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<feed xmlns="http://www.w3.org/2005/Atom"><id>https://math.tejstead.com/heilbronn/</id><title>Heilbronn problem: new records</title><link rel="self" href="https://math.tejstead.com/heilbronn/records.xml"/><link rel="alternate" href="https://math.tejstead.com/heilbronn/"/><author><name>Heilbronn record tables</name></author><updated>2026-10-01T22:35:02Z</updated><entry><id>https://math.tejstead.com/heilbronn/triangle/20/#A=0.01260939152864</id><title>Triangle, n = 20: 0.0126093915 (+2.37%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/triangle/20/"/><updated>2026-10-01T22:35:02Z</updated><author><name>Rob Gardiner</name></author><summary>New best known value 0.012609391528641322, up from 0.012317956089522314; found by Rob Gardiner.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/square/23/#A=0.00975728971331</id><title>Square, n = 23: 0.0097572897 (+1.18%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/square/23/"/><updated>2026-10-01T09:26:23Z</updated><author><name>Rob Gardiner</name></author><summary>New best known value 0.009757289713314772, up from 0.009643319809002482; found by Rob Gardiner.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/square/21/#A=0.01147376078570</id><title>Square, n = 21: 0.0114737607 (+1.85%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/square/21/"/><updated>2026-09-28T18:46:36Z</updated><author><name>Rob Gardiner</name></author><summary>New best known value 0.011473760785701210, up from 0.011265852716080434; found by Rob Gardiner.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/square/23/#A=0.00964331980900</id><title>Square, n = 23: 0.0096433198 (+1.97%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/square/23/"/><updated>2026-09-28T18:46:36Z</updated><author><name>Rob Gardiner</name></author><summary>New best known value 0.009643319809002482, up from 0.009457434268315443; found by Rob Gardiner.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/square/25/#A=0.00823006942652</id><title>Square, n = 25: 0.0082300694 (+3.74%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/square/25/"/><updated>2026-09-28T18:46:36Z</updated><author><name>Rob Gardiner</name></author><summary>New best known value 0.008230069426525093, up from 0.007933175183761128; found by Rob Gardiner.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/square/35/#A=0.00443228744430</id><title>Square, n = 35: 0.0044322874 (+0.526%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/square/35/"/><updated>2026-09-28T18:46:36Z</updated><author><name>Rob Gardiner</name></author><summary>New best known value 0.004432287444307324, up from 0.004409104135564505; found by Rob Gardiner.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/convex/31/#A=0.00630967070808</id><title>Convex, n = 31: 0.0063096707 (+3.46%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/convex/31/"/><updated>2026-09-25T22:06:13Z</updated><author><name>Alexandar Lackovic with help of Opus 5.5</name></author><summary>New best known value 0.006309670708089580, up from 0.006098526527721162; found by Alexandar Lackovic with help of Opus 5.5.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/convex/33/#A=0.00547013606728</id><title>Convex, n = 33: 0.0054701360 (+3.21%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/convex/33/"/><updated>2026-09-25T22:06:13Z</updated><author><name>Alexandar Lackovic with help of Opus 5.5</name></author><summary>New best known value 0.005470136067289894, up from 0.005300090819205872; found by Alexandar Lackovic with help of Opus 5.5.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/triangle/19/#A=0.01348189138280</id><title>Triangle, n = 19: 0.0134818913 (+0.211%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/triangle/19/"/><updated>2026-09-23T09:01:58Z</updated><author><name>Marc-Emmanuel Coupvent des Graviers</name></author><summary>New best known value 0.013481891382806743, up from 0.013453543425964246; found by Marc-Emmanuel Coupvent des Graviers.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/triangle/29/#A=0.00612369118484</id><title>Triangle, n = 29: 0.0061236911 (+2.55%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/triangle/29/"/><updated>2026-09-23T09:01:58Z</updated><author><name>Marc-Emmanuel Coupvent des Graviers</name></author><summary>New best known value 0.006123691184844319, up from 0.005971156353392636; found by Marc-Emmanuel Coupvent des Graviers.