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The Möbius function μ\muμ is defined as follows: μ(n)={1n=1(−1)kn=p1…pk with pi distinct primes0otherwise\mu(n)=\begin{cases} 1&n=1 \\ (-1)^{k}&n=p_{1}\dots p_{k}\text{ with }p_{i}\text{ distinct primes} \\ 0&\text{otherwise} \end{cases}μ(n)=⎩⎨⎧1(−1)k0n=1n=p1…pk with pi distinct primesotherwise
Euler's Totient Function in Terms of Mobius Function
Theorem 1.19
Gauss's Formula