User:Tomruen/Truncated polygons2

General vertex-transitive truncations on regular polygons {n} up to n=20 and regular stars {p/q} up to p=16. Computed for 2n vertices are equally-spaced, but two edge lengths in general.

From convex regular polygons
t{2} = {4}
t{3} = {6}	{3}:t2 = a1{3}	t{3/2}={6/2}
t{4} = {8}	{4}:t2	t{4/3} = {8/3}
t{5} = {10}	{5}:t2	{5}:t3	t{5/4}={10/4}
t{6} = {12}	{6}:t2	{6}:t3	t{6/5} = {12/5}
t{7} = {14}	{7}:t2	{7}:t3	{7}:t4	t{7/6}={14/6}
t{8} = {16}	{8}:t2	{8}:t3	{8}:t4	t{8/7} = {16/7}
t{9} = {18}	{9}:t2	{9}:t3	{9}:t4	{9}:t5	t{9/8}={18/8}
t{10} = {20}	{10}:t2	{10}:t3	{10}:t4	{10}:t5	t{10/9} = {20/9}
t{11} = {22}	{11}:t2	{11}:t3	{11}:t4	{11}:t5	{11}:t6	t{11/10}={22/10}
t{12} = {24}	{12}:t2	{12}:t3	{12}:t4	{12}:t5	{12}:t6	t{12/11} = {24/11}
t{13} = {26}	{13}:t2	{13}:t3	{13}:t4	{13}:t5	{13}:t6	{13}:t7	t{13/12}={26/12}
t{14} = {28}	{14}:t2	{14}:t3	{14}:t4	{14}:t5	{14}:t6	{14}:t7	t{14/13} = {28/13}
t{15} = {30}	{15}:t2	{15}:t3	{15}:t4	{15}:t5	{15}:t6	{15}:t7	{15}:t8	t{15/14}={30/14}
t{16} = {32}	{16}:t2	{16}:t3	{16}:t4	{16}:t5	{16}:t6	{16}:t7	{16}:t8	t{16/15}={32/15}
t{17}={34}	{17}:t2	{17}:t3	{17}:t4	{17}:t5	{17}:t6	{17}:t7	{17}:t8	{17}:t9	t{17/16}={34/16}
t{18}={36}	{18}:t2	{18}:t3	{18}:t4	{18}:t5	{18}:t6	{18}:t7	{18}:t8	{18}:t9	t{18/17}={36/17}
t{19}={38}	{19}:t2	{19}:t3	{19}:t4	{19}:t5	{19}:t6	{19}:t7	{19}:t8	{19}:t9	{19}:t10	t{19/18}={38/18}
t{20}={40}	{20}:t2	{20}:t3	{20}:t4	{20}:t5	{20}:t6	{20}:t7	{20}:t8	{20}:t9	{20}:t10	t{20/19}={40/19}
t{21}={42}	{21}:t2	{21}:t3	{21}:t4	{21}:t5	{21}:t6	{21}:t7	{21}:t8	{21}:t9	{21}:t10	t{21/20}={42/20}
t{23}={46}	{23}:t2	{23}:t3	{23}:t4	{23}:t5	{23}:t6	{23}:t7	{23}:t8	{23}:t9	{23}:t10	{23}:t11	t{23/22}={46/22}
t{24}={48}	{24}:t2	{24}:t3	{24}:t4	{24}:t5	{24}:t6	{24}:t7	{24}:t8	{24}:t9	{24}:t10	{24}:t11	t{24/23}={48/23}