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/triangle/21/#A=0.01139597697963</id><title>Triangle, n = 21: 0.0113959769 (+3.04%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/triangle/21/"/><updated>2026-09-19T23:50:52+02:00</updated><author><name>Fable 5.1 with Shengtong Zhang</name></author><summary>New best known value 0.011395976979638138, up from 0.011059924510497036; found by Fable 5.1 with Shengtong Zhang.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/triangle/29/#A=0.00597115635339</id><title>Triangle, n = 29: 0.0059711563 (+0.000553%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/triangle/29/"/><updated>2026-09-19T21:39:46Z</updated><author><name>Fable 5.1 with Shengtong Zhang</name></author><summary>New best known value 0.005971156353392636, up from 0.005971123359988025; found by Fable 5.1 with Shengtong Zhang.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/convex/21/#A=0.01319108745415</id><title>Convex, n = 21: 0.0131910874 (+0.972%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/convex/21/"/><updated>2026-09-19T21:36:07Z</updated><author><name>Fable 5.1 with Shengtong Zhang</name></author><summary>New best known value 0.013191087454153034, up from 0.013064116842385947; found by Fable 5.1 with Shengtong Zhang.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/convex/27/#A=0.00802912177849</id><title>Convex, n = 27: 0.0080291217 (+1.46%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/convex/27/"/><updated>2026-09-19T21:36:07Z</updated><author><name>Fable 5.1 with Shengtong Zhang</name></author><summary>New best known value 0.008029121778491794, up from 0.007913922601631245; found by Fable 5.1 with Shengtong Zhang.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/convex/28/#A=0.00771884043394</id><title>Convex, n = 28: 0.0077188404 (+1.19%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/convex/28/"/><updated>2026-09-19T21:36:07Z</updated><author><name>Fable 5.1 with Shengtong Zhang</name></author><summary>New best known value 0.007718840433941551, up from 0.007627719003112444; found by Fable 5.1 with Shengtong Zhang.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/convex/29/#A=0.00728911532745</id><title>Convex, n = 29: 0.0072891153 (+4.51%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/convex/29/"/><updated>2026-09-19T21:36:07Z</updated><author><name>Fable 5.1 with Shengtong Zhang</name></author><summary>New best known value 0.007289115327459864, up from 0.006974486538657878; found by Fable 5.1 with Shengtong Zhang.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/convex/30/#A=0.00716018453028</id><title>Convex, n = 30: 0.0071601845 (+9.12%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/convex/30/"/><updated>2026-09-19T21:36:07Z</updated><author><name>Fable 5.1 with Shengtong Zhang</name></author><summary>New best known value 0.007160184530281602, up from 0.006561739536739511; found by Fable 5.1 with Shengtong Zhang.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/convex/31/#A=0.00609852652772</id><title>Convex, n = 31: 0.0060985265 (+1.08%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/convex/31/"/><updated>2026-09-19T21:36:07Z</updated><author><name>Fable 5.1 with Shengtong Zhang</name></author><summary>New best known value 0.006098526527721162, up from 0.006033345484153335; found by Fable 5.1 with Shengtong Zhang.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/convex/32/#A=0.00585071433335</id><title>Convex, n = 32: 0.0058507143 (+0.0806%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/convex/32/"/><updated>2026-09-19T21:36:07Z</updated><author><name>Fable 5.1 with Shengtong Zhang</name></author><summary>New best known value 0.005850714333353195, up from 0.005846001142957156; found by Fable 5.1 with Shengtong Zhang.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/convex/33/#A=0.00530009081920</id><title>Convex, n = 33: 0.0053000908 (+2.4%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/convex/33/"/><updated>2026-09-19T21:36:07Z</updated><author><name>Fable 5.1 with Shengtong Zhang</name></author><summary>New best known value 0.005300090819205872, up from 0.005176059730517941; found by Fable 5.1 with Shengtong Zhang.