Partition | Prime |
Jantzen Filtration |
(112) | 2 |
[D(12)]10
|
(112) | 3 |
[D(62)]5
|
(112) | 5 |
[D(34)]2
|
(112) | 7 |
[D(26)]1
|
(112) | 11 |
[D(22,18)]1
|
(2,110) | 2 |
[D(12)]8
+[D(11,1)]10
|
(2,110) | 3 |
[D(62)]4
+[D(6,5,1)]5
|
(2,110) | 5 |
[D(33,2,1)]2
|
(2,110) | 7 |
[D(25,12)]1
|
(22,18) | 2 |
[D(11,1)]8
+[D(10,2)]9
|
(22,18) | 3 |
[D(52,12)]2
|
(22,18) | 5 |
[D(33,2,1)]1
+[D(32,22,12)]2
|
(22,18) | 7 |
[D(24,14)]1
|
(22,18) | 11 |
[D(22,18)]0
+[D(3,2,17)]1
|
(23,16) | 2 |
[D(10,2)]6
+[D(11,1)]7
+[D(9,3)]9
|
(23,16) | 3 |
[D(6,5,1)]3
+[D(62)]4
+[D(5,4,2,1)]5
|
(23,16) | 5 |
[D(34)]1
+[D(3,23,13)]2
|
(24,14) | 2 |
[D(11,1)]7
+[D(9,3)+D(12)]9
+[D(8,4)]10
|
(24,14) | 3 |
[D(62)]3
+[D(5,4,2,1)]4
+[D(42,22)]5
|
(24,14) | 7 |
[D(24,14)]0
+[D(33,2,1)]1
|
(25,12) | 2 |
[D(12)]7
+[D(8,4)]8
+[D(9,3)]9
+[D(7,5)]10
|
(25,12) | 3 |
[D(4,32,2)]2
|
(25,12) | 5 |
[D(3,23,13)]1
+[D(5,4,3)]2
|
(25,12) | 7 |
[D(25,12)]0
+[D(32,23)]1
|
(26) | 2 |
[D(9,3)]6
+[D(7,5)]7
|
(26) | 3 |
[D(42,22)]3
+[D(12)]4
|
(26) | 5 |
[D(32,22,12)]1
+[D(43)]2
|
(26) | 7 |
[D(26)]0
+[D(4,24)]1
|
(3,19) | 2 |
[D(11,1)]7
+[D(10,2)+D(12)]9
|
(3,19) | 3 |
[D(6,5,1)]4
+[D(52,2)]5
|
(3,19) | 5 |
[D(32,23)]1
|
(3,19) | 7 |
[D(3,23,13)]1
|
(3,2,17) | 2 |
[D(9,2,1)]4
|
(3,2,17) | 3 |
[D(6,5,1)]2
+[D(52,2)]3
+[D(5,4,2,1)+2*D(62)]4
+[D(5,4,3)]5
|
(3,2,17) | 5 |
[D(3,24,1)]1
|
(3,2,17) | 7 |
[D(3,22,15)]1
|
(3,2,17) | 11 |
[D(3,2,17)]0
+[D(4,2,16)]1
|
(3,22,15) | 2 |
[D(11,1)]5
+[D(9,3)+D(10,2)+D(12)]7
+[D(8,4)]8
+[2*D(12)]9
+[D(8,3,1)]10
|
(3,22,15) | 3 |
[D(42,2,12)]1
|
(3,22,15) | 5 |
[D(3,23,13)]1
+[D(4,22,14)]2
|
(3,22,15) | 7 |
[D(3,22,15)]0
+[D(33,13)]1
|
(3,23,13) | 2 |
[D(7,4,1)]3
|
(3,23,13) | 3 |
[D(5,4,2,1)]2
+[D(42,22)+D(62)]3
+[D(5,4,3)]4
+[D(4,3,22,1)]5
|
