  We propose that cosmological time is {\it effectively} the conjugate of the
constants of nature. Different definitions of time arise, with the most
relevant related to the constant controlling the dynamics in each epoch. The
Hamiltonian constraint then becomes a Schrodinger equation. In the connection
representation, it is solved by monochromatic plane waves moving in a space
generalizing the Chern-Simons functional. Normalizable superpositions exist and
for factorizable coherent states we recover the classical limit and a seamless
handover between potentially disparate times. There is also a rich structure of
alternative states, including entangled constants, opening up the doors to new
phenomenology.
