Passer au contenu principal
Tangente
Subscribe
  • Featured
  • Magazines
  • Audio
  • Games
Tangente
  • Featured
  • Magazines
  • Audio
  • Games
Subscribe

This article is not yet available in English; the French version is shown.

  1. Home
  2. Articles
  3. Games and Challenges
  4. La tablette de chocolat infinie
Games and ChallengesProblem

La tablette de chocolat infinie : paradoxe | Tangente

La tablette de chocolat infinie

Written by
Gianni Sarcone
Gianni Sarcone
Gianni Sarcone est un artiste visuel et un auteur bilingue, spécialisé dans les domaines de la pensée visuelle et des mathématiques récréatives. Dans la revue, son regard relie histoire des mathématiques, portraits de savants et culture scientifique.
PublishedNovember 9, 2016UpdatedSeptember 28, 20261 min read
Share
La tablette de chocolat infinie
Pythagoras' theorem
Published in

Tangente

September 2016N° 172
Browse the issue

On the same theme

Articles recommended for you.

Paradoxes in the world of dissections | Tangente
Math for everyone

Paradoxes in the world of dissections | Tangente

Tilings and geometric dissections gave rise to equidissection puzzles, which have kept our brains buzzing since the 18th century.

Gianni SarconeSep 5, 2017
Busy Beaver: the function beyond all computability
Logic Cases

Busy Beaver: the function beyond all computability

The Busy Beaver function grows faster than any computable function. Discover why some numbers are mathematically inaccessible.

La rédaction de TangenteApr 30, 2026
Mersenne primes: discover perfect numbers
Amazing Math

Mersenne primes: discover perfect numbers

The search for Mersenne primes very quickly leads us to examine gigantic numbers.

Daniel LignonApr 22, 2026
Discrete lines: the birth of a new geometry
Knowledge

Discrete lines: the birth of a new geometry

Problems involving representation on a pixelated screen belong to discrete geometry. But beyond mere aesthetic considerations, are these new subjects of study—including discrete lines—tools for exploring Euclidean geometry more deeply, or objects of a new geometry?

Cécile Ouvrier-BuffetApr 22, 2026

A different perspective on mathematics.

Discover subscriptions↗

Stay curious.

Fresh articles and magazine news, straight to your inbox.

Free newsletter. Unsubscribe anytime.

Site navigation

Read Tangente

  • Latest articles
  • Magazines
  • Folders
  • Glossary
  • Math Olympiads
  • Tangente Audio ↗
  • Tangente Jeux ↗

Explore mathematics

  • Games & Challenges
  • Geometry
  • Algebra
  • Analysis
  • Probability & Statistics
  • History & Culture
  • View all themes →

For you

  • Frequently asked questions
  • Contact

About Tangente

  • About the magazine

© 2026 Tangente

Legal noticePrivacy policyTerms and Conditions of Sale