The
Pyramorphix
Contents 1 Description 2 Number of combinations 3 Master Pyramorphix 3.1 Solutions 3.2 Number of combinations 4 See also 5 References 6 External links Description[edit]
At first glance, the
Pyramorphix
8 ! × 3 4 24 = 136080 displaystyle frac 8!times 3^ 4 24 =136080 The
Pyramorphix
The Master Pyramorphix The Master Pyramorphix, colorscrambled The Master Pyramorphix, color and shape scrambled The Master Pyramorphix, partially solved The Master Pyramorphix, with maximal facepiece flip, equivalent to the "superflip" configuration of the 3x3x3 Rubik's Cube The Master
Pyramorphix
8 ! × 3 7 × 12 ! × 2 9 × 4 6 ≈ 8.86 × 10 22 displaystyle 8!times 3^ 7 times 12!times 2^ 9 times 4^ 6 approx 8.86times 10^ 22 The full number is 7022885801027061552♠88580102706155225088000. However, if the stickers were smooth the number of combinations would be reduced. There would be 34 ways for the corners to be oriented, but the face centers would not have visible orientations. The three noncentral face pieces of a given color would be indistinguishable. Since there are six ways to arrange the three pieces of the same color and there are four colors, there would be 211×12!/64 possibilities for these pieces. 8 ! × 3 4 × 12 ! × 2 10 × 4 6 6 4 ≈ 5.06 × 10 18 displaystyle frac 8!times 3^ 4 times 12!times 2^ 10 times 4^ 6 6^ 4 approx 5.06times 10^ 18 The full number is 7018506287738375372♠5062877383753728000. See also[edit]
Skewb
References[edit] ^ http://www.mefferts.com/puzzles/jpmsol.html ^ http://www.angelfire.com/trek/andysuth/d.html External links[edit] Jaap's
Pyramorphix
v t e Rubik's Cube Puzzle inventors Ernő Rubik Uwe Mèffert Tony Fisher Panagiotis Verdes Oskar van Deventer Rubik's Cubes Overview 2×2×2 (Pocket Cube) 3×3×3 (Rubik's Cube) 4×4×4 (Rubik's Revenge) 5×5×5 (Professor's Cube) 6×6×6 (VCube 6) 7×7×7 (VCube 7) 8×8×8 (VCube 8) Cubic variations Helicopter Cube Skewb Square 1 Sudoku Cube NineColour Cube Void Cube Noncubic variations Tetrahedron Pyraminx
Pyraminx
Octahedron
Skewb
Dodecahedron
Megaminx
Icosahedron Impossiball Dogic Great dodecahedron Alexander's Star Truncated icosahedron Tuttminx Cuboid
Floppy Cube
Virtual variations (>3D) MagicCube4D MagicCube5D MagicCube7D Magic 120cell Derivatives Missing Link Rubik's 360 Rubik's Clock Rubik's Magic Master Edition Rubik's Revolution Rubik's Snake Rubik's Triamid Rubik's Cheese Renowned solvers Erik Akkersdijk Yu Nakajima Bob Burton, Jr. Jessica Fridrich Chris Hardwick Rowe Hessler Leyan Lo Shotaro Makisumi Toby Mao Tyson Mao Frank Morris Lars Petrus Gilles Roux David Singmaster Ron van Bruchem Eric Limeback Anthony Michael Brooks Mats Valk Feliks Zemdegs Collin Burns Lucas Etter Solutions Speedsolving Speedcubing Methods Layer by Layer CFOP Method Roux Method Corners First Optimal Mathematics God's algorithm
Superflip
Thistlethwaite's algorithm
Rubik's Cube
Official organization World Cube Association Related articles
Rubik's Cube

The
Pyramorphix
Contents 1 Description 2 Number of combinations 3 Master Pyramorphix 3.1 Solutions 3.2 Number of combinations 4 See also 5 References 6 External links Description[edit]
At first glance, the
Pyramorphix
8 ! × 3 4 24 = 136080 displaystyle frac 8!times 3^ 4 24 =136080 The
Pyramorphix
