t designs with small t, id ge 1900

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# 1900: 5-(24,12,11178)

• clan: 5-(24,12,11178)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1901: 5-(24,12,11184)

• clan: 5-(24,12,11184)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1902: 5-(24,12,11190)

• clan: 5-(24,12,11190)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1903: 5-(24,12,11196)

• clan: 5-(24,12,11196)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1904: 5-(24,12,11202)

• clan: 5-(24,12,11202)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1905: 5-(24,12,11208)

• clan: 5-(24,12,11208)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1906: 5-(24,12,11214)

• clan: 5-(24,12,11214)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1907: 5-(24,12,1122)

• clan: 5-(24,12,1122)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1908: 5-(24,12,11220)

• clan: 5-(24,12,11220)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1909: 5-(24,12,11226)

• clan: 5-(24,12,11226)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1910: 5-(24,12,11232)

• clan: 13-(32,16,216), 4 times derived, 4 times residual
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1911: 5-(24,12,11238)

• clan: 5-(24,12,11238)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1912: 5-(24,12,11244)

• clan: 5-(24,12,11244)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1913: 5-(24,12,11250)

• clan: 5-(24,12,11250)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1914: 5-(24,12,11256)

• clan: 5-(24,12,11256)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1915: 5-(24,12,11262)

• clan: 5-(24,12,11262)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1916: 5-(24,12,11268)

• clan: 5-(24,12,11268)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1917: 5-(24,12,11274)

• clan: 5-(24,12,11274)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1918: 5-(24,12,11280)

• clan: 5-(24,12,11280)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1919: 5-(24,12,11292)

• clan: 5-(24,12,11292)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1920: 5-(24,12,11298)

• clan: 5-(24,12,11298)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1921: 5-(24,12,11304)

• clan: 5-(24,12,11304)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1922: 5-(24,12,11310)

• clan: 11-(30,15,870), 3 times derived, 3 times residual
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1923: 5-(24,12,11316)

• clan: 5-(24,12,11316)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1924: 5-(24,12,11322)

• clan: 5-(24,12,11322)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1925: 5-(24,12,11328)

• clan: 5-(24,12,11328)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1926: 5-(24,12,11334)

• clan: 5-(24,12,11334)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1927: 5-(24,12,11340)

• clan: 5-(24,12,11340)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1928: 5-(24,12,11346)

• clan: 5-(24,12,11346)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1929: 5-(24,12,11352)

• clan: 5-(24,12,11352)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1930: 5-(24,12,11358)

• clan: 5-(24,12,11358)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1931: 5-(24,12,11364)

• clan: 5-(24,12,11364)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1932: 5-(24,12,11370)

• clan: 5-(24,12,11370)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1933: 5-(24,12,11376)

• clan: 5-(24,12,11376)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1934: 5-(24,12,11382)

• clan: 5-(24,12,11382)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1935: 5-(24,12,11388)

• clan: 13-(32,16,219), 4 times derived, 4 times residual
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1936: 5-(24,12,11394)

• clan: 5-(24,12,11394)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1937: 5-(24,12,114)

• clan: 7-(24,12,14), 2 times reduced t
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1938: 5-(24,12,11400)

• clan: 7-(24,12,1400), 2 times reduced t
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23
• Tran van Trung construction with complementary design for 5-(23,11,4200) (# 8967)
• design 6-(24,12,4200) (# 8969) with respect to smaller t
• Tran van Trung construction (left) for 5-(23,12,7200) (# 8974) : der= 5-(23,11,4200) and res= 5-(23,12,7200) - the given design is the residual.
• supplementary design of 6-(24,12,14364) (# 8978) with respect to smaller t

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# 1939: 5-(24,12,11406)

• clan: 5-(24,12,11406)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1940: 5-(24,12,11412)

• clan: 5-(24,12,11412)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1941: 5-(24,12,11418)

• clan: 5-(24,12,11418)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1942: 5-(24,12,11424)

• clan: 5-(24,12,11424)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1943: 5-(24,12,11430)

• clan: 5-(24,12,11430)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1944: 5-(24,12,11436)

• clan: 5-(24,12,11436)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1945: 5-(24,12,11442)

• clan: 5-(24,12,11442)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1946: 5-(24,12,11448)

• clan: 5-(24,12,11448)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1947: 5-(24,12,11454)

• clan: 5-(24,12,11454)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1948: 5-(24,12,11460)

• clan: 5-(24,12,11460)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1949: 5-(24,12,11466)

• clan: 11-(30,15,882), 3 times derived, 3 times residual
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1950: 5-(24,12,11472)

