195:
layers. These "algorithms" are similar to those used on a Rubik's Cube and thus familiar to those experienced in solving one, with the obvious allowance made for the extra side of each face and thus the extra turn possible as part of a full revolution of the face. These differences require minor changes in notation of the algorithms compared to those commonly used for a cube-shaped puzzle. The "beginner" method of solving the
Megaminx requires only four or five algorithms of between three and six moves each to be memorized, which will be used to orient and then permute the last layer's edge pieces to form the last layer star, followed by orienting and permuting last layer corners. More complicated algorithm sets require memorization of a wider variety of distinct sequences of longer length, which nevertheless are more efficient solutions for each of a more specific set of possible permutations of the latest layer's pieces, performing orientation and permutation of both edges and corners in fewer sequences (and total moves) than the shorter but more repetitive beginner algorithms.
221:
change the color of the face opposite the white face from its default grey to black. This is a trivial modification for traditional "stickered" puzzles with a black base color for pieces (simply remove the stickers and, if each face must have stickers for competition use, replace them with a set of black stickers cut to fit); for "stickerless" puzzles using multiple colored plastics, most manufacturers produce a set of the required pieces in black plastic, and the puzzle can be partially disassembled to replace the pieces of any face. This color change increases the contrast between this face, which usually forms the last unsolved layer, and the colors of adjacent faces, which aids in pattern recognition and thus the correct selection of algorithms to solve the last layer. Other color modifications are less common, but as long as each face has a visually unique uniform color, the puzzle is legal, so solvers are free to rearrange puzzle colors at their discretion.
191:
with the neighboring center color (analogous to the "white cross" of the beginner and CFOP methods for a Rubik's Cube). Once this is done, the five white corner pieces are maneuvered into place, commonly paired with the appropriate edge piece on the opposing side of each corner from the starting face. The star, first five corners and first five edges are known as the "first two layers", similar to those of a 3x3 cube. From here, the solver will typically proceed to the "second two layers", which involves a similar process of joining and positioning corner and edge pieces around the equator of the puzzle, and then the corners and edges in the hemisphere opposite the starting face. This is all typically done "intuitively", turning faces of the puzzle based on where the solver wishes the pieces to move, with the result of each move being predictable given some experience manipulating the puzzle.
208:
expectations of a solving method, are the result of manipulations not possible solely by turning the faces during a scramble or solve. The most common is a "corner twist", an often-necessary side effect of puzzles designed to allow some misalignment of a face when beginning rotation of an adjacent face (so-called "corner-cutting"). The looser tolerances allow a corner to be rotated in place, independent of any other face or corner, placing the puzzle in a permutation that face turns alone cannot solve. Most other "impossible" permutations of the puzzle are the result of improper assembly, and are avoided by always reassembling the puzzle into a solved state after disassembly for cleaning, maintenance or adjustment.
228:. They are the Kilominx (2 layers), Master Kilominx (4 layers), Gigaminx (5 layers), Elite Kilominx (6 layers), Teraminx (7 layers), Royal Kilominx (8 layers), Petaminx (9 layers), Examinx (11 layers), Zettaminx (13 layers), Yottaminx (15 layers), and Atlasminx Or Quettaminx (19 layers). The highest order mass-produced variant of the Megaminx is the Zettaminx, which was released by ShengShou in 2021, and the highest order variant of the Megaminx ever made to date is the Minx of Madness, created by Corenpuzzle using 3D printing. The Minx of Madness was revealed in May 2022. It is the dodecahedral equivalent to a 21x21x21 Rubik's cube.
