Kombinatorikos formulės
- Pn = 1∙2∙∙∙n = n!, 0! = 1
-
Ank
=
n! (n - m)!
- Amn = n(n - 1)∙∙∙(n - m + 1), A0n = 1
- Am+1n = Pn = n!
- Am+1n = (n - m) Amn
-
Cmn
=
n! m!(n - m)!, n ≥ m
-
Cmn
=
n(n - 1)∙∙∙(n - m + 1) m!=n(n - 1)∙∙∙(n - m + 1) 1∙2∙∙∙m
- Cmn + Cm+1n = Cm+1n+1, 0 ≤ m ≤ n