The hardest logic puzzle ever becomes even tougher

TL;DR

This paper explores modifications to the hardest logic puzzle, demonstrating that even with reduced information, the puzzle remains solvable and offers insights into the logic of discovering unknown languages.

Contribution

It introduces a new variant of the hardest logic puzzle with less information, showing its solvability and providing ideas on logic behind language discovery.

Findings

Puzzle remains solvable despite information reduction

Provides a framework for understanding logic in language discovery

Offers new insights into logical problem-solving

Abstract

"The hardest logic puzzle ever" presented by George Boolos became a target for philosophers and logicians who tried to modify it and make it even tougher. I propose further modification of the original puzzle where part of the available information is eliminated but the solution is still possible. The solution also gives interesting ideas on logic behind discovery of unknown language.