ON CERTAIN QUOTIENTS OF THE TRIANGLE GROUPS

[1] BOOLEY W, 1992, P EDINBURGH MATH SOC, V35, P1

[2] On the groups generated by two operators of orders two and three whose product is of order eight [J]. AMERICAN JOURNAL OF MATHEMATICS, 1931, 53 : 891 - 901

[3] Certain perfect groups generated by two operators of orders two and three. [J]. AMERICAN JOURNAL OF MATHEMATICS, 1928, 50 : 345 - 356

[4] CHALTIN H, 1991, COXETERS GROUPS L M

[5] Coxeter HSM, 1939, T AM MATH SOC, V45, P73

[6] Coxeter H.S.M., 1957, CAN J MATH, V9, P243

[7] COXETER HSM, 1962, P EDINBURGH MATH SOC, V13, P189

[8] COXETER HSM, 1940, B AM MATH SOC, V46, P246

[9] COXETER HSM, 1962, P EDINBURGH MATH SOC, V13, P47

[10] EDJVET M, 1992, LOND MATH S, V173, P66, DOI 10.1017/CBO9780511565793.009

[1] BOOLEY W, 1992, P EDINBURGH MATH SOC, V35, P1

[2] On the groups generated by two operators of orders two and three whose product is of order eight [J]. AMERICAN JOURNAL OF MATHEMATICS, 1931, 53 : 891 - 901

[3] Certain perfect groups generated by two operators of orders two and three. [J]. AMERICAN JOURNAL OF MATHEMATICS, 1928, 50 : 345 - 356

[4] CHALTIN H, 1991, COXETERS GROUPS L M

[5] Coxeter HSM, 1939, T AM MATH SOC, V45, P73

[6] Coxeter H.S.M., 1957, CAN J MATH, V9, P243

[7] COXETER HSM, 1962, P EDINBURGH MATH SOC, V13, P189

[8] COXETER HSM, 1940, B AM MATH SOC, V46, P246

[9] COXETER HSM, 1962, P EDINBURGH MATH SOC, V13, P47

[10] EDJVET M, 1992, LOND MATH S, V173, P66, DOI 10.1017/CBO9780511565793.009