T-124: Reported non-strict local minima for 178 source configurations

1979 published T-011 · case 11

Trump's 1979 packing is exactly valid, so $s(11)\le 3.877083590022814\dots$$s(11)\le 3.877083590022814\dots$

Upper bound confirmed

Trump · Trump 2023 · register

2005 published T-007 · 175 of these cases

s(n)≥min(⌈n​⌉,n−2⌊n​⌋+1​+1)$s(n)\ge min(\lceil \sqrt{n}\rceil ,\sqrt{n-2\lfloor \sqrt{n}\rfloor +1}+1)$ for $4\le n\le 324$$4\le n\le 324$

Lower bound incomplete

Nagamochi · Nagamochi 2005 · source · register

2010-09-13 published T-004 · case 46

Bentz 2010, Theorem 8 ($s(46)\ge 7$$s(46)\ge 7$) is correct as printed, machine-audited in full

Audit confirmed

Bentz · Bentz 2010 · source · register

2010-09-13 published T-006 · case 13

$s(13)=4$$s(13)=4$

Optimality confirmed

Bentz; Daniel after Burns, Massaccesi · Bentz 2010 · evand square-packing 2026-09-28 · packet · source 1 · source 2 · review · register

2010-09-13 published T-008 · case 46

$s(46)=7$$s(46)=7$

Optimality confirmed

Bentz · Bentz 2010 · source · register

2018 published T-087 · case 61

s(37)≥53​/2+22​−1$s(37)\ge 5\sqrt{3}/2+2\sqrt{2}-1$ and s(61)≥73​/2+22​−1$s(61)\ge 7\sqrt{3}/2+2\sqrt{2}-1$, by optimal piercing

Lower bound reviewed superseded by T-063

Bašić, Slivková · Basic-Slivkova 2018 · source · register

2026-08-24 established T-010 · case 11

s(11)≥2+4/5​$s(11)\ge 2+4/\sqrt{5}$, by a repair of Stromquist 2003's Figure 14 point set

Lower bound confirmed superseded by T-060

Levy after Stromquist · register

2026-08-25 published T-049 · case 12

$s(12)\ge 15680/3951=3.9686155\dots$$s(12)\ge 15680/3951=3.9686155\dots$

Lower bound confirmed superseded by T-095

Daniel after Burns, Massaccesi · evand square-packing 2026 · packet · source 1 · source 2 · review 1 · review 2 · register

2026-08-31 established T-005 · case 13

Bentz 2010, Lemma 10 is false as printed and true as corrected to $(1.74,1)$$(1.74,1)$

Correction confirmed

Levy after Bentz · source · register

2026-09-04 established T-017 · case 12

$s(12)\ge 99/25=3.96$$s(12)\ge 99/25=3.96$

Lower bound confirmed superseded by T-095

Levy after Burns, Massaccesi · register

2026-09-04 established T-018 · case 11

$s(11)\ge 381/100=3.81$$s(11)\ge 381/100=3.81$

Lower bound confirmed superseded by T-060

Levy after Burns, Massaccesi · register

2026-09-04 established T-020 · cases 20, 21

$s(n)\ge 24/5=4.80$$s(n)\ge 24/5=4.80$ for $n=19,20,21$$n=19,20,21$

Lower bound confirmed superseded by T-052 and T-104

Levy after Burns, Massaccesi · register

2026-09-04 published T-085 · 170 of these cases

Nagamochi 2005, Lemma 1 is false for every container with $a>3$$a>3$ and $b>2$$b>2$

Correction confirmed

Karakuş; Vlasenko · Karakuş 2026 · chelokot Nagamochi counterexample 2026 · packet · register

2026-09-04 published T-086 · 16 of these cases

s(k2−2)=k$s(k^2-2)=k$ for every integer $k\ge 2$$k\ge 2$; $k=3\dots 18$$k=3\dots 18$ are the cases held here

