317:
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453:
467:
446:
26:
439:
480:
412:
405:
419:
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391:
261:
299:
double-zero is commonly interpreted as 100. Some ten-sided dice (often called 'Percentile Dice') are sold in sets of two where one is numbered from 0 to 9 and the other from 00 to 90 in increments of 10, thus making it impossible to misinterpret which one is the tens and which the units die. Ten-sided dice may also be marked 1 to 10 when a random number in this range is desirable.
298:
Ten-sided dice are commonly numbered from 0 to 9, as this allows two to be rolled in order to easily obtain a percentile result. Where one die represents the 'tens', the other represents 'units' therefore a result of 7 on the former and 0 on the latter would be combined to produce 70. A result of
584:
109:
99:
89:
71:
61:
81:
76:
94:
66:
104:
542:
663:
624:
656:
291:
the edges. This enables the die to tumble so that the outcome is less predictable. One such refinement became notorious at the 1980
169:
568:
649:
550:
151:
621:
25:
862:
803:
892:
852:
43:
311:, with 2 vertices on the poles, and alternating vertices equally spaced above and below the equator.
887:
882:
287:
Subsequent patents on ten-sided dice have made minor refinements to the basic design by rounding or
633:
358:
993:
988:
867:
773:
376:
368:
857:
798:
788:
733:
353:
585:
Generalized formula of uniform polyhedron (trapezohedron) having 2n congruent right kite faces
877:
793:
748:
696:
288:
231:
837:
763:
711:
245:
188:
48:
8:
1003:
872:
847:
832:
768:
716:
1070:
1018:
983:
842:
737:
686:
487:
241:
141:
612:
998:
808:
783:
727:
595:
459:
452:
316:
273:
466:
937:
598:
445:
431:
308:
628:
234:
199:
183:
758:
681:
219:
438:
284:
die can be labeled with the numbers 0-9 twice to use for percentages instead.
1065:
1059:
963:
819:
753:
529:
338:
214:
36:
479:
295:
when the patent was incorrectly thought to cover ten-sided dice in general.
248:
in the middle. It can also be decomposed into two pentagonal pyramids and a
15:
588:
472:
411:
404:
249:
545:
The big news of the year was that someone had 'invented' the ten-sided die
418:
218:
is the third in an infinite series of face-transitive polyhedra which are
347:
281:
397:
390:
1028:
916:
706:
673:
383:
277:
227:
1023:
1013:
958:
942:
778:
603:
223:
909:
641:
208:
1033:
1008:
292:
701:
618:
269:
260:
272:(i.e. "game apparatus") in 1906. These dice are used for
268:
The pentagonal trapezohedron was patented for use as a
593:
615:www.georgehart.com: The Encyclopedia of Polyhedra
1057:
307:The pentagonal trapezohedron also exists as a
657:
566:
18:
664:
650:
259:
23:
1058:
645:
594:
573:(3rd ed.). Tarquin. p. 117.
567:Cundy, H. M.; Rollett, A. P. (1981).
671:
543:"Greg Peterson about Gen Con 1980:
302:
13:
226:. It has ten faces (i.e., it is a
14:
1082:
578:
478:
465:
458:
451:
444:
437:
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410:
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396:
389:
315:
255:
107:
102:
97:
92:
87:
79:
74:
69:
64:
59:
24:
194:
182:
168:
150:
140:
132:
124:
116:
54:
42:
32:
535:
522:
240:It can be decomposed into two
1:
634:Conway Notation for Polyhedra
516:
1044:Degenerate polyhedra are in
485:
429:
381:
336:
7:
863:pentagonal icositetrahedron
804:truncated icosidodecahedron
323:
10:
1087:
893:pentagonal hexecontahedron
853:deltoidal icositetrahedron
560:
280:-based skills; however, a
1042:
976:
951:
933:
926:
901:
888:disdyakis triacontahedron
883:deltoidal hexecontahedron
817:
725:
680:
613:Virtual Reality Polyhedra
377:Apeirogonal trapezohedron
19:Pentagonal trapezohedron
364:Pentagonal trapezohedron
359:Tetragonal trapezohedron
994:gyroelongated bipyramid
868:rhombic triacontahedron
774:truncated cuboctahedron
369:Hexagonal trapezohedron
989:truncated trapezohedra
858:disdyakis dodecahedron
824:(duals of Archimedean)
799:rhombicosidodecahedron
789:truncated dodecahedron
354:Trigonal trapezohedron
265:
878:pentakis dodecahedron
794:truncated icosahedron
749:truncated tetrahedron
344:Digonal trapezohedron
263:
838:rhombic dodecahedron
764:truncated octahedron
333:-gonal trapezohedra
246:pentagonal antiprism
189:pentagonal antiprism
178:, , (225), order 10
164:, , (2*5), order 20
873:triakis icosahedron
848:tetrakis hexahedron
833:triakis tetrahedron
769:rhombicuboctahedron
570:Mathematical models
530:U.S. patent 809,293
334:
242:pentagonal pyramids
843:triakis octahedron
728:Archimedean solids
627:2018-02-24 at the
596:Weisstein, Eric W.
