
theorem Th16:
  for X be non empty set, Y be ComplexNormSpace holds (X --> 0.Y)
  = 0.C_NormSpace_of_BoundedFunctions(X,Y)
proof
  let X be non empty set;
  let Y be ComplexNormSpace;
  (X --> 0.Y) =0.C_VectorSpace_of_BoundedFunctions(X,Y) by Th11
    .=0.C_NormSpace_of_BoundedFunctions(X,Y);
  hence thesis;
end;
