For a positive integer n, let φ(n) and d(n) denote the value of the Euler phi function at n and the number of positive divisors of n, respectively. Prove that there are infinitely many positive integers n such that φ(n) and d(n) are both perfect squares.Finland, Olli Järviniemi number theoryPerfect SquaresRMMRMM 2020RMM Shortlist