Theories of Simple and General Quantum Gravity

Quantum Mechanics is sufficiently capable of proving quantum gravity by itself without considering actual Einsteinian General Relativistic spacetime geometry. Due to the non-applicability of Einsteinian relativity in quantum gravity, in this article, we have described gravity as a correspondence between General (Quantum) Relativity and Quantum Field Theory (QFT) by introducing a (quantum) quadratic form and a (quantum) metric tensor along with dynamic time t. Here, we have developed a Generalized Quantum Gravitational Field Theory, where QFT is conjugated with gravity and Dark Energy (for inconstant cosmological constant). In this article, we shall develop a Gravito-weak symmetry group SU(2)l ⊕ iSU(2)g in (3 + 1)D curvilinear quantum spacetime, where particles of weak interaction are conjugated with gravity and Dark Energy (for inconstant cosmological constant), so as it can be applied to unify Standard Model with gravity and Dark Energy in (3 + 1)D curvilinear quantum spacetime, which we shall call as the ‘General Unified Theory’, that is, SU(5) = SU(3)c×(SU(2)l⊕iSU(2)g). We have also proved that the present theory of Quantum Gravity is ‘multiplicatively renormalizable’.