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/convex/34/#A=0.00520621698651</id><title>Convex, n = 34: 0.0052062169 (+5.73%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/convex/34/"/><updated>2026-09-19T21:36:07Z</updated><author><name>Fable 5.1 with Shengtong Zhang</name></author><summary>New best known value 0.005206216986514502, up from 0.004923990576926914; found by Fable 5.1 with Shengtong Zhang.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/convex/35/#A=0.00477380533115</id><title>Convex, n = 35: 0.0047738053 (+4.12%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/convex/35/"/><updated>2026-09-19T21:36:07Z</updated><author><name>Fable 5.1 with Shengtong Zhang</name></author><summary>New best known value 0.004773805331154380, up from 0.004584961978694607; found by Fable 5.1 with Shengtong Zhang.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/square/18/#A=0.01552605994070</id><title>Square, n = 18: 0.0155260599 (+2.65%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/square/18/"/><updated>2026-09-19T21:36:07Z</updated><author><name>Fable 5.1 with Shengtong Zhang</name></author><summary>New best known value 0.015526059940702492, up from 0.015125275224359192; found by Fable 5.1 with Shengtong Zhang.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/square/20/#A=0.01293819671472</id><title>Square, n = 20: 0.0129381967 (+0.206%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/square/20/"/><updated>2026-09-19T21:36:07Z</updated><author><name>Fable 5.1 with Shengtong Zhang</name></author><summary>New best known value 0.012938196714727017, up from 0.012911555683942127; found by Fable 5.1 with Shengtong Zhang.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/square/21/#A=0.01126585271608</id><title>Square, n = 21: 0.0112658527 (+0.827%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/square/21/"/><updated>2026-09-19T21:36:07Z</updated><author><name>Fable 5.1 with Shengtong Zhang</name></author><summary>New best known value 0.011265852716080434, up from 0.011173412130357821; found by Fable 5.1 with Shengtong Zhang.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/square/22/#A=0.01067285385312</id><title>Square, n = 22: 0.0106728538 (+1.91%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/square/22/"/><updated>2026-09-19T21:36:07Z</updated><author><name>Fable 5.1 with Shengtong Zhang</name></author><summary>New best known value 0.010672853853126373, up from 0.010472534423501604; found by Fable 5.1 with Shengtong Zhang.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/square/23/#A=0.00945743426831</id><title>Square, n = 23: 0.0094574342 (+0.749%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/square/23/"/><updated>2026-09-19T21:36:07Z</updated><author><name>Fable 5.1 with Shengtong Zhang</name></author><summary>New best known value 0.009457434268315443, up from 0.009387131023350967; found by Fable 5.1 with Shengtong Zhang.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/square/25/#A=0.00793317518376</id><title>Square, n = 25: 0.0079331751 (+0.937%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/square/25/"/><updated>2026-09-19T21:36:07Z</updated><author><name>Fable 5.1 with Shengtong Zhang</name></author><summary>New best known value 0.007933175183761128, up from 0.007859563151341917; found by Fable 5.1 with Shengtong Zhang.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/square/26/#A=0.00757759100982</id><title>Square, n = 26: 0.0075775910 (+3.25%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/square/26/"/><updated>2026-09-19T21:36:07Z</updated><author><name>Fable 5.1 with Shengtong Zhang</name></author><summary>New best known value 0.007577591009829045, up from 0.007338765689837643; found by Fable 5.1 with Shengtong Zhang.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/square/27/#A=0.00710240497988</id><title>Square, n = 27: 0.0071024049 (+1.74%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/square/27/"/><updated>2026-09-19T21:36:07Z</updated><author><name>Fable 5.1 with Shengtong Zhang</name></author><summary>New best known value 0.007102404979886034, up from 0.006981180676077259; found by Fable 5.1 with Shengtong Zhang.