Proof The wonderful range of multiples (56) with strips of three (2), blocks of four (34), blocks of six (9), blocks of eight (7), blocks of ten (3) and a block of twelve, 294 impressions in all with the following multiples, ½d. (5) 1d. (2), 2d. (6), 2½d., 3d. (4), 4d. (5), 5d. (3), 6d. (4), 8d. (3), 10d., 1/- (4), 2/- (3), 2/6d. (4), 3/- (2), 5/-, 7/6d. (3), 10/- (3) and #1 (2), all written up on album pages and annotated with printing and plating details, the latter not all correct, but 3d., 4d., 8d., 2/- multiples include pos. [2]; all file samples with punched holes and as usual are washed, without gum, many are soiled and a few have faults; nevertheless a remarkable assembly