  There are $75$ moduli spaces $F_S$ of K3 surfaces with a nonsymplectic
involution. We give detailed descriptions of Kulikov models for one-parameter
degenerations in $F_S$. In the $50$ cases where the fixed locus of the
involution has a component $C_g$ of genus $g\ge2$, we identify normalizations
of the KSBA compactifications of $F_S$ via stable pairs $(X,\epsilon C_g)$,
with explicit semitoroidal compactifications of $F_S$.