• clan: 5-(24,12,11472)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1951: 5-(24,12,11478)

• clan: 5-(24,12,11478)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1952: 5-(24,12,11484)

• clan: 5-(24,12,11484)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1953: 5-(24,12,11490)

• clan: 5-(24,12,11490)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1954: 5-(24,12,11496)

• clan: 5-(24,12,11496)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1955: 5-(24,12,11502)

• clan: 5-(24,12,11502)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1956: 5-(24,12,11508)

• clan: 5-(24,12,11508)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1957: 5-(24,12,11514)

• clan: 7-(24,12,1414), 2 times reduced t
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1958: 5-(24,12,1152)

• clan: 5-(24,12,1152)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1959: 5-(24,12,11520)

• clan: 5-(24,12,11520)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1960: 5-(24,12,11526)

• clan: 5-(24,12,11526)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1961: 5-(24,12,11532)

• clan: 5-(24,12,11532)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1962: 5-(24,12,11538)

• clan: 5-(24,12,11538)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1963: 5-(24,12,11544)

• clan: 13-(32,16,222), 4 times derived, 4 times residual
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1964: 5-(24,12,11550)

• clan: 5-(24,12,11550)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1965: 5-(24,12,11556)

• clan: 5-(24,12,11556)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1966: 5-(24,12,11562)

• clan: 5-(24,12,11562)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1967: 5-(24,12,11568)

• clan: 5-(24,12,11568)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1968: 5-(24,12,11574)

• clan: 5-(24,12,11574)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1969: 5-(24,12,11580)

• clan: 5-(24,12,11580)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1970: 5-(24,12,11586)

• clan: 5-(24,12,11586)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1971: 5-(24,12,11592)

• clan: 5-(24,12,11592)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1972: 5-(24,12,11598)

• clan: 5-(24,12,11598)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1973: 5-(24,12,11604)

• clan: 5-(24,12,11604)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1974: 5-(24,12,11610)

• clan: 5-(24,12,11610)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1975: 5-(24,12,11616)

• clan: 5-(24,12,11616)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1976: 5-(24,12,11622)

• clan: 11-(30,15,894), 3 times derived, 3 times residual
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1977: 5-(24,12,11634)

• clan: 5-(24,12,11634)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1978: 5-(24,12,11640)

• clan: 5-(24,12,11640)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1979: 5-(24,12,11646)

• clan: 5-(24,12,11646)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1980: 5-(24,12,11652)

• clan: 5-(24,12,11652)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1981: 5-(24,12,11658)

• clan: 5-(24,12,11658)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1982: 5-(24,12,11664)

• clan: 5-(24,12,11664)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1983: 5-(24,12,11670)

• clan: 5-(24,12,11670)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1984: 5-(24,12,11676)

• clan: 5-(24,12,11676)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1985: 5-(24,12,11682)

• clan: 5-(24,12,11682)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1986: 5-(24,12,11688)

• clan: 5-(24,12,11688)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1987: 5-(24,12,11694)

• clan: 5-(24,12,11694)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1988: 5-(24,12,1170)

• clan: 11-(30,15,90), 3 times derived, 3 times residual
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1989: 5-(24,12,11700)

• clan: 13-(32,16,225), 4 times derived, 4 times residual
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1990: 5-(24,12,11706)

• clan: 5-(24,12,11706)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1991: 5-(24,12,11712)

• clan: 5-(24,12,11712)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1992: 5-(24,12,11718)

• clan: 5-(24,12,11718)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1993: 5-(24,12,11724)

• clan: 5-(24,12,11724)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1994: 5-(24,12,11730)

• clan: 5-(24,12,11730)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1995: 5-(24,12,11736)

• clan: 5-(24,12,11736)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1996: 5-(24,12,11742)

• clan: 7-(24,12,1442), 2 times reduced t
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23
• Tran van Trung construction with complementary design for 5-(23,11,4326) (# 8985)
• design 6-(24,12,4326) (# 8987) with respect to smaller t
• Tran van Trung construction (left) for 5-(23,12,7416) (# 8992) : der= 5-(23,11,4326) and res= 5-(23,12,7416) - the given design is the residual.
• supplementary design of 6-(24,12,14238) (# 8996) with respect to smaller t

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# 1997: 5-(24,12,11748)

• clan: 5-(24,12,11748)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1998: 5-(24,12,11754)

• clan: 5-(24,12,11754)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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# 1999: 5-(24,12,11760)

• clan: 5-(24,12,11760)
• $ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

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created: Fri Oct 23 11:09:47 CEST 2009