Some consequences of the conformally invariant generalization of Einstein’s equations

New possibilities in the solution to the general relativity problems appearing in the conformally invariant generalization of Einstein’s equations are addressed. The conformally invariant equations and their solutions possess the following properties: The Cauchy problem is posed without any constraints on the Cauchy data.Solutions with discontinuities on space-like hypersurfaces are admitted.A conserved current vector appears.A new function of state similar to entropy appears.The gauge vector and the lambda term can be interpreted in terms of degrees of freedom of 1/2-spin particles.