Optimality confirmed

Vlasenko · chelokot Nagamochi counterexample 2026 · packet · source · register

2026-09-05 established T-021 · cases 20, 21

$s(n)\ge 97/20=4.85$$s(n)\ge 97/20=4.85$ for $n=20,21$$n=20,21$

Lower bound confirmed superseded by T-052 and T-104

Levy after Burns, Massaccesi · register

2026-09-06 established T-022 · case 11

s(11)≥381008100042893309449​/899996306539=3.8100257…

Lower bound confirmed superseded by T-060

Levy after Burns, Massaccesi · source · register

2026-09-08 established T-023 · case 11

Conditional exclusion: no eleven-square packing in the four-owner branch at $q=96/25$$q=96/25$

Case exclusion confirmed superseded in part by T-060

Levy · source · register

2026-09-09 established T-024 · case 11

s(11)≥3175000518400042893309449​/598960960743657=3.8166095…

Lower bound confirmed superseded by T-060

Levy after Burns, Massaccesi · source · register

2026-09-09 established T-025 · case 11

$s(11)\ge 191/50=3.82$$s(11)\ge 191/50=3.82$, by a threshold certificate

Lower bound confirmed superseded by T-060

Levy · source · register

2026-09-09 established T-026 · case 11

s(11)≥955000518400042893309449​/179696714646249=3.8264474…

Lower bound confirmed superseded by T-060

Levy · source · register

2026-09-20 established T-031 · case 11

The octagon corner class (threshold $1/2$$1/2$) holds no eleven-square packing at side $96/25$$96/25$

Case exclusion confirmed superseded by T-060

Levy · register

2026-09-22 established T-033 · case 11

s(11)≥9550002073600042893309449​/359341754646249=3.8269975…

Lower bound confirmed superseded by T-060

Levy · source · register

2026-09-22 published T-037 · case 11

$s(11)>31/8=3.875$$s(11)>31/8=3.875$

Lower bound confirmed superseded by T-060

Overbeck after Levy, Guzhou0806, Mira-acc · Kleddamag n11 2026 · packet · source 1 · source 2 · review 1 · review 2 · register

2026-09-22 published T-044 · cases 56, 57, 72, 73

Weighted point lower bounds for ten counts in $n=26\dots 72$$n=26\dots 72$, plus seven from the same files

Lower bound confirmed superseded by T-090 and T-091

Hosono after Levy, Stromquist, Nagamochi, Burns, Massaccesi · wand125 point bounds 2026 · packet · source · review · register

2026-09-22 published T-047 · cases 11, 28, 30, 31

$s(11)\ge 381/100$$s(11)\ge 381/100$; $s(n)\ge 1377/250$$s(n)\ge 1377/250$ for $n=26\dots 28$$n=26\dots 28$; $s(n)\ge 571/100$$s(n)\ge 571/100$ for $n=29\dots 31$$n=29\dots 31$

Lower bound confirmed superseded by T-060, T-068, T-074, T-107 and T-109

Tokoharu after Levy, Hosono, Stromquist, Nagamochi, Burns, Massaccesi · Tokoharu density 2026 · packet · source · review · register

2026-09-23 established T-034 · case 21

$s(21)\ge 122/25=4.88$$s(21)\ge 122/25=4.88$

Lower bound confirmed superseded by T-052

Levy after Burns, Massaccesi · register

2026-09-23 published T-050 · case 21

$s(21)\ge 5000/1001=4.995004995\dots$$s(21)\ge 5000/1001=4.995004995\dots$

Lower bound confirmed superseded by T-052

Daniel after Burns, Massaccesi · evand square-packing 2026 · packet · source · review · register

2026-09-24 established T-035 · case 11

Six-plus-five packings near Trump's tilt with side ≤Uhi​$\le U_{hi}$ lie within rho of his pose

Case exclusion confirmed

Levy · register

2026-09-24 established T-036 · case 11

Trump's pose is optimal among six-plus-five packings near its tilt, unique up to symmetry

