Automorphism Classes of Quadilateral Actions on Sufaces of Genus 9 bdata: 9, 96, [ 2, 2, 2, 3 ] G = small group 193 of 231 group(s) of order 96 GrpPC : G of order 96 = 2^5 * 3 PC-Relations: G.1^2 = Id(G), G.2^2 = G.6, G.3^3 = Id(G), G.4^2 = G.6, G.5^2 = G.6, G.6^2 = Id(G), G.2^G.1 = G.2 * G.6, G.3^G.1 = G.3^2, G.4^G.1 = G.5, G.4^G.3 = G.5 * G.6, G.5^G.1 = G.4, G.5^G.3 = G.4 * G.5, G.5^G.4 = G.5 * G.6 9 generating vector(s) <, > <, > <, > <, > <, > <, > <, > <, > <, > bdata: 9, 96, [ 2, 2, 2, 3 ] G = small group 227 of 231 group(s) of order 96 GrpPC : G of order 96 = 2^5 * 3 PC-Relations: G.1^2 = Id(G), G.2^3 = Id(G), G.3^2 = Id(G), G.4^2 = Id(G), G.5^2 = Id(G), G.6^2 = Id(G), G.2^G.1 = G.2^2, G.3^G.1 = G.4, G.3^G.2 = G.4, G.4^G.1 = G.3, G.4^G.2 = G.3 * G.4, G.5^G.1 = G.6, G.5^G.2 = G.5 * G.6, G.6^G.1 = G.5, G.6^G.2 = G.5 3 generating vector(s) <, > <, > <, > bdata: 9, 64, [ 2, 2, 2, 4 ] G = small group 73 of 267 group(s) of order 64 GrpPC : G of order 64 = 2^6 PC-Relations: G.2^G.1 = G.2 * G.4, G.3^G.1 = G.3 * G.5, G.3^G.2 = G.3 * G.6 1 generating vector(s) <, > bdata: 9, 64, [ 2, 2, 2, 4 ] G = small group 128 of 267 group(s) of order 64 GrpPC : G of order 64 = 2^6 PC-Relations: G.4^2 = G.6, G.2^G.1 = G.2 * G.4, G.3^G.1 = G.3 * G.5, G.4^G.1 = G.4 * G.6, G.4^G.2 = G.4 * G.6 6 generating vector(s) <, > <, > <, > <, > <, > <, > bdata: 9, 64, [ 2, 2, 2, 4 ] G = small group 134 of 267 group(s) of order 64 GrpPC : G of order 64 = 2^6 PC-Relations: G.4^2 = G.6, G.2^G.1 = G.2 * G.4, G.3^G.1 = G.3 * G.5, G.4^G.1 = G.4 * G.6, G.4^G.2 = G.4 * G.6, G.4^G.3 = G.4 * G.6, G.5^G.2 = G.5 * G.6 3 generating vector(s) <, > <, > <, > bdata: 9, 64, [ 2, 2, 2, 4 ] G = small group 135 of 267 group(s) of order 64 GrpPC : G of order 64 = 2^6 PC-Relations: G.3^2 = G.6, G.4^2 = G.6, G.2^G.1 = G.2 * G.4, G.3^G.1 = G.3 * G.5, G.4^G.1 = G.4 * G.6, G.4^G.2 = G.4 * G.6, G.4^G.3 = G.4 * G.6, G.5^G.2 = G.5 * G.6 3 generating vector(s) <, > <, > <, > bdata: 9, 64, [ 2, 2, 2, 4 ] G = small group 138 of 267 group(s) of order 64 GrpPC : G of order 64 = 2^6 PC-Relations: G.2^G.1 = G.2 * G.4, G.3^G.1 = G.3 * G.5, G.4^G.3 = G.4 * G.6, G.5^G.2 = G.5 * G.6 6 generating vector(s) <, > <, > <, > <, > <, > <, > bdata: 9, 64, [ 2, 2, 2, 4 ] G = small group 140 of 267 group(s) of order 64 GrpPC : G of order 64 = 2^6 PC-Relations: G.2^2 = G.4, G.5^2 = G.6, G.2^G.1 = G.2 * G.4, G.3^G.1 = G.3 * G.5, G.5^G.1 = G.5 * G.6, G.5^G.3 = G.5 * G.6 6 generating vector(s) <, > <, > <, > <, > <, > <, > bdata: 9, 64, [ 2, 2, 2, 4 ] G = small group 177 of 267 group(s) of order 64 GrpPC : G of order 64 = 2^6 PC-Relations: G.2^2 = G.4, G.3^2 = G.5, G.4^2 = G.6, G.2^G.1 = G.2 * G.4, G.3^G.1 = G.3 * G.5, G.3^G.2 = G.3 * G.6, G.4^G.1 = G.4 * G.6 3 generating