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binary_trees

by sspboyd

Minted
290 / 365
Published
2022-11-23

November, 2022
Little India, Toronto, Canada.

Project Description

The word algorithm brings visions of inscrutable equations with latin symbols that can only be understood by people with acronyms after their names. In reality, algorithms can be simple. Very simple in fact.

This project, "binary_trees", uses a simple two step algorithm to search for a secret number.

For example, to find a secret number between 1 and 100 these are the steps:
Step 1) Pick a number between the lowest number, 1, and the highest number, 100.
Step 2) If the picked number is higher than the secret number, set the new highest number to be the picked number.
Or, if the picked number is lower than the secret number, set the new lowest number to be the picked number.

Repeat Steps 1 and 2 until the secret number is found.

binary_trees repeats hundreds of these searches with each found secret number spawning new searches. Perlin noise, colour selections, arc widths and radii are used to bring a sense of structure to the visual output.

More detail about this project and early development renders can be found in the README.md, README.pdf and test_renders/ folder.

Five Features

  1. Aspect ratios:
  • Landscape
  • Portrait
  • Square
  1. Seven colour palettes
    The colour palettes are adapted from Mark Rothko paintings as interpreted by Merritt Smith, https://github.com/mmerrittsmith/rothko.

  2. Three Organizing Principle Ratios:

  • Super Golden Ratio
  • PHI
  • Golden Angle
  1. Number of search trees

  2. Maximum Search Space
    This feature determines the size of the largest search space to find the secret number.

Interaction

This piece is dimension agnostic and can be exported to PNG format at several different sizes.

The outputs are not scaled but instead re-rendered at each of the dimensions listed below.

Press t: thumbnail @ 200 x 200
Press s: your current screen size
Press p: print size @ 4800 x 4800 which is 16"@300dpi
Press h: HD4K on the vertical @ 2160 x 2160
Press m: Max size @ 10800 x 10800

Acknowledgements and #fxhashTurnsOne

binary_trees is a (late) contribution to the first anniversary celebration for fxhash. I am very grateful to the developers/admins/organizers and the community that makes fxhash possible.

A portion of the primary sales are split between the Processing Foundation and Tezos for Iran.

And as always, none of this is possible without my family. Thank you the most to KIRH.

Libraries Used for Development

Made with Processing / P5.js
p5.js v1.4.2

License info

See LICENSE.md

This work is licensed under a Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 International License
http://creativecommons.org/licenses/by-nc-nd/4.0/

Project information
fxhash project ID
21705
Runtime
fxhash snippet · params: no
Network
Tezos
Token contract
KT1U6EHmNxJTkvaWJ4ThczG4FSDaHC21ssvi
Issuer (mint) contract
KT1BJC12dG17CVvPKJ1VYaNnaT5mzfnUTwXv
Artist addresses
tz1W5Mxj2FooGscWVFxfnu3tow9djuCdtndA
Generator URI
ipfs://QmXwjsEZKaJUGx5KDQyAGvRmXD7csXAzfbzQYSJjEGJgDZ
Tags
#fxhashturnsonebinary_treesgenerativecodegeometrygeometricgenerativeartprocessingp5jsp52DabstractcolourcolormathsspboydStephen_BoydfxhashIPFS
View project on objkt ↗

Editions 290

Ownership snapshot 2026-10-07
binary_trees #3 static token preview

Owner: zsmasher

Token ID
1350334
Minted
2022-11-24
SeedoofATMQ99Aag81Eni8CoZieSn2JFaYYCQrHBDnqE36vzPgaXmAU
binary_trees #4 static token preview

Owner: obxium

Token ID
1350335
Minted
2022-11-24
SeedonhoR2EUDm8cSh37Gdq6PQVdMuhwmA7ioiezcha34w65WwxPwGm
binary_trees #5 static token preview

