IsSubset( D, E )
IsSubset returns true if the domain E is a subset of the domain D
and false otherwise.
E is considered a subset of D if  and only if the  set of elements of
E is as a set  a subset of  the set of  elements of D (see Elements
and  Set Functions  for  Sets).   That  is  IsSubset  behaves  as  if
implemented as IsSubsetSet( Elements(D), Elements(E) ), except that
it  will also sometimes,  but not always,  work for infinite domains, and
that it will usually work much faster than the  above definition.  Either
argument may also be a proper set.
    gap> IsSubset( GaussianIntegers, [1,E(4)] );
    true
    gap> IsSubset( GaussianIntegers, Rationals );
    Error, sorry, cannot compare the infinite domains <D> and <E>
    gap> IsSubset( Group( (1,2), (1,2,3,4,5,6) ), D12 );
    true
    gap> IsSubset( D12, [ (), (1,2)(3,4)(5,6) ] );
    false 
The default function DomainOps.IsSubset checks whether both domains are
infinite.   If they are it  signals an  error.   Otherwise if the E  is
infinite it returns false.  Otherwise if  D is infinite it  tests  if
each element of E  is  in D  (see Membership  Test  for Domains).
Otherwise it tests whether the proper set  of elements of E is a subset
Set Functions for Sets).
GAP 3.4.4