vector(s) <, > <, > <, > bdata: 9, 64, [ 2, 2, 2, 4 ] G = small group 190 of 267 group(s) of order 64 GrpPC : G of order 64 = 2^6 PC-Relations: G.4^2 = G.5 * G.6, G.5^2 = G.6, G.2^G.1 = G.2 * G.4, G.3^G.1 = G.3 * G.6, G.4^G.1 = G.4 * G.5, G.4^G.2 = G.4 * G.5, G.5^G.1 = G.5 * G.6, G.5^G.2 = G.5 * G.6 12 generating vector(s) <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > bdata: 9, 48, [ 2, 2, 2, 6 ] G = small group 15 of 52 group(s) of order 48 GrpPC : G of order 48 = 2^4 * 3 PC-Relations: G.1^2 = Id(G), G.2^2 = Id(G), G.3^2 = G.4, G.4^2 = Id(G), G.5^3 = Id(G), G.2^G.1 = G.2 * G.3, G.3^G.1 = G.3 * G.4, G.3^G.2 = G.3 * G.4, G.5^G.1 = G.5^2 12 generating vector(s) <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > bdata: 9, 48, [ 2, 2, 2, 6 ] G = small group 38 of 52 group(s) of order 48 GrpPC : G of order 48 = 2^4 * 3 PC-Relations: G.1^2 = Id(G), G.2^2 = Id(G), G.3^2 = Id(G), G.4^2 = Id(G), G.5^3 = Id(G), G.3^G.2 = G.3 * G.4, G.5^G.1 = G.5^2 6 generating vector(s) <, > <, > <, > <, > <, > <, > bdata: 9, 48, [ 2, 2, 2, 6 ] G = small group 43 of 52 group(s) of order 48 GrpPC : G of order 48 = 2^4 * 3 PC-Relations: G.1^2 = Id(G), G.2^2 = Id(G), G.3^2 = Id(G), G.4^2 = Id(G), G.5^3 = Id(G), G.3^G.1 = G.3 * G.4, G.5^G.1 = G.5^2 3 generating vector(s) <, > <, > <, > bdata: 9, 48, [ 2, 2, 2, 6 ] G = small group 48 of 52 group(s) of order 48 GrpPC : G of order 48 = 2^4 * 3 PC-Relations: G.1^2 = Id(G), G.2^2 = Id(G), G.3^3 = Id(G), G.4^2 = Id(G), G.5^2 = Id(G), G.3^G.1 = G.3^2, G.4^G.1 = G.5, G.4^G.3 = G.5, G.5^G.1 = G.4, G.5^G.3 = G.4 * G.5 18 generating vector(s) <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > bdata: 9, 40, [ 2, 2, 2, 10 ] G = small group 8 of 14 group(s) of order 40 GrpPC : G of order 40 = 2^3 * 5 PC-Relations: G.1^2 = Id(G), G.2^2 = Id(G), G.3^2 = Id(G), G.4^5 = Id(G), G.2^G.1 = G.2 * G.3, G.4^G.1 = G.4^4 6 generating vector(s) <, > <, > <, > <, > <, > <, > bdata: 9, 40, [ 2, 2, 2, 10 ] G = small group 13 of 14 group(s) of order 40 GrpPC : G of order 40 = 2^3 * 5 PC-Relations: G.1^2 = Id(G), G.2^2 = Id(G), G.3^2 = Id(G), G.4^5 = Id(G), G.4^G.1 = G.4^4 3 generating vector(s) <, > <, > <, > bdata: 9, 36, [ 2, 2, 2, 18 ] G = small group 4 of 14 group(s) of order 36 GrpPC : G of order 36 = 2^2 * 3^2 PC-Relations: G.1^2 = Id(G), G.2^2 = Id(G), G.3^3 = G.4^2, G.4^3 = Id(G), G.3^G.1 = G.3^2 * G.4, G.4^G.1 = G.4^2 3 generating vector(s) <, > <, > <, > bdata: 9, 48, [ 2, 2, 3, 3 ] G = small group 29 of 52 group(s) of order 48 GrpPC : G of order 48 = 2^4 * 3 PC-Relations: G.1^2 = Id(G), G.2^3 = Id(G), G.3^2 = G.5, G.4^2 = G.5, G.5^2 = Id(G), G.2^G.1 = G.2^2, G.3^G.1 = G.4, G.3^G.2 = G.4 * G.5, G.4^G.1 = G.3, G.4^G.2 = G.3 * G.4, G.4^G.3 = G.4 * G.5 6 generating