174:
starts with white bordered by yellow, dark blue, red, dark green and purple. Directly opposite each of these faces, respectively, are gray, beige, light blue, orange, light green and pink. Black is a common alternate face color, either replacing gray which improves color contrast on what is typically the last layer solved, or replacing beige, which typically shares two neighbors (red and green) with the white face which can make piece identification challenging in certain lighting conditions. The 12-color
Megaminx is the only type legal in official
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170:, and has 12 faces and center pieces, 20 corner pieces, and 30 edge pieces. The face centers each have a single color, which identifies the color of that face in the solved state. The edge pieces have two colors, and the corner pieces have three. Each face contains a center piece, 5 corner pieces and 5 edge pieces. The corner and edge pieces are shared with adjacent faces. The face centers can only rotate in place, but the other pieces can be permuted by twisting the face layer around the face center.
41:
884:
280:
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presence and prominence of tactile aids such as ridges or dimples to aid grip and rotation, the ability and method of adjusting the puzzle's tolerance and tension between pieces and, as has become common in rotating puzzles of this type, the presence and strength of magnets within the pieces, which aid in keeping the various faces of the puzzle aligned to reduce lock-ups due to multiple faces being partially rotated.
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impossible on the
Megaminx. For both types of pieces, only even permutations are possible, regardless of the position of the other set of pieces. There are 20!/2 ways to arrange the corners and 3 ways to orient them, since the orientation of the last corner depends on that of the preceding ones. There are 30!/2 ways to arrange the edges and 2 ways to flip them.
204:
pair of swapped (distinct) edges that seems to defy all attempts to exchange them. The solution is to swap a single pair of 'identical' edges to resolve the parity issue, and then restore the rest of the puzzle. The corners are all visually distinct, as the two corners with the same three colors are mirror images of each other.
158:
at the
January 2009 Amagasaki Open, and the first sub-30-second single solve was achieved by Peruvian solver Juan Pablo Huanqui at a 2017 Santiago event with a time of 29.93 seconds. The current world record time for a Megaminx solve is 23.18 seconds, set by Leandro Martín López of Argentina on 13 April 2024
220:
Color variations of the
Megaminx are common, to the extent that WCA rules for scrambling the Megaminx detail how to proceed if the default starting orientation (white on top, green in front) is not possible due to color replacement or rearrangement. A popular modification on 12-color Megaminxes is to
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The objective of the puzzle, similar to that of a Rubik's Cube or related puzzles, is to scramble the colors, and then restore it to its original state of having one color per face by turning each face in sequence to reorient/reposition the edge and corner pieces adjacent to that face's center piece.
157:
event in 2003, with the first official single-solve record set by
American Grant Tregay with a time of 2 minutes 12.82 seconds during the World Rubik's Games Championship in Canada. The first sub-minute solve in official competition was achieved by Japanese solver Takumi Yoshida with a time of 59.33s
145:
eventually bought the rights to some of the patents and continues to sell it in his puzzle shop under the
Megaminx moniker. It is also known by the name Hungarian Supernova, invented by Dr. Christoph Bandelow. His version came out first, shortly followed by Mèffert's Megaminx. The proportions of
402:
The corners are distinguishable on a 6-color
Megaminx because two corners with the same three colors will be mirror images of each other. There are 15 pairs of identical edges. It would not be possible to swap all 15 pairs, since this would be an odd permutation of the edges, so a reducing factor of
216:
The
Megaminx puzzle itself is produced in several variations by many different manufacturers, most of which also produce other types of WCA and similar rotating puzzles. Among the most common areas of variation in construction are puzzle/piece size and weight, specific shades of the face colors, the
207:
This property is absent in the 12-color
Megaminx, because all its edges are distinguishable, and it would be immediately obvious that there is another pair of swapped edges besides the pair one is working with. "Impossible" permutations of a 12-color Megaminx, causing behaviors inconsistent with the
203:
relationship. In any legal position (reachable from the solved state without disassembling the puzzle), there is always an even number of swapped pairs of edges. However, since swaps may be between visually identical edges, one may find that having solved almost the entire puzzle, one is left with a
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Regardless of color variant, the most common solution strategy shares qualities with common methods for solving a Rubik's Cube. The solution begins with one face (most often white), where the solver will reconstruct the "star" formed by the edge pieces adjacent to that face, each one properly paired
