congruence Definition. Let a ∈ Z − {0} and b ∈ Z

Section4.1notesall
Section4.1notesall

Fermat`s Little Theorem and Chinese Remainder Theorem Solutions
Fermat`s Little Theorem and Chinese Remainder Theorem Solutions

Quadratic Expression (Factorisation)
Quadratic Expression (Factorisation)

MTH6128 Number Theory 5 Periodic continued fractions
MTH6128 Number Theory 5 Periodic continued fractions

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Quadratic reciprocity

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