A representation for the specific heat below Tc of a three-dimensional Ising ferromagnet (or fluid) is constructed. On expansion, it yields the first twelve terms of the exact low-temperature series for the tetrahedral lattice, and behaves asymptotically as

where αprime = fraction one-eighth, A- = 0·20 and B- = 0·13. However, such behaviour is only becoming evident at t identical with 1 - T/Tc similar, equals 10-4. Indeed, from t similar, equals 4 × 10-2 to 4 × 10-4, CH appears to be increasing roughly logarithmically.
The specific heat of the Ising model is compared directly with experimental results for four `classical' fluids and three Ising-like antiferromagnets. Difficulties in establishing experimental values for the critical exponent αprime are discussed.
A simple explanation is proposed of why the `rounding-off', observed in most magnetic transitions, is often more pronounced below Tc.