The Magic Shop offers a wide range of original dice, some geometrical jewelry and a few strange objects.
The dice are from different families like the Average Dice where you must sum the numbers appearing on the top face, the Truncated Sphere Dice, intersection of a polyhedron with a sphere and some other original creations.
The jewelry includes Double Marble Pendant, Dod Earrings and Dod Pendants, Reversible Bracelets as well as some unusual rings.
Finally, some objects are difficult to classify, for example the Hexbox, the Cup Holder or the MegaWireSphere.
Magic is selling 74 products in Dice section
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Magic
D20 Sphere
The Truncated Sphere D20 is obtained by intersecting a sphere with a icosahedron.
This is one of the seven dice from the .
The Truncated Sphere D20 is obtained by intersecting a sphere with a icosahedron.
This is one of the seven dice from the .
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Magic
D10 Sphere for Percentages
Truncated Sphere D10, numbered from 00 to 90. Used with a regular D10, it allows you to get random numbers from 00 to 99 (percentages).
This die is also part of the Truncated Sphere Dice Set.
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Magic
D10 with a 4-fold symmetry.
I did this one before knowing about the repulsion force polyhedra, although the shape is the one of the typical result you can obtain through this technique with 10 points : the dual polyhedron has 2 squares and 8 irregular pentagons. I calculated the positions of those points to have a maximal radius for the circles resulting from the intersection of this dual polyhedron with a sphere. The result is a truncated sphere with 10 circular faces of same radius.
It is numbered from 0 to 9. Only 2 faces are opposite one to the other and can hold numbers. The others have edges as opposite, thus the numbers on 8 edges.
This die has an approximate diameter of 24mm and is made of a shell of 1.5mm that contains support material to make it heavier. The engraved numbers have a 0.7 mm depth.
More informations in this post.
The current version has deeper numbers compared to the ones in the pictures (0.7 instead of 0.5 mm).
I did this one before knowing about the repulsion force polyhedra, although the shape is the one of the typical result you can obtain through this technique with 10 points : the dual polyhedron has 2 squares and 8 irregular pentagons. I calculated the positions of those points to have a maximal radius for the circles resulting from the intersection of this dual polyhedron with a sphere. The result is a truncated sphere with 10 circular faces of same radius.
It is numbered from 0 to 9. Only 2 faces are opposite one to the other and can hold numbers. The others have edges as opposite, thus the numbers on 8 edges.
This die has an approximate diameter of 24mm and is made of a shell of 1.5mm that contains support material to make it heavier. The engraved numbers have a 0.7 mm depth.
More informations in this post.
The current version has deeper numbers compared to the ones in the pictures (0.7 instead of 0.5 mm).
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Magic
Truncated Sphere D10 with a 3-fold symmetry.
Rounded version. A pointed version is also available.
Based on a D14 (non-regular cuboctahedron).
Numbered from 0 to 9.
More informations in this post.
Available Truncated Sphere Dice: D4, D6, D8, D9, D10, D%, D11, D12, D14, D15, D16, D17, D18, D20, D24, D32, D33
Alternative shapes: alt D8, 3-fold D10 (rounded), 3-fold D10 (pointed), 4-fold D10, 5-folded D10 (pointed)
Coming soon: D22, D50
Related dice: Concave D4, Concave D6, D4 Shell, D8 Shell.
Rounded version. A pointed version is also available.
Based on a D14 (non-regular cuboctahedron).
Numbered from 0 to 9.
More informations in this post.
Available Truncated Sphere Dice: D4, D6, D8, D9, D10, D%, D11, D12, D14, D15, D16, D17, D18, D20, D24, D32, D33
Alternative shapes: alt D8, 3-fold D10 (rounded), 3-fold D10 (pointed), 4-fold D10, 5-folded D10 (pointed)
Coming soon: D22, D50
Related dice: Concave D4, Concave D6, D4 Shell, D8 Shell.
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Magic
Truncated Sphere D9.
This is my own interpretation of the D9. Please check also clsn's version.
