Acting with the filter on the input volume produces an output volume which is defined by its width \( W_2 \), its height \( H_2 \) and its depth \( D_2 \).
These are defined by the following relations
$$ W_2 = \frac{(W_1-F+2P)}{S}+1, $$ $$ H_2 = \frac{(H_1-F+2P)}{S}+1, $$and \( D_2=K \).