(3,23,13) | 5 |
[D(3,23,13)]0
+[D(34)+D(4,22,14)+D(5,4,3)]1
+[D(5,32,1)]2
|
(3,23,13) | 7 |
[D(3,23,13)]0
+[D(32,22,12)]1
|
(3,24,1) | 2 |
[D(9,3)]5
+[D(7,5)+D(8,4)]6
+[D(12)]7
+[D(8,3,1)]9
+[D(6,5,1)]10
|
(3,24,1) | 3 |
[D(42,22)]2
+[D(4,3,22,1)+D(12)]3
+[D(11,1)]4
|
(3,24,1) | 5 |
[D(3,24,1)]0
+[D(42,3,1)]1
|
(32,16) | 2 |
[D(10,2)]5
+[D(8,3,1)+2*D(12)]6
|
(32,16) | 3 |
[D(5,4,2,1)+2*D(62)]2
+[D(5,4,3)]3
+[D(42,22)+D(6,5,1)]4
+[D(6,32)]5
|
(32,16) | 5 |
[D(32,22,12)]1
+[D(4,3,2,13)]2
|
(32,2,14) | 2 |
[D(8,3,1)+D(8,4)+2*D(12)]6
+[D(9,3)+D(12)]7
+[D(7,5)+D(11,1)]9
+[D(7,3,2)]10
|
(32,2,14) | 3 |
[D(5,4,2,1)]1
+[D(62)]2
+[D(42,22)+D(5,4,3)+D(6,5,1)]3
+[D(4,3,22,1)+D(52,2)+D(6,32)]4
+[D(7,3,2)]5
|
(32,22,12) | 2 |
[D(8,4)]4
+[D(9,3)+D(12)]5
+[D(7,5)+D(8,3,1)+D(11,1)]7
+[D(6,5,1)+D(7,3,2)]8
+[D(10,2)+2*D(12)]9
+[D(6,4,2)]10
|
(32,22,12) | 5 |
[D(32,22,12)]0
+[D(33,2,1)+D(4,3,2,13)+D(43)]1
+[D(4,32,12)]2
|
(32,22,12) | 7 |
[D(32,22,12)]0
+[D(42,22)]1
|
(32,23) | 2 |
[D(8,3,1)]4
+[D(6,5,1)+D(10,2)+2*D(12)]5
+[D(6,4,2)]6
|
(32,23) | 3 |
[D(4,3,22,1)]2
+[D(7,3,2)+D(11,1)]3
+[D(10,12)]4
|
(32,23) | 5 |
[D(32,23)]0
+[D(42,2,12)]1
|
(32,23) | 7 |
[D(32,23)]0
+[D(5,3,22)]1
|
(33,13) | 2 |
[D(9,3)]4
+[D(7,5)+D(11,1)]6
+[D(7,3,2)+D(10,2)]7
+[D(6,4,2)+2*D(12)]8
|
(33,13) | 3 |
[D(4,3,22,1)+D(52,2)]2
+[D(5,4,3)+D(7,3,2)+D(11,1)]3
+[D(8,22)]4
|
(33,13) | 7 |
[D(33,13)]0
+[D(42,3,1)]1
|
(33,2,1) | 2 |
[D(9,2,1)]3
+[D(5,4,3)]4
|
(33,2,1) | 5 |
[D(33,2,1)]0
+[D(4,32,12)]1
+[D(7,5)]2
|
(33,2,1) | 7 |
[D(33,2,1)]0
+[D(4,32,2)]1
|
(34) | 2 |
[D(10,2)]5
+[D(6,4,2)+2*D(12)]6
|
(34) | 3 |
[D(42,22)]1
+[D(6,32)+D(12)]2
+[D(9,2,1)]3
|
(34) | 5 |
[D(34)]0
+[D(5,32,1)]1
+[D(62)]2
|
(4,18) | 2 |
[D(10,2)+D(12)]7
+[D(9,3)+2*D(11,1)]9
|
(4,18) | 3 |
[D(52,2)]2
+[D(5,4,3)]3
