t designs with small t, id ge 2200

# 2200: 5-(24,12,12852)

clan: 5-(24,12,12852)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2201: 5-(24,12,12858)

clan: 5-(24,12,12858)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2202: 5-(24,12,12864)

clan: 5-(24,12,12864)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2203: 5-(24,12,12870)

clan: 11-(30,15,990), 3 times derived, 3 times residual
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2204: 5-(25,12,19800)

clan: 11-(30,15,990), 1 times reduced t, 3 times derived, 2 times residual
Tran van Trung construction (left) for 5-(24,12,12870) (# 2203) : der= 5-(24,11,6930) and res= 5-(24,12,12870) - the given design is the residual.
residual design of 6-(26,12,9900) (# 15104)
derived from 6-(26,13,19800) (# 15105)
residual design of supplementary of 6-(26,12,28860) (# 15106)
derived from supplementary of 6-(26,13,57720) (# 15107)

# 2205: 5-(26,13,51975)

clan: 11-(30,15,990), 2 times reduced t, 2 times derived, 2 times residual
Tran van Trung construction with complementary design for 5-(25,12,19800) (# 2204)
residual design of 6-(27,13,29700) (# 11076)
derived from 6-(27,14,51975) (# 11085)
residual design of supplementary of 6-(27,13,86580) (# 11087)
derived from supplementary of 6-(27,14,151515) (# 11088)
design 6-(26,13,19800) (# 15105) with respect to smaller t
supplementary design of 6-(26,13,57720) (# 15107) with respect to smaller t
Tran van Trung construction (left) for 5-(25,13,32175) (# 15110) : der= 5-(25,12,19800) and res= 5-(25,13,32175) - the given design is the residual.

# 2206: 5-(26,12,29700)

clan: 11-(30,15,990), 2 times reduced t, 3 times derived, 1 times residual
Tran van Trung construction (left) for 5-(25,12,19800) (# 2204) : der= 5-(25,11,9900) and res= 5-(25,12,19800) - the given design is the residual.
derived from 6-(27,13,29700) (# 11076)
derived from supplementary of 6-(27,13,86580) (# 11087)
design 6-(26,12,9900) (# 15104) with respect to smaller t
supplementary design of 6-(26,12,28860) (# 15106) with respect to smaller t

# 2207: 5-(27,13,81675)

clan: 11-(30,15,990), 3 times reduced t, 2 times derived, 1 times residual
Tran van Trung construction (left) for 5-(26,13,51975) (# 2205) : der= 5-(26,12,29700) and res= 5-(26,13,51975) - the given design is the residual.
Tran van Trung construction (right) for 5-(26,12,29700) (# 2206) : der= 5-(26,12,29700) and res= 5-(26,13,51975) - the given design is the derived.
design 6-(27,13,29700) (# 11076) with respect to smaller t
derived from 6-(28,14,81675) (# 11077)
derived from supplementary of 6-(28,14,238095) (# 11086)
supplementary design of 6-(27,13,86580) (# 11087) with respect to smaller t

# 2208: 5-(28,14,208725)

clan: 11-(30,15,990), 4 times reduced t, 1 times derived, 1 times residual
Tran van Trung construction with complementary design for 5-(27,13,81675) (# 2207)
design 6-(28,14,81675) (# 11077) with respect to smaller t
Tran van Trung construction (left) for 5-(27,14,127050) (# 11082) : der= 5-(27,13,81675) and res= 5-(27,14,127050) - the given design is the residual.
supplementary design of 6-(28,14,238095) (# 11086) with respect to smaller t

# 2209: 5-(24,12,12876)

clan: 5-(24,12,12876)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2210: 5-(24,12,12882)

clan: 7-(24,12,1582), 2 times reduced t
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2211: 5-(24,12,12888)

clan: 5-(24,12,12888)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2212: 5-(24,12,12894)

clan: 5-(24,12,12894)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2213: 5-(24,12,12900)

clan: 5-(24,12,12900)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2214: 5-(24,12,12906)

clan: 5-(24,12,12906)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2215: 5-(24,12,12912)

clan: 5-(24,12,12912)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2216: 5-(24,12,12918)

clan: 5-(24,12,12918)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2217: 5-(24,12,12924)

clan: 5-(24,12,12924)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2218: 5-(24,12,12930)

clan: 5-(24,12,12930)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2219: 5-(24,12,12936)

clan: 5-(24,12,12936)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2220: 5-(24,12,12942)

clan: 5-(24,12,12942)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2221: 5-(24,12,12948)

clan: 13-(32,16,249), 4 times derived, 4 times residual
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2222: 5-(24,12,12954)

clan: 5-(24,12,12954)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2223: 5-(24,12,12960)

clan: 5-(24,12,12960)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2224: 5-(24,12,12966)

clan: 5-(24,12,12966)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2225: 5-(24,12,12972)

clan: 5-(24,12,12972)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2226: 5-(24,12,12978)

clan: 5-(24,12,12978)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2227: 5-(24,12,12984)

clan: 5-(24,12,12984)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2228: 5-(24,12,12990)

clan: 5-(24,12,12990)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2229: 5-(24,12,12996)

clan: 7-(24,12,1596), 2 times reduced t
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23
Tran van Trung construction with complementary design for 5-(23,11,4788) (# 9073)
design 6-(24,12,4788) (# 9075) with respect to smaller t
Tran van Trung construction (left) for 5-(23,12,8208) (# 9080) : der= 5-(23,11,4788) and res= 5-(23,12,8208) - the given design is the residual.
supplementary design of 6-(24,12,13776) (# 9084) with respect to smaller t

