Is there is a proof of Vandermonde's identity by induction over $r$ ?
I have read the proof by induction, but its over $n$ not $r$ ...
Vandermonde's identity:
$${n \choose r} = \sum_{i=0}^{r}{ {{t}\choose{i}} { {n-t} \choose {r-i} } }$$
Is there is a proof of Vandermonde's identity by induction over $r$ ?
I have read the proof by induction, but its over $n$ not $r$ ...
Vandermonde's identity:
$${n \choose r} = \sum_{i=0}^{r}{ {{t}\choose{i}} { {n-t} \choose {r-i} } }$$
Copyright © 2021 JogjaFile Inc.