This die is inspired by the repulsion force polyhedra. In fact, the underlying polyhedron (not rounded) looks like the shape that can be obtained through this technique with 9 points repulsing each others.
But in this case, I calculated the positions of those points to have a maximal radius for the circles resulting from the intersection of this underlying polyhedron with a sphere. The result is a truncated sphere with 9 circular faces of same radius.
It is numbered from 1 to 9: 6 numbers are on vertices, 3 on edges, none on the faces. The sum of the numbers on the upper vertices is 15. Same thing for the sum of the 3 numbers on the lower vertices and the sum of the 3 numbers on the edges. This numbering is closely linked to the well known 3x3 magic square.
This die is made of a shell of 1.5mm that contains support material to make it heavier. The engraved numbers have a 0.75 mm depth. This new version has big numbers that should be easy to read.
More informations in this post.
Available Truncated Sphere Dice: D4, D6, D8, D9, D10, D%, D11, D12, D14, D15, D16, D17, D18, D20, D24, D32, D33
Alternative shapes: alt D8, 3-fold D10 (rounded), 3-fold D10 (pointed), 4-fold D10, 5-folded D10 (pointed)
Coming soon: D22, D50
Related dice: Concave D4, Concave D6, D4 Shell, D8 Shell.
This is my own interpretation of the D9. Please check also clsn's version.
This die is inspired by the repulsion force polyhedra. In fact, the underlying polyhedron (not rounded) looks like the shape that can be obtained through this technique with 9 points repulsing each others.
But in this case, I calculated the positions of those points to have a maximal radius for the circles resulting from the intersection of this underlying polyhedron with a sphere. The result is a truncated sphere with 9 circular faces of same radius.
It is numbered from 1 to 9: 6 numbers are on vertices, 3 on edges, none on the faces. The sum of the numbers on the upper vertices is 15. Same thing for the sum of the 3 numbers on the lower vertices and the sum of the 3 numbers on the edges. This numbering is closely linked to the well known 3x3 magic square.
This die is made of a shell of 1.5mm that contains support material to make it heavier. The engraved numbers have a 0.75 mm depth. This new version has big numbers that should be easy to read.
More informations in this post.
Available Truncated Sphere Dice: D4, D6, D8, D9, D10, D%, D11, D12, D14, D15, D16, D17, D18, D20, D24, D32, D33
Alternative shapes: alt D8, 3-fold D10 (rounded), 3-fold D10 (pointed), 4-fold D10, 5-folded D10 (pointed)
Coming soon: D22, D50
Related dice: Concave D4, Concave D6, D4 Shell, D8 Shell.
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Magic
Truncated Sphere D4
I was ask to make this die because it is easier to read the result than on traditional D4. It also rolls far better.
This is one of the seven dice from the Truncated Sphere Dice Set.
See this thread for more informations.
Available Truncated Sphere Dice: D1, D3, D4, D5, D6, D7, D8, D9, D10, D%, D11, D12, D13, D14, D15, D16, D17, D18, D19, D20, D24, D32, D33
Alternative shapes: alt D6 (3-fold), alt D7 (2-fold), alt D8, 3-fold D10 (rounded), 3-fold D10 (pointed), 4-fold D10, 5-folded D10 (pointed), Optimal D11, alt D24 (snub)
Coming soon: D21, D22, D23, D50
Related dice: Concave D4, Concave D6, D3 Shell, D4 Shell, D6 Shell, D8 Shell.
I was ask to make this die because it is easier to read the result than on traditional D4. It also rolls far better.
This is one of the seven dice from the Truncated Sphere Dice Set.
See this thread for more informations.
Available Truncated Sphere Dice: D1, D3, D4, D5, D6, D7, D8, D9, D10, D%, D11, D12, D13, D14, D15, D16, D17, D18, D19, D20, D24, D32, D33
Alternative shapes: alt D6 (3-fold), alt D7 (2-fold), alt D8, 3-fold D10 (rounded), 3-fold D10 (pointed), 4-fold D10, 5-folded D10 (pointed), Optimal D11, alt D24 (snub)
Coming soon: D21, D22, D23, D50
Related dice: Concave D4, Concave D6, D3 Shell, D4 Shell, D6 Shell, D8 Shell.