|
(4,18) | 5 |
[D(4,24)]1
|
(4,18) | 7 |
[D(4,22,14)]1
|
(4,2,16) | 2 |
[D(10,2)]4
+[D(9,3)+2*D(11,1)+D(12)]6
+[D(8,3,1)]7
+[2*D(12)]8
+[D(8,4)+D(10,2)]9
|
(4,2,16) | 3 |
[D(42,3,1)]2
|
(4,2,16) | 5 |
[D(4,23,12)]1
|
(4,2,16) | 11 |
[D(4,2,16)]0
+[D(5,2,15)]1
|
(4,22,14) | 3 |
[D(42,3,1)]1
+[D(4,32,12)]2
|
(4,22,14) | 5 |
[D(4,22,14)]0
+[D(5,32,1)]1
+[D(5,22,13)]2
|
(4,22,14) | 7 |
[D(4,22,14)]0
+[D(4,3,2,13)]1
|
(4,23,12) | 3 |
[D(4,3,22,1)]2
+[D(5,4,3)]3
+[D(62)+D(11,1)]4
+[D(5,3,2,12)]5
|
(4,23,12) | 5 |
[D(4,23,12)]0
+[D(4,32,2)]1
|
(4,24) | 2 |
[D(8,3,1)]4
+[D(6,5,1)]5
+[D(12)]6
+[D(8,4)+D(10,2)+2*D(12)]7
+[D(6,4,2)]8
|
(4,24) | 3 |
[D(4,32,12)]1
+[D(10,2)]2
|
(4,24) | 5 |
[D(4,24)]0
+[D(42,22)]1
|
(4,24) | 7 |
[D(4,24)]0
+[D(5,23,1)]1
|
(4,3,15) | 2 |
[D(8,3,1)]3
+[2*D(12)]4
+[D(8,4)+D(10,2)]5
+[D(12)]6
+[D(7,3,2)]7
+[D(7,5)+2*D(9,3)+2*D(11,1)]8
|
(4,3,15) | 3 |
[D(4,32,2)+D(52,12)]1
+[D(5,32,1)]2
|
(4,3,15) | 5 |
[D(4,3,2,13)]1
+[D(5,3,14)]2
|
(4,3,2,13) | 2 |
[D(6,3,2,1)]1
|
(4,3,2,13) | 5 |
[D(4,3,2,13)]0
+[D(4,32,12)+D(5,3,14)]1
+[D(6,3,13)]2
|
(4,3,2,13) | 7 |
[D(4,3,2,13)]0
+[D(42,2,12)]1
|
(4,3,22,1) | 2 |
[D(8,3,1)]2
+[D(6,5,1)]3
+[D(10,2)+3*D(12)]4
+[D(6,4,2)+D(7,3,2)+D(8,4)]5
+[D(7,5)+D(11,1)]6
+[D(7,5)+2*D(9,3)+D(10,2)+2*D(12)]7
+[D(6,4,2)]8
+[D(9,3)+4*D(11,1)]9
+[D(5,4,2,1)]10
|
(4,32,12) | 3 |
[D(4,32,12)]0
+[D(42,3,1)+D(10,2)]1
+[D(7,22,1)]2
|
(4,32,12) | 5 |
[D(4,32,12)]0
+[D(43)+D(6,3,13)+D(7,5)]1
+[D(7,4,1)]2
|
(4,32,2) | 2 |
[D(10,2)]3
+[D(6,4,2)+2*D(12)]4
+[D(9,3)+2*D(11,1)]5
+[D(5,4,2,1)+2*D(11,1)]6
|
(4,32,2) | 3 |
[D(4,32,2)]0
+[D(5,32,1)]1
+[D(8,2,12)]2
|
(4,32,2) | 5 |
[D(4,32,2)]0
+[D(6,5,1)]1
|
(4,32,2) | 7 |
[D(4,32,2)]0
+[D(6,32)]1
|
(42,14) | 2 |
[D(7,3,2)]4
+[D(7,5)+2*D(9,3)+2*D(11,1)]5
