Newbetuts
.
New posts in sums-of-squares
Coeff. of $x^{97}$ in $f(x) = (x-1)\cdot (x-2)\cdot (x-3)\cdot (x-4)\cdot ........(x-100)$
algebra-precalculus
polynomials
sums-of-squares
multinomial-coefficients
Finding all integers such that $a^2+4b^2 , 4a^2+b^2$ are both perfect squares
elementary-number-theory
square-numbers
sums-of-squares
Most even numbers is a sum $a+b+c+d$ where $a^2+b^2+c^2=d^2$
elementary-number-theory
diophantine-equations
computational-mathematics
conjectures
sums-of-squares
Solutions to a system of three equations with Pythagorean triples
number-theory
elementary-number-theory
sums-of-squares
pythagorean-triples
Find all $x,y,z$ such that $x^2 + y^2 + z^2 = 3^{10}$
elementary-number-theory
diophantine-equations
p-adic-number-theory
sums-of-squares
$ \exists a, b \in \mathbb{Z} $ such that $ a^2 + b^2 = 5^k $
elementary-number-theory
complex-numbers
square-numbers
sums-of-squares
Show that $x^2+y^2+z^2=999$ has no integer solutions
abstract-algebra
elementary-number-theory
diophantine-equations
square-numbers
sums-of-squares
Prove that if $3\mid a^2+b^2$ then $3\mid a$ and $3\mid b$.
elementary-number-theory
divisibility
quadratic-residues
sums-of-squares
Intuition to faulhabers sum of k-th power of n first integrals
summation
sums-of-squares
Sums of squares (Proof) [duplicate]
number-theory
sums-of-squares
Standalone proof of a conditional part of Lagrange’s Four-Square Theorem?
elementary-number-theory
reference-request
sums-of-squares
polytopes
$ 7\mid x \text{ and } 7\mid y \Longleftrightarrow 7\mid x^2+y^2 $
elementary-number-theory
modular-arithmetic
arithmetic
divisibility
sums-of-squares
Why is the square root of a sum not equal to the square root of each its addends?
algebra-precalculus
sums-of-squares
(Non?)-uniqueness of sums of squares
elementary-number-theory
sums-of-squares
Does this equation have positive integer solutions?
elementary-number-theory
sums-of-squares
Polynomial equal to sum of squares of polynomials [duplicate]
algebra-precalculus
polynomials
sums-of-squares
sum-of-squares-method
real-algebraic-geometry
Properties of $F(p)=p^2+1$, where $p$ is a prime number
prime-factorization
sums-of-squares
writing $pq$ as a sum of squares for primes $p,q$
number-theory
sums-of-squares
Numbers which are not the sum of distinct squares
number-theory
sums-of-squares
Natural number which can be expressed as sum of two perfect squares in two different ways?
number-theory
elementary-number-theory
sums-of-squares
Prev
Next