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Technotit 1.stl

𐏍𐏐𐎡𐎠𐎲𐏐𐎾𐎲𐏐𐎿𐎫
A uniqu

Old Persian Cuneiform d36 Polyhedral Die

𐏍𐏐𐎡𐎠𐎲𐏐𐎾𐎲𐏐𐎿𐎫
A unique non-Isohedral die with every character of the Old Persian Cuneiform alphabet on its faces.
Note that this die is based on pyritohedral 36-hedron, which has two types of faces, however the die is still almost fair because the areas of the faces were balanced in such a way that they have practically the same probability of being landed on.
*Symbols where a consonant is followed by "A" can also be read as just those consonants without any vowel

ᡏ‍‍ᡆ‍‍ᠨ᠋‍‍ᡎ᠋‍ᡆ‍‍‍ᠯ ᡉ‍‍ᠰ‍ᡎ᠋‍‍ᡄ‍

Mongolian Alphabet d29 Polyhedral Die (Tod Bichig)

ᡏ‍‍ᡆ‍‍ᠨ᠋‍‍ᡎ᠋‍ᡆ‍‍‍ᠯ ᡉ‍‍ᠰ‍ᡎ᠋‍‍ᡄ‍‍ᡄ‍‍ᠷ ᠱ‍‍ᡆᡃ‍‍ᡆ 
A unique non-Isohedral die with letters of the Tod Bichig (Todo Bičig) Mongolian Alphabet on its faces with transliteration.
Note that this die is based on a unique chiral triangular prismatic 29-hedron, which has three types of faces, however the die is still close to being fair because the areas of the faces were balanced in such a way that they have practically the same probability of being landed on.

კამათელი ქართული ანბანით
A uni

Georgian Alphabet d33 Polyhedral Die (Kartvelian)

კამათელი ქართული ანბანით
A unique non-Isohedral die with all letters of the modern Georgian (Kartvelian) Alphabet on its faces.
Note that this die is based on a unique chiral triangular prismatic 33-hedron, which has three types of faces, however the die is still close to being fair because the areas of the faces were balanced in such a way that they have practically the same probability of being landed on.

ⴉⴀⴋⴀⴇⴄⴊⴈ ⴕⴀⴐⴇⴓⴊⴈ ⴀⴌⴁⴀⴌⴈⴇ
A uni

Nuskhuri Alphabet d33 Polyhedral Die (Old Georgian)

ⴉⴀⴋⴀⴇⴄⴊⴈ ⴕⴀⴐⴇⴓⴊⴈ ⴀⴌⴁⴀⴌⴈⴇ
A unique non-Isohedral die with letters of the historical Nuskhuri Georgian (Kartvelian) Alphabet on its faces.
Note that this die is based on a unique chiral triangular prismatic 33-hedron, which has three types of faces, however the die is still close to being fair because the areas of the faces were balanced in such a way that they have practically the same probability of being landed on.


ⰊⰃⰓⰀⰎⰠⰐⰀⰡ ⰍⰑⰔⰕⰠ Ⱄ ⰃⰎⰀⰃⰑⰎⰉⰜⰀ ⰀⰎ

Glagolitic Alphabet d40 Polyhedral Die

ⰊⰃⰓⰀⰎⰠⰐⰀⰡ ⰍⰑⰔⰕⰠ Ⱄ ⰃⰎⰀⰃⰑⰎⰉⰜⰀ ⰀⰎⰪⰀⰂⰊⰕⰙⰏ
A unique non-Isohedral die with every Glagolitic (Glagolitsa) letter on its faces.
Note that this die is based on a unique chiral tetrahedral 40-hedron, which has three types of faces, however the die is still fair because the areas of the faces were balanced in such a way that they have practically the same probability of being landed on.



የግዕዝ ፊደል ዳይስ
A unique non-Isoh

Ethiopic Alphabet d36 Polyhedral Die

የግዕዝ ፊደል ዳይስ
A unique non-Isohedral die with every Ethiopian letter of the Ge'ez alphabet on its faces.
Note that this die is based on pyritohedral 36-hedron, which has two types of faces, however the die is still fair because the areas of the faces were balanced in such a way that they have the same probability of being landed on.

36-hedron ethiopic.stl

𐡒𐡅𐡁𐡉𐡅𐡕 𐡄𐡀𐡋𐡐𐡁𐡉𐡕 𐡀

Aramaic alphabet d22 Polyhedral Die

𐡒𐡅𐡁𐡉𐡅𐡕 𐡄𐡀𐡋𐡐𐡁𐡉𐡕 𐡀𐡓𐡌𐡉
Isohedral fair die with every Aramaic letter on its faces.

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Old Persian Cuneiform d36 Polyhedral Die

Mongolian Alphabet d29 Polyhedral Die (Tod Bichig)

Georgian Alphabet d33 Polyhedral Die (Kartvelian)

Nuskhuri Alphabet d33 Polyhedral Die (Old Georgian)

Glagolitic Alphabet d40 Polyhedral Die

Ethiopic Alphabet d36 Polyhedral Die

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