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projectprimality.blogspot.com

Project Primality

Exploring prime numbers and their uses.

http://projectprimality.blogspot.com/

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Project Primality | projectprimality.blogspot.com Reviews
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Exploring prime numbers and their uses.
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1 project primality
2 as previously conjectured
3 5th powers
4 and correlates with
5 4th powers
6 also correlates with
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8 posted by
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project primality,as previously conjectured,5th powers,and correlates with,4th powers,also correlates with,6th powers,posted by,john y,no comments,collatz conjecture,examples,has solutions,conjecture,total pageviews,about me
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Project Primality | projectprimality.blogspot.com Reviews

https://projectprimality.blogspot.com

Exploring prime numbers and their uses.

INTERNAL PAGES

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1

Project Primality: Simple Method for Fermat's Last Theorem and Beyond

http://projectprimality.blogspot.com/2010/03/simple-method-for-fermats-last-theorem_08.html

Exploring prime numbers and their uses. Monday, March 8, 2010. Simple Method for Fermat's Last Theorem and Beyond. Fermat's Last Theorem states that no three positive integers a, b, and c can satisfy the Diophantine equation a. For any integer value of n greater than two. All variables denote positive integers. Where p is a prime number, n = 2, 1 (a. Can be evenly divided by p. Therefore, since (a. Can be evenly divided by p. Where p is a prime number, n 2, 1 (a. Is not evenly divisible by p.

2

Project Primality: Collatz conjecture

http://projectprimality.blogspot.com/2010/09/collatz-conjecture.html

Exploring prime numbers and their uses. Wednesday, September 15, 2010. The Collatz conjecture is also known as the 3n 1 conjecture. Take any natural number n. If n is even, divide it by 2 to get n / 2, if n is odd multiply it by 3 and add 1 to obtain 3n 1. Repeat the process indefinitely. The conjecture is that no matter what number you start with, you will always eventually reach 1. Let the repeating process be (3n 1) / 2 when n is odd, and maintain n / 2 when n is even. Last update: September 16, 2010.

3

Project Primality: Follow up: Simple Method for Fermat's Last Theorem and Beyond

http://projectprimality.blogspot.com/2011/08/follow-up-simple-method-for-fermats.html

Exploring prime numbers and their uses. Wednesday, August 17, 2011. Follow up: Simple Method for Fermat's Last Theorem and Beyond. This is a follow up to a previous blog entry. Where p is prime, 1. P, x} that can satisfy (a. X, then there exists, with the same number of terms (a) and exponent (n), {n, a. B} that can satisfy a. An example of a {n, a. P, x} that satisfies. X, is {5, 31, 40, 43, 51, 61, 45}. Therefore, there exists {n, a. B} that can satisfy. Lander and Parkin, 1967). 133 - 31 = 0 mod 51.

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New Scientist TV: Robot solves Rubik's cube in 15 seconds

https://www.newscientist.com/blogs/nstv/2010/12/robot-solves-rubiks-cube-in-15-seconds.html

Your login is case sensitive. I have forgotten my password. Look for Science Jobs. Robot solves Rubik's cube in 15 seconds. 13:30 24 December 2010. Sandrine Ceurstemont, video producer. A Rubik's cube is probably not on most people's Christmas list this year, but it's still inspiring engineers to create novel ways of solving it. Zachary Grady and Joe Ridgeway, students at Rowan University in New Jersey, built a robotic arm from scratch and created software that can solve the cube in just 15 seconds.

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Project Primality

Exploring prime numbers and their uses. Wednesday, August 17, 2011. Follow up: Simple Method for Fermat's Last Theorem and Beyond. This is a follow up to a previous blog entry. Where p is prime, 1. P, x} that can satisfy (a. X, then there exists, with the same number of terms (a) and exponent (n), {n, a. B} that can satisfy a. An example of a {n, a. P, x} that satisfies. X, is {5, 31, 40, 43, 51, 61, 45}. Therefore, there exists {n, a. B} that can satisfy. Lander and Parkin, 1967). 133 - 31 = 0 mod 51.

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