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Magic
Truncated Sphere D17 with a 5-fold symmetry
This die is inspired by the repulsion force polyhedra. In fact, the underlying polyhedron (not rounded) is very similar to the shape that can be obtained through this technique with 17 points repulsing each others.
Actually, I calculated the positions of 17 points to have a maximal radius for the circles resulting from the intersection of this underlying polyhedron with a sphere with the following constraints:
- 1 point per pole (upper and lower face - parallel to the horizontal plane)
- 5 points around each pole
- 5 remaining points corresponding to 5 faces perpendicular to the horizontal plane
The result is a truncated sphere with 17 circular faces of same radius.
For the numbering, as usual:
- the sum of the 5 numbers of the two tropics and of the equator is constant (and equals to 51)
- the sum of the 2 poles, of two numbers of the tropics that are symmetric relatively to the equator, of two numbers of the equator that are symmetric relatively to number 9 is constant (and equals to 18)
See this thread for more informations.
Available Truncated Sphere Dice: D4, D6, D8, D9, D10, D%, D11, D12, D14, D15, D16, D17, D18, D20, D24, D32, D33
Alternative shapes: alt D8, 3-fold D10 (rounded), 3-fold D10 (pointed), 4-fold D10, 5-folded D10 (pointed)
Coming soon: D22, D50
Related dice: Concave D4, Concave D6, D4 Shell, D8 Shell.
This die is inspired by the repulsion force polyhedra. In fact, the underlying polyhedron (not rounded) is very similar to the shape that can be obtained through this technique with 17 points repulsing each others.
Actually, I calculated the positions of 17 points to have a maximal radius for the circles resulting from the intersection of this underlying polyhedron with a sphere with the following constraints:
- 1 point per pole (upper and lower face - parallel to the horizontal plane)
- 5 points around each pole
- 5 remaining points corresponding to 5 faces perpendicular to the horizontal plane
The result is a truncated sphere with 17 circular faces of same radius.
For the numbering, as usual:
- the sum of the 5 numbers of the two tropics and of the equator is constant (and equals to 51)
- the sum of the 2 poles, of two numbers of the tropics that are symmetric relatively to the equator, of two numbers of the equator that are symmetric relatively to number 9 is constant (and equals to 18)
See this thread for more informations.
Available Truncated Sphere Dice: D4, D6, D8, D9, D10, D%, D11, D12, D14, D15, D16, D17, D18, D20, D24, D32, D33
Alternative shapes: alt D8, 3-fold D10 (rounded), 3-fold D10 (pointed), 4-fold D10, 5-folded D10 (pointed)
Coming soon: D22, D50
Related dice: Concave D4, Concave D6, D4 Shell, D8 Shell.
by
Magic
Rounded Truncated Sphere D10, with a 5-fold symmetry.
A pointed version is also available.
Based on a regular D12.
Numbered from 0 to 9.
This is one of the seven dice from the Truncated Sphere dice set.
See this thread for more informations.
Available Truncated Sphere Dice: D4, D6, D8, D9, D10, D%, D11, D12, D14, D15, D16, D17, D18, D20, D24, D32, D33
Alternative shapes: alt D8, 3-fold D10 (rounded), 3-fold D10 (pointed), 4-fold D10, 5-folded D10 (pointed)
Coming soon: D22, D50
Related dice: Concave D4, Concave D6, D4 Shell, D8 Shell.
A pointed version is also available.
Based on a regular D12.
Numbered from 0 to 9.
This is one of the seven dice from the Truncated Sphere dice set.
See this thread for more informations.
Available Truncated Sphere Dice: D4, D6, D8, D9, D10, D%, D11, D12, D14, D15, D16, D17, D18, D20, D24, D32, D33
Alternative shapes: alt D8, 3-fold D10 (rounded), 3-fold D10 (pointed), 4-fold D10, 5-folded D10 (pointed)
Coming soon: D22, D50
Related dice: Concave D4, Concave D6, D4 Shell, D8 Shell.
by
Magic
Pointed Truncated Sphere D10, with a 5-fold symmetry.
