New posts in totient-function

Smallest $k$ such that $\phi(\phi(\phi(..._k(\phi(n)))))=1$

Upperbound of a sum [closed]

Find all $x \in \mathbb{N}$ that satisfy $pφ(x)=x$, where $p$ is a prime.

A congruence with the Euler's totient function and sum of divisors function

Characteristic of a finite ring with $34$ units

Does the following proposition hold in number theory

What is the Euler Totient of Zero?

What factor has to be applied to $\phi(ab)\propto\phi(a)\phi(b)$ for non-coprime $a,b$?

New, elegant proofs for $\varphi(p^{k})=p^{k}-p^{k-1}$

Any group of order $n$ satisfying $\gcd (n, \varphi(n)) =1$ is cyclic

What is a good way to introduce Euler's totient function?

Euler's totient and divisors count function relationship when $[(\frac{\varphi(n)}{2}+1)\cdot(\frac{\tau(n)}{2}+1)] = n$

Find last 3 digits of $ 2032^{2031^{2030^{\dots^{2^{1}}}}}$

Euler phi function: $\sum_{n=1}^{N}\sum_{d\mid n}d\cdot\phi(d)$

Modified Euler's Totient function for counting constellations in reduced residue systems

$\phi(n)=\frac{n}{2}$ if and only if $n=2^k$ for some positive integer k

How to derive an identity between summations of totient and Möbius functions

inclusion-exclusion principle - challenging problem [closed]

Relation between $\gcd$ and Euler's totient function .

A possible Property of Euler's totient function: $n$ such that $\varphi(n)$ and $\varphi(n+1)$ are both powers of two