theorem
for
I,
J,
K being non
empty closed_interval Subset of
REAL for
f being
PartFunc of
[:[:RNS_Real,RNS_Real:],RNS_Real:],
RNS_Real for
g being
PartFunc of
[:[:REAL,REAL:],REAL:],
REAL for
y being
Element of
REAL st
[:[:I,J:],K:] = dom f &
f is_continuous_on [:[:I,J:],K:] &
f = g holds
(
ProjPMap2 (
(Integral2 (L-Meas,(R_EAL g))),
y) is
Function of
REAL,
REAL &
ProjPMap2 (
|.(Integral2 (L-Meas,(R_EAL g))).|,
y) is
Function of
REAL,
REAL )