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There are two main versions of the Megaminx. The 6-color variant uses the 6 colors common to puzzle cubes - white, yellow, blue, green, red and orange - with opposite faces having the same color. The 12-color variant uses a unique color for each face of the puzzle. The most common 12-color scheme
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The Megaminx has 20 corners and 30 edges. It is possible on a Rubik's Cube to have a single pair of corners and a single pair of edges swapped, with the rest of the puzzle being solved. The corner and edge permutations are each odd in this example, but their sum is even. This parity situation is
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The 6-color Megaminx comes with an additional challenge which is not immediately obvious (and which does not occur on the 12-color puzzle). Its edge pieces come in visually identical pairs, because of the duplicated colors of opposite faces. However, although visually indistinguishable, they are
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This leaves the solver with the "last face", most commonly grey (opposite the white starting face), which will require a series of more complicated move sequences to orient (flip/rotate) and permute (rearrange) the pieces of the last layer in predefined ways without disturbing the solved lower
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481:
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The full number is 6 144 385 775 971 883 979 645 753 925 393 402 415 081 061 792 664 780 800 000 000 000 (roughly 6.1 vigintillion on the short scale or 6.1 decilliard on the long scale).
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has produced a shape modification of the Megaminx into a cube form which he called the Hexaminx. Another variant is the Holey Megaminx, which has no center pieces, like the
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675:
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and Kilominx are equivalent to solving only the corners of a Megaminx, but are very different mechanically. The Impossiball is available with either six or twelve colors.
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The world record average of five solves (excluding best and worst) is 26.84 seconds, set by Leandro Martín López on 3 September 2023 at the Nacionales Argentinas in
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The Megaminx, or Magic Dodecahedron, was invented by several people independently and produced by several different manufacturers with slightly different designs.
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competitions (color scheme variations are legal as long as each face is uniquely-colored), and is therefore much more popular than the 6-color version.
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The full number is 100 669 616 553 523 347 122 516 032 313 645 505 168 688 116 411 019 768 627 200 000 000 000 (roughly 101 unvigintillion on the
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There are many similar 12-sided puzzles with different numbers of layers, most of which change the "mega" in the puzzle's name to another
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the two puzzles are slightly different. The Supernova is cut in such a way that the cuts on each face meet at the edges, forming a
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258:. It is being produced by Mèffert as of July 2009. Other variants include the Flowerminx, Megaminx Ball, and Crazy Megaminx.
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1413:"Se pensate che il cubo di rubik sia difficile non avete ancora visto: megaminx, gigaminx, teraminx e petaminx!"
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133:. It has a total of 50 movable pieces to rearrange, compared to the 20 movable pieces of the Rubik's Cube.
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For the larger size variations (gigaminx, teraminx, petaminx etc.), the general number of combinations is
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2008:
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respectively for megaminx, gigaminx, teraminx, petaminx, etc. The number of combinations evaluates to
614:{\displaystyle {\frac {30!\times 20!\times 60!^{n^{2}-1}\times 2^{28-n}\times 3^{19}}{5!^{12n(n-1)}}}}
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1918:
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2018:
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The world record time for a Megaminx solve is 23.18 seconds, set by Leandro Martín López of
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476:{\displaystyle 20!\times 3^{19}\times 30!\times 2^{13}\approx 6.14\times 10^{63}}
388:{\displaystyle 20!\times 3^{19}\times 30!\times 2^{27}\approx 1.01\times 10^{68}}
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Kilominx, Megaminx, Master Kilominx, Gigaminx, Elite Kilominx, Teraminx
150:. Mèffert's Megaminx has somewhat wider edges relative to the corners.
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is equivalent to solving only the edges of a six-color Megaminx.