The Master Pyramorphix The Master Pyramorphix, colorscrambled The Master Pyramorphix, color and shape scrambled The Master Pyramorphix, partially solved The Master Pyramorphix, with maximal facepiece flip, equivalent to the "superflip" configuration of the 3x3x3 Rubik's Cube The Master
Pyramorphix
8 ! × 3 7 × 12 ! × 2 9 × 4 6 ≈ 8.86 × 10 22 displaystyle 8!times 3^ 7 times 12!times 2^ 9 times 4^ 6 approx 8.86times 10^ 22 The full number is 7022885801027061552♠88580102706155225088000. However, if the stickers were smooth the number of combinations would be reduced. There would be 34 ways for the corners to be oriented, but the face centers would not have visible orientations. The three noncentral face pieces of a given color would be indistinguishable. Since there are six ways to arrange the three pieces of the same color and there are four colors, there would be 211×12!/64 possibilities for these pieces. 8 ! × 3 4 × 12 ! × 2 10 × 4 6 6 4 ≈ 5.06 × 10 18 displaystyle frac 8!times 3^ 4 times 12!times 2^ 10 times 4^ 6 6^ 4 approx 5.06times 10^ 18 The full number is 7018506287738375372♠5062877383753728000. See also[edit]
Skewb
References[edit] ^ http://www.mefferts.com/puzzles/jpmsol.html ^ http://www.angelfire.com/trek/andysuth/d.html External links[edit] Jaap's
Pyramorphix
v t e Rubik's Cube Puzzle inventors Ernő Rubik Uwe Mèffert Tony Fisher Panagiotis Verdes Oskar van Deventer Rubik's Cubes Overview 2×2×2 (Pocket Cube) 3×3×3 (Rubik's Cube) 4×4×4 (Rubik's Revenge) 5×5×5 (Professor's Cube) 6×6×6 (VCube 6) 7×7×7 (VCube 7) 8×8×8 (VCube 8) Cubic variations Helicopter Cube Skewb Square 1 Sudoku Cube NineColour Cube Void Cube Noncubic variations Tetrahedron Pyraminx
Pyraminx
Octahedron
Skewb
Dodecahedron
Megaminx
Icosahedron Impossiball Dogic Great dodecahedron Alexander's Star Truncated icosahedron Tuttminx Cuboid
Floppy Cube
Virtual variations (>3D) MagicCube4D MagicCube5D MagicCube7D Magic 120cell Derivatives Missing Link Rubik's 360 Rubik's Clock Rubik's Magic Master Edition Rubik's Revolution Rubik's Snake Rubik's Triamid Rubik's Cheese Renowned solvers Erik Akkersdijk Yu Nakajima Bob Burton, Jr. Jessica Fridrich Chris Hardwick Rowe Hessler Leyan Lo Shotaro Makisumi Toby Mao Tyson Mao Frank Morris Lars Petrus Gilles Roux David Singmaster Ron van Bruchem Eric Limeback Anthony Michael Brooks Mats Valk Feliks Zemdegs Collin Burns Lucas Etter Solutions Speedsolving Speedcubing Methods Layer by Layer CFOP Method Roux Method Corners First Optimal Mathematics God's algorithm
Superflip
Thistlethwaite's algorithm
Rubik's Cube
Official organization World Cube Association Related articles
Rubik's Cube

The
Pyramorphix
Contents 1 Description 2 Number of combinations 3 Master Pyramorphix 3.1 Solutions 3.2 Number of combinations 4 See also 5 References 6 External links Description[edit]
At first glance, the
Pyramorphix
8 ! × 3 4 24 = 136080 displaystyle frac 8!times 3^ 4 24 =136080 The
Pyramorphix
The Master Pyramorphix The Master Pyramorphix, colorscrambled The Master Pyramorphix, color and shape scrambled The Master Pyramorphix, partially solved The Master Pyramorphix, with maximal facepiece flip, equivalent to the "superflip" configuration of the 3x3x3 Rubik's Cube The Master
Pyramorphix
