This is from Polchinski's book stating the attributes of having a Superstring Theory to having a point particle Quantum Field Theory - SU(3)xSU(2)xU(1) which doesn't include gravity:
"1. Gravity. Every consistent String Theory must contain a masless spin-2 [vibrational] state, whose interactions reduce at low energy to general relativity.
2. A consistent theory of quantum gravity, at least in perturbation theory. As we have noted, this is in contrast to all known quantum field theories of gravity.
3. Grand unification. String theories lead to gauge groups large enough to include the Standard Model. Some of the simplest string theories lead to the same gauge groups an fermion representations that arise in the unification of the Standard Model.
4. Extra dimensions. String theory requires a definite number of space-time dimensions, ten [or 11 in M-Theory]. The field equations have solutions with four large flat and six small curved dimensions, with four dimensional physics that resembles the Standard Model.
5. Supersymmetry. Consistent String Theories require space-time supersymmetry, as either a manifest or a spontaneously broken symmetry
6. Chiral gauge couplings. The gauge interactions in nature are parity asymmetric (chiral). This has been a stumbling block for a number of previous unifying ideas: they required parity symmetric gauge couplings. String theory allows chiral gauge couplings.
7. No free parameters. String theory has no adjustable constants.
8. Uniqueness. Not only are there no continuous parameters, but there is no discrete freedom analogous to the choice of gauge group and representations in field theory: there is a unique string theory." - (String Theory, Volume 1: An Introduction to Bosonic String, Polchinski)
Hope this helps, Kevin