1487:
The Cube: The Ultimate Guide to the World’s Best Selling Puzzles
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917:, with times of 25.22, 26.31, 26.55, 27.67 and 28.15 seconds.
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Ernesto González solving a Megaminx at TLP Tenerife 2017
1508:"Number of Positions of Generalized Twisty Polyhedra"
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248:is a modified Megaminx with deeper turning planes.
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898:on 13 April 2024 at the Di Tella Inspira 2024, in
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52:A 12-color Megaminx in a star-pattern arrangement
1433:. 28 February 2009 – via www.youtube.com.
1388:"WCA Regulations | World Cube Association"
890:completing Megaminxes at the Estonian Open 2011
153:Speed-solving the Megaminx became an official
1608:
1447:. 16 August 2021 – via www.youtube.com.
8:
1352:"TwistyPuzzles.com > Museum > Search"
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1589:—contains solutions and other information
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1489:. Black Dog & Leventhal Publishers.
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1370:"Records | World Cube Association"
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399:or 101 undecillion on the long scale).
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199:nevertheless mathematically bound in a
166:The Megaminx is made in the shape of a
1226:(25.89), (31.16), 30.81, 27.96, 27.21
1198:27.73, (30.00), (26.93), 27.03, 29.01
1170:27.13, (29.81), 25.71, (25.28), 28.04
1114:(25.22), 26.31, 26.55, 27.67, (28.15)
403:2 is applied to the preceding figure.
7:
2319:1982 World Rubik's Cube Championship
1142:28.20, 25.69, 26.87, (25.21), (DNF)
868:{\displaystyle 2.87\times 10^{2950}}
835:{\displaystyle 1.58\times 10^{2185}}
802:{\displaystyle 7.58\times 10^{1533}}
2313:The Simple Solution to Rubik's Cube
769:{\displaystyle 3.16\times 10^{996}}
736:{\displaystyle 1.15\times 10^{573}}
703:{\displaystyle 3.65\times 10^{263}}
25:
1684:Rubik's family cubes of all sizes
1567:Official Megaminx Ranking Average
1445:"Atlasminx World Record (former)"
984:MYHM Singapore Championship 2024
273:A Holey Megaminx, with black body
1553:Official Megaminx Ranking Single
1539:Records | World Cube Association
1459:"Minx Of Madness (World Record)"
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2298:Rubik's Cube in popular culture
1223:WCA European Championship 2024
1009:New England Championship 2023
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129:-shaped puzzle similar to the
1:
921:Top 5 solvers by single solve
670:{\displaystyle n=1,2,3,4,...}
1415:(in Italian). Archived from
1392:www.worldcubeassociation.org
1374:www.worldcubeassociation.org
44:A 12-color Megaminx, solved
2366:
2261:Thistlethwaite's algorithm
1111:Nacionales Argentinas 2023
36:A 6-color Megaminx, solved
1704:5×5×5 (Professor's Cube)
1195:Apple Cider Open MA 2024
2304:Rubik, the Amazing Cube
1699:4×4×4 (Rubik's Revenge)
1512:Notes on Twisty Puzzles
2282:World Cube Association
2157:Anthony Michael Brooks
2117:Krishnam Raju Gadiraju
1564:World Cube Association
1550:World Cube Association
1536:World Cube Association
1485:Slocum, Jerry (2009),
1139:Singapore Masters 2023
959:Di Tella Inspira 2024
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477:
389:
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294:Number of combinations
155:World Cube Association
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37:
2275:Official organization
1929:Truncated icosahedron
1582:Meffert's puzzle shop
1356:www.twistypuzzles.com
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1694:3×3×3 (Rubik's Cube)
1587:Jaap's Megaminx page
1098:Leandro Martín López
946:Leandro Martín López
875:for yottaminx, etc.
