
theorem
  for V being Abelian add-associative vector-distributive scalar-distributive
  scalar-associative scalar-unital non empty
  RLSStruct, M being Affine Subset of V, v being VECTOR of V holds {v} + M is
  Affine
proof
  let V be Abelian add-associative vector-distributive scalar-distributive
  scalar-associative scalar-unital non empty RLSStruct;
  let M be Affine Subset of V;
  let v be VECTOR of V;
  {v} + M = v + M by Th33;
  hence thesis by Th31;
end;