+[D(6,4,2)+3*D(12)]7
+[D(8,4)+D(10,2)]8
|
(42,14) | 3 |
[D(42,22)+D(6,5,1)]1
+[D(6,32)]2
+[D(5,4,2,1)+2*D(62)+D(12)]3
+[D(6,3,2,1)]4
|
(42,2,12) | 2 |
[D(7,3,2)]2
+[D(7,5)+D(11,1)]3
+[D(6,4,2)+2*D(9,3)+3*D(12)]5
+[D(7,5)+D(8,4)+D(10,2)]6
+[D(5,4,2,1)+4*D(11,1)]7
+[D(9,3)]8
|
(42,2,12) | 3 |
[D(42,2,12)]0
+[D(6,22,12)]1
|
(42,2,12) | 5 |
[D(42,2,12)]0
+[D(5,4,13)]1
|
(42,2,12) | 7 |
[D(42,2,12)]0
+[D(52,2)]1
|
(42,22) | 2 |
[D(5,4,2,1)+D(7,5)+2*D(9,3)+4*D(11,1)]3
|
(42,22) | 5 |
[D(42,22)]0
+[D(52,12)]1
|
(42,22) | 7 |
[D(42,22)]0
+[D(6,4,2)]1
|
(42,3,1) | 2 |
[D(5,4,2,1)+2*D(11,1)]3
+[D(9,3)+2*D(11,1)]4
+[D(6,4,2)+2*D(12)]5
+[D(10,2)]6
|
(42,3,1) | 3 |
[D(42,3,1)]0
+[D(7,22,1)]1
+[D(7,5)]2
|
(42,3,1) | 5 |
[D(42,3,1)]0
+[D(6,4,12)]1
|
(42,3,1) | 7 |
[D(42,3,1)]0
+[D(5,4,3)]1
|
(43) | 2 |
[D(6,4,2)+2*D(12)]3
+[D(10,2)]4
|
(43) | 3 |
[D(5,4,3)]1
+[D(62)+D(8,22)]2
+[D(8,4)]3
|
(43) | 5 |
[D(43)]0
+[D(7,4,1)]1
+[D(12)]2
|
(5,17) | 2 |
[D(9,3)+2*D(11,1)]4
+[D(8,4)+D(10,2)+2*D(12)]6
|
(5,17) | 3 |
[D(5,4,3)]2
+[D(6,32)]3
|
(5,17) | 5 |
[D(5,23,1)]1
|
(5,17) | 7 |
[D(5,2,15)]1
|
(5,2,15) | 2 |
[D(7,4,1)+D(9,2,1)]3
|
(5,2,15) | 3 |
[D(5,32,1)]1
|
(5,2,15) | 5 |
[D(5,22,13)]1
+[D(6,22,12)]2
|
(5,2,15) | 7 |
[D(5,2,15)]0
+[D(5,3,14)]1
|
(5,2,15) | 11 |
[D(5,2,15)]0
+[D(6,2,14)]1
|
(5,22,13) | 3 |
[D(5,4,3)]1
+[D(5,3,2,12)+D(6,32)+2*D(62)]2
+[D(6,3,2,1)]3
|
(5,22,13) | 5 |
[D(5,22,13)]0
+[D(5,32,1)+D(6,22,12)]1
+[D(6,3,2,1)]2
|
(5,23,1) | 2 |
[D(7,4,1)+D(9,2,1)]2
+[D(5,4,3)]3
|
(5,23,1) | 5 |
[D(5,23,1)]0
+[D(5,3,22)]1
|
(5,23,1) | 7 |
[D(5,23,1)]0
+[D(6,22,12)]1
|
(5,3,14) | 3 |
[D(5,3,22)]1
|
(5,3,14) | 5 |
[D(5,3,14)]0
+[D(6,3,13)]1
+[D(7,2,13)]2
|
(5,3,14) | 7 |
[D(5,3,14)]0
+[D(5,4,13)]1
|
(5,3,22) | 2 |
[D(9,3)]2
+[D(5,4,2,1)+4*D(11,1)]3
