Anexo:Nudos primos
Apariencia
(Redirigido desde «Lista de nudos primos»)
![](http://upload.wikimedia.org/wikipedia/commons/thumb/6/6a/8crossings-rose-limacon-knot.svg/260px-8crossings-rose-limacon-knot.svg.png)
En la teoría matemática de nudos, se denominan nudos primos a aquellos nudos que no es posible descomponerlos utilizando la operación de suma de nudos. La siguiente lista permite una comparación fácil de sus propiedades y diversos sistemas de notación.
Tabla de nudos primos
[editar]Con seis o menos de seis cruces
[editar]Nombre | Esquema | Alexander-
Briggs-Rolfsen |
Dowker-
Thistlethwaite |
Notación Dowker | Notación Conway |
---|---|---|---|---|---|
Nudo trivial | ![]() |
01 | 0a1 | — | — |
Nudo trébol | ![]() |
31 | 3a1 | 4 6 2 | [3] |
Nudo con forma de ocho | ![]() |
41 | 4a1 | 4 6 8 2 | [22] |
Nudo con cinco lóbulos | ![]() |
51 | 5a2 | 6 8 10 2 4 | [5] |
Nudo con tres retorcimientos | ![]() |
52 | 5a1 | 4 8 10 2 6 | [32] |
Nudo Stevedore | ![]() |
61 | 6a3 | 4 8 12 10 2 6 | [42] |
Nudo 62 | ![]() |
62 | 6a2 | 4 8 10 12 2 6 | [312] |
Nudo 63 | ![]() |
63 | 6a1 | 4 8 10 2 12 6 | [2112] |
Con siete cruces
[editar]Figura | Alexander-
Briggs-Rolfsen |
Dowker-
Thistlethwaite |
Notación Dowker | Notación Conway |
---|---|---|---|---|
![]() |
nudo 71 | 7a7 | 8 10 12 14 2 4 6 | [7] |
![]() |
72 | 7a4 | 4 10 14 12 2 8 6 | [52] |
![]() |
73 | 7a5 | 6 10 12 14 2 4 8 | [43] |
![]() |
nudo 74 | 7a6 | 6 10 12 14 4 2 8 | [313] |
![]() |
75 | 7a3 | 4 10 12 14 2 8 6 | [322] |
![]() |
76 | 7a2 | 4 8 12 2 14 6 10 | [2212] |
![]() |
77 | 7a1 | 4 8 10 12 2 14 6 | [21112] |
Con ocho cruces
[editar]Alexander-
Briggs-Rolfsen |
Dowker-
Thistlethwaite |
Notación Dowker | Notación Conway |
---|---|---|---|
81 | 8a11 | 4 10 16 14 12 2 8 6 | [62] |
82 | 8a8 | 4 10 12 14 16 2 6 8 | [512] |
83 | 8a18 | 6 12 10 16 14 4 2 8 | [44] |
84 | 8a17 | 6 10 12 16 14 4 2 8 | [413] |
85 | 8a13 | 6 8 12 2 14 16 4 10 | [3,3,2] |
86 | 8a10 | 4 10 14 16 12 2 8 6 | [332] |
87 | 8a6 | 4 10 12 14 2 16 6 8 | [4112] |
88 | 8a4 | 4 8 12 2 16 14 6 10 | [2312] |
89 | 8a16 | 6 10 12 14 16 4 2 8 | [3113] |
810 | 8a3 | 4 8 12 2 14 16 6 10 | [3,21,2] |