8 ! × 3 7 × 12 ! × 2 9 × 4 6 ≈ 8.86 × 10 22 displaystyle 8!times 3^ 7 times 12!times 2^ 9 times 4^ 6 approx 8.86times 10^ 22 The full number is 7022885801027061552♠88580102706155225088000. However, if the stickers were smooth the number of combinations would be reduced. There would be 34 ways for the corners to be oriented, but the face centers would not have visible orientations. The three noncentral face pieces of a given color would be indistinguishable. Since there are six ways to arrange the three pieces of the same color and there are four colors, there would be 211×12!/64 possibilities for these pieces. 8 ! × 3 4 × 12 ! × 2 10 × 4 6 6 4 ≈ 5.06 × 10 18 displaystyle frac 8!times 3^ 4 times 12!times 2^ 10 times 4^ 6 6^ 4 approx 5.06times 10^ 18 The full number is 7018506287738375372♠5062877383753728000. See also[edit]
Skewb
References[edit] ^ http://www.mefferts.com/puzzles/jpmsol.html ^ http://www.angelfire.com/trek/andysuth/d.html External links[edit] Jaap's
Pyramorphix
v t e Rubik's Cube Puzzle inventors Ernő Rubik Uwe Mèffert Tony Fisher Panagiotis Verdes Oskar van Deventer Rubik's Cubes Overview 2×2×2 (Pocket Cube) 3×3×3 (Rubik's Cube) 4×4×4 (Rubik's Revenge) 5×5×5 (Professor's Cube) 6×6×6 (VCube 6) 7×7×7 (VCube 7) 8×8×8 (VCube 8) Cubic variations Helicopter Cube Skewb Square 1 Sudoku Cube NineColour Cube Void Cube Noncubic variations Tetrahedron Pyraminx
Pyraminx
Octahedron
Skewb
Dodecahedron
Megaminx
Icosahedron Impossiball Dogic Great dodecahedron Alexander's Star Truncated icosahedron Tuttminx Cuboid
Floppy Cube
Virtual variations (>3D) MagicCube4D MagicCube5D MagicCube7D Magic 120cell Derivatives Missing Link Rubik's 360 Rubik's Clock Rubik's Magic Master Edition Rubik's Revolution Rubik's Snake Rubik's Triamid Rubik's Cheese Renowned solvers Erik Akkersdijk Yu Nakajima Bob Burton, Jr. Jessica Fridrich Chris Hardwick Rowe Hessler Leyan Lo Shotaro Makisumi Toby Mao Tyson Mao Frank Morris Lars Petrus Gilles Roux David Singmaster Ron van Bruchem Eric Limeback Anthony Michael Brooks Mats Valk Feliks Zemdegs Collin Burns Lucas Etter Solutions Speedsolving Speedcubing Methods Layer by Layer CFOP Method Roux Method Corners First Optimal Mathematics God's algorithm
Superflip
Thistlethwaite's algorithm
Rubik's Cube
Official organization World Cube Association Related articles
Rubik's Cube

The
Pyramorphix
Contents 1 Description 2 Number of combinations 3 Master Pyramorphix 3.1 Solutions 3.2 Number of combinations 4 See also 5 References 6 External links Description[edit]
At first glance, the
Pyramorphix
8 ! × 3 4 24 = 136080 displaystyle frac 8!times 3^ 4 24 =136080 The
Pyramorphix
The Master Pyramorphix The Master Pyramorphix, colorscrambled The Master Pyramorphix, color and shape scrambled The Master Pyramorphix, partially solved The Master Pyramorphix, with maximal facepiece flip, equivalent to the "superflip" configuration of the 3x3x3 Rubik's Cube The Master
Pyramorphix
8 ! × 3 7 × 12 ! × 2 9 × 4 6 ≈ 8.86 × 10 22 displaystyle 8!times 3^ 7 times 12!times 2^ 9 times 4^ 6 approx 8.86times 10^ 22 The full number is 7022885801027061552♠88580102706155225088000. However, if the stickers were smooth the number of combinations would be reduced. There would be 34 ways for the corners to be oriented, but the face centers would not have visible orientations. The three noncentral face pieces of a given color would be indistinguishable. Since there are six ways to arrange the three pieces of the same color and there are four colors, there would be 211×12!/64 possibilities for these pieces. 8 ! × 3 4 × 12 ! × 2 10 × 4 6 6 4 ≈ 5.06 × 10 18 displaystyle frac 8!times 3^ 4 times 12!times 2^ 10 times 4^ 6 6^ 4 approx 5.06times 10^ 18 The full number is 7018506287738375372♠5062877383753728000. See also[edit]