Restricted optimality confirmed superseded in part by T-060 and T-112

Levy · register

2026-09-26 published T-051 · case 32

$s(32)=6$$s(32)=6$

Optimality confirmed

Daniel after Burns, Massaccesi · evand square-packing 2026 · packet · packet · packet · packet · source 1 · source 2 · review 1 · review 2 · review 3 · register

2026-09-27 published T-045 · 10 of these cases

Rectangle-density lower bounds replayed at 15 counts in $n=18\dots 78$$n=18\dots 78$

Lower bound confirmed superseded by T-051, T-063, T-064, T-067, T-068, T-074, T-090, T-091, T-104, T-107 and T-109

Hosono after Tokoharu, Levy, Stromquist, Nagamochi, Burns, Massaccesi · wand125 rectangle bounds 2026 · packet · packet · source · review · register

2026-09-27 published T-046 · 24 of these cases

Rectangle-density lower bounds reported for 48 counts in $n=18\dots 95$$n=18\dots 95$

Lower bound recorded superseded by T-062, T-063, T-064, T-066, T-067, T-068, T-074, T-082, T-090, T-091, T-104, T-107 and T-109

Hosono after Tokoharu, Levy, Stromquist, Nagamochi, Burns, Massaccesi · wand125 rectangle bounds 2026 · wand125 rectangle bounds 2026-09-28 · packet · packet · register

2026-09-27 published T-052 · case 21

$s(21)=5$$s(21)=5$, by a mixed cover of points and grid-line segments

Optimality confirmed

Daniel after Burns, Massaccesi · evand square-packing 2026-09-28 · packet · source · review · register

2026-09-27 published T-053 · case 45

$s(45)=7$$s(45)=7$, by a mixed cover of points and grid-line segments

Optimality confirmed

Daniel after Burns, Massaccesi · evand square-packing 2026-09-28 · packet · source · review · register

2026-09-28 published T-054 · case 45

$s(45)=7$$s(45)=7$ by a second, point-only route

Simplification confirmed

Hosono after Daniel, Tokoharu, Levy, Stromquist, Nagamochi, Burns, Massaccesi · wand125 point and mixed bounds 2026-09-28 · packet · source · review · register

2026-09-28 published T-055 · case 21

$s(21)=5$$s(21)=5$ by a point-only route

Simplification confirmed

Hosono after Daniel, Tokoharu, Levy, Stromquist, Nagamochi, Burns, Massaccesi · wand125 point and mixed bounds 2026-09-28 · packet · source · review · register

2026-09-28 published T-062 · case 60

$s(60)=8$$s(60)=8$, by a mixed cover of points and grid-line segments

Optimality confirmed

Daniel after Burns, Massaccesi · evand square-packing 2026-10-01 · packet · source · review · register

2026-09-28 published T-063 · case 61

$s(61)=8$$s(61)=8$, by monotonicity from T-062

Optimality confirmed

Daniel after Burns, Massaccesi · evand square-packing 2026-10-01 · packet · packet · packet · source 1 · source 2 · review 1 · review 2 · register

2026-09-28 published T-070 · 10 of these cases

Rectangle-density lower bounds replayed at 25 counts in $n=29\dots 95$$n=29\dots 95$

Lower bound confirmed superseded by T-062, T-066, T-082, T-090 and T-091

Hosono after Tokoharu, Levy, Stromquist, Nagamochi, Burns, Massaccesi · wand125 rectangle bounds 2026-09-28 · packet · packet · source · review · register

2026-09-29 published T-058 · 66 of these cases

Rectangle-certificate ceiling α·UB(n) proved for $n=1$$n=1$..100; B·UB(n) on 64 grid rows

Method limit confirmed

Hosono after Tokoharu, Daniel · wand125 tools 2026 · packet · register

2026-09-29 published T-059 · case 11

Reported equality of 12028 n11 row minima reproduced by a complete bound replay

Audit confirmed

Hosono after Tokoharu, Daniel · wand125 tools 2026 · packet · register

2026-09-29 published T-