811 | 8a9 | 4 10 12 14 16 2 8 6 | [3212] |
812 | 8a5 | 4 8 14 10 2 16 6 12 | [2222] |
813 | 8a7 | 4 10 12 14 2 16 8 6 | [31112] |
814 | 8a1 | 4 8 10 14 2 16 6 12 | [22112] |
815 | 8a2 | 4 8 12 2 14 6 16 10 | [21,21,2] |
816 | 8a15 | 6 8 14 12 4 16 2 10 | [.2.20] |
817 | 8a14 | 6 8 12 14 4 16 2 10 | [.2.2] |
818 | 8a12 | 6 8 10 12 14 16 2 4 | [8*] |
819 | 8n3 | 4 8 -12 2 -14 -16 -6 -10 | [3,3,2-] |
820 | 8n1 | 4 8 -12 2 -14 -6 -16 -10 | [3,21,2-] |
821 | 8n2 | 4 8 -12 2 14 -6 16 10 | [21,21,2-] |
Con nueve cruces
[editar]Alexander-
Briggs-Rolfsen |
Dowker-
Thistlethwaite |
Notación Dowker | Notación Conway |
---|---|---|---|
91 | 9a41 | 10 12 14 16 18 2 4 6 8 | [9] |
92 | 9a27 | 4 12 18 16 14 2 10 8 6 | [72] |
93 | 9a38 | 8 12 14 16 18 2 4 6 10 | [63] |
94 | 9a35 | 6 12 14 18 16 2 4 10 8 | [54] |
95 | 9a36 | 6 12 14 18 16 4 2 10 8 | [513] |
96 | 9a23 | 4 12 14 16 18 2 10 6 8 | [522] |
97 | 9a26 | 4 12 16 18 14 2 10 8 6 | [342] |
98 | 9a8 | 4 8 14 2 18 16 6 12 10 | [2412] |
99 | 9a33 | 6 12 14 16 18 2 4 10 8 | [423] |
910 | 9a39 | 8 12 14 16 18 2 6 4 10 | [333] |
911 | 9a20 | 4 10 14 16 12 2 18 6 8 | [4122] |
912 | 9a22 | 4 10 16 14 2 18 8 6 12 | [4212] |
913 | 9a34 | 6 12 14 16 18 4 2 10 8 | [3213] |
914 | 9a17 | 4 10 12 16 14 2 18 8 6 | [41112] |
915 | 9a10 | 4 8 14 10 2 18 16 6 12 | [2322] |
916 | 9a25 | 4 12 16 18 14 2 8 10 6 | [3,3,2+] |
917 | 9a14 | 4 10 12 14 16 2 6 18 8 | [21312] |
918 | 9a24 | 4 12 14 16 18 2 10 8 6 | [3222] |
919 | 9a3 | 4 8 10 14 2 18 16 6 12 | [23112] |
920 | 9a19 | 4 10 14 16 2 18 8 6 12 | [31212] |
921 | 9a21 | 4 10 14 16 12 2 18 8 6 | [31122] |
922 | 9a2 | 4 8 10 14 2 16 18 6 12 | [211,3,2] |
923 | 9a16 | 4 10 12 16 2 8 18 6 14 | [22122] |
924 | 9a7 | 4 8 14 2 16 18 6 12 10 | [3,21,2+] |
925 | 9a4 | 4 8 12 2 16 6 18 10 14 | [22,21,2] |
926 | 9a15 | 4 10 12 14 16 2 18 8 6 | [311112] |
927 | 9a12 | 4 10 12 14 2 18 16 6 8 | [212112] |
928 | 9a5 | 4 8 12 2 16 14 6 18 10 | [21,21,2+] |
929 | 9a31 | 6 10 14 18 4 16 8 2 12 | [.2.20.2] |
930 | 9a1 | 4 8 10 14 2 16 6 18 12 | [211,21,2] |
931 | 9a13 | 4 10 12 14 2 18 16 8 6 | [2111112] |
932 | 9a6 | 4 8 12 14 2 16 18 10 6 | [.21.20] |
