History of Growth rates of hyperbolic Coxeter simplex groups

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2026-09-13 14:28 bmatschke (no message) current reviewed
2026-09-13 14:27 bmatschke (no message)
2026-09-13 07:04 zeta3 repair Coxeter notation and Kellerhals reference
2026-09-13 07:01 zeta3 repair Coxeter notation and Kellerhals reference
2026-09-13 07:00 zeta3 repair Coxeter notation and Kellerhals reference
2026-09-13 06:32 zeta3 settle compact tetrahedral growth range
2026-09-13 06:32 zeta3 with codex-cli growth rates of compact hyperbolic Coxeter tetrahedral groups
2026-09-13 06:24 zeta3 draft growth rates of hyperbolic Coxeter simplex groups

What changed between 2026-09-13 14:27 and 2026-09-13 14:28

from line 38 (6 lines) @@ -38,6 +38,6 @@
     finite-volume non-cocompact tetrahedral groups, which this table does not hold,     have growth rates that are Perron and often Pisot rather than Salem: $[6,3,6]$-    gives the golden ratio, a root of $t^2-t-1$, and $[4,3,6]$ the plastic number,-    a root of $t^3-t^2-1$.'+    gives HREF{Golden_ratio}[the golden ratio], a root of $t^2-t-1$, and $[4,3,6]$+    the plastic number, a root of $t^3-t^2-1$.' Formulas:   formula-steinberg: For $W(t)=\sum_{k\geq0}a_k t^k$, Steinberg's formula CITE{Steinberg} 

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