A rounded version is also available.
Numbered from 0 to 9.
More informations in this post.
A rounded version is also available.
Numbered from 0 to 9.
More informations in this post.
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Magic
Truncated Sphere D12.
Numbered from 1 to 12.
This is one of the seven dice from the Truncated Sphere Dice Set.
More informations in this post.
This is a new version with 6 and 9 followed by a dot instead of being underlined. The orientation of the die has also been changed to allow a better printing.
Available Truncated Sphere Dice: D4, D6, D8, D9, D10, D%, D11, D12, D14, D15, D16, D17, D18, D20, D24, D32, D33
Alternative shapes: alt D8, 3-fold D10 (rounded), 3-fold D10 (pointed), 4-fold D10, 5-folded D10 (pointed)
Coming soon: D22, D50
Related dice: Concave D4, Concave D6, D4 Shell, D8 Shell.
Numbered from 1 to 12.
This is one of the seven dice from the Truncated Sphere Dice Set.
More informations in this post.
This is a new version with 6 and 9 followed by a dot instead of being underlined. The orientation of the die has also been changed to allow a better printing.
Available Truncated Sphere Dice: D4, D6, D8, D9, D10, D%, D11, D12, D14, D15, D16, D17, D18, D20, D24, D32, D33
Alternative shapes: alt D8, 3-fold D10 (rounded), 3-fold D10 (pointed), 4-fold D10, 5-folded D10 (pointed)
Coming soon: D22, D50
Related dice: Concave D4, Concave D6, D4 Shell, D8 Shell.
by
Magic
Packed Spheres D6
This D6 is made of 8 small rounded dice (8 = 2x2x2).
It is hollowed but still contains the support material to keep it heavy.
See also the Packed Sphere 3x3x3 D6 (with pips)
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Magic
Truncated Sphere D8
This is one of the seven dice from the Truncated Sphere dice set.
See this thread for more informations.
Available Truncated Sphere Dice: D4, D6, D8, D9, D10, D%, D11, D12, D14, D15, D16, D17, D18, D20, D24, D32, D33
Alternative shapes: alt D8, 3-fold D10 (rounded), 3-fold D10 (pointed), 4-fold D10, 5-folded D10 (pointed)
Coming soon: D22, D50
Related dice: Concave D4, Concave D6, D4 Shell, D8 Shell.
This is one of the seven dice from the Truncated Sphere dice set.
See this thread for more informations.
Available Truncated Sphere Dice: D4, D6, D8, D9, D10, D%, D11, D12, D14, D15, D16, D17, D18, D20, D24, D32, D33
Alternative shapes: alt D8, 3-fold D10 (rounded), 3-fold D10 (pointed), 4-fold D10, 5-folded D10 (pointed)
Coming soon: D22, D50
Related dice: Concave D4, Concave D6, D4 Shell, D8 Shell.
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Magic
D10 Diamond Round
This D10 is based on a Dodecaheron where pentagonal pyramids have been added on 2 two opposite faces.
In the same collection:
- D10 Diamond Round
- D10 Diamond Framed
- D10 Axis
This D10 is based on a Dodecaheron where pentagonal pyramids have been added on 2 two opposite faces.
In the same collection:
- D10 Diamond Round
- D10 Diamond Framed
- D10 Axis
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Magic
D10 Diamond Framed
This D10 is based on a Dodecaheron where pentagonal pyramids have been added on 2 two opposite faces.
In the same collection:
- D10 Diamond Round
- D10 Diamond Framed
- D10 Axis
This D10 is based on a Dodecaheron where pentagonal pyramids have been added on 2 two opposite faces.
In the same collection:
- D10 Diamond Round
- D10 Diamond Framed
- D10 Axis
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Magic
D10 Axis
This D10 is based on a Dodecaheron where an axis go through 2 two opposite faces.
