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These tables list the number of throws -- involving only dice #1, #2 and #3 -- that fall into the various horizontal, vertical and chromatic combinations. The first several tables are organized by horizontal combinations, followed by vertical, and the chromatic.

For each possible combination is listed the number of ways it can be thrown, along with an example in which the dice are listed in the alphabetical order of table three.

To reduce distraction, any row or column that would contain only impossible combinations -- hence zeroes -- is omitted.

H3	C111	Total
V111	6 4c-4y-4m	6
Total	6	6

H21	C21	C111	Total
V21	24 2m-1m-1c	6 4c-3y-3m	30
V111	48 1y-3y-1c	12 2m-2c-5y	60
Total	72	18	90

H111	C3	C21	C111	Total
V3	6 4c-5c-6c	12 3c-4y-2y	6 4c-6m-5y	24
V21	12 2m-6m-3m	48 1y-4y-3m	12 2m-4y-1c	72
V111	6 4c-2c-6c	12 1y-6m-4m	6 4c-6m-2y	24
Total	24	72	24	120

Totals	C3	C21	C111	Total
V3	6	12	6	24
V21	12	72	18	102
V111	6	60	24	90
Total	24	144	48	216

V3	H111	Total
C3	6 4c-5c-6c	6
C21	12 3c-4y-2y	12
C111	6 4c-6m-5y	6
Total	24	24

V21	H21	H111	Total
C3	0	12 2m-6m-3m	12
C21	24 2m-1m-1c	48 1y-4y-3m	72
C111	6 4c-3y-3m	12 2m-4y-1c	18
Total	30	72	102

V111	H3	H21	H111	Total
C3	0	0	6 4c-2c-6c	6
C21	0	48 1y-3y-1c	12 1y-6m-4m	60
C111	6 4c-4y-4m	12 2m-2c-5y	6 4c-6m-2y	24
Total	6	60	24	90

Totals	H3	H21	H111	Total
C3	0	0	24	24
C21	0	72	72	144
C111	6	18	24	48
Total	6	90	120	216

C3	V3	V21	V111	Total
H111	6 4c-5c-6c	12 2m-6m-3m	6 4c-2c-6c	24
Total	6	12	6	24

C21	V3	V21	V111	Total
H21	0	24 2m-1m-1c	48 1y-3y-1c	72
H111	12 3c-4y-2y	48 1y-4y-3m	12 1y-6m-4m	72
Total	12	72	60	144

C111	V3	V21	V111	Total
H3	0	0	6 4c-4y-4m	6
H21	0	6 4c-3y-3m	12 2m-2c-5y	18
H111	6 4c-6m-5y	12 2m-4y-1c	6 4c-6m-2y	24
Total	6	18	24	48

Totals	V3	V21	V111	Total
H3	0	0	6	6
H21	0	30	60	90
H111	24	72	24	120
Total	24	102	90	216