488:Face configuration
328:
274:role-playing games
266:
264:Ten ten-sided dice
142:Face configuration
1053:
1052:
972:
971:
809:snub dodecahedron
784:icosidodecahedron
514:
513:
205:
204:
1078:
931:
930:
927:Dihedral uniform
902:Dihedral regular
825:
741:
690:
666:
659:
652:
643:
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609:
608:
574:
555:
554:
549:. Archived from
539:
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526:
482:
469:
462:
455:
448:
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432:Spherical tiling
421:
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407:
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309:spherical tiling
303:Spherical tiling
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84:
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28:
16:
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1081:
1080:
1079:
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1075:
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1055:
1054:
1049:
1038:
977:Dihedral others
968:
947:
922:
897:
826:
823:
822:
813:
742:
731:
730:
721:
684:
682:Platonic solids
676:
670:
629:Wayback Machine
599:"Trapezohedron"
581:
563:
558:
541:
540:
536:
528:
527:
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519:
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326:
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252:in the middle.
200:face-transitive
184:Dual polyhedron
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60:
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55:Coxeter diagram
12:
11:
5:
1084:
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885:
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875:
870:
865:
860:
855:
850:
845:
840:
835:
829:
827:
820:Catalan solids
818:
815:
814:
812:
811:
806:
801:
796:
791:
786:
781:
776:
771:
766:
761:
759:truncated cube
756:
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723:
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704:
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693:
691:
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579:External links
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553:on 2016-08-14.
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257:
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220:dual polyhedra
203:
202:
196:
192:
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186:
180:
179:
175:
172:
170:Rotation group
166:
165:
159:
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152:Symmetry group
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113:
56:
52:
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40:
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944:
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839:
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802:
800:
797:
795:
792:
790:
787:
785:
782:
780:
777:
775:
772:
770:
767:
765:
762:
760:
757:
755:
754:cuboctahedron
752:
750:
747:
746:
744:
739:
735:
729:
724:
718:
715:
713:
710:
708:
705:
703:
700:
698:
695:
694:
692:
688:
683:
679:
675:
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660:
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632:
630:
626:
623:
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586:
583:
582:
572:
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531:
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491:
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481:
477:
474:
471:
468:
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457:
454:
450:
447:
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440:
436:
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416:
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409:
406:
402:
399:
395:
392:
388:
385:
382:
378:
375:
372:
370:
367:
365:
362:
360:
357:
355:
352:
349:
343:
340:
339:Trapezohedron
337:
332:
318:
314:
313:
312:
310:
300:
296:
294:
290:
285:
283:
279:
275:
271:
262:
256:10-sided dice
253:
251:
247:
243:
238:
236:
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229:
225:
221:
217:
216:
215:trapezohedron
210:
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181:
173:
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149:
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119:
115:
57:
53:
50:
47:
45:
41:
38:
35:
31:
27:
22:
17:
1045:
964:trapezohedra
915:
908:
712:dodecahedron
602:
589:Academia.edu
569:
551:the original
544:
537:
524:
473:Plane tiling
363:
330:
306:
297:
286:
282:twenty-sided
267:
250:dodecahedron
239:
230:) which are
212:
206:
160:
156:
37:trapezohedra
734:semiregular
717:icosahedron
697:tetrahedron
348:Tetrahedron
213:pentagonal
1060:Categories
1029:prismatoid
959:bipyramids
943:antiprisms
917:hosohedron
707:octahedron
636:Try: "dA5"
517:References
384:Polyhedron
329:Family of
289:truncating
278:percentile
270:gaming die
228:decahedron
224:antiprisms
195:Properties
1071:Polyhedra
1024:birotunda
1014:bifrustum
779:snub cube
674:polyhedra
604:MathWorld
510:Vā.3.3.3
504:V6.3.3.3
501:V5.3.3.3
498:V4.3.3.3
495:V3.3.3.3
492:V2.3.3.3
276:that use
232:congruent
146:V5.3.3.3
1004:bicupola
984:pyramids
910:dihedron
625:Archived
324:See also
209:geometry
198:convex,
133:Vertices
1046:italics
1034:scutoid
1019:rotunda
1009:frustum
738:uniform
687:regular
672:Convex
561:Sources
293:Gen Con
222:to the
999:cupola
952:duals:
938:prisms
475:image
434:image
386:image
244:and a
44:Conway
622:model
587:from
341:name
235:kites
125:Edges
117:Faces
1066:Dice
702:cube
619:VRML
507:...
424:...
373:...
211:, a
33:Type
736:or
207:In
136:12
128:20
120:10
49:dA5
1062::
601:.
350:)
237:.
161:5d
1048:.
740:)
732:(
689:)
685:(
665:e
658:t
651:v
607:.
547:"
346:(
331:n
176:5
174:D
157:D
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