+[D(7,5)+D(8,4)+D(10,2)]4
+[D(6,4,2)+2*D(9,3)+3*D(12)]5
+[D(7,5)+D(11,1)]7
+[D(7,3,2)]8
|
(5,3,22) | 3 |
[D(5,3,22)]0
+[D(8,3,1)]1
|
(5,3,22) | 5 |
[D(5,3,22)]0
+[D(52,2)]1
|
(5,3,22) | 7 |
[D(5,3,22)]0
+[D(6,3,2,1)]1
|
(5,32,1) | 3 |
[D(5,32,1)]0
+[D(52,12)+D(8,2,12)]1
+[D(7,3,12)]2
|
(5,32,1) | 5 |
[D(5,32,1)]0
+[D(5,4,3)+D(6,3,2,1)+D(62)]1
+[D(6,4,2)]2
|
(5,4,13) | 2 |
[D(5,4,3)]1
+[D(7,4,1)+D(9,2,1)]2
|
(5,4,13) | 5 |
[D(5,4,13)]0
+[D(8,14)]1
|
(5,4,13) | 7 |
[D(5,4,13)]0
+[D(52,12)]1
|
(5,4,2,1) | 2 |
[D(5,4,2,1)]0
+[D(9,3)+4*D(11,1)]1
+[D(6,4,2)]2
+[D(7,5)+2*D(9,3)+D(10,2)+2*D(12)]3
+[D(7,5)+D(11,1)]4
+[D(6,4,2)+D(7,3,2)+D(8,4)]5
+[D(10,2)+3*D(12)]6
+[D(6,5,1)]7
+[D(8,3,1)]8
|
(5,4,3) | 2 |
[D(5,4,3)]0
+[D(9,2,1)]1
|
(5,4,3) | 3 |
[D(5,4,3)]0
+[D(52,2)+D(6,32)+D(62)+D(8,22)]1
+[D(6,5,1)+D(7,3,2)+D(8,4)+D(9,2,1)]2
+[D(7,4,1)]3
|
(5,4,3) | 5 |
[D(5,4,3)]0
+[D(6,4,2)]1
+[D(11,1)]2
|
(5,4,3) | 7 |
[D(5,4,3)]0
+[D(8,4)]1
|
(52,12) | 2 |
[D(6,4,2)]2
+[D(8,4)+D(10,2)+2*D(12)]3
+[D(12)]4
+[D(6,5,1)]5
+[D(8,3,1)]6
|
(52,12) | 3 |
[D(52,12)]0
+[D(7,3,12)]1
|
(52,12) | 5 |
[D(52,12)]0
+[D(9,13)]1
|
(52,12) | 7 |
[D(52,12)]0
+[D(62)]1
|
(52,2) | 2 |
[D(6,4,2)]1
+[D(6,5,1)+D(10,2)+2*D(12)]2
+[D(8,3,1)]3
|
(52,2) | 3 |
[D(52,2)]0
+[D(6,5,1)+D(7,3,2)]1
+[D(7,4,1)]2
|
(52,2) | 5 |
[D(52,2)]0
+[D(10,12)]1
|
(52,2) | 7 |
[D(52,2)]0
+[D(7,5)]1
|
(6,16) | 3 |
[D(6,32)]2
+[D(7,3,2)]3
|
(6,16) | 5 |
[D(6,22,12)]1
|
(6,2,14) | 11 |
[D(6,2,14)]0
+[D(7,2,13)]1
|
(6,22,12) | 5 |
[D(6,22,12)]0
+[D(6,3,2,1)]1
+[D(7,22,1)]2
|
(6,22,12) | 7 |
[D(6,22,12)]0
+[D(7,2,13)]1
|
(6,23) | 2 |
[D(8,4)+D(10,2)]2
+[D(6,4,2)+3*D(12)]3
+[D(7,5)+2*D(9,3)+2*D(11,1)]5
+[D(7,3,2)]6
|
(6,23) | 3 |
[D(6,3,2,1)]1
+[D(62)+D(9,3)+2*D(12)]2
+[D(8,22)]3
+[D(8,4)+D(11,1)]4
|
(6,3,13) | 3 |
