<page_title> A8 polytope </page_title> <section_title> Graphs </section_title> <table> <cell> A8 [9] <col_header> # </col_header> </cell> <cell> A7 [8] <col_header> Coxeter-Dynkin diagram Schläfli symbol Johnson name </col_header> <row_header> A8 [9] </row_header> </cell> <cell> A6 [7] <col_header> Ak orthogonal projection graphs </col_header> <row_header> A8 [9] </row_header> <row_header> A7 [8] </row_header> </cell> <cell> A5 [6] <col_header> Ak orthogonal projection graphs </col_header> <row_header> A8 [9] </row_header> <row_header> A7 [8] </row_header> <row_header> A6 [7] </row_header> </cell> <cell> A4 [5] <col_header> Ak orthogonal projection graphs </col_header> <row_header> A8 [9] </row_header> <row_header> A7 [8] </row_header> <row_header> A6 [7] </row_header> <row_header> A5 [6] </row_header> </cell> <cell> A3 [4] <col_header> Ak orthogonal projection graphs </col_header> <row_header> A8 [9] </row_header> <row_header> A7 [8] </row_header> <row_header> A6 [7] </row_header> <row_header> A5 [6] </row_header> <row_header> A4 [5] </row_header> </cell> <cell> A2 [3] <col_header> Ak orthogonal projection graphs </col_header> <row_header> A8 [9] </row_header> <row_header> A7 [8] </row_header> <row_header> A6 [7] </row_header> <row_header> A5 [6] </row_header> <row_header> A4 [5] </row_header> <row_header> A3 [4] </row_header> </cell> <cell> 135 <col_header> # </col_header> <col_header> A8 [9] </col_header> <col_header> 1 </col_header> <col_header> 2 </col_header> <col_header> 3 </col_header> <col_header> 4 </col_header> <col_header> 5 </col_header> <col_header> 6 </col_header> <col_header> 7 </col_header> <col_header> 8 </col_header> <col_header> 9 </col_header> <col_header> 10 </col_header> <col_header> 11 </col_header> <col_header> 12 </col_header> <col_header> 13 </col_header> <col_header> 14 </col_header> <col_header> 15 </col_header> <col_header> 16 </col_header> <col_header> 17 </col_header> <col_header> 18 </col_header> <col_header> 19 </col_header> <col_header> 20 </col_header> <col_header> 21 </col_header> <col_header> 22 </col_header> <col_header> 23 </col_header> <col_header> 24 </col_header> <col_header> 25 </col_header> <col_header> 26 </col_header> <col_header> 27 </col_header> <col_header> 28 </col_header> <col_header> 29 </col_header> <col_header> 30 </col_header> <col_header> 31 </col_header> <col_header> 32 </col_header> <col_header> 33 </col_header> <col_header> 34 </col_header> <col_header> 35 </col_header> <col_header> 36 </col_header> <col_header> 37 </col_header> <col_header> 38 </col_header> <col_header> 39 </col_header> <col_header> 40 </col_header> <col_header> 41 </col_header> <col_header> 42 </col_header> <col_header> 43 </col_header> <col_header> 44 </col_header> <col_header> 45 </col_header> <col_header> 46 </col_header> <col_header> 47 </col_header> <col_header> 48 </col_header> <col_header> 49 </col_header> <col_header> 50 </col_header> <col_header> 51 </col_header> <col_header> 52 </col_header> <col_header> 53 </col_header> <col_header> 54 </col_header> <col_header> 55 </col_header> <col_header> 56 </col_header> <col_header> 57 </col_header> <col_header> 58 </col_header> <col_header> 59 </col_header> <col_header> 60 </col_header> <col_header> 61 </col_header> <col_header> 62 </col_header> <col_header> 63 </col_header> <col_header> 64 </col_header> <col_header> 65 </col_header> <col_header> 66 </col_header> <col_header> 67 </col_header> <col_header> 68 </col_header> <col_header> 69 </col_header> <col_header> 70 </col_header> <col_header> 71 </col_header> <col_header> 72 </col_header> <col_header> 73 </col_header> <col_header> 74 </col_header> <col_header> 75 </col_header> <col_header> 76 </col_header> <col_header> 77 </col_header> <col_header> 78 </col_header> <col_header> 79 </col_header> <col_header> 80 </col_header> <col_header> 81 </col_header> <col_header> 82 </col_header> <col_header> 83 </col_header> <col_header> 84 </col_header> <col_header> 85 </col_header> <col_header> 86 </col_header> <col_header> 87 </col_header> <col_header> 88 </col_header> <col_header> 89 </col_header> <col_header> 90 </col_header> <col_header> 91 </col_header> <col_header> 92 </col_header> <col_header> 93 </col_header> <col_header> 94 </col_header> <col_header> 95 </col_header> <col_header> 96 </col_header> <col_header> 97 </col_header> <col_header> 98 </col_header> <col_header> 99 </col_header> <col_header> 100 </col_header> <col_header> 101 </col_header> <col_header> 102 </col_header> <col_header> 103 </col_header> <col_header> 104 </col_header> <col_header> 105 </col_header> <col_header> 106 </col_header> <col_header> 107 </col_header> <col_header> 108 </col_header> <col_header> 109 </col_header> <col_header> 110 </col_header> <col_header> 111 </col_header> <col_header> 112 </col_header> <col_header> 113 </col_header> <col_header> 114 </col_header> <col_header> 115 </col_header> <col_header> 116 </col_header> <col_header> 117 </col_header> <col_header> 118 </col_header> <col_header> 119 </col_header> <col_header> 120 </col_header> <col_header> 121 </col_header> <col_header> 122 </col_header> <col_header> 123 </col_header> <col_header> 124 </col_header> <col_header> 125 </col_header> <col_header> 126 </col_header> <col_header> 127 </col_header> <col_header> 128 </col_header> <col_header> 129 </col_header> <col_header> 130 </col_header> <col_header> 131 </col_header> <col_header> 132 </col_header> <col_header> 133 </col_header> <col_header> 134 </col_header> </cell> </table>
Symmetric orthographic projections of these 135 polytopes can be made in the A₈, A₇, A₆, A₅, A₄, A₃, A₂.