Skewb
References[edit] ^ http://www.mefferts.com/puzzles/jpmsol.html ^ http://www.angelfire.com/trek/andysuth/d.html External links[edit] Jaap's
Pyramorphix
v t e Rubik's Cube Puzzle inventors Ernő Rubik Uwe Mèffert Tony Fisher Panagiotis Verdes Oskar van Deventer Rubik's Cubes Overview 2×2×2 (Pocket Cube) 3×3×3 (Rubik's Cube) 4×4×4 (Rubik's Revenge) 5×5×5 (Professor's Cube) 6×6×6 (VCube 6) 7×7×7 (VCube 7) 8×8×8 (VCube 8) Cubic variations Helicopter Cube Skewb Square 1 Sudoku Cube NineColour Cube Void Cube Noncubic variations Tetrahedron Pyraminx
Pyraminx
Octahedron
Skewb
Dodecahedron
Megaminx
Icosahedron Impossiball Dogic Great dodecahedron Alexander's Star Truncated icosahedron Tuttminx Cuboid
Floppy Cube
Virtual variations (>3D) MagicCube4D MagicCube5D MagicCube7D Magic 120cell Derivatives Missing Link Rubik's 360 Rubik's Clock Rubik's Magic Master Edition Rubik's Revolution Rubik's Snake Rubik's Triamid Rubik's Cheese Renowned solvers Erik Akkersdijk Yu Nakajima Bob Burton, Jr. Jessica Fridrich Chris Hardwick Rowe Hessler Leyan Lo Shotaro Makisumi Toby Mao Tyson Mao Frank Morris Lars Petrus Gilles Roux David Singmaster Ron van Bruchem Eric Limeback Anthony Michael Brooks Mats Valk Feliks Zemdegs Collin Burns Lucas Etter Solutions Speedsolving Speedcubing Methods Layer by Layer CFOP Method Roux Method Corners First Optimal Mathematics God's algorithm
Superflip
Thistlethwaite's algorithm
Rubik's Cube
Official organization World Cube Association Related articles
Rubik's Cube

The
Pyramorphix
Contents 1 Description 2 Number of combinations 3 Master Pyramorphix 3.1 Solutions 3.2 Number of combinations 4 See also 5 References 6 External links Description[edit]
At first glance, the
Pyramorphix
8 ! × 3 4 24 = 136080 displaystyle frac 8!times 3^ 4 24 =136080 The
Pyramorphix
The Master Pyramorphix The Master Pyramorphix, colorscrambled The Master Pyramorphix, color and shape scrambled The Master Pyramorphix, partially solved The Master Pyramorphix, with maximal facepiece flip, equivalent to the "superflip" configuration of the 3x3x3 Rubik's Cube The Master
Pyramorphix
8 ! × 3 7 × 12 ! × 2 9 × 4 6 ≈ 8.86 × 10 22 displaystyle 8!times 3^ 7 times 12!times 2^ 9 times 4^ 6 approx 8.86times 10^ 22 The full number is 7022885801027061552♠88580102706155225088000. However, if the stickers were smooth the number of combinations would be reduced. There would be 34 ways for the corners to be oriented, but the face centers would not have visible orientations. The three noncentral face pieces of a given color would be indistinguishable. Since there are six ways to arrange the three pieces of the same color and there are four colors, there would be 211×12!/64 possibilities for these pieces. 8 ! × 3 4 × 12 ! × 2 10 × 4 6 6 4 ≈ 5.06 × 10 18 displaystyle frac 8!times 3^ 4 times 12!times 2^ 10 times 4^ 6 6^ 4 approx 5.06times 10^ 18 The full number is 7018506287738375372♠5062877383753728000. See also[edit]
Skewb
References[edit] ^ http://www.mefferts.com/puzzles/jpmsol.html ^ http://www.angelfire.com/trek/andysuth/d.html External links[edit] Jaap's
Pyramorphix