[D(6,3,2,1)]1
+[D(6,4,12)+D(8,22)+2*D(12)]2
+[D(9,2,1)]3
|
(6,3,13) | 5 |
[D(6,3,13)]0
+[D(7,2,13)+D(7,4,1)]1
+[D(7,3,12)]2
|
(6,3,2,1) | 5 |
[D(6,3,2,1)]0
+[D(6,4,2)+D(7,22,1)]1
+[D(8,22)]2
|
(6,3,2,1) | 7 |
[D(6,3,2,1)]0
+[D(7,3,12)]1
|
(6,32) | 2 |
[D(6,4,2)+2*D(12)]1
+[D(7,3,2)+D(10,2)]2
+[D(7,5)+D(11,1)]3
+[D(9,3)]5
|
(6,32) | 3 |
[D(6,32)]0
+[D(6,5,1)+D(7,3,2)+D(9,2,1)]1
+[D(7,4,1)+D(10,12)]2
|
(6,32) | 7 |
[D(6,32)]0
+[D(8,3,1)]1
|
(6,4,12) | 3 |
[D(6,4,12)]0
+[D(6,5,1)+D(12)]1
+[D(9,2,1)]2
+[D(7,4,1)]3
|
(6,4,12) | 5 |
[D(6,4,12)]0
+[D(8,2,12)]1
|
(6,4,2) | 2 |
[D(6,4,2)]0
+[D(10,2)+2*D(12)]1
+[D(6,5,1)+D(7,3,2)]2
+[D(7,5)+D(8,3,1)+D(11,1)]3
+[D(9,3)+D(12)]5
+[D(8,4)]6
|
(6,4,2) | 5 |
[D(6,4,2)]0
+[D(62)+D(8,22)+D(11,1)]1
+[D(10,2)]2
|
(6,4,2) | 7 |
[D(6,4,2)]0
+[D(7,4,1)]1
|
(6,5,1) | 2 |
[D(6,5,1)]0
+[D(8,3,1)]1
+[D(12)]3
+[D(7,5)+D(8,4)]4
+[D(9,3)]5
|
(6,5,1) | 3 |
[D(6,5,1)]0
+[D(62)+D(7,4,1)]1
+[D(8,4)]2
|
(6,5,1) | 5 |
[D(6,5,1)]0
+[D(9,2,1)]1
|
(62) | 2 |
[D(7,5)]1
+[D(9,3)]2
|
(62) | 3 |
[D(62)]0
+[D(8,4)]1
|
(62) | 5 |
[D(62)]0
+[D(10,2)]1
|
(62) | 7 |
[D(62)]0
+[D(12)]1
|
(7,15) | 3 |
[D(7,3,2)]1
+[D(8,22)]2
|
(7,15) | 5 |
[D(7,2,13)]1
|
(7,2,13) | 2 |
[D(7,4,1)+D(9,2,1)]1
|
(7,2,13) | 3 |
[D(7,22,1)]1
|
(7,2,13) | 5 |
[D(7,2,13)]0
+[D(7,3,12)]1
|
(7,2,13) | 7 |
[D(7,2,13)]0
+[D(8,14)]1
|
(7,2,13) | 11 |
[D(7,2,13)]0
+[D(8,2,12)]1
|
(7,22,1) | 2 |
[D(7,5)+2*D(9,3)+2*D(11,1)]2
+[D(7,3,2)]3
+[D(12)]4
+[D(8,4)+D(10,2)]5
+[2*D(12)]6
+[D(8,3,1)]7
|
(7,22,1) | 3 |
[D(7,22,1)]0
+[D(7,5)+D(10,2)]1
|
(7,22,1) | 5 |
[D(7,22,1)]0
+[D(8,22)]1
|
(7,3,12) | 3 |
[D(7,3,12)]0
+[D(8,2,12)]1
|
(7,3,12) | 5 |
[D(7,3,12)]0
+[D(7,4,1)]1
+[D(8,3,1)]2
|
(7,3,12) | 7 |
[D(7,3,12)]0
+[D(9,13)]1
|
(7,3,2) | 2 |
[D(7,3,2)]0
+[D(7,5)+D(11,1)]1
