We first briefly review the role of lattice paths in the derivation of fermionic expressions for the M(p, p′) minimal model characters of the Virasoro Lie algebra. We then focus on the recently introduced half-lattice paths for the M(p, 2p ± 1) characters, reformulating them in such a way that the two cases may be treated uniformly. That the generating functions of these half-lattice paths are indeed M(p, 2p ± 1) characters is proved by describing weight preserving bijections between them and the corresponding RSOS lattice paths. Here, the M(p, 2p − 1) case is derived for the first time. We then apply the methods of Bressoud and Warnaar to these half-lattice paths to derive fermionic expressions for the Virasoro characters χp,2p±11,2 that differ from those obtained from the RSOS paths. This work is based on that presented by the third author at the “7th International Conference on Lattice Path Combinatorics and Applications”, Siena, Italy, July 2010.