  We produce new examples supporting the Mond conjecture which can be stated as
follows. The number of parameters needed for a miniversal unfolding of a
finitely determined map-germ from $n$-space to $(n+1)$-space is less than (or
equal to if the map-germ is weighted homogeneous) the rank of the $n$th
homology group of the image of a stable perturbation of the map-germ. We give
examples of finitely determined map-germs of corank 2 from 3-space to 4-space
satisfying the conjecture. We introduce a new type of augmentations to generate
series of finitely determined map-germs in dimensions $(n,n+1)$ from a given
one in dimensions $(n-1,n)$. We present more examples in dimensions $(4,5)$ and
$(5,6)$ based on our examples, and verify the conjecture for them.
