New posts in integers

Special properties of the number $146$

elementary-number-theory soft-question recreational-mathematics integers

Is $1234567891011121314151617181920212223......$ an integer?

soft-question definition integers

Square root of $2$ is irrational

algebra-precalculus elementary-number-theory roots integers substitution

Difference between $\mathbb{Z}/n\mathbb{Z}$ and $\mathbb{Z}_n$

abstract-algebra integers group-isomorphism quotient-group

Every natural number is covered by consecutive numbers that sum to a prime power.

elementary-number-theory summation prime-numbers integers natural-numbers

Induction proof. Explain in detail why it’s incorrect [duplicate]

discrete-mathematics logic induction integers fake-proofs

A curious sequence (Ascending and descending a staircase)

sequences-and-series puzzle integers

What is a natural number? [duplicate]

real-analysis elementary-number-theory real-numbers integers

Is (a/b)/c equal to a/(b*c) for integer division?

elementary-number-theory arithmetic integers programming

What is the smallest integer greater than 1 such that $\frac12$ of it is a perfect square and $\frac15$ of it is a perfect fifth power?

algebra-precalculus diophantine-equations integers perfect-powers

Sum of all integers

infinity integers

A sequence of coefficients of $x+(x+(x+(x+(x+(x+\dots)^6)^5)^4)^3)^2$

combinatorics generating-functions integers formal-power-series oeis

Calculate the minimum value of an integer $x$, such that $\left\lfloor\frac{xy^2}{xy+w(y-z)}\right\rfloor>z$

diophantine-equations integers ceiling-and-floor-functions

"Rectangularity" of integers

number-theory integers

The best symbol for non-negative integers?

notation education integers natural-numbers

Closed form for $1^k + ... + n^k$ (generalized Harmonic number)

summation integers

Can sum of a rational number and its reciprocal be an integer?

algebra-precalculus number-theory elementary-number-theory rational-numbers integers

Why are integers subset of reals?

elementary-set-theory math-history real-numbers integers

How to prove $\gcd(a^2,b^2) = (\gcd(a,b))^2$?

number-theory elementary-number-theory integers

A conjecture about numbers of the form $10^{m}(2^{k}−1)+2^{k-1}−1$, where $m$ is the number of decimal digits of $ 2^{k-1}$.

number-theory integers