In the same collection:
- D10 Diamond Round
- D10 Diamond Framed
- D10 Axis
This D10 is based on a Dodecaheron where an axis go through 2 two opposite faces.
In the same collection:
- D10 Diamond Round
- D10 Diamond Framed
- D10 Axis
by
Magic
A new shape for the Average Die that looks like a molecule.
To find the result of this die, you have to make the average of the four numbers pointing upward. For instance, 8 + 10 + 1 + 1 = 20, thus the result is 20/4 = 5. The positions of the results (from 1 to 6) match those of a standard D6.
More informations here: http://www.shapeways.com/forum/index.php?t=msg&th=3847
To find the result of this die, you have to make the average of the four numbers pointing upward. For instance, 8 + 10 + 1 + 1 = 20, thus the result is 20/4 = 5. The positions of the results (from 1 to 6) match those of a standard D6.
More informations here: http://www.shapeways.com/forum/index.php?t=msg&th=3847
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Magic
To find the result of this die, you have to make the average of the four numbers pointing upward. For instance, 8 + 10 + 1 + 1 = 20, thus the result is 20/4 = 5. The positions of the results (from 1 to 6) match those of a standard D6.
More informations here: http://www.shapeways.com/forum/index.php?t=msg&th=3847
More informations here: http://www.shapeways.com/forum/index.php?t=msg&th=3847
by
Magic
This die is a variation of the Average Die.
You have to use the 4 letters of the 4 upper faces of the inner octahedron to form a word.
For instance, the letters L-O-A-C make COAL or COLA.
SUCESSFULLY PRINTED in Alumide.
More informations here: http://www.shapeways.com/forum/index.php?t=msg&th=3847
You have to use the 4 letters of the 4 upper faces of the inner octahedron to form a word.
For instance, the letters L-O-A-C make COAL or COLA.
SUCESSFULLY PRINTED in Alumide.
More informations here: http://www.shapeways.com/forum/index.php?t=msg&th=3847
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Magic
This is another member of the Average Dice family.
You have to make the average of 3 faces of the inner cube (sharing a common vertex pointing upside) to find the result of the D8.
For instance, in the image, as 1+7+13=21 and 21/3=7 the result would be 7.
More informations here: http://www.shapeways.com/forum/index.php?t=msg&th=3847
You have to make the average of 3 faces of the inner cube (sharing a common vertex pointing upside) to find the result of the D8.
For instance, in the image, as 1+7+13=21 and 21/3=7 the result would be 7.
More informations here: http://www.shapeways.com/forum/index.php?t=msg&th=3847
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Magic
This is another member of the Average Dice family.
No frame needed this time.
You have to make the average of the 3 visible faces of the tetrahedron to find the result of this D4.
For instance, if those faces are numbered 1, 7 and -2, as 1+7-2=6 and 6/3=2, the result would be 2.
More informations in this post.
No frame needed this time.
You have to make the average of the 3 visible faces of the tetrahedron to find the result of this D4.
For instance, if those faces are numbered 1, 7 and -2, as 1+7-2=6 and 6/3=2, the result would be 2.
More informations in this post.
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Magic
Color Rounded D6.
This is a color die. You can now customize the image... I used different colors for the faces in the first example so that you can understand how the texture is mapped, but I recommend a single color for the background like in the two last examples. See this post for more information.
This is a color die. You can now customize the image... I used different colors for the faces in the first example so that you can understand how the texture is mapped, but I recommend a single color for the background like in the two last examples. See this post for more information.
by
Magic
Color D6
This is a color die. The shape is a cube with smooth edges (chamfer). You can now customize the image... I used different colors for the faces in the first example so that you can understand how the texture is mapped, but I recommend a single color for the background like in the two last examples. See this post for more information.
This is a color die. The shape is a cube with smooth edges (chamfer). You can now customize the image... I used different colors for the faces in the first example so that you can understand how the texture is mapped, but I recommend a single color for the background like in the two last examples. See this post for more information.
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Magic
A new shape for the Average Die with numbers repeated on each corner and a hollow structure.
