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Recently Lachterman, Schayer, and Younger published an elegant proof of the Ramanujan congruences for the partition function (). Their proof uses only the classical theory of modular forms as well as a beautiful result of Choie, Kohnen, and Ono, without the need for Hecke operators. In this paper, we give a method for generalizing Lachterman, Schayer, and Younger’s proof to include Ramanujan congruences for multipartition functions  and Ramanujan congruences for () modulo certain prime powers.

Extension of a proof of the Ramanujan congruences for multipartitions