vector(s) <, > <, > <, > <, > <, > <, > bdata: 9, 48, [ 2, 2, 3, 3 ] G = small group 33 of 52 group(s) of order 48 GrpPC : G of order 48 = 2^4 * 3 PC-Relations: G.1^2 = G.5, G.2^3 = Id(G), G.3^2 = G.5, G.4^2 = G.5, G.5^2 = Id(G), G.3^G.2 = G.4, G.4^G.2 = G.3 * G.4, G.4^G.3 = G.4 * G.5 3 generating vector(s) <, > <, > <, > bdata: 9, 48, [ 2, 2, 3, 3 ] G = small group 50 of 52 group(s) of order 48 GrpPC : G of order 48 = 2^4 * 3 PC-Relations: G.1^3 = Id(G), G.2^2 = Id(G), G.3^2 = Id(G), G.4^2 = Id(G), G.5^2 = Id(G), G.2^G.1 = G.3, G.3^G.1 = G.2 * G.3, G.4^G.1 = G.5, G.5^G.1 = G.4 * G.5 1 generating vector(s) <, > bdata: 9, 32, [ 2, 2, 4, 4 ] G = small group 6 of 51 group(s) of order 32 GrpPC : G of order 32 = 2^5 PC-Relations: G.1^2 = G.4, G.2^G.1 = G.2 * G.3, G.3^G.1 = G.3 * G.5, G.4^G.2 = G.4 * G.5 18 generating vector(s) <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > bdata: 9, 32, [ 2, 2, 4, 4 ] G = small group 9 of 51 group(s) of order 32 GrpPC : G of order 32 = 2^5 PC-Relations: G.1^2 = G.4, G.3^2 = G.5, G.2^G.1 = G.2 * G.3, G.3^G.1 = G.3 * G.5, G.3^G.2 = G.3 * G.5 8 generating vector(s) <, > <, > <, > <, > <, > <, > <, > <, > bdata: 9, 32, [ 2, 2, 4, 4 ] G = small group 11 of 51 group(s) of order 32 GrpPC : G of order 32 = 2^5 PC-Relations: G.1^2 = G.4, G.3^2 = G.5, G.4^2 = G.5, G.2^G.1 = G.2 * G.3, G.3^G.1 = G.3 * G.5, G.3^G.2 = G.3 * G.5 4 generating vector(s) <, > <, > <, > <, > bdata: 9, 32, [ 2, 2, 4, 4 ] G = small group 19 of 51 group(s) of order 32 GrpPC : G of order 32 = 2^5 PC-Relations: G.1^2 = G.5, G.3^2 = G.4 * G.5, G.4^2 = G.5, G.2^G.1 = G.2 * G.3, G.3^G.1 = G.3 * G.4, G.3^G.2 = G.3 * G.4, G.4^G.1 = G.4 * G.5, G.4^G.2 = G.4 * G.5 8 generating vector(s) <, > <, > <, > <, > <, > <, > <, > <, > bdata: 9, 32, [ 2, 2, 4, 4 ] G = small group 22 of 51 group(s) of order 32 GrpPC : G of order 32 = 2^5 PC-Relations: G.1^2 = G.5, G.2^G.1 = G.2 * G.4 3 generating vector(s) <, > <, > <, > bdata: 9, 32, [ 2, 2, 4, 4 ] G = small group 25 of 51 group(s) of order 32 GrpPC : G of order 32 = 2^5 PC-Relations: G.1^2 = G.5, G.3^2 = G.5, G.2^G.1 = G.2 * G.4 4 generating vector(s) <, > <, > <, > <, > bdata: 9, 32, [ 2, 2, 4, 4 ] G = small group 27 of 51 group(s) of order 32 GrpPC : G of order 32 = 2^5 PC-Relations: G.2^G.1 = G.2 * G.4, G.3^G.1 = G.3 * G.5 2 generating vector(s) <, > <, > bdata: 9, 32, [ 2, 2, 4, 4 ] G = small group 28 of 51 group(s) of order 32 GrpPC : G of order 32 = 2^5 PC-Relations: G.2^2 = G.4, G.2^G.1 = G.2 * G.4, G.3^G.1 = G.3 * G.5 6 generating vector(s) <, > <, > <, > <, > <, > <, > bdata: 9, 32, [ 2, 2, 4, 4 ] G = small group 30 of 51 group(s) of order 32 GrpPC : G of order 32 = 2^5 PC-Relations: G.3^2 = G.4, G.2^G.1 = G.2 * G.4, G.3^G.1 = G.3 * G.5 4 generating vector(s) <, > <, > <, > <, > bdata: 