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user25406
  • Member for 12 years
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  • Kitchener, Ontario, Canada
2 votes

Prove that primes of the form $2n^2+10n+15$ are also of the form $36k+7$

2 votes

Cubes as the sum of odd integers

2 votes

Sums of three cubes of form $a^3+b^3+c^3=(c+1)^3$?

1 vote

Diophantine equation ${x ^ 2}+{y ^ 2}+{z ^ 2}={m ^ 2}+{n ^ 2} $ has infinite solutions. What is its general solution formula?

1 vote
Accepted

Is it possible to solve $ax^2+hxy+by^2+c=0$ in integers?

1 vote

Looking for a formula to represent the sequence $2,4,2,8,2,4,2,16,2,4,2,8,\dots$

1 vote

Perfect Square Problem

1 vote

what prime numbers can be written as the sum of two consecutive squares?

0 votes

Finding $2m+1=2\alpha k+\alpha^2$ quickly

0 votes

Polynomial equality question

0 votes

Similar to Goldbach Conjecture

0 votes

is it possible to find $x$ where $y$ is equal to a whole number in a non iterative fashion

0 votes

An interesting table of Prime Generating polynomials similar to $n^2+n+41$?

0 votes

Integral intersections between quadratic sequences

0 votes

Advice needed on what to do with a new elementary method of factoring integers.

0 votes

How to find the sum of squares of $1\ldots N-1$ that add to a squared number $N^2$?

0 votes

How well does this method of checking if an integer $N$ is a square perform?

0 votes

Numbers that are clearly NOT a Square

0 votes

squares which are not the sum of a square and twice a triangular number

0 votes

Counting primes by counting numbers of the form $6k \pm 1$ which are not prime

0 votes

Partitions of $2n$ and factorizations of $n$