933 | 9a11 | 4 8 14 12 2 16 18 10 6 | [.21.2] |
934 | 9a28 | 6 8 10 16 14 18 4 2 12 | [8*20] |
935 | 9a40 | 8 12 16 14 18 4 2 6 10 | [3,3,3] |
936 | 9a9 | 4 8 14 10 2 16 18 6 12 | [22,3,2] |
937 | 9a18 | 4 10 14 12 16 2 6 18 8 | [3,21,21] |
938 | 9a30 | 6 10 14 18 4 16 2 8 12 | [.2.2.2] |
939 | 9a32 | 6 10 14 18 16 2 8 4 12 | [2:2:20] |
940 | 9a27 | 6 16 14 12 4 2 18 10 8 | [9*] |
941 | 9a29 | 6 10 14 12 16 2 18 4 8 | [20:20:20] |
942 | 9n4 | 4 8 10 −14 2 −16 −18 −6 −12 | [22,3,2−] |
943 | 9n3 | 4 8 10 14 2 −16 6 −18 −12 | [211,3,2−] |
944 | 9n1 | 4 8 10 −14 2 −16 −6 −18 −12 | [22,21,2−] |
945 | 9n2 | 4 8 10 −14 2 16 −6 18 12 | [211,21,2−] |
946 | 9n5 | 4 10 −14 −12 −16 2 −6 −18 −8 | [3,3,21−] |
947 | 9n7 | 6 8 10 16 14 −18 4 2 −12 | [8*-20] |
948 | 9n6 | 4 10 −14 −12 16 2 −6 18 8 | [21,21,21−] |
949 | 9n8 | 6 -10 −14 12 −16 −2 18 −4 −8 | [−20:−20:−20] |
Con diez cruces
[editar]Alexander-
Briggs-Rolfsen |
Dowker-
Thistlethwaite |
Notación Dowker | Notación Conway |
---|---|---|---|
101 | 10a75 | 4 12 20 18 16 14 2 10 8 6 | [82] |
102 | 10a59 | 4 12 14 16 18 20 2 6 8 10 | [712] |
103 | 10a117 | 6 14 12 20 18 16 4 2 10 8 | [64] |
104 | 10a113 | 6 12 14 20 18 16 4 2 10 8 | [613] |
105 | 10a56 | 4 12 14 16 18 2 20 6 8 10 | [6112] |
106 | 10a70 | 4 12 16 18 20 14 2 10 6 8 | [532] |
107 | 10a65 | 4 12 14 18 16 20 2 10 8 6 | [5212] |
108 | 10a114 | 6 14 12 16 18 20 4 2 8 10 | [514] |
109 | 10a110 | 6 12 14 16 18 20 4 2 8 10 | [5113] |
1010 | 10a64 | 4 12 14 18 16 2 20 10 8 6 | [51112] |
1011 | 10a116 | 6 14 12 18 20 16 4 2 10 8 | [433] |
1012 | 10a43 | 4 10 14 16 2 20 18 6 8 12 | [4312] |
1013 | 10a54 | 4 10 18 16 12 2 20 8 6 14 | [4222] |
1014 | 10a33 | 4 10 12 16 18 2 20 6 8 14 | [42112] |
1015 | 10a68 | 4 12 16 18 14 2 10 20 6 8 | [4132] |
1016 | 10a115 | 6 14 12 16 18 20 4 2 10 8 | [4123] |
1017 | 10a107 | 6 12 14 16 18 2 4 20 8 10 | [4114] |
1018 | 10a63 | 4 12 14 18 16 2 10 20 8 6 | [41122] |
1019 | 10a108 | 6 12 14 16 18 2 4 20 10 8 | [41113] |
1020 | 10a74 | 4 12 18 20 16 14 2 10 8 6 | [352] |
1021 | 10a60 | 4 12 14 16 18 20 2 6 10 8 | [3412] |
1022 | 10a112 | 6 12 14 18 20 16 4 2 10 8 | [3313] |