9, 32, [ 2, 2, 4, 4 ] G = small group 31 of 51 group(s) of order 32 GrpPC : G of order 32 = 2^5 PC-Relations: G.2^2 = G.5, G.3^2 = G.4, G.2^G.1 = G.2 * G.4, G.3^G.1 = G.3 * G.5 2 generating vector(s) <, > <, > bdata: 9, 32, [ 2, 2, 4, 4 ] G = small group 34 of 51 group(s) of order 32 GrpPC : G of order 32 = 2^5 PC-Relations: G.2^2 = G.4, G.3^2 = G.5, G.2^G.1 = G.2 * G.4, G.3^G.1 = G.3 * G.5 1 generating vector(s) <, > bdata: 9, 32, [ 2, 2, 4, 4 ] G = small group 40 of 51 group(s) of order 32 GrpPC : G of order 32 = 2^5 PC-Relations: G.1^2 = G.5, G.4^2 = G.5, G.2^G.1 = G.2 * G.4, G.4^G.1 = G.4 * G.5, G.4^G.2 = G.4 * G.5 2 generating vector(s) <, > <, > bdata: 9, 32, [ 2, 2, 4, 4 ] G = small group 42 of 51 group(s) of order 32 GrpPC : G of order 32 = 2^5 PC-Relations: G.3^2 = G.5, G.4^2 = G.5, G.2^G.1 = G.2 * G.4, G.4^G.1 = G.4 * G.5, G.4^G.2 = G.4 * G.5 4 generating vector(s) <, > <, > <, > <, > bdata: 9, 24, [ 2, 2, 4, 12 ] G = small group 5 of 15 group(s) of order 24 GrpPC : G of order 24 = 2^3 * 3 PC-Relations: G.1^2 = Id(G), G.2^2 = G.3, G.3^2 = Id(G), G.4^3 = Id(G), G.4^G.1 = G.4^2 4 generating vector(s) <, > <, > <, > <, > bdata: 9, 24, [ 2, 2, 4, 12 ] G = small group 6 of 15 group(s) of order 24 GrpPC : G of order 24 = 2^3 * 3 PC-Relations: G.1^2 = Id(G), G.2^2 = G.3, G.3^2 = Id(G), G.4^3 = Id(G), G.2^G.1 = G.2 * G.3, G.4^G.1 = G.4^2 2 generating vector(s) <, > <, > bdata: 9, 24, [ 2, 2, 6, 6 ] G = small group 8 of 15 group(s) of order 24 GrpPC : G of order 24 = 2^3 * 3 PC-Relations: G.1^2 = Id(G), G.2^2 = Id(G), G.3^2 = Id(G), G.4^3 = Id(G), G.2^G.1 = G.2 * G.3, G.4^G.1 = G.4^2 4 generating vector(s) <, > <, > <, > <, > bdata: 9, 24, [ 2, 2, 6, 6 ] G = small group 10 of 15 group(s) of order 24 GrpPC : G of order 24 = 2^3 * 3 PC-Relations: G.1^2 = Id(G), G.2^2 = Id(G), G.3^3 = Id(G), G.4^2 = Id(G), G.2^G.1 = G.2 * G.4 6 generating vector(s) <, > <, > <, > <, > <, > <, > bdata: 9, 24, [ 2, 2, 6, 6 ] G = small group 13 of 15 group(s) of order 24 GrpPC : G of order 24 = 2^3 * 3 PC-Relations: G.1^2 = Id(G), G.2^3 = Id(G), G.3^2 = Id(G), G.4^2 = Id(G), G.3^G.2 = G.4, G.4^G.2 = G.3 * G.4 8 generating vector(s) <, > <, > <, > <, > <, > <, > <, > <, > bdata: 9, 24, [ 2, 2, 6, 6 ] G = small group 14 of 15 group(s) of order 24 GrpPC : G of order 24 = 2^3 * 3 PC-Relations: G.1^2 = Id(G), G.2^2 = Id(G), G.3^2 = Id(G), G.4^3 = Id(G), G.4^G.1 = G.4^2 2 generating vector(s) <, > <, > bdata: 9, 24, [ 2, 2, 6, 6 ] G = small group 15 of 15 group(s) of order 24 GrpPC : G of order 24 = 2^3 * 3 PC-Relations: G.1^2 = Id(G), G.2^2 = Id(G), G.3^2 = Id(G), G.4^3 = Id(G) 1 generating vector(s) <, > bdata: 9, 20, [ 2, 2, 10, 10 ] G = small group 4 of 5 group(s) of order 20 GrpPC : G of order 20 = 2^2 * 