From 695517f5aa38689ba0e445b697489e2f808df8aa Mon Sep 17 00:00:00 2001 From: Taksh Date: Fri, 24 Jul 2026 10:02:09 +0300 Subject: [PATCH] fix: point C_41b README link at 41b.html Co-authored-by: Cursor --- README.md | 2 +- constants/41b.md | 2 +- 2 files changed, 2 insertions(+), 2 deletions(-) diff --git a/README.md b/README.md index 39c4f27..de87855 100644 --- a/README.md +++ b/README.md @@ -74,7 +74,7 @@ Bounds for which the level of available verification is currently at minimal lev | [40a](https://teorth.github.io/optimizationproblems/constants/40a.html) | Lehmer’s Mahler measure constant | 1 | 1.176280... | | [40b](https://teorth.github.io/optimizationproblems/constants/40b.html) | Asymptotic Dobrowolski constant for Lehmer’s problem | $9/4$ | $\infty$ | | [41a](https://teorth.github.io/optimizationproblems/constants/41a.html) | Moving sofa constant | 2.2195 | 2.37 (2.2195*)| -| [41b](https://teorth.github.io/optimizationproblems/constants/41a.html) | Ambidextrous moving sofa constant | 1.64495521 | 2.2195 | +| [41b](https://teorth.github.io/optimizationproblems/constants/41b.html) | Ambidextrous moving sofa constant | 1.64495521 | 2.2195 | | [42](https://teorth.github.io/optimizationproblems/constants/42a.html) | Turan's pure power sum constant | 0.5 | 0.69368 | | [43](https://teorth.github.io/optimizationproblems/constants/43a.html) | Gilbert-Pollak conjecture (Steiner ratio) | 0.8559 | 0.86602540378 | | [44](https://teorth.github.io/optimizationproblems/constants/44a.html) | Maximal number of relevant variables in degree-$d$ Boolean functions | 1.5 | 4.394 | diff --git a/constants/41b.md b/constants/41b.md index 4e48d49..f50c953 100644 --- a/constants/41b.md +++ b/constants/41b.md @@ -4,7 +4,7 @@ The ambidextrous moving sofa constant $C\_{41b}$ asks for the maximum area of a sofa, as defined in $C\_{41a}$ that can navigate both left and right corners inside a Z-shaped corridor of width 1, where the corners are sufficiently far apart. That is, the shape of the largest area (the "sofa") that can be moved from one end of the corridor to the other by a continuous rigid motion (translation and rotation). -Trivially, $C\_{41a} \ge \_{41b}$ +Trivially, $C\_{41a} \ge C\_{41b}$ ## Known upper bounds