From regular stars

t{5/2}={10/2}	{5/3}:t3	{5/3}:t2	t{5/3}={10/3}
t{7/2}={14/2}	{7/5}:t4	{7/5}:t3	{7/5}:t2	t{7/5}={14/5}
t{7/3} = {14/3}	{7/3}:t2	{7/3}:t3	{7/3}:t4	t{7/4}={14/4}
t{8/3} = {16/3}	{8/3}:t2	{8/3}:t3	{8/3}:t4	t{8/5}={16/5}
t{9/2}={18/2}	{9/7}:t5	{9/7}:t4	{9/7}:t3	{9/7}:t2	t{9/7}={18/7}
t{9/4}={18/4}	{9/5}:t5	{9/5}:t4	{9/5}:t3	{9/5}:t2	t{9/5}={18/5}
t{10/3} = {20/3}	{10/3}:t2	{10/3}:t3	{10/3}:t4	{10/3}:t5	t{10/7}={20/7}
t{11/2}={22/2}	{11/9}:t6	{11/9}:t5	{11/9}:t4	{11/9}:t3	{11/9}:t2	t{11/9}={22/9}
t{11/3} = {22/3}	{11/3}:t2	{11/3}:t3	{11/3}:t4	{11/3}:t5	{11/3}:t6	t{11/8}={22/8}
t{11/4}={22/4}	{11/7}:t6	{11/7}:t5	{11/7}:t4	{11/7}:t3	{11/7}:t2	t{11/7}={22/7}
t{11/5} = {22/5}	{11/5}:t2	{11/5}:t3	{11/5}:t4	{11/5}:t5	{11/5}:t6	t{11/6}={22/6}
t{12/5} = {24/5}	{12/5}:t2	{12/5}:t3	{12/5}:t4	{12/5}:t5	{12/5}:t6	t{12/7}={24/7}
t{13/2}={26/2}	{13/11}:t7	{13/11}:t6	{13/11}:t5	{13/11}:t4	{13/11}:t3	{13/11}:t2	t{13/11}={26/11}
t{13/3} = {26/3}	{13/3}:t2	{13/3}:t3	{13/3}:t4	{13/3}:t5	{13/3}:t6	{13/3}:t7	t{13/10}={26/10}
t{13/4}={26/4}	{13/9}:t7	{13/9}:t6	{13/9}:t5	{13/9}:t4	{13/9}:t3	{13/9}:t2	t{13/9}={26/9}
t{13/5} = {26/5}	{13/5}:t2	{13/5}:t3	{13/5}:t4	{13/5}:t5	{13/5}:t6	{13/5}:t7	t{13/8}={26/8}
t{13/6}={26/6}	{13/7}:t7	{13/7}:t6	{13/7}:t5	{13/7}:t4	{13/7}:t3	{13/7}:t2	t{13/7}={26/7}
t{14/3} = {28/3}	{14/3}:t2	{14/3}:t3	{14/3}:t4	{14/3}:t5	{14/3}:t6	{14/3}:t7	t{14/11}={28/11}
t{14/5} = {28/5}	{14/5}:t2	{14/5}:t3	{14/5}:t4	{14/5}:t5	{14/5}:t6	{14/5}:t7	t{14/9}={28/9}	t{14/9}={28/9}
t{15/2}={30/2}	{15/13}:t8	{15/13}:t7	{15/13}:t6	{15/13}:t5	{15/13}:t4	{15/13}:t3	{15/13}:t2	t{15/13}={30/13}
t{15/7} = {30/7}	{15/7}:t2	{15/7}:t3	{15/7}:t4	{15/7}:t5	{15/7}:t6	{15/7}:t7	{15/7}:t8	t{15/8}={30/8}
t{15/11}={30/22}	{15/11}:t2	{15/11}:t3	{15/11}:t4	{15/11}:t5	{15/11}:t6	{15/11}:t7	{15/11}:t8	t{15/4}={30/4}
t{16/3} = {32/3}	{16/3}:t2	{16/3}:t3	{16/3}:t4	{16/3}:t5	{16/3}:t6	{16/3}:t7	{16/3}:t8	t{16/13}={32/13}
t{16/5} = {32/5}	{16/5}:t2	{16/5}:t3	{16/5}:t4	{16/5}:t5	{16/5}:t6	{16/5}:t7	{16/5}:t8	t{16/11}={32/11}
t{16/7} = {32/7}	{16/7}:t2	{16/7}:t3	{16/7}:t4	{16/7}:t5	{16/7}:t6	{16/7}:t7	{16/7}:t8	t{16/9}={32/9}
