theorem
for
f1 being
without-infty Function of
[:NAT,NAT:],
ExtREAL for
f2 being
without+infty Function of
[:NAT,NAT:],
ExtREAL for
n,
m being
Nat holds
(
(f1 - f2) . (
n,
m)
= (f1 . (n,m)) - (f2 . (n,m)) &
(f2 - f1) . (
n,
m)
= (f2 . (n,m)) - (f1 . (n,m)) )