1023 | 10a57 | 4 12 14 16 18 2 20 6 10 8 | [33112] |
1024 | 10a71 | 4 12 16 18 20 14 2 10 8 6 | [3232] |
1025 | 10a61 | 4 12 14 16 18 20 2 10 8 6 | [32212] |
1026 | 10a111 | 6 12 14 16 18 20 4 2 10 8 | [32113] |
1027 | 10a58 | 4 12 14 16 18 2 20 10 8 6 | [321112] |
1028 | 10a44 | 4 10 14 16 2 20 18 8 6 12 | [31312] |
1029 | 10a53 | 4 10 16 18 12 2 20 8 6 14 | [31222] |
1030 | 10a34 | 4 10 12 16 18 2 20 8 6 14 | [312112] |
1031 | 10a69 | 4 12 16 18 14 2 10 20 8 6 | [31132] |
1032 | 10a55 | 4 12 14 16 18 2 10 20 8 6 | [311122] |
1033 | 10a109 | 6 12 14 16 18 4 2 20 10 8 | [311113] |
1034 | 10a19 | 4 8 14 2 20 18 16 6 12 10 | [2512] |
1035 | 10a23 | 4 8 16 10 2 20 18 6 14 12 | [2422] |
1036 | 10a5 | 4 8 10 16 2 20 18 6 14 12 | [24112] |
1037 | 10a49 | 4 10 16 12 2 8 20 18 6 14 | [2332] |
1038 | 10a29 | 4 10 12 16 2 8 20 18 6 14 | [23122] |
1039 | 10a26 | 4 10 12 14 18 2 6 20 8 16 | [22312] |
1040 | 10a30 | 4 10 12 16 2 20 6 18 8 14 | [222112] |
1041 | 10a35 | 4 10 12 16 20 2 8 18 6 14 | [221212] |
1042 | 10a31 | 4 10 12 16 2 20 8 18 6 14 | [2211112] |
1043 | 10a52 | 4 10 16 14 2 20 8 18 6 12 | [212212] |
1044 | 10a32 | 4 10 12 16 14 2 20 18 8 6 | [2121112] |
1045 | 10a25 | 4 10 12 14 16 2 20 18 8 6 | [21111112] |
1046 | 10a81 | 6 8 14 2 16 18 20 4 10 12 | [5,3,2] |
1047 | 10a15 | 4 8 14 2 16 18 20 6 10 12 | [5,21,2] |
1048 | 10a79 | 6 8 14 2 16 18 4 20 10 12 | [41,3,2] |
1049 | 10a13 | 4 8 14 2 16 18 6 20 10 12 | [41,21,2] |
1050 | 10a82 | 6 8 14 2 16 18 20 4 12 10 | [32,3,2] |
1051 | 10a16 | 4 8 14 2 16 18 20 6 12 10 | [32,21,2] |
1052 | 10a80 | 6 8 14 2 16 18 4 20 12 10 | [311,3,2] |
1053 | 10a14 | 4 8 14 2 16 18 6 20 12 10 | [311,21,2] |
1054 | 10a48 | 4 10 16 12 2 8 18 20 6 14 | [23,3,2] |
1055 | 10a9 | 4 8 12 2 16 6 20 18 10 14 | [23,21,2] |
1056 | 10a28 | 4 10 12 16 2 8 18 20 6 14 | [221,3,2] |
1057 | 10a6 | 4 8 12 2 14 18 6 20 10 16 | [221,21,2] |
1058 | 10a20 | 4 8 14 10 2 18 6 20 12 16 | [22,22,2] |
1059 | 10a2 | 4 8 10 14 2 18 6 20 12 16 | [22,211,2] |
1060 | 10a1 | 4 8 10 14 2 16 18 6 20 12 | [211,211,2] |
1061 | 10a123 | 8 10 16 14 2 18 20 6 4 12 | [4,3,3] |