To find the result of this die, you have to make the average of the four numbers pointing upward. For instance, 8 + 10 + 1 + 1 = 20, thus the result is 20/4 = 5. The positions of the results (from 1 to 6) match those of a standard D6.
More informations in this thread
To find the result of this die, you have to make the average of the four numbers pointing upward. For instance, 8 + 10 + 1 + 1 = 20, thus the result is 20/4 = 5. The positions of the results (from 1 to 6) match those of a standard D6.
More informations in this thread
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Magic
Double D6
This is a compound of a nearly regular D6 and of a sum-D6. As the sum-D6 that composes the shell gives results from 0 to 5, the core is numbered from 2 to 7.
As a consequence, when you roll this double die, you got the same results as summing the results of two regular D6. But in a very original way!
For instance, in the rendering, the upper face of the core show 3 pips and the upper part of the shell, around this face, shows 2 extra pips. Thus, the result is 3+1+1 that is 5.
SUCESSFULLY PRINTED in White Strong and Flexible.
Not printable in Metal, sorry (movable parts).
More information in this post.
This is a compound of a nearly regular D6 and of a sum-D6. As the sum-D6 that composes the shell gives results from 0 to 5, the core is numbered from 2 to 7.
As a consequence, when you roll this double die, you got the same results as summing the results of two regular D6. But in a very original way!
For instance, in the rendering, the upper face of the core show 3 pips and the upper part of the shell, around this face, shows 2 extra pips. Thus, the result is 3+1+1 that is 5.
SUCESSFULLY PRINTED in White Strong and Flexible.
Not printable in Metal, sorry (movable parts).
More information in this post.
by
Magic
Sorry, I am currently travelling. No customisation is possible until April...
This is Rounded D6 Die of 20 mm (it is bigger than regular dice that are generally 16 or 18 mm).
It is hollowed (2mm shell) but still contain the "support material", keeping it relatively heavy.
Opposite faces sum to 7 (well, except for the blank die). You can choose between a blank die, two numerical dice (standard and roman numbers) and two dice with pips (regular arrangement or arranged in circles).
A video tutorial explains how to do them with 3DS Max. You can also check this post.
To buy all the six versions with a discount, check the All round D6 page.
This is Rounded D6 Die of 20 mm (it is bigger than regular dice that are generally 16 or 18 mm).
It is hollowed (2mm shell) but still contain the "support material", keeping it relatively heavy.
Opposite faces sum to 7 (well, except for the blank die). You can choose between a blank die, two numerical dice (standard and roman numbers) and two dice with pips (regular arrangement or arranged in circles).
A video tutorial explains how to do them with 3DS Max. You can also check this post.
To buy all the six versions with a discount, check the All round D6 page.
by
Magic
All 5 dice for the price of 4 (in WSF)!
These are Rounded D6 Dices of 20 mm (they are bigger than regular dice that are generally 16 or 18 mm).
They are hollowed (2mm shell) but still contain the "support material", keeping them relatively heavy.
Opposite faces sum to 7 (well, except for the blank die). You got a blank die, two numerical dice (standard and roman numbers) and two dice with pips (regular arrangement or arranged in circles).
A video tutorial explains how to do them with 3DS Max. You can also check this post.
To buy only one version, check the Custom Round D6 page.
These are Rounded D6 Dices of 20 mm (they are bigger than regular dice that are generally 16 or 18 mm).
They are hollowed (2mm shell) but still contain the "support material", keeping them relatively heavy.
Opposite faces sum to 7 (well, except for the blank die). You got a blank die, two numerical dice (standard and roman numbers) and two dice with pips (regular arrangement or arranged in circles).
A video tutorial explains how to do them with 3DS Max. You can also check this post.
To buy only one version, check the Custom Round D6 page.
by
Magic
8-pointed sphere.
Not really a die, just a weird shape...
It is a truncated sphere on which 8 portions of cones, tangent to the sphere, have been added with the same positions as the corners of a cube.
More informations in this post.
Not really a die, just a weird shape...
It is a truncated sphere on which 8 portions of cones, tangent to the sphere, have been added with the same positions as the corners of a cube.
