Quantum condensation is used here as the basis for a phenomenological
theory of superfluidity and superconductivity. It leads to remarkably
good calculations of the transition temperatures T(c) of superfluid He
-3 and He-4, as well as a large number of cuprate, heavy fermion, orga
nic, dichalcogenide, and bismuth oxide superconductors. Although this
approach may apply least to the long-coherence-length metallics, reaso
nably good estimates are made for them and chevral superconductors. T(
c) for atomic H is estimated. T(c) can be calculated as a function of
number density or density of states and effective mass of normal carri
ers; or alternatively with the Fermi energy as the only input paramete
r. Predictions are made for a total of 26 superconductors and four sup
erfluids. An estimate is also made for coherence lengths.