A hyperbolic proof of Pascal's Theorem
Miguel Acosta, Jean-Marc Schlenker

TL;DR
This paper presents a straightforward proof of Pascal's Theorem and its generalization by M"obius, utilizing hyperbolic geometry to offer new geometric insights.
Contribution
It introduces a novel hyperbolic geometric approach to proving Pascal's Theorem and extends it through M"obius's generalization.
Findings
Proof of Pascal's Theorem using hyperbolic geometry
Generalization of Pascal's Theorem by M"obius
Simplification of geometric proofs through hyperbolic methods
Abstract
We provide a simple proof of Pascal's Theorem on cyclic hexagons, as well as a generalization by M\"obius, using hyperbolic geometry.
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