Primal Gems

A Collection by iba1031

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About

Primal Gems is a collection of illustrations representing prime numbers by iba1031. In our team, we have mathematicians, physicists, and computer scientists who have dedicated their lives to the pursuit of knowledge in mathematical fields. Through our studies, we have developed a deep understanding and appreciation for the beauty of mathematics. We want to share this beauty and convey the creative and artistic process of mathematics. So we asked ourselves, how can we allow the general populous, who may not have a rigorous mathematical background, to feel just as moved by the artfulness of mathematics as we are. The answer seemed natural; through digital, mathematical art.

NFTs

Prime5

Prime5

The 5th prime number, 11.

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Prime6

Prime6

The 6th prime number, 13

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Prime7

Prime7

The 7th prime number, 17

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Prime8

The 8th prime number, 19

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Prime9

The 9th prime number, 23

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Prime10

The 10th prime number, 29

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Prime11

The 11th prime number, 31

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Prime12

The 12th prime number, 37

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Prime13

The 13th prime number, 41

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Prime14

The 14th prime number, 43

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Prime15

The 15th prime number, 47

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Prime16

The 16th prime number, 53

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Prime17

The 17th prime number, 59

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Prime18

The 18th prime number, 61

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Prime19

The 19th prime number, 67

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Prime20

The 20th prime number, 71

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Prime21

The 21st prime number, 73

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Prime22

The 22nd prime number, 79

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Prime23

The 23rd prime number, 83

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Prime24

The 24th prime number, 89

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Prime25

The 25th prime number, 97

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Prime26

The 26th prime number, 101

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Prime27

The 27th prime number, 103

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Prime28

The 28th prime number, 107

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Prime29

The 29th prime number, 109

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Prime30

The 30th prime number, 113

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Prime31

The 31st prime number, 127

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Prime32

The 32nd prime number, 131

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Prime33

The 33rd prime number, 137

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Prime34

The 34th prime number, 139

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Prime35

The 35th prime number, 149

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Prime36

The 36th prime number, 151

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Prime37

The 37th prime number, 157

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Prime38

The 38th prime number, 163

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Prime39

The 39th prime number, 167

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Prime40

The 40th prime number, 173

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Prime41

The 41st prime number, 179

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Prime42

The 42nd prime number, 181

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Prime43

The 43rd prime number, 191

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Prime44

The 44th prime number, 193

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Prime45

The 45th prime number, 197

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Prime46

The 46th prime number, 199

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Prime47

The 47th prime number, 211

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Prime48

The 48th prime number, 223

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Prime49

The 49th prime number, 227

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Prime50

The 50th prime number, 229

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Prime51

The 51st prime number, 233

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Prime52

The 52nd prime number, 239

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Prime53

The 53rd prime number, 241

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Prime54

The 54th prime number, 251

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Prime55

The 55th prime number, 257

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Prime56

The 56th prime number, 263

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Prime57

The 57th prime number, 269

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Collection Info

Primal Gems is a unique collection of digital artwork created using a custom algorithm in Python. Each piece in the collection is based on a prime number, starting from the 5th prime number, 11. The algorithm draws a line and rotates the angle in which it draws the line based on a proprietary algorithm, with all lines drawn at a fixed length. This process is repeated until the algorithm is finished, with the length of the process determined by the prime number that is inputted. The result is a series of beautiful and intricate designs that showcase the uniqueness of each prime number. The collection is a tribute to number theory, and an exploration of the endless possibilities that can be created through code. Primal Gems is not just a collection of digital art, but a celebration of the beauty of mathematics and the power of technology to create stunning visuals.

Utility

Part of the vision of Primal Gems is to spread the idea of math and art together. Each Primal Gem comes with entry into a giveaway for an unreleased Primal Gem; fills in a brick on our Mapwall; and exclusive access to our pre-release Discord and whitelist. More utility to come once the Mapwall gets filled!

Mapwall

Each Primal Gem Sold Fills a Brick that Will Unlock New Utility and Features!

Next Unlock: 50%

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FAQ

What is a prime number?
A prime number is an integer, greater than or equal to 2, that is only divisible by itself and 1.
What is a Primal Gem?
Put simply, Primal Gems are prime numbers illustrated. Each item in this collection is a unique representation of a prime number. That is, given the nth prime number, say p, we can generate a unique illustration of that number.
How are the Primal Gems computed?
The algorithm used to generate a Primal Gem is carried out by first inputting the prime number you want to see (5th, 6th, etc.) which then outputs a drawing of that prime number. Each prime number acts like a key to a certain drawing. In other words, the algorithm is not randomized. It will generate the same illustration if the same number is inputted.
What are the computational costs?
Because each prime number is greater than the previous, the computational power required to execute the algorithm is expensive. On a typical computer, the generation of a Primal Gem would take several hours or even days.
Which tools are used?
Python, PyCharm, and Custom Computing Hardware