+[D(9,3)+D(12)]3
+[D(8,3,1)+D(8,4)+2*D(12)]4
|
(7,3,2) | 3 |
[D(7,3,2)]0
+[D(7,4,1)+D(8,22)+D(10,12)]1
+[D(8,4)+D(9,2,1)+D(11,1)]2
+[D(12)]3
+[D(9,3)]4
|
(7,4,1) | 3 |
[D(7,4,1)]0
+[D(9,2,1)]1
+[D(8,4)+D(12)]2
+[D(9,3)]3
|
(7,4,1) | 5 |
[D(7,4,1)]0
+[D(7,5)+D(8,3,1)+D(12)]1
+[D(9,3)]2
|
(7,4,1) | 7 |
[D(7,4,1)]0
+[D(10,12)]1
|
(7,5) | 2 |
[D(7,5)]0
+[D(9,3)]1
+[D(8,4)]2
+[D(12)]3
|
(7,5) | 5 |
[D(7,5)]0
+[D(9,3)]1
|
(7,5) | 7 |
[D(7,5)]0
+[D(11,1)]1
|
(8,14) | 2 |
[D(8,4)+D(10,2)+2*D(12)]3
+[D(9,3)+2*D(11,1)]5
|
(8,14) | 3 |
[D(8,22)]1
+[D(9,2,1)]2
|
(8,2,12) | 2 |
[D(8,4)+D(10,2)]1
+[2*D(12)]2
+[D(8,3,1)]3
+[D(9,3)+2*D(11,1)+D(12)]4
+[D(10,2)]6
|
(8,2,12) | 11 |
[D(8,2,12)]0
+[D(9,2,1)]1
|
(8,22) | 2 |
[D(8,3,1)+2*D(12)]1
+[D(10,2)]2
|
(8,22) | 3 |
[D(8,22)]0
+[D(8,4)+D(11,1)]1
+[D(9,2,1)]2
+[D(9,3)+2*D(12)]3
|
(8,22) | 5 |
[D(8,22)]0
+[D(10,2)]1
|
(8,3,1) | 2 |
[D(8,3,1)]0
+[2*D(12)]1
+[D(8,4)]2
+[D(9,3)+D(10,2)+D(12)]3
+[D(11,1)]5
|
(8,3,1) | 5 |
[D(8,3,1)]0
+[D(9,3)]1
|
(8,3,1) | 7 |
[D(8,3,1)]0
+[D(9,2,1)]1
|
(8,4) | 2 |
[D(8,4)]0
+[D(9,3)+D(12)]1
+[D(11,1)]3
|
(8,4) | 3 |
[D(8,4)]0
+[D(9,3)]1
+[D(12)]2
|
(8,4) | 7 |
[D(8,4)]0
+[D(10,2)]1
|
(9,13) | 2 |
[D(9,3)+2*D(11,1)]1
+[D(10,2)+D(12)]3
|
(9,13) | 3 |
[D(9,2,1)]1
+[D(10,12)]2
|
(9,2,1) | 3 |
[D(9,2,1)]0
+[D(9,3)+2*D(12)]1
+[D(10,12)]2
+[D(11,1)]3
|
(9,2,1) | 11 |
[D(9,2,1)]0
+[D(10,2)]1
|
(9,3) | 2 |
[D(9,3)]0
+[D(11,1)]2
+[D(10,2)]3
|
(9,3) | 3 |
[D(9,3)]0
+[D(12)]1
+[D(11,1)]2
|
(9,3) | 5 |
[D(9,3)]0
+[D(12)]1
|
(10,12) | 2 |
[D(10,2)+D(12)]1
+[D(11,1)]3
|
(10,12) | 3 |
[D(10,12)]0
+[D(11,1)]1
|
(10,2) | 2 |
[D(10,2)]0
+[D(11,1)]1
|
(10,2) | 5 |
[D(10,2)]0
+[D(11,1)]1
|
(10,2) | 11 |
[D(10,2)]0
+[D(12)]1
|
(11,1) | 2 |
[D(11,1)]0
+[D(12)]2
|
(11,1) | 3 |
[D(11,1)]0
+[D(12)]1
|