Owner: sspboyd

Token ID
1350336
Minted
2022-11-24
Seedoon86WdPCNP87BHbj7fwkFbm3wGKKjd8HRkM7kp2NHbU5FNFzkX
binary_trees #7 static token preview

Owner: sspboyd

Token ID
1350340
Minted
2022-11-24
Seedonj5RBHhosPVW6uFJYaCXkUUUjQK7cyghmHD6v6gw5R5RhzPzAY
binary_trees #10 static token preview

Owner: obxium

Token ID
1350344
Minted
2022-11-24
Seedonf9EP2eZyhz7Ynzu9ZwE7HHAPwq2xw4eGxMfz8ctaGWJuGPqeW
binary_trees #11 static token preview

Owner: Midwest

Token ID
1350345
Minted
2022-11-24
SeedooHrbJWFiBv946vpX7mESA1o1ENfpi8iWg1fBnbHkskCqwevbB5
binary_trees #14 static token preview

Owner: jill.s

Token ID
1350349
Minted
2022-11-24
SeedoooNt7f7RxVUtUriYUZc39HJKNZ3dbrzKvWTAmrnfge6keTrDFW
binary_trees #15 static token preview

Owner: obxium

Token ID
1350350
Minted
2022-11-24
SeedonkW3wPdrsAjkfAcdQRSN2MyYCmrqARXoGxkyHVqWMn6gkooiAA
binary_trees #17 static token preview

Owner: sspboyd

Token ID
1350354
Minted
2022-11-24
Seedoorrpot2NnnKnqEYe1dXqGdCXe23MYCcbqkYZ9w1jxT6aJAiEGd
binary_trees #18 static token preview

Owner: jill.s

Token ID
1350357
Minted
2022-11-24
SeedopLic34ybaair1wjpG1smxBJzmQ2zhMpzKU7UaGDxuiKJMpMdS2
binary_trees #19 static token preview

Owner: obxium

Token ID
1350358
Minted
2022-11-24
Seedonkf4hh3hAMWmrCyug6p11LmkA9gVhrTMKsyMgPaBmx4nenJ2mZ
binary_trees #20 static token preview

Owner: 6elatin

Token ID
1350360
Minted
2022-11-24
Seedop3mXGvSyr5Lt9X261A6FqVnjiqefZMfKTKLG6PgjMTmT1xs5CW

Release

Mint status
Open
Pricing type
Fixed · 1 tez
Remaining supply
72 of 365
Opens
2022-11-24T18:07:00Z

Chain state at block 15284032 · 2026-10-08T12:48:10Z. Cached for up to 60 seconds; eligibility and transaction execution may differ.

Primary minting creates a new edition. This site replays existing editions.

Mint history

Supply
365
Indexed editions
290
Mint scheduled
2022-11-24T18:07:00.000Z
Primary mints recorded
290
Prices paid at mint
1 tez · 290 priced mints

Current mint availability and pricing are shown on fxhash.

Market history

Secondary trades
19
Recorded volume
9.886 tez / wXTZ
Lowest latest priced sale
0.001 tez / wXTZ

Historical trades; not current asking prices. Summaries refresh within 30 seconds.

Last completed sales index sync
fx(params) mint tickets
Block 15275886
fxhash issuer v1 (first)
Block 15275886
fxhash issuer v1
Block 15275886
fxhash issuer v2
Block 15275886
fxhash issuer fx(params)
Block 15275886
fxhash marketplace v2
Block 15275886
fxhash marketplace v1
Block 15275886
objkt.com marketplace v1
Block 15275886
objkt.com English auctions v2
Block 15275886
objkt.com marketplace v2
Block 15275886
objkt.com English auctions v1
Block 15275886
objkt.com marketplace v3.2
Block 15275886
objkt.com collection offers
Block 15275886
objkt.com English auctions v3
Block 15275886
objkt.com marketplace v3.1
Block 15275886
objkt.com Dutch auctions v1
Block 15275886

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Published
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Minted editions
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Index coverage

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