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2340:Combination puzzles
1969:Virtual combination
1801:combination puzzles
1763:combination puzzles
1689:2×2×2 (Pocket Cube)
1309:Combination puzzles
1059:Shenzhen Open 2023
1034:Lima Cuberano 2022
2345:Mechanical puzzles
2266:Rubik's Cube group
2112:Prithveesh K. Bhat
2036:Rubik's Revolution
1911:Great dodecahedron
1663:Oskar van Deventer
1514:. 27 February 2004
1167:Shenzhen Open 2023
1021:Juan Pablo Huanqui
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1728:Variations of the
1658:Panagiotis Verdes
1495:978-1-57912-805-0
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1210:Timofei Tarasenko
1126:Tristan Chua Yong
1066:Top 5 solvers by
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971:Tristan Chua Yong
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16:(Redirected from
2357:
2291:Related articles
2195:
2142:David Singmaster
2102:Shotaro Makisumi
2077:Jessica Fridrich
2055:Renowned solvers
1971:puzzles (>3D)
1919:Alexander's Star
1873:Pyraminx Crystal
1805:
1747:Nine-Colour Cube
1719:8×8×8 (V-Cube 8)
1714:7×7×7 (V-Cube 7)
1709:6×6×6 (V-Cube 6)
1631:Puzzle inventors
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1249:Pyraminx Crystal
1244:Alexander's Star
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232:Alexander's Star
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2147:Ron van Bruchem
2072:Bob Burton, Jr.
2067:Édouard Chambon
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2046:Rubik's Triamid
1997:
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1770:Helicopter Cube
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1419:on 6 June 2009.
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1338:www.jaapsch.net
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1264:Rubik's Revenge
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1182:Alexei Sinyavin
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1132:
1119:
1104:
1091:
1080:Fastest average
1072:
1068:Olympic average
1052:
1039:
1027:
1014:
1002:
996:Alexei Sinyavin
989:
977:
964:
952:
939:
923:
881:
855:
844:
843:
842:for zettaminx,
822:
811:
810:
789:
778:
777:
756:
745:
744:
723:
712:
711:
690:
679:
678:
623:
622:
580:
576:
565:
546:
525:
520:
498:
491:
490:
463:
444:
422:
408:
407:
375:
356:
334:
320:
319:
298:
296:
291:
290:
289:
286:
283:
274:
271:
214:
188:
164:
139:
110:
106:
69:
65:
30:
23:
22:
15:
12:
11:
5:
2363:
2361:
2353:
2352:
2347:
2342:
2332:
2331:
2325:
2324:
2322:
2321:
2316:
2309:
2308:
2307:
2294:
2292:
2288:
2287:
2285:
2284:
2278:
2276:
2272:
2271:
2269:
2268:
2263:
2258:
2253:
2247:
2245:
2241:
2240:
2237:
2236:
2234:
2233:
2228:
2223:
2221:Layer by Layer
2217:
2215:
2211:
2210:
2208:
2207:
2201:
2199:
2192:
2188:
2187:
2185:
2184:
2179:
2174:
2169:
2167:Feliks Zemdegs
2164:
2159:
2154:
2149:
2144:
2139:
2134:
2129:
2124:
2119:
2114:
2109:
2104:
2099:
2094:
2089:
2084:
2082:Chris Hardwick
2079:
2074:
2069:
2064:
2058:
2056:
2052:
2051:
2049:
2048:
2043:
2038:
2033:
2032:
2031:
2029:Master Edition
2021:
2016:
2011:
2005:
2003:
1999:
1998:
1996:
1995:
1993:Magic 120-cell
1990:
1985:
1980:
1974:
1972:
1966:
1965:
1962:
1961:
1959:
1958:
1955:Rubik's Domino
1951:
1949:
1943:
1942:
1940:
1939:
1933:
1931:
1925:
1924:
1922:
1921:
1915:
1913:
1907:
1906:
1904:
1903:
1898:
1892:
1890:
1884:
1883:
1881:
1880:
1878:Skewb Ultimate
1875:
1870:
1864:
1862:
1856:
1855:
1853:
1852:
1846:
1844:
1838:
1837:
1835:
1834:
1829:
1824:
1819:
1813:
1811:
1802:
1796:
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1793:
1792:
1787:
1782:
1777:
1772:
1766:
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1758:
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1754:
1749:
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1733:
1731:
1725:
1724:
1722:
1721:
1716:
1711:
1706:
1701:
1696:
1691:
1686:
1681:
1675:
1673:
1669:
1668:
1666:
1665:
1660:
1655:
1650:
1645:
1640:
1634:
1632:
1628:
1627:
1622:
1620:
1619:
1612:
1605:
1597:
1591:
1590:
1584:
1577:
1576:External links
1574:
1571:
1570:
1556:
1542:
1525:
1499:
1478:
1450:
1436:
1431:"The Petaminx"
1422:
1404:
1379:
1361:
1343:
1324:
1323:
1321:
1318:
1317:
1316:
1314:Magic 120-cell
1311:
1306:
1301:
1296:
1291:
1286:
1281:
1276:
1271:
1266:
1261:
1256:
1251:
1246:
1241:
1234:
1231:
1228:
1227:
1224:
1214:
1211:
1200:
1199:
1196:
1186:
1183:
1172:
1171:
1168:
1158:
1155:
1144:
1143:
1140:
1130:
1127:
1116:
1115:
1112:
1102:
1099:
1088:
1087:
1084:
1081:
1078:
1071:
1064:
1061:
1060:
1050:
1047:
1036:
1035:
1025:
1022:
1011:
1010:
1000:
997:
986:
985:
975:
972:
961:
960:
950:
947:
936:
935:
932:
929:
922:
919:
880:
877:
862:
858:
854:
851:
829:
825:
821:
818:
796:
792:
788:
785:
776:for petaminx,
763:
759:
755:
752:
743:for teraminx,
730:
726:
722:
719:
710:for gigaminx,
697:
693:
689:
686:
666:
663:
660:
657:
654:
651:
648:
645:
642:
639:
636:
633:
630:
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593:
590:
587:
583:
579:
572:
568:
564:
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556:
553:
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537:
532:
528:
523:
519:
516:
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510:
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504:
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484:
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451:
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382:
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371:
368:
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327:
295:
292:
288:
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284:
277:
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213:
210:
187:
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163:
160:
138:
135:
28:
24:
14:
13:
10:
9:
6:
4:
3:
2:
2362:
2351:
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2320:
2317:
2315:
2314:
2310:
2306:
2305:
2301:
2300:
2299:
2296:
2295:
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2289:
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2280:
2279:
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2264:
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2249:
2248:
2246:
2242:
2232:
2229:
2227:
2224:
2222:
2219:
2218:
2216:
2212:
2206:
2203:
2202:
2200:
2196:
2193:
2189:
2183:
2180:
2178:
2175:
2173:
2170:
2168:
2165:
2163:
2160:
2158:
2155:
2153:
2152:Eric Limeback
2150:
2148:
2145:
2143:
2140:
2138:
2135:
2133:
2130:
2128:
2125:
2123:
2120:
2118:
2115:
2113:
2110:
2108:
2105:
2103:
2100:
2098:
2095:
2093:
2090:
2088:
2085:
2083:
2080:
2078:
2075:
2073:
2070:
2068:
2065:
2063:
2060:
2059:
2057:
2053:
2047:
2044:
2042:
2041:Rubik's Snake
2039:
2037:
2034:
2030:
2027:
2026:
2025:
2024:Rubik's Magic
2022:
2020:
2019:Rubik's Clock
2017:
2015:
2012:
2010:
2007:
2006:
2004:
2000:
1994:
1991:
1989:
1986:
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1981:
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1902:
1899:
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1879:
1876:
1874:
1871:
1869:
1866:
1865:
1863:
1861:
1857:
1851:
1850:Skewb Diamond
1848:
1847:
1845:
1843:
1839:
1833:
1830:
1828:
1825:
1823:
1820:
1818:
1815:
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1697:
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1676:
1674:
1672:Rubik's Cubes
1670:
1664:
1661:
1659:
1656:
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1651:
1649:
1646:
1644:
1643:Larry Nichols
1641:
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1625:
1618:
1613:
1611:
1606:
1604:
1599:
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1565:
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1500:
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1482:
1479:
1467:. 10 May 2022
1466:
1465:
1460:
1454:
1451:
1446:
1440:
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1426:
1423:
1418:
1414:
1408:
1405:
1393:
1389:
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1375:
1371:
1365:
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1357:
1353:
1347:
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1329:
1326:
1319:
1315:
1312:
1310:
1307:
1305:
1302:
1300:
1297:
1295:
1294:Skewb Diamond
1292:
1290:
1287:
1285:
1282:
1280:
1277:
1275:
1272:
1270:
1267:
1265:
1262:
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1212:
1207:
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1201:
1197:
1192:
1187:
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1173:
1169:
1164:
1159:
1156:
1151:
1146:
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1136:
1131:
1128:
1123:
1118:
1117:
1113:
1108:
1103:
1100:
1095:
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1038:
1037:
1031:
1026:
1023:
1018:
1013:
1012:
1006:
1001:
998:
993:
988:
987:
981:
976:
973:
968:
963:
962:
956:
951:
948:
943:
938:
937:
933:
931:Fastest solve
930:
927:
926:
920:
918:
916:
912:
907:
905:
901:
897:
889:
885:
878:
876:
860:
856:
852:
849:
827:
823:
819:
816:
809:for examinx,
794:
790:
786:
783:
761:
757:
753:
750:
728:
724:
720:
717:
695:
691:
687:
684:
664:
661:
658:
655:
652:
649:
646:
643:
640:
637:
634:
631:
628:
600:
597:
594:
588:
585:
581:
577:
570:
566:
562:
557:
554:
551:
547:
543:
538:
535:
530:
526:
521:
517:
514:
511:
508:
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502:
499:
487:
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464:
460:
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445:
441:
438:
435:
432:
427:
423:
419:
416:
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406:
405:
404:
400:
398:
380:
376:
372:
369:
366:
361:
357:
353:
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347:
344:
339:
335:
331:
328:
325:
317:
293:
281:
276:
269:
264:
259:
257:
253:
249:
247:
242:
240:
235:
233:
229:
227:
226:metric prefix
222:
218:
211:
209:
205:
202:
196:
192:
185:
183:
179:
177:
171:
169:
161:
159:
156:
151:
149:
144:
136:
134:
132:
128:
122:
102:
63:
59:
50:
42:
34:
27:
19:
2350:Rubik's Cube
2311:
2302:
2198:Speedsolving
2172:Collin Burns
2127:Frank Morris
2092:Rowe Hessler
2009:Missing Link
1867:
1860:Dodecahedron
1822:Pyraminx Duo
1730:Rubik's Cube
1624:Rubik's Cube
1559:
1545:
1516:. Retrieved
1511:
1502:
1486:
1481:
1469:. Retrieved
1462:
1453:
1439:
1425:
1417:the original
1407:
1395:. Retrieved
1391:
1382:
1373:
1364:
1355:
1346:
1337:
1328:
1259:Rubik's Cube
934:Competition
911:Buenos Aires
908:
900:Buenos Aires
893:
888:Speedsolvers
488:
485:
401:
318:
314:
250:
243:
236:
230:
223:
219:
215:
206:
197:
193:
189:
180:
172:
168:dodecahedron
165:
152:
140:
131:Rubik's Cube
127:dodecahedron
61:
57:
55:
26:
2244:Mathematics
2226:CFOP method
2205:Speedcubing
2182:Mátyás Kuti
2137:Gilles Roux
2132:Lars Petrus
2062:Yu Nakajima
2014:Rubik's 360
2002:Derivatives
1988:MagicCube7D
1983:MagicCube5D
1978:MagicCube4D
1896:Impossiball
1888:Icosahedron
1827:Pyramorphix
1809:Tetrahedron
1761:Other cubic
1752:Sudoku Cube
1653:Tony Fisher
1648:Uwe Mèffert
1254:Pocket Cube
1239:Impossiball
1083:Competition
1070:of 5 solves
397:short scale
252:Tony Fisher
239:Impossiball
162:Description
143:Uwe Mèffert
2334:Categories
2087:Kevin Hays
1842:Octahedron
1832:BrainTwist
1638:Ernő Rubik
1334:"Megaminx"
1320:References
212:Variations
2256:Superflip
2191:Solutions
2162:Mats Valk
2122:Tyson Mao
1799:Non-cubic
1790:Gear Cube
1780:Dino Cube
1742:Bump Cube
1737:Void Cube
915:Argentina
904:Argentina
896:Argentina
853:×
820:×
787:×
754:×
721:×
688:×
598:−
563:×
555:−
544:×
536:−
515:×
506:×
461:×
455:≈
442:×
433:×
420:×
373:×
367:≈
354:×
345:×
332:×
256:Void Cube
186:Solutions
148:pentagram
2177:Max Park
2107:Toby Mao
2097:Leyan Lo
1937:Tuttminx
1868:Megaminx
1817:Pyraminx
1785:Square 1
1679:Overview
1299:Tuttminx
1289:Pyraminx
1284:V-Cube 8
1279:V-Cube 7
1274:V-Cube 6
1233:See also
62:Mégaminx
58:Megaminx
18:Gigaminx
2231:Optimal
2214:Methods
1957:(2x3x3)
1464:YouTube
1397:28 July
1154:Ziyu Wu
1046:Ziyu Wu
879:Records
137:History
125:) is a
1947:Cuboid
1518:28 May
1493:
1471:13 May
1213:28.66s
1185:27.92s
1157:26.96s
1129:26.92s
1101:26.84s
1086:Times
1049:25.28s
1024:25.24s
999:25.21s
974:24.49s
949:23.18s
621:where
201:parity
29:Puzzle
1901:Dogic
1775:Skewb
1304:Dogic
1520:2023
1491:ISBN
1473:2022
1399:2023
1077:Name
928:Name
861:2950
850:2.87
828:2185
817:1.58
795:1533
784:7.58
751:3.16
718:1.15
685:3.65
458:6.14
370:1.01
244:The
237:The
56:The
762:996
729:573
696:263
176:WCA
60:or
2336::
1528:^
1510:.
1461:.
1390:.
1372:.
1354:.
1336:.
913:,
906:.
902:,
857:10
824:10
791:10
758:10
725:10
692:10
586:12
571:19
552:28
518:60
509:20
500:30
469:63
465:10
450:13
436:30
428:19
414:20
381:68
377:10
362:27
348:30
340:19
326:20
121:-/
118:eɪ
105:,
1616:e
1609:t
1602:v
1522:.
1497:.
1475:.
1401:.
1376:.
1358:.
1340:.
665:.
662:.
659:.
656:,
653:4
650:,
647:3
644:,
641:2
638:,
635:1
632:=
629:n
604:)
601:1
595:n
592:(
589:n
582:!
578:5
567:3
558:n
548:2
539:1
531:2
527:n
522:!
512:!
503:!
446:2
439:!
424:3
417:!
358:2
351:!
336:3
329:!
115:m
112:ˈ
109:/
101:/
98:s
95:k
92:ŋ
89:ɪ
86:m
83:ə
80:ɡ
77:ɛ
74:m
71:ˈ
68:/
64:(
20:)
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