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/square/28/#A=0.00690052498374</id><title>Square, n = 28: 0.0069005249 (+1.84%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/square/28/"/><updated>2026-09-19T21:36:07Z</updated><author><name>Fable 5.1 with Shengtong Zhang</name></author><summary>New best known value 0.006900524983747863, up from 0.006775810239337275; found by Fable 5.1 with Shengtong Zhang.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/square/33/#A=0.00507134415846</id><title>Square, n = 33: 0.0050713441 (+6.81%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/square/33/"/><updated>2026-09-19T21:36:07Z</updated><author><name>Fable 5.1 with Shengtong Zhang</name></author><summary>New best known value 0.005071344158467175, up from 0.004748213862789660; found by Fable 5.1 with Shengtong Zhang.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/square/34/#A=0.00483489157693</id><title>Square, n = 34: 0.0048348915 (+11.9%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/square/34/"/><updated>2026-09-19T21:36:07Z</updated><author><name>Fable 5.1 with Shengtong Zhang</name></author><summary>New best known value 0.004834891576935714, up from 0.004321452730400015; found by Fable 5.1 with Shengtong Zhang.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/square/35/#A=0.00440910413556</id><title>Square, n = 35: 0.0044091041 (+7.5%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/square/35/"/><updated>2026-09-19T21:36:07Z</updated><author><name>Fable 5.1 with Shengtong Zhang</name></author><summary>New best known value 0.004409104135564505, up from 0.004101305281851695; found by Fable 5.1 with Shengtong Zhang.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/square/36/#A=0.00418488866602</id><title>Square, n = 36: 0.0041848886 (+4.35%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/square/36/"/><updated>2026-09-19T21:36:07Z</updated><author><name>Fable 5.1 with Shengtong Zhang</name></author><summary>New best known value 0.004184888666026337, up from 0.004010385613296729; found by Fable 5.1 with Shengtong Zhang.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/triangle/16/#A=0.01835554635540</id><title>Triangle, n = 16: 0.0183555463 (+2.11%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/triangle/16/"/><updated>2026-09-19T21:36:07Z</updated><author><name>Fable 5.1 with Shengtong Zhang</name></author><summary>New best known value 0.018355546355403450, up from 0.017976275987235557; found by Fable 5.1 with Shengtong Zhang.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/triangle/17/#A=0.01624232840710</id><title>Triangle, n = 17: 0.0162423284 (+4.56%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/triangle/17/"/><updated>2026-09-19T21:36:07Z</updated><author><name>Fable 5.1 with Shengtong Zhang</name></author><summary>New best known value 0.016242328407103796, up from 0.015533675027841642; found by Fable 5.1 with Shengtong Zhang.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/triangle/20/#A=0.01231795608952</id><title>Triangle, n = 20: 0.0123179560 (+2.32%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/triangle/20/"/><updated>2026-09-19T21:36:07Z</updated><author><name>Fable 5.1 with Shengtong Zhang</name></author><summary>New best known value 0.012317956089522314, up from 0.012038447760219116; found by Fable 5.1 with Shengtong Zhang.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/triangle/25/#A=0.00780263874105</id><title>Triangle, n = 25: 0.0078026387 (+2.3%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/triangle/25/"/><updated>2026-09-19T21:36:07Z</updated><author><name>Fable 5.1 with Shengtong Zhang</name></author><summary>New best known value 0.007802638741054242, up from 0.007627395418302331; found by Fable 5.1 with Shengtong Zhang.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/triangle/26/#A=0.00747156972681</id><title>Triangle, n = 26: 0.0074715697 (+5.17%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/triangle/26/"/><updated>2026-09-19T21:36:07Z</updated><author><name>Fable 5.1 with Shengtong Zhang</name></author><summary>New best known value 0.007471569726815122, up from 0.007104250775168768; found by Fable 5.1 with Shengtong Zhang.