More informations in this post.
by
Magic
Truncated Sphere D14 based on a cuboctahedron.
Numbered from 1 to 7 twice.
A D14 numbered from 1 to 14 is also available.
This a new version with a better engraving and a new orientation that should give better results.
by
Magic
Truncated Sphere D10 with a 3-fold symmetry.
Pointed version. A rounded version is also available.
Based on a D14 (non-regular cuboctahedron).
Numbered from 0 to 9.
More informations in this post.
Pointed version. A rounded version is also available.
Based on a D14 (non-regular cuboctahedron).
Numbered from 0 to 9.
More informations in this post.
by
Magic
Truncated Sphere D14 based on a cuboctahedron.
Labelled from "Mon" to "Sun" twice.
This a new version with a better engraving and a new orientation that should give better results.
by
Magic
Packed Spheres D6
This D6 is made of 27 small rounded dice (27 = 3x3x3).
The holes on the faces of the small dice make the pips of the big die.
It is 3 x 3 x 3 cm.
See also the Packed Spheres 2x2x2 D6 (with numbers).
Sorry, this model is not available in Detail Materials (cannot be cleaned).
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Magic
Double Coin D4
This is a D4 working as two interlocked coins.
Clearances are 0.5 mm and works perfectly for Strong and Flexible.
Also check the Double D6 based on a similar concept.
This is a D4 working as two interlocked coins.
Clearances are 0.5 mm and works perfectly for Strong and Flexible.
Also check the Double D6 based on a similar concept.
by
Magic
D6 Tiles Cage
The faces have bars that divide them in a certain number of holes.
To get the result of this die, just count the number of holes between the bars on the upper face.
This die is quite big (3 x 3 x 3 cm) and the wire is 3 mm so that it should be printable in Metal.
Note that, due to its structure, this die is far from being fair (1 is more likely than 6).
See also the D6 - Solid Tiles.
The faces have bars that divide them in a certain number of holes.
To get the result of this die, just count the number of holes between the bars on the upper face.
This die is quite big (3 x 3 x 3 cm) and the wire is 3 mm so that it should be printable in Metal.
Note that, due to its structure, this die is far from being fair (1 is more likely than 6).
See also the D6 - Solid Tiles.
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Magic
D6 Tiles
Each face has a certain number of tiles or of bricks if you prefer.
To get the result of this die, just count the number of tiles on the upper face.
This die is quite big (3 x 3 x 3 cm) and contains support material so it should be quite heavy.
See also the D6 - Framed Tiles.
Each face has a certain number of tiles or of bricks if you prefer.
To get the result of this die, just count the number of tiles on the upper face.
This die is quite big (3 x 3 x 3 cm) and contains support material so it should be quite heavy.
See also the D6 - Framed Tiles.
by
Magic
Dice Template
These are the 5 platonic solids to be used as dice template.
You can download them freely and modify them.
If you want to order this set of platonic solids as they are, there is no markup: you just pay for the material (as usual, shipping is free for any order of $25 or more).
In order to reduce the cost, they are hollow, with a tunnel joining the internal shell to the external shell. This tunnel is meant to prevent the automatic repair tool of Shapeways from removing the internal shell. But it is small enough to be invisible and to keep the support material inside.
The thickness of the models is 1.5 mm which is thick enough for Strong and Flexible materials, Details materials and Alumide.
A Youtube tutorial on how to hollow a die is also available.
These are the 5 platonic solids to be used as dice template.
You can download them freely and modify them.
If you want to order this set of platonic solids as they are, there is no markup: you just pay for the material (as usual, shipping is free for any order of $25 or more).
In order to reduce the cost, they are hollow, with a tunnel joining the internal shell to the external shell. This tunnel is meant to prevent the automatic repair tool of Shapeways from removing the internal shell. But it is small enough to be invisible and to keep the support material inside.
The thickness of the models is 1.5 mm which is thick enough for Strong and Flexible materials, Details materials and Alumide.
A Youtube tutorial on how to hollow a die is also available.
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