What question did this study set out to answer?

The research aims to demonstrate that deterministic chaotic systems exhibit universal logarithmic compressibility.

March 4, 2026Open Access

The Compressibility of Chaos : The Ordo ab Chao Theorem

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Demonstrates universal logarithmic compressibility in deterministic chaotic systems, indicating profound implications for mathematical physics.

The research aims to demonstrate that deterministic chaotic systems exhibit universal logarithmic compressibility.
Proved the Ordo ab Chao theorem.
Derived compression coefficients using Fisher-Rao geometry.
Analyzed 27 chaotic systems for accuracy verification.
Predicted compression coefficient α = 48.0 for 3D ODEs and α = 54.0 for 2D maps.
Confirmed predictions with 0.04% accuracy using zero free parameters.

Jon Wiberg (2026) studied this question.

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March 4, 2026Open Access

View Full Paper

Ask AI

Bookmark

Authors

Demonstrates universal logarithmic compressibility in deterministic chaotic systems, indicating profound implications for mathematical physics.

The research aims to demonstrate that deterministic chaotic systems exhibit universal logarithmic compressibility.
Proved the Ordo ab Chao theorem.
Derived compression coefficients using Fisher-Rao geometry.
Analyzed 27 chaotic systems for accuracy verification.
Predicted compression coefficient α = 48.0 for 3D ODEs and α = 54.0 for 2D maps.
Confirmed predictions with 0.04% accuracy using zero free parameters.

Jon Wiberg (2026) studied this question.

View Full Paper

Ask AI

Bookmark