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/triangle/27/#A=0.00702932816914</id><title>Triangle, n = 27: 0.0070293281 (+2.2%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/triangle/27/"/><updated>2026-09-19T21:36:07Z</updated><author><name>Fable 5.1 with Shengtong Zhang</name></author><summary>New best known value 0.007029328169141571, up from 0.006877860347970217; found by Fable 5.1 with Shengtong Zhang.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/triangle/28/#A=0.00669434160459</id><title>Triangle, n = 28: 0.0066943416 (+8.58%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/triangle/28/"/><updated>2026-09-19T21:36:07Z</updated><author><name>Fable 5.1 with Shengtong Zhang</name></author><summary>New best known value 0.006694341604594872, up from 0.006165171202500611; found by Fable 5.1 with Shengtong Zhang.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/triangle/29/#A=0.00597112335998</id><title>Triangle, n = 29: 0.0059711233 (+1.72%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/triangle/29/"/><updated>2026-09-19T21:36:07Z</updated><author><name>Fable 5.1 with Shengtong Zhang</name></author><summary>New best known value 0.005971123359988025, up from 0.005870140103072509; found by Fable 5.1 with Shengtong Zhang.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/triangle/30/#A=0.00595740109174</id><title>Triangle, n = 30: 0.0059574010 (+1.65%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/triangle/30/"/><updated>2026-09-19T21:36:07Z</updated><author><name>Fable 5.1 with Shengtong Zhang</name></author><summary>New best known value 0.005957401091748715, up from 0.005860561483472674; found by Fable 5.1 with Shengtong Zhang.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/triangle/31/#A=0.00516128431562</id><title>Triangle, n = 31: 0.0051612843 (+1.65%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/triangle/31/"/><updated>2026-09-19T21:36:07Z</updated><author><name>Fable 5.1 with Shengtong Zhang</name></author><summary>New best known value 0.005161284315624374, up from 0.005077346877345451; found by Fable 5.1 with Shengtong Zhang.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/triangle/32/#A=0.00480075546078</id><title>Triangle, n = 32: 0.0048007554 (+2.95%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/triangle/32/"/><updated>2026-09-19T21:36:07Z</updated><author><name>Fable 5.1 with Shengtong Zhang</name></author><summary>New best known value 0.004800755460787039, up from 0.004663122527749690; found by Fable 5.1 with Shengtong Zhang.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/triangle/33/#A=0.00472821339512</id><title>Triangle, n = 33: 0.0047282133 (+5.4%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/triangle/33/"/><updated>2026-09-19T21:36:07Z</updated><author><name>Fable 5.1 with Shengtong Zhang</name></author><summary>New best known value 0.004728213395120405, up from 0.004485824400396942; found by Fable 5.1 with Shengtong Zhang.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/triangle/34/#A=0.00443091059838</id><title>Triangle, n = 34: 0.0044309105 (+8.01%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/triangle/34/"/><updated>2026-09-19T21:36:07Z</updated><author><name>Fable 5.1 with Shengtong Zhang</name></author><summary>New best known value 0.004430910598389855, up from 0.004102299289888125; found by Fable 5.1 with Shengtong Zhang.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/triangle/35/#A=0.00403268432070</id><title>Triangle, n = 35: 0.0040326843 (+4.22%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/triangle/35/"/><updated>2026-09-19T21:36:07Z</updated><author><name>Fable 5.1 with Shengtong Zhang</name></author><summary>New best known value 0.004032684320705864, up from 0.003869250729929149; found by Fable 5.1 with Shengtong Zhang.</summary></entry>
<entry><id>https://math.tejstead.com/heilbronn/square/36/#A=0.00401038561329</id><title>Square, n = 36: 0.0040103856 (+5.38%)</title><link rel="alternate" href="https://math.tejstead.com/heilbronn/square/36/"/><updated>2026-09-15T07:21:14Z</updated><author><name>Marc-Emmanuel Coupvent des Graviers</name></author><summary>New best known value 0.004010385613296729, up from 0.003805496899486631; found by Marc-Emmanuel Coupvent des Graviers.</summary></entry></feed>
