theorem Th26: :: RATFUNC1:26

for L being non trivial right_complementable almost_left_invertible well-unital distributive Abelian add-associative right_zeroed associative commutative domRing-like doubleLoopStr
for z being rational_function of L
for x being Element of L holds NF [((rpoly (1,x)) *' (z `1)),((rpoly (1,x)) *' (z `2))] = NF z