{m,n} Positions in Sylver Coinage

[ n=5 | n=6 | n=7 | n=8 | n=9 | n=10 | n=11 | n=12 | n=13 | n=14 | n=15 | n=16 | n=17 | n=18 | n=19 | n=20 | n=21 | n=22 | n=23 | n=24 | n=25 | n=26 | n=27 | n=28 | n=29 | n=30 | n=31 | n=32 | n=33 | n=34 | n=35 | n=36 | n=37 | n=38 | n=39 | n=40 ]

{4,5}   [11]

n=6

{4,6}   P
{5,6}   [19]

n=7

{4,7}   [13]
{5,7}   [8]
{6,7}   [16]

n=8

{5,8}   [7]
{6,8}   [4]
{7,8}   [5]

n=9

{4,9}   [19]
{5,9}   [31]
{6,9}   P
{7,9}   [19,24]
{8,9}   [21]

n=10

{4,10}   [6]
{6,10}   [4]
{7,10}   [12]
{8,10}   [22]
{9,10}   [16]

n=11

{4,11}   [5]
{5,11}   [4]
{6,11}   [26]
{7,11}   [24,34]
{8,11}   [23]
{9,11}   [13,30]
{10,11}  [24,28,47]

n=12

{5,12}   [33]
{7,12}   [10]
{8,12}   P
{9,12}   [6]
{10,12}  [7,18]
{11,12}  [49]

n=13

{4,13}   [7]
{5,13}   [37]
{6,13}   [23,28]
{7,13}   [4]
{8,13}   [25]
{9,13}   [11]
{10,13}  [28]
{11,13}  [9,19]
{12,13}  [59]

n=14

{4,14}   [6]
{5,14}   [18]
{6,14}   [4]
{8,14}   P
{9,14}   [22,48]
{10,14}  P
{11,14}  [93]
{12,14}  [16]
{13,14}  [155]

n=15

{4,15}   [33]
{6,15}   [9]
{7,15}   [16]
{8,15}   [97]
{9,15}   [6]
{10,15}  [5]
{11,15}  [102]
{12,15}  [18,21?]
{13,15}  [17,55]
{14,15}  [62,66]

n=16

{5,16}   [18]
{6,16}   [4,7]
{7,16}   [6,15]
{9,16}   [10]
{10,16}  [9,24]
{11,16}  [57,58]
{12,16}  [8,14,18,22]
{13,16}  [137,140]
{14,16}  [8,12]
{15,16}  [7]

n=17

{4,17}   [43]
{5,17}   [18]
{6,17}   [38]
{7,17}   [50]
{8,17}   [23]
{9,17}   [22,59]
{10,17}  [59]
{11,17}  [24,71]
{12,17}  [50,105]
{13,17}  [15,27]
{14,17}  [38,74]
{15,17}  [13,29]
{16,17}  [90]

n=18

{4,18}   [6]
{5,18}   [14,16,17]
{7,18}   [38]
{8,18}   [28]
{10,18}  [12]
{11,18}  [68,118]
{12,18}  [10,15,16,21]
{13,18}  [164]
{14,18}  [5]
{15,18}  [12]
{16,18}  [5,12]
{17,18}  [5,31]

n=19

{4,19}   [9]
{5,19}   [6]
{6,19}   [5]
{7,19}   [9]
{8,19}   [39]
{9,19}   [4,7]
{10,19}  [44]
{11,19}  [13]
{12,19}  [61]
{13,19}  [11]
{14,19}  [59]
{15,19}  [198]
{16,19}  [53]
{17,19}  [65]
{18,19}  [83]

n=20

{6,20}   [4]
{7,20}   [92]
{8,20}   [12,26,30]
{9,20}   [61,95]
{11,20}  [46,63]
{12,20}  [8,34,38,42]
{13,20}  [35,56]
{14,20}  [10]
{15,20}  [5]
{16,20}  [34,
{17,20}  [249]
{18,20}  [24,70]
{19,20}  [263,284]

n=21

{4,21}   [51]
{5,21}   [69]
{6,21}   [9]
{8,21}   [9]
{9,21}   [6,8]
{10,21}  [128]
{11,21}  [94,167]
{12,21}  [15?,18,27?]
{13,21}  [239]
{14,21}  [7]
{15,21}  [12?,
{16,21}  [156]
{17,21}  [79]
{18,21}  [12,

n=22

{4,22}   [6]
{5,22}   [23]
{6,22}   [4]
{7,22}   [61]
{8,22}   [10,14]
{9,22}   [14,17]
{10,22}  [8]
{12,22}  [16,30]
{13,22}  [53,59]
{14,22}  [8,9]
{15,22}  [41,48]
{16,22}  [12]
{17,22}  [9]
{18,22}  [79,