1062 | 10a41 | 4 10 14 16 2 18 20 6 8 12 | [4,3,21] |
1063 | 10a51 | 4 10 16 14 2 18 8 6 20 12 | [4,21,21] |
1064 | 10a122 | 8 10 14 16 2 18 20 6 4 12 | [31,3,3] |
1065 | 10a42 | 4 10 14 16 2 18 20 8 6 12 | [31,3,21] |
1066 | 10a40 | 4 10 14 16 2 18 8 6 20 12 | [31,21,21] |
1067 | 10a37 | 4 10 14 12 18 2 6 20 8 16 | [22,3,21] |
1068 | 10a67 | 4 12 16 14 18 2 20 6 10 8 | [211,3,3] |
1069 | 10a38 | 4 10 14 12 18 2 16 6 20 8 | [211,21,21] |
1070 | 10a22 | 4 8 16 10 2 18 20 6 14 12 | [22,3,2+] |
1071 | 10a10 | 4 8 12 2 18 14 6 20 10 16 | [22,21,2+] |
1072 | 10a4 | 4 8 10 16 2 18 20 6 14 12 | [211,3,2+] |
1073 | 10a3 | 4 8 10 14 2 18 16 6 20 12 | [211,21,2+] |
1074 | 10a62 | 4 12 14 16 20 18 2 8 6 10 | [3,3,21+] |
1075 | 10a27 | 4 10 12 14 18 2 16 6 20 8 | [21,21,21+] |
1076 | 10a73 | 4 12 18 20 14 16 2 10 8 6 | [3,3,2++] |
1077 | 10a18 | 4 8 14 2 18 20 16 6 12 10 | [3,21,2++] |
1078 | 10a17 | 4 8 14 2 18 16 6 12 20 10 | [21,21,2++] |
1079 | 10a78 | 6 8 12 2 16 4 18 20 10 14 | [(3,2)(3,2)] |
1080 | 10a8 | 4 8 12 2 16 6 18 20 10 14 | [(3,2)(21,2)] |
1081 | 10a7 | 4 8 12 2 16 6 18 10 20 14 | [(21,2)(21,2)] |
1082 | 10a83 | 6 8 14 16 4 18 20 2 10 12 | [.4.2] |
1083 | 10a84 | 6 8 16 14 4 18 20 2 12 10 | [.31.20] |
1084 | 10a50 | 4 10 16 14 2 8 18 20 12 6 | [.22.2] |
1085 | 10a86 | 6 8 16 14 4 18 20 2 10 12 | [.4.20] |
1086 | 10a87 | 6 8 14 16 4 18 20 2 12 10 | [.31.2] |
1087 | 10a39 | 4 10 14 16 2 8 18 20 12 6 | [.22.20] |
1088 | 10a11 | 4 8 12 14 2 16 20 18 10 6 | [.21.21] |
1089 | 10a21 | 4 8 14 12 2 16 20 18 10 6 | [.21.210] |
1090 | 10a92 | 6 10 14 2 16 20 18 8 4 12 | [.3.2.2] |
1091 | 10a106 | 6 10 20 14 16 18 4 8 2 12 | [.3.2.20] |
1092 | 10a46 | 4 10 14 18 2 16 8 20 12 6 | [.21.2.20] |
1093 | 10a101 | 6 10 16 20 14 4 18 2 12 8 | [.3.20.2] |
1094 | 10a91 | 6 10 14 2 16 18 20 8 4 12 | [.30.2.2] |
1095 | 10a47 | 4 10 14 18 2 16 20 8 12 6 | [.210.2.2] |
1096 | 10a24 | 4 8 18 12 2 16 20 6 10 14 | [.2.21.2] |
1097 | 10a12 | 4 8 12 18 2 16 20 6 10 14 | [.2.210.2] |
1098 | 10a96 | 6 10 14 18 2 16 20 4 8 12 | [.2.2.2.20] |
1099 | 10a103 | 6 10 18 14 2 16 20 8 4 12 | [.2.2.20.20] |
10100 | 10a104 | 6 10 18 14 16 4 20 8 2 12 | [3:2:2] |