v t e Rubik's Cube Puzzle inventors Ernő Rubik Uwe Mèffert Tony Fisher Panagiotis Verdes Oskar van Deventer Rubik's Cubes Overview 2×2×2 (Pocket Cube) 3×3×3 (Rubik's Cube) 4×4×4 (Rubik's Revenge) 5×5×5 (Professor's Cube) 6×6×6 (VCube 6) 7×7×7 (VCube 7) 8×8×8 (VCube 8) Cubic variations Helicopter Cube Skewb Square 1 Sudoku Cube NineColour Cube Void Cube Noncubic variations Tetrahedron Pyraminx
Pyraminx
Octahedron
Skewb
Dodecahedron
Megaminx
Icosahedron Impossiball Dogic Great dodecahedron Alexander's Star Truncated icosahedron Tuttminx Cuboid
Floppy Cube
Virtual variations (>3D) MagicCube4D MagicCube5D MagicCube7D Magic 120cell Derivatives Missing Link Rubik's 360 Rubik's Clock Rubik's Magic Master Edition Rubik's Revolution Rubik's Snake Rubik's Triamid Rubik's Cheese Renowned solvers Erik Akkersdijk Yu Nakajima Bob Burton, Jr. Jessica Fridrich Chris Hardwick Rowe Hessler Leyan Lo Shotaro Makisumi Toby Mao Tyson Mao Frank Morris Lars Petrus Gilles Roux David Singmaster Ron van Bruchem Eric Limeback Anthony Michael Brooks Mats Valk Feliks Zemdegs Collin Burns Lucas Etter Solutions Speedsolving Speedcubing Methods Layer by Layer CFOP Method Roux Method Corners First Optimal Mathematics God's algorithm
Superflip
Thistlethwaite's algorithm
Rubik's Cube
Official organization World Cube Association Related articles
Rubik's Cube

The
Pyramorphix
Contents 1 Description 2 Number of combinations 3 Master Pyramorphix 3.1 Solutions 3.2 Number of combinations 4 See also 5 References 6 External links Description[edit]
At first glance, the
Pyramorphix
8 ! × 3 4 24 = 136080 displaystyle frac 8!times 3^ 4 24 =136080 The
Pyramorphix
The Master Pyramorphix The Master Pyramorphix, colorscrambled The Master Pyramorphix, color and shape scrambled The Master Pyramorphix, partially solved The Master Pyramorphix, with maximal facepiece flip, equivalent to the "superflip" configuration of the 3x3x3 Rubik's Cube The Master
Pyramorphix
8 ! × 3 7 × 12 ! × 2 9 × 4 6 ≈ 8.86 × 10 22 displaystyle 8!times 3^ 7 times 12!times 2^ 9 times 4^ 6 approx 8.86times 10^ 22 The full number is 7022885801027061552♠88580102706155225088000. However, if the stickers were smooth the number of combinations would be reduced. There would be 34 ways for the corners to be oriented, but the face centers would not have visible orientations. The three noncentral face pieces of a given color would be indistinguishable. Since there are six ways to arrange the three pieces of the same color and there are four colors, there would be 211×12!/64 possibilities for these pieces. 8 ! × 3 4 × 12 ! × 2 10 × 4 6 6 4 ≈ 5.06 × 10 18 displaystyle frac 8!times 3^ 4 times 12!times 2^ 10 times 4^ 6 6^ 4 approx 5.06times 10^ 18 The full number is 7018506287738375372♠5062877383753728000. See also[edit]
Skewb
References[edit] ^ http://www.mefferts.com/puzzles/jpmsol.html ^ http://www.angelfire.com/trek/andysuth/d.html External links[edit] Jaap's
Pyramorphix
v t e Rubik's Cube Puzzle inventors Ernő Rubik Uwe Mèffert Tony Fisher Panagiotis Verdes Oskar van Deventer Rubik's Cubes Overview 2×2×2 (Pocket Cube) 3×3×3 (Rubik's Cube) 4×4×4 (Rubik's Revenge) 5×5×5 (Professor's Cube) 6×6×6 (VCube 6) 7×7×7 (VCube 7) 8×8×8 (VCube 8) Cubic variations Helicopter Cube Skewb Square 1 Sudoku Cube NineColour Cube Void Cube Noncubic variations Tetrahedron Pyraminx
Pyraminx
Octahedron
Skewb
Dodecahedron
Megaminx
Icosahedron Impossiball Dogic Great dodecahedron Alexander's Star Truncated icosahedron Tuttminx Cuboid