n=23

{4,23}   [57]
{5,23}   [22,26]
{6,23}   [13]
{7,23}   [55]
{8,23}   [11,17]
{9,23}   [74,139]
{10,23}  [48,54]
{11,23}  [8]
{12,23}  [135,146]
{13,23}  [6]
{14,23}  [95]
{15,23}  [63]
{16,23}  [36,63]
{17,23}  [8,26]

n=24

{5,24}   [71]
{7,24}   [9,11,26]
{9,24}   [6,7]
{10,24}  [11,14,16]
{11,24}  [7,10,17]
{13,24}  [238,249]
{14,24}  [8,10]
{15,24}  [
{16,24}  [10]

n=25

{4,25}   [67]
{6,25}   [46]
{7,25}   [47,83]
{8,25}   [13]
{9,25}   [32]
{10,25}  [5]
{11,25}  [81,123]
{12,25}  [177]
{13,25}  [8]
{14,25}  [27,32]
{15,25}  [5]
{16,25}  [65,

n=26

{4,26}   [6]
{5,26}   [23]
{6,26}   [4,11]
{7,26}   [24,58]
{8,26}   [20]
{9,26}   [128]
{10,26}  P
{11,26}  [6]
{12,26}  [28]
{14,26}  P
{15,26}  [124,222]

n=27

{4,27}   [69]
{5,27}   [29]
{6,27}   [9]
{7,27}   [127]
{8,27}   [33,55]
{10,27}  [62]
{11,27}  [79]
{12,27}  [21? 42?]
{13,27}  [17]
{14,27}  [25,
{15,27}  [

n=28

{5,28}   [29]
{6,28}   [4,13]
{8,28}   [12,14,18]
{9,28}   [67,87]
{10,28}  [11,13,14]
{11,28}  [10,46]
{12,28}  [8,26,42,
{13,28}  [6,10]
{15,28}  [37,

n=29

{4,29}   [75]
{5,29}   [27,28]
{6,29}   [68]
{7,29}   [153]
{8,29}   [30]
{9,29}   [86,102]
{10,29}  [64,66]
{11,29}  [144]
{12,29}  [213]
{13,29}  [56,

n=30

{4,30}   [6]
{7,30}   [94]
{8,30}   [14,20,29]
{9,30}   [6,11]
{11,30}  [9,32]
{12,30}  [22,27?,39?,40,

n=31

{4,31}   [81]
{5,31}   [9]
{6,31}   [47]
{7,31}   [158]
{8,31}   [185]
{9,31}   [5]
{10,31}  [54,119]
{11,31}  [81]
{12,31}  [53,176]

n=32

{5,32}   [103]
{6,32}   [4]
{7,32}   [122]
{9,32}   [25,101]
{10,32}  [48]
{11,32}  [30]
{12,32}  [8,54,58,62]

n=33

{4,33}   [15]
{5,33}   [12]
{6,33}   [9]
{7,33}   [149]
{8,33}   [27]
{9,33}   [6]
{10,33}  [128,217]
{12,33}  [5]

n=34

{4,34}   [6]
{5,34}   [101]
{6,34}   [4]
{7,34}   [11]
{8,34}   [35,36]
{9,34}   [245]
{10,34}  [14]
{11,34}  [7]
{12,34}  [20,42]
{18,34}  [24,

n=35

{4,35}   [89]
{6,35}   [62]
{8,35}   [34]
{9,35}   [164]
{10,35}  [5]
{11,35}  [317]
{12,35}  [361]

n=36

{5,36}   [109]
{7,36}   [39,76]
{8,36}   [12,14,34]
{10,36}  [26]
{11,36}  [327]

n=37

{4,37}   [95]
{5,37}   [13]
{6,37}   [70]
{7,37}   [53,108]
{8,37}   [126]
{9,37}   [98,105,130]
{10,37}  [68]
{11,37}  [91,141,153]

n=38

{4,38}   [6]
{5,38}   [39]
{6,38}   [4,17]
{7,38}   [18,41]
{8,38}   [14]
{9,38}   [59]
{10,38}  [14]
{11,38}  [172]

n=39

{4,39}   [101]
{5,39}   [38,41]
{6,39}   [9]
{7,39}   [36,44,80]
{8,39}   [19]
{9,39}   [6]
{10,39}  [97]
{11,39}  [274]

n=40

{6,40}   [4]
{7,40}   [86,123]
{9,40}   [114,122]
{11,40}  [54,96,115]