10101 | 10a45 | 4 10 14 18 2 16 6 20 8 12 | [21:2:2] |
10102 | 10a97 | 6 10 14 18 16 4 20 2 8 12 | [3:2:20] |
10103 | 10a105 | 6 10 18 16 14 4 20 8 2 12 | [30:2:2] |
10104 | 10a118 | 6 16 12 14 18 4 20 2 8 10 | [3:20:20] |
10105 | 10a72 | 4 12 16 20 18 2 8 6 10 14 | [21:20:20] |
10106 | 10a95 | 6 10 14 16 18 4 20 2 8 12 | [30:2:20] |
10107 | 10a66 | 4 12 16 14 18 2 8 20 10 6 | [210:2:20] |
10108 | 10a119 | 6 16 12 14 18 4 20 2 10 8 | [30:20:20] |
10109 | 10a93 | 6 10 14 16 2 18 4 20 8 12 | [2.2.2.2] |
10110 | 10a100 | 6 10 16 20 14 2 18 4 8 12 | [2.2.2.20] |
10111 | 10a98 | 6 10 16 14 2 18 8 20 4 12 | [2.2.20.2] |
10112 | 10a76 | 6 8 10 14 16 18 20 2 4 12 | [8*3] |
10113 | 10a36 | 4 10 14 12 2 16 18 20 8 6 | [8*21] |
10114 | 10a77 | 6 8 10 14 16 20 18 2 4 12 | [8*30] |
10115 | 10a94 | 6 10 14 16 4 18 2 20 12 8 | [8*20.20] |
10116 | 10a120 | 6 16 18 14 2 4 20 8 10 12 | [8*2:2] |
10117 | 10a99 | 6 10 16 14 18 4 20 2 12 8 | [8*2:20] |
10118 | 10a88 | 6 8 18 14 16 4 20 2 10 12 | [8*2:.2] |
10119 | 10a85 | 6 8 14 18 16 4 20 10 2 12 | [8*2:.20] |
10120 | 10a102 | 6 10 18 12 4 16 20 8 2 14 | [8*20::20] |
10121 | 10a90 | 6 10 12 20 18 16 8 2 4 14 | [9*20] |
10122 | 10a89 | 6 10 12 14 18 16 20 2 4 8 | [9*.20] |
10123 | 10a121 | 8 10 12 14 16 18 20 2 4 6 | [10*] |
10124 | 10n21 | 4 8 -14 2 -16 -18 -20 -6 -10 -12 | [5,3,2-] |
10125 | 10n15 | 4 8 14 2 -16 -18 6 -20 -10 -12 | [5,21,2-] |
10126 | 10n17 | 4 8 -14 2 -16 -18 -6 -20 -10 -12 | [41,3,2-] |
10127 | 10n16 | 4 8 -14 2 16 18 -6 20 10 12 | [41,21,2-] |
10128 | 10n22 | 4 8 -14 2 -16 -18 -20 -6 -12 -10 | [32,3,2-] |
10129 | 10n18 | 4 8 14 2 -16 -18 6 -20 -12 -10 | [32,21,-2] |
10130 | 10n20 | 4 8 -14 2 -16 -18 -6 -20 -12 -10 | [311,3,2-] |
10131 | 10n19 | 4 8 -14 2 16 18 -6 20 12 10 | [311,21,2-] |
10132 | 10n13 | 4 8 -12 2 -16 -6 -20 -18 -10 -14 | [23,3,2-] |
10133 | 10n4 | 4 8 12 2 -14 -18 6 -20 -10 -16 | [23,21,2-] |
10134 | 10n6 | 4 8 -12 2 -14 -18 -6 -20 -10 -16 | [221,3,2-] |
10135 | 10n5 | 4 8 -12 2 14 18 -6 20 10 16 | [221,21,2-] |
10136 | 10n3 | 4 8 10 -14 2 -18 -6 -20 -12 -16 | [22,22,2-] |
