History of Lyapunov exponents of classical chaotic systems

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when	who	what
2026-09-10 09:00	bmatschke	link Viswanath's constant, and carry the digit its value supports	current reviewed
2026-09-09 04:42	zeta3	pin down Lyapunov system equations
2026-09-09 04:32	zeta3	attach Lyapunov exponent generator source
2026-09-09 04:32	zeta3 with codex-cli	Lyapunov exponents of classical chaotic systems
2026-09-09 04:32	zeta3	checking that this table can be written to
2026-09-09 04:29	zeta3	draft Lyapunov exponent table

What changed between 2026-09-09 04:42 and 2026-09-10 09:00

from line 97 (7 lines, 3 more than before) @@ -97,4 +97,7 @@

 - table: HREF{Golden_ratio}[Golden ratio]   relation: Arnold's cat-map exponent is $\log\varphi^2$+- table: HREF{Viswanath's_constant}[Viswanath's constant]+  relation: the random Fibonacci row here is $\log V$; that table holds $V$ itself,+    which is how the literature quotes it Links:   WikiLyapunov:

from line 270 (7 lines, 2 more than before) @@ -267,5 +270,7 @@

   random-fibonacci:     '1':-      number: 0.123975598803 +/- 1e-12-      comment: This is $\log V$, where $V=1.1319882487943\ldots$ is Viswanath's constant-        CITE{OEISA078416} CITE{Viswanath}.+      number: 0.1239755988033 +/- 5e-14+      comment: This is $\log V$, where $V$ is HREF{Viswanath's_constant}[Viswanath's+        constant] $=1.1319882487943\ldots$ CITE{OEISA078416} CITE{Viswanath}. The+        fourteen digits of $V$ that are not in doubt determine $\log V$ to about $4\times10^{-14}$,+        and no further.