---
title: "The ZX80/1 As Fortune Cookie"
type: "article"
slug: "the-zx80-1-as-fortune-cookie"
url: "http://localhost/article/the-zx80-1-as-fortune-cookie/"
markdown_url: "http://localhost/article/the-zx80-1-as-fortune-cookie.md"
published_at: "2020-10-27T17:18:42+00:00"
modified_at: "2024-06-23T00:43:28+00:00"
featured_image:
  url: "http://localhost/wp-content/uploads/2022/04/20230809-041332.jpg"
excerpt: "In addition to reputed oracular powers, the I Ching has proven to be a source of fascination for mathematicians and computer scientists. This ancient Chinese system of divination comprises one of the earliest known examples of a binary counting scheme."
category:
  - name: "SYNC"
    slug: "sync"
    taxonomy: "category"
    url: "http://localhost/category/periodicals/sync/"
post_tag:
  - name: "1981"
    slug: "year-1981"
    taxonomy: "post_tag"
    url: "http://localhost/tag/year-1981/"
  - name: "Type-in program"
    slug: "type-in-program"
    taxonomy: "post_tag"
    url: "http://localhost/tag/type-in-program/"
  - name: "ZX80"
    slug: "zx80"
    taxonomy: "post_tag"
    url: "http://localhost/tag/zx80/"
  - name: "ZX81"
    slug: "zx81"
    taxonomy: "post_tag"
    url: "http://localhost/tag/zx81/"
model:
  - name: "Sinclair ZX80"
    slug: "zx80"
    taxonomy: "model"
    url: "http://localhost/model/zx80/"
  - name: "Sinclair ZX81"
    slug: "zx81"
    taxonomy: "model"
    url: "http://localhost/model/zx81/"
indiv:
  - name: "Craig Breighner"
    slug: "craig-breighner"
    taxonomy: "indiv"
    url: "http://localhost/indiv/craig-breighner/"
publication: "Sync"
publication_r:
  id: 10243
  title: "SYNC"
  type: "periodical"
  url: "http://localhost/periodical/sync-magazine/"
authors: "Craig Breighner"
volume: "1"
issue: "5"
issues_articles:
  - id: 26639
    title: "SYNC v1 n5"
    type: "issue"
    url: "http://localhost/issue/sync-v1-n5/"
pages: "39"
pubdate: "September/October 1981"
archive_link: false
volumeissue: "v1n5"
---

# The ZX80/1 As Fortune Cookie

In addition to reputed oracular powers, the I Ching has proven to be a source of fascination for mathematicians and computer scientists. This ancient Chinese system of divination comprises one of the earliest known examples of a binary counting scheme.