Floppy Cube
Virtual variations (>3D) MagicCube4D MagicCube5D MagicCube7D Magic 120cell Derivatives Missing Link Rubik's 360 Rubik's Clock Rubik's Magic Master Edition Rubik's Revolution Rubik's Snake Rubik's Triamid Rubik's Cheese Renowned solvers Erik Akkersdijk Yu Nakajima Bob Burton, Jr. Jessica Fridrich Chris Hardwick Rowe Hessler Leyan Lo Shotaro Makisumi Toby Mao Tyson Mao Frank Morris Lars Petrus Gilles Roux David Singmaster Ron van Bruchem Eric Limeback Anthony Michael Brooks Mats Valk Feliks Zemdegs Collin Burns Lucas Etter Solutions Speedsolving Speedcubing Methods Layer by Layer CFOP Method Roux Method Corners First Optimal Mathematics God's algorithm
Superflip
Thistlethwaite's algorithm
Rubik's Cube
Official organization World Cube Association Related articles
Rubik's Cube

The
Pyramorphix
Contents 1 Description 2 Number of combinations 3 Master Pyramorphix 3.1 Solutions 3.2 Number of combinations 4 See also 5 References 6 External links Description[edit]
At first glance, the
Pyramorphix
8 ! × 3 4 24 = 136080 displaystyle frac 8!times 3^ 4 24 =136080 The
Pyramorphix
The Master Pyramorphix The Master Pyramorphix, colorscrambled The Master Pyramorphix, color and shape scrambled The Master Pyramorphix, partially solved The Master Pyramorphix, with maximal facepiece flip, equivalent to the "superflip" configuration of the 3x3x3 Rubik's Cube The Master
Pyramorphix
8 ! × 3 7 × 12 ! × 2 9 × 4 6 ≈ 8.86 × 10 22 displaystyle 8!times 3^ 7 times 12!times 2^ 9 times 4^ 6 approx 8.86times 10^ 22 The full number is 7022885801027061552♠88580102706155225088000. However, if the stickers were smooth the number of combinations would be reduced. There would be 34 ways for the corners to be oriented, but the face centers would not have visible orientations. The three noncentral face pieces of a given color would be indistinguishable. Since there are six ways to arrange the three pieces of the same color and there are four colors, there would be 211×12!/64 possibilities for these pieces. 8 ! × 3 4 × 12 ! × 2 10 × 4 6 6 4 ≈ 5.06 × 10 18 displaystyle frac 8!times 3^ 4 times 12!times 2^ 10 times 4^ 6 6^ 4 approx 5.06times 10^ 18 The full number is 7018506287738375372♠5062877383753728000. See also[edit]
Skewb
References[edit] ^ http://www.mefferts.com/puzzles/jpmsol.html ^ http://www.angelfire.com/trek/andysuth/d.html External links[edit] Jaap's
Pyramorphix
v t e Rubik's Cube Puzzle inventors Ernő Rubik Uwe Mèffert Tony Fisher Panagiotis Verdes Oskar van Deventer Rubik's Cubes Overview 2×2×2 (Pocket Cube) 3×3×3 (Rubik's Cube) 4×4×4 (Rubik's Revenge) 5×5×5 (Professor's Cube) 6×6×6 (VCube 6) 7×7×7 (VCube 7) 8×8×8 (VCube 8) Cubic variations Helicopter Cube Skewb Square 1 Sudoku Cube NineColour Cube Void Cube Noncubic variations Tetrahedron Pyraminx
Pyraminx
Octahedron
Skewb
Dodecahedron
Megaminx
Icosahedron Impossiball Dogic Great dodecahedron Alexander's Star Truncated icosahedron Tuttminx Cuboid
Floppy Cube
Virtual variations (>3D) MagicCube4D MagicCube5D MagicCube7D Magic 120cell Derivatives Missing Link Rubik's 360 Rubik's Clock Rubik's Magic Master Edition Rubik's Revolution Rubik's Snake Rubik's Triamid Rubik's Cheese Renowned solvers Erik Akkersdijk Yu Nakajima Bob Burton, Jr. Jessica Fridrich Chris Hardwick Rowe Hessler Leyan Lo Shotaro Makisumi Toby Mao Tyson Mao Frank Morris Lars Petrus Gilles Roux David Singmaster Ron van Bruchem Eric Limeback Anthony Michael Brooks Mats Valk Feliks Zemdegs Collin Burns Lucas Etter Solutions Speedsolving Speedcubing Methods Layer by Layer CFOP Method Roux Method Corners First Optimal Mathematics God's algorithm
