4900 OBLs = (8 choose 4)^2, choose which of the 8 corners/edges will be white, twice
331776 PBLs = 4!^4, 4! for each set of U/D layer corners/edges
336 ABF-unique OBLs = computer-generated with a program my girlfriend wrote - sorry no better source :< We're working on making the method actually fully nice-looking and usable first.
20736 ABF-unique PBLs = (3! * 4!)^2, fix one corner in each layer, and permute the other pieces
74 unique OBLs = again, computer-generated. Accounts for L-R symmetry (eg, we count 1,0 / 3,0 / the same case as 0,-1 / 3,0 /), U/D symmetry (eg, we count 1,0 / 3,0 / the same as 1,0 / 0,3 /), and yellow-white symmetry (we count the solved case to be the same as / 6,6 /). There's actually another possible symmetry case one could use, which is corner-edge symmetry (so, 1,0 / -1,-1 / is the same as 1,0 / 2,2 /), but the algs "feel" different enough and most people [at least, in my experience] don't normally visualize this symmetry, so most of our work will be focused on not using that symmetry.
1936 unique PBLs = 44^2, there are 44 "unique" PLLs including the solved case (this is easily confirmed by looking up Square-1 PLL alglists, which all list 43 different algs)