5 PC-Relations: G.1^2 = Id(G), G.2^2 = Id(G), G.3^5 = Id(G), G.3^G.1 = G.3^4 4 generating vector(s) <, > <, > <, > <, > bdata: 9, 20, [ 2, 2, 10, 10 ] G = small group 5 of 5 group(s) of order 20 GrpPC : G of order 20 = 2^2 * 5 PC-Relations: G.1^2 = Id(G), G.2^2 = Id(G), G.3^5 = Id(G) 3 generating vector(s) <, > <, > <, > bdata: 9, 18, [ 2, 2, 18, 18 ] G = small group 2 of 5 group(s) of order 18 GrpPC : G of order 18 = 2 * 3^2 PC-Relations: G.1^2 = Id(G), G.2^3 = G.3, G.3^3 = Id(G) 1 generating vector(s) <, > bdata: 9, 24, [ 2, 3, 3, 6 ] G = small group 13 of 15 group(s) of order 24 GrpPC : G of order 24 = 2^3 * 3 PC-Relations: G.1^2 = Id(G), G.2^3 = Id(G), G.3^2 = Id(G), G.4^2 = Id(G), G.3^G.2 = G.4, G.4^G.2 = G.3 * G.4 5 generating vector(s) <, > <, > <, > <, > <, > bdata: 9, 24, [ 2, 3, 4, 4 ] G = small group 5 of 15 group(s) of order 24 GrpPC : G of order 24 = 2^3 * 3 PC-Relations: G.1^2 = Id(G), G.2^2 = G.3, G.3^2 = Id(G), G.4^3 = Id(G), G.4^G.1 = G.4^2 2 generating vector(s) <, > <, > bdata: 9, 24, [ 2, 3, 4, 4 ] G = small group 7 of 15 group(s) of order 24 GrpPC : G of order 24 = 2^3 * 3 PC-Relations: G.1^2 = G.3, G.2^2 = Id(G), G.3^2 = Id(G), G.4^3 = Id(G), G.4^G.1 = G.4^2 1 generating vector(s) <, > bdata: 9, 24, [ 2, 3, 4, 4 ] G = small group 12 of 15 group(s) of order 24 GrpPC : G of order 24 = 2^3 * 3 PC-Relations: G.1^2 = Id(G), G.2^3 = Id(G), G.3^2 = Id(G), G.4^2 = Id(G), G.2^G.1 = G.2^2, G.3^G.1 = G.4, G.3^G.2 = G.4, G.4^G.1 = G.3, G.4^G.2 = G.3 * G.4 3 generating vector(s) <, > <, > <, > bdata: 9, 20, [ 2, 4, 4, 5 ] G = small group 1 of 5 group(s) of order 20 GrpPC : G of order 20 = 2^2 * 5 PC-Relations: G.1^2 = G.2, G.2^2 = Id(G), G.3^5 = Id(G), G.3^G.1 = G.3^4 1 generating vector(s) <, > bdata: 9, 20, [ 2, 4, 4, 5 ] G = small group 3 of 5 group(s) of order 20 GrpPC : G of order 20 = 2^2 * 5 PC-Relations: G.1^2 = G.2, G.2^2 = Id(G), G.3^5 = Id(G), G.3^G.1 = G.3^2, G.3^G.2 = G.3^4 10 generating vector(s) <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > bdata: 9, 16, [ 2, 4, 8, 8 ] G = small group 5 of 14 group(s) of order 16 GrpPC : G of order 16 = 2^4 PC-Relations: G.1^2 = G.3, G.3^2 = G.4 5 generating vector(s) <, > <, > <, > <, > <, > bdata: 9, 16, [ 2, 4, 8, 8 ] G = small group 6 of 14 group(s) of order 16 GrpPC : G of order 16 = 2^4 PC-Relations: G.1^2 = G.3, G.3^2 = G.4, G.2^G.1 = G.2 * G.4 5 generating vector(s) <, > <, > <, > <, > <, > bdata: 9, 14, [ 2, 7, 7, 14 ] G = small group 2 of 2 group(s) of order 14 GrpPC : G of order 14 = 2 * 7 PC-Relations: G.1^2 = Id(G), G.2^7 = Id(G) 5 generating vector(s) <, > <, > <, > <, > <, > bdata: 9, 24, [ 3, 3, 3, 3 ] G = small group 3 of 15 group(s) of order 24 GrpPC : G of order 24 = 2^3 * 3 PC-Relations: G.1^3 = Id(G), G.2^2 = G.4, G.3^2 = G.4, G.4^2 = Id(G), G.2^G.1 = G.3, G.3^G.1 = G.2 * G.3, G.3^G.2 = G.3 * G.4 9 generating vector(s) <, > <, > <, > <, > <, > <, > <, > <, > <, > bdata: 9, 15, [ 3, 3, 5, 15 ] G = small group 1 of 1 group(s) of order 15 GrpPC : G of order 15 = 3 * 5 PC-Relations: G.1^3 = Id(G), G.2^5 = Id(G) 1 generating vector(s) <, > bdata: 9, 12, [ 3, 6, 12, 12 ] G = small group 2 of 5 group(s) of order 12 GrpPC : G of order 12 = 2^2 * 3 PC-Relations: G.1^2 = G.3, G.2^3 = Id(G), G.3^2 = Id(G) 3 generating vector(s) <, > <, > <, > bdata: 9, 16, [ 4, 4, 4, 4 ] G = small group 2 of 14 group(s) of order 16 GrpPC : G of order 16 = 2^4 PC-Relations: G.1^2 = G.3, G.2^2 = G.4 12 generating vector(s) <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > bdata: 9, 16, [ 4, 4, 4, 4 ] G = small group 3 of 14 group(s) of order 16 GrpPC : G of order 16 = 2^4 PC-Relations: G.1^2 = G.4, G.2^G.1 = G.2 * G.3 12 generating vector(s) <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > bdata: 9, 16, [ 4, 4, 4, 4 ] G = small group 4 of 14 group(s) of order 16 GrpPC : G of order 16 = 2^4 PC-Relations: G.1^2 = G.4, G.2^2 = G.3, G.2^G.1 = G.2 * G.3 36 generating vector(s) <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > bdata: 9, 16, [ 4, 4, 4, 4 ] G = small group 9 of 14 group(s) of order 16 GrpPC : G of order 16 = 2^4 PC-Relations: G.1^2 = G.4, G.2^2 = G.4, G.3^2 = G.4, G.2^G.1 = G.2 * G.3, G.3^G.1 = G.3 * G.4, G.3^G.2 = G.3 * G.4 12 generating vector(s) <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > bdata: 9, 16, [ 4, 4, 4, 4 ] G = small group 10 of 14 group(s) of order 16 GrpPC : G of order 16 = 2^4 PC-Relations: G.1^2 = G.4 1 generating vector(s) <, > bdata: 9, 16, [ 4, 4, 4, 4 ] G = small group 12 of 14 group(s) of order 16 GrpPC : G of order 16 = 2^4 PC-Relations: G.1^2 = G.4, G.2^2 = G.4, G.2^G.1 = G.2 * G.4 3 generating vector(s) <, > <, > <, > bdata: 9, 12, [ 4, 4, 12, 12 ] G = small group 2 of 5 group(s) of order 12 GrpPC : G of order 12 = 2^2 * 3 PC-Relations: G.1^2 = G.3, G.2^3 = Id(G), G.3^2 = Id(G) 4 generating vector(s) <, > <, > <, > <, > bdata: 9, 12, [ 4, 6, 6, 12 ] G = small group 2 of 5 group(s) of order 12 GrpPC : G of order 12 = 2^2 * 3 PC-Relations: G.1^2 = G.3, G.2^3 = Id(G), G.3^2 = Id(G) 1 generating vector(s) <, > bdata: 9, 12, [ 6, 6, 6, 6 ] G = small group 5 of 5 group(s) of order 12 GrpPC : G of order 12 = 2^2 * 3 PC-Relations: G.1^2 = Id(G), G.2^2 = Id(G), G.3^3 = Id(G) 9 generating vector(s) <, > <, > <, > <, > <, > <, > <, > <, > <, > bdata: 9, 10, [ 10, 10, 10, 10 ] G = small group 2 of 2 group(s) of order 10 GrpPC : G of order 10 = 2 * 5 PC-Relations: G.1^2 = Id(G), G.2^5 = Id(G) 13 generating vector(s) <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, > <, >