10137 | 10n2 | 4 8 10 -14 2 -16 -18 -6 -20 -12 | [22,211,2-] |
10138 | 10n1 | 4 8 10 -14 2 16 18 -6 20 12 | [211,211,2-] |
10139 | 10n27 | 4 10 -14 -16 2 -18 -20 -6 -8 -12 | [4,3,3-] |
10140 | 10n29 | 4 10 -14 -16 2 18 20 -8 -6 12 | [4,3,21-] |
10141 | 10n25 | 4 10 -14 -16 2 18 -8 -6 20 12 | [4,21,21-] |
10142 | 10n30 | 4 10 -14 -16 2 -18 -20 -8 -6 -12 | [31,3,3-] |
10143 | 10n26 | 4 10 -14 -16 2 -18 -8 -6 -20 -12 | [31,3,21-] |
10144 | 10n28 | 4 10 14 16 2 -18 -20 8 6 -12 | [31,21,21-] |
10145 | 10n14 | 4 8 -12 -18 2 -16 -20 -6 -10 -14 | [22,3,3-] |
10146 | 10n23 | 4 8 -18 -12 2 -16 -20 -6 -10 -14 | [22,21,21-] |
10147 | 10n24 | 4 10 -14 12 2 16 18 -20 8 -6 | [211,3,21-] |
10148 | 10n12 | 4 8 -12 2 -16 -6 -18 -20 -10 -14 | [(3,2)(3,2-)] |
10149 | 10n11 | 4 8 -12 2 16 -6 18 20 10 14 | [(3,2)(21,2-)] |
10150 | 10n9 | 4 8 -12 2 -16 -6 -18 -10 -20 -14 | [(21,2)(3,2-)] |
10151 | 10n8 | 4 8 -12 2 16 -6 18 10 20 14 | [(21,2)(21,2-)] |
10152 | 10n36 | 6 8 12 2 -16 4 -18 -20 -10 -14 | [(3,2)-(3,2)] |
10153 | 10n10 | 4 8 12 2 -16 6 -18 -20 -10 -14 | [(3,2)-(21,2)] |
10154 | 10n7 | 4 8 12 2 -16 6 -18 -10 -20 -14 | [(21,2)-(21,2)] |
10155 | 10n39 | 6 10 14 16 18 4 -20 2 8 -12 | [-3:2:2] |
10156 | 10n32 | 4 12 16 -14 18 2 -8 20 10 6 | [-3:2:20] |
10157 | 10n42 | 6 -10 -18 14 -2 -16 20 8 -4 12 | [-3:20:20] |
10158 | 10n41 | 6 -10 -16 14 -2 -18 8 20 -4 -12 | [-30:2:2] |
10159 | 10n34 | 6 8 10 14 16 -18 -20 2 4 -12 | [-30:2:20] |
10160 | 10n33 | 4 12 -16 -14 -18 2 -8 -20 -10 -6 | [-30:20:20] |
10161[1] | 10n31 | 4 12 -16 14 -18 2 8 -20 -10 -6 | [3:-20:-20] |
10162[2] | 10n40 | 6 10 14 18 16 4 -20 2 8 -12 | [-30:-20:-20] |
10163[3] | 10n35 | 6 8 10 14 16 -20 -18 2 4 -12 | [8*-30] |
10164[4] | 10n38 | 6 -10 -12 14 -18 -16 20 -2 -4 -8 | [8*2:-20] |
10165[5] | 10n37 | 6 8 14 18 16 4 -20 10 2 -12 | [8*2:.-20] |
Referencias
[editar]- ↑ Originalmente listado como 10161 y 10162 en la Tabla de Rolfsen. El error fue descubierto por Kenneth Perko (véase par de Perko).
- ↑ Listado como 10163 en la Tabla de Rolfsen.
- ↑ Listado como 10164 en la Tabla de Rolfsen.
- ↑ Listado como 10165 en la Tabla de Rolfsen.
- ↑ Listado como 10166 en la Tabla de Rolfsen.