Superflip
Thistlethwaite's algorithm
Rubik's Cube
Official organization World Cube Association Related articles
Rubik's Cube

The
Pyramorphix
Contents 1 Description 2 Number of combinations 3 Master Pyramorphix 3.1 Solutions 3.2 Number of combinations 4 See also 5 References 6 External links Description[edit]
At first glance, the
Pyramorphix
8 ! × 3 4 24 = 136080 displaystyle frac 8!times 3^ 4 24 =136080 The
Pyramorphix
The Master Pyramorphix The Master Pyramorphix, colorscrambled The Master Pyramorphix, color and shape scrambled The Master Pyramorphix, partially solved The Master Pyramorphix, with maximal facepiece flip, equivalent to the "superflip" configuration of the 3x3x3 Rubik's Cube The Master
Pyramorphix
8 ! × 3 7 × 12 ! × 2 9 × 4 6 ≈ 8.86 × 10 22 displaystyle 8!times 3^ 7 times 12!times 2^ 9 times 4^ 6 approx 8.86times 10^ 22 The full number is 7022885801027061552♠88580102706155225088000. However, if the stickers were smooth the number of combinations would be reduced. There would be 34 ways for the corners to be oriented, but the face centers would not have visible orientations. The three noncentral face pieces of a given color would be indistinguishable. Since there are six ways to arrange the three pieces of the same color and there are four colors, there would be 211×12!/64 possibilities for these pieces. 8 ! × 3 4 × 12 ! × 2 10 × 4 6 6 4 ≈ 5.06 × 10 18 displaystyle frac 8!times 3^ 4 times 12!times 2^ 10 times 4^ 6 6^ 4 approx 5.06times 10^ 18 The full number is 7018506287738375372♠5062877383753728000. See also[edit]
Skewb
References[edit] ^ http://www.mefferts.com/puzzles/jpmsol.html ^ http://www.angelfire.com/trek/andysuth/d.html External links[edit] Jaap's
Pyramorphix
v t e Rubik's Cube Puzzle inventors Ernő Rubik Uwe Mèffert Tony Fisher Panagiotis Verdes Oskar van Deventer Rubik's Cubes Overview 2×2×2 (Pocket Cube) 3×3×3 (Rubik's Cube) 4×4×4 (Rubik's Revenge) 5×5×5 (Professor's Cube) 6×6×6 (VCube 6) 7×7×7 (VCube 7) 8×8×8 (VCube 8) Cubic variations Helicopter Cube Skewb Square 1 Sudoku Cube NineColour Cube Void Cube Noncubic variations Tetrahedron Pyraminx
Pyraminx
Octahedron
Skewb
Dodecahedron
Megaminx
Icosahedron Impossiball Dogic Great dodecahedron Alexander's Star Truncated icosahedron Tuttminx Cuboid
Floppy Cube
Virtual variations (>3D) MagicCube4D MagicCube5D MagicCube7D Magic 120cell Derivatives Missing Link Rubik's 360 Rubik's Clock Rubik's Magic Master Edition Rubik's Revolution Rubik's Snake Rubik's Triamid Rubik's Cheese Renowned solvers Erik Akkersdijk Yu Nakajima Bob Burton, Jr. Jessica Fridrich Chris Hardwick Rowe Hessler Leyan Lo Shotaro Makisumi Toby Mao Tyson Mao Frank Morris Lars Petrus Gilles Roux David Singmaster Ron van Bruchem Eric Limeback Anthony Michael Brooks Mats Valk Feliks Zemdegs Collin Burns Lucas Etter Solutions Speedsolving Speedcubing Methods Layer by Layer CFOP Method Roux Method Corners First Optimal Mathematics God's algorithm
Superflip
Thistlethwaite's algorithm
Rubik's Cube
Official organization World Cube Association Related articles
Rubik's Cube