# 2230: 5-(24,12,13002)

clan: 5-(24,12,13002)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2231: 5-(24,12,13008)

clan: 5-(24,12,13008)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2232: 5-(24,12,13014)

clan: 5-(24,12,13014)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2233: 5-(24,12,1302)

clan: 5-(24,12,1302)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2234: 5-(24,12,13020)

clan: 5-(24,12,13020)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2235: 5-(24,12,13026)

clan: 11-(30,15,1002), 3 times derived, 3 times residual
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2236: 5-(24,12,13032)

clan: 5-(24,12,13032)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2237: 5-(24,12,13038)

clan: 5-(24,12,13038)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2238: 5-(24,12,13044)

clan: 5-(24,12,13044)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2239: 5-(24,12,13050)

clan: 5-(24,12,13050)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2240: 5-(24,12,13056)

clan: 5-(24,12,13056)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2241: 5-(24,12,13062)

clan: 5-(24,12,13062)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2242: 5-(24,12,13068)

clan: 5-(24,12,13068)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2243: 5-(24,12,13074)

clan: 5-(24,12,13074)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2244: 5-(24,12,13080)

clan: 5-(24,12,13080)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2245: 5-(24,12,13086)

clan: 5-(24,12,13086)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2246: 5-(24,12,13092)

clan: 5-(24,12,13092)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2247: 5-(24,12,13098)

clan: 5-(24,12,13098)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2248: 5-(24,12,13104)

clan: 13-(32,16,252), 4 times derived, 4 times residual
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2249: 5-(24,12,13110)

clan: 7-(24,12,1610), 2 times reduced t
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2250: 5-(24,12,13116)

clan: 5-(24,12,13116)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2251: 5-(24,12,13122)

clan: 5-(24,12,13122)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2252: 5-(24,12,13128)

clan: 5-(24,12,13128)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2253: 5-(24,12,13134)

clan: 5-(24,12,13134)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2254: 5-(24,12,13140)

clan: 5-(24,12,13140)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2255: 5-(24,12,13146)

clan: 5-(24,12,13146)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2256: 5-(24,12,13152)

clan: 5-(24,12,13152)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2257: 5-(24,12,13158)

clan: 5-(24,12,13158)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2258: 5-(24,12,13164)

clan: 5-(24,12,13164)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2259: 5-(24,12,13170)

clan: 5-(24,12,13170)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2260: 5-(24,12,13176)

clan: 5-(24,12,13176)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2261: 5-(24,12,13182)

clan: 11-(30,15,1014), 3 times derived, 3 times residual
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2262: 5-(24,12,13188)

clan: 5-(24,12,13188)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2263: 5-(24,12,13194)

clan: 5-(24,12,13194)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2264: 5-(24,12,1320)

clan: 5-(24,12,1320)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2265: 5-(24,12,13200)

clan: 5-(24,12,13200)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2266: 5-(24,12,13206)

clan: 5-(24,12,13206)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2267: 5-(24,12,13212)

clan: 5-(24,12,13212)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2268: 5-(24,12,13218)

clan: 5-(24,12,13218)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2269: 5-(24,12,13224)

clan: 7-(24,12,1624), 2 times reduced t
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2270: 5-(24,12,13230)

clan: 5-(24,12,13230)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2271: 5-(24,12,13236)

clan: 5-(24,12,13236)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2272: 5-(24,12,13242)

clan: 5-(24,12,13242)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2273: 5-(24,12,13248)

clan: 5-(24,12,13248)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2274: 5-(24,12,13254)

clan: 5-(24,12,13254)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2275: 5-(24,12,13260)

clan: 17-(36,18,5), 6 times derived, 6 times residual
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2276: 5-(24,12,13266)

clan: 5-(24,12,13266)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2277: 5-(24,12,13272)

clan: 5-(24,12,13272)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2278: 5-(24,12,13278)

clan: 5-(24,12,13278)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2279: 5-(24,12,13284)

clan: 5-(24,12,13284)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2280: 5-(24,12,13290)

clan: 5-(24,12,13290)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2281: 5-(24,12,13296)

clan: 5-(24,12,13296)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2282: 5-(24,12,13302)

clan: 5-(24,12,13302)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2283: 5-(24,12,13308)

clan: 5-(24,12,13308)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2284: 5-(24,12,13314)

clan: 5-(24,12,13314)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2285: 5-(24,12,13320)

clan: 5-(24,12,13320)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2286: 5-(24,12,13326)

clan: 5-(24,12,13326)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2287: 5-(24,12,13332)

clan: 5-(24,12,13332)
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23

# 2288: 5-(24,12,13338)

clan: 13-(30,15,36), 2 times reduced t, 3 times derived, 3 times residual
$ PSL(2,23) $ % -group 3 PSL 2 23 PSL_2_23
Tran van Trung construction with complementary design for 5-(23,11,4914) (# 8784)
design 6-(24,12,4914) (# 9091) with respect to smaller t
Tran van Trung construction (left) for 5-(23,12,8424) (# 9096) : der= 5-(23,11,4914) and res= 5-(23,12,8424) - the given design is the residual.
residual design of 6-(25,12,7182) (# 9099)
supplementary design of 6-(24,12,13650) (# 9101) with respect to smaller t
derived from 6-(25,13,13338) (# 9114)
residual design of supplementary of 6-(25,12,19950) (# 9116)
derived from supplementary of 6-(25,13,37050) (# 9117)