What would be the example of a function f(n) that is asymptotically slower than O(n^n) and faster than O(n!), i.e.
O(n!) < O(f(n))< O(n^n)
?
What would be the example of a function f(n) that is asymptotically slower than O(n^n) and faster than O(n!), i.e.
O(n!) < O(f(n))< O(n^n)
?
f: n ↦ (n+1)! is one such function.