Newbetuts

The parity of the sum of a multiset (of integers) and of the cardinality of the odd submultiset are equal

About the parity of the product $(a_1-1)(a_2-2)\cdots(a_n-n)$

Sum of series with binary parity in the numerator

How to know if a number is odd or even in Swift?

Odd Binomial Coefficients?

Do all odd functions have symmetric zeros?

Permutation group sending even to even and odd to odd

Closed form for $\sum_{k=1}^\infty(\zeta(4k+1)-1)$

Rearranging a $10 \times 10$ matrix of naturals $1\le n\le 100$ s.t. the sum of every two neighbouring numbers is composite in max. 35 steps

$\sqrt 2$ is even?

Parity for Gaussian integers $a+bi,\ a,b\in\Bbb Z$

Frog Jump Problem

Proving that all integers are even or odd [duplicate]

$f(x)=\sum_{t}{x \choose t}{n-x \choose k-t}$ - even or odd?

$C(n,p)$: even or odd?

Can decimal numbers be considered "even" or "odd"?

Is an irrational number odd or even?

New posts in parity

Proving a statement regarding a Diophantine equation

Generalizations of the number theory concepts of "even" and "odd"?

$\lfloor (2+\sqrt{3})^n \rfloor $ is odd

The parity of the sum of a multiset (of integers) and of the cardinality of the odd submultiset are equal

About the parity of the product $(a_1-1)(a_2-2)\cdots(a_n-n)$

Sum of series with binary parity in the numerator

How to know if a number is odd or even in Swift?

Odd Binomial Coefficients?

Do all odd functions have symmetric zeros?

Permutation group sending even to even and odd to odd

Closed form for $\sum_{k=1}^\infty(\zeta(4k+1)-1)$

Rearranging a $10 \times 10$ matrix of naturals $1\le n\le 100$ s.t. the sum of every two neighbouring numbers is composite in max. 35 steps

$\sqrt 2$ is even?

Parity for Gaussian integers $a+bi,\ a,b\in\Bbb Z$

Frog Jump Problem

Proving that all integers are even or odd [duplicate]

$f(x)=\sum_{t}{x \choose t}{n-x \choose k-t}$ - even or odd?

$C(n,p)$: even or odd?

Can decimal numbers be considered "even" or "odd"?

Is an irrational number odd or even?