t{17/3} = {34/3}	{17/3}:t2	{17/3}:t3	{17/3}:t4	{17/3}:t5	{17/3}:t6	{17/3}:t7	{17/3}:t8	t{17/3}={34/3}
t{17/5} = {34/5}	{17/5}:t2	{17/5}:t3	{17/5}:t4	{17/5}:t5	{17/5}:t6	{17/5}:t7	{17/5}:t8	t{17/5}={34/5}
t{17/7} = {34/7}	{17/7}:t2	{17/7}:t3	{17/7}:t4	{17/7}:t5	{17/7}:t6	{17/7}:t7	{17/7}:t8	t{17/7}={34/7}
t{17/9} = {34/9}	{17/9}:t2	{17/9}:t3	{17/9}:t4	{17/9}:t5	{17/9}:t6	{17/9}:t7	{17/9}:t8	t{17/9}={34/9}
t{18/5} = {36/5}	{18/5}:t2	{18/5}:t3	{18/5}:t4	{18/5}:t5	{18/5}:t6	{18/5}:t7	{18/5}:t8	t{18/5}={36/5}
t{18/7} = {36/7}	{18/7}:t2	{18/7}:t3	{18/7}:t4	{18/7}:t5	{18/7}:t6	{18/7}:t7	{18/7}:t8	t{18/7}={36/7}
t{19/3} = {38/3}	{19/3}:t2	{19/3}:t3	{19/3}:t4	{19/3}:t5	{19/3}:t6	{19/3}:t7	{19/3}:t8	{19/3}:t9	t{19/3}={38/3}
t{19/5} = {38/5}	{19/5}:t2	{19/5}:t3	{19/5}:t4	{19/5}:t5	{19/5}:t6	{19/5}:t7	{19/5}:t8	{19/5}:t9	t{19/5}={38/5}
t{19/7} = {38/7}	{19/7}:t2	{19/7}:t3	{19/7}:t4	{19/7}:t5	{19/7}:t6	{19/7}:t7	{19/7}:t8	{19/7}:t9	t{19/7}={38/7}
t{19/9} = {38/9}	{19/9}:t2	{19/9}:t3	{19/9}:t4	{19/9}:t5	{19/9}:t6	{19/9}:t7	{19/9}:t8	{19/10}:t9	t{19/9}={38/9}
t{19/11} = {38/11}	{19/11}:t2	{19/11}:t3	{19/11}:t4	{19/11}:t5	{19/11}:t6	{19/11}:t7	{19/11}:t8	{19/11}:t9	t{19/11}={38/11}
t{19/13} = {38/13}	{19/13}:t2	{19/13}:t3	{19/13}:t4	{19/13}:t5	{19/13}:t6	{19/13}:t7	{19/13}:t8	{19/13}:t9	t{19/13}={38/13}
t{19/15} = {38/15}	{19/15}:t2	{19/15}:t3	{19/15}:t4	{19/15}:t5	{19/15}:t6	{19/15}:t7	{19/15}:t8	{19/15}:t9	t{19/15}={38/15}
t{19/17} = {38/17}	{19/17}:t2	{19/17}:t3	{19/17}:t4	{19/17}:t5	{19/17}:t6	{19/17}:t7	{19/17}:t8	{19/17}:t9	t{19/17}={38/17}
t{20/3} = {40/3}	{20/3}:t2	{20/3}:t3	{20/3}:t4	{20/3}:t5	{20/3}:t6	{20/3}:t7	{20/3}:t8	{20/3}:t9	{20/3}:t10	t{20/3}={40/3}
t{20/7} = {40/7}	{20/7}:t2	{20/7}:t3	{20/7}:t4	{20/7}:t5	{20/7}:t6	{20/7}:t7	{20/7}:t8	{20/7}:t9	{20/7}:t10	t{20/7}={40/7}

Regular star shallow truncations

{5/2}	{7/3}	{7/2}	{8/3}	{9/4}	{9/2}	{10/3}

Regular star shallow truncations

{11/3}	{11/5}	{11/4}	{11/2}	{12/5}

Regular star shallow truncations

{13/3}	{13/5}	{13/7}	{13/9}	{13/11}

Regular star shallow truncations

{14/3}	{14/5}	{15/7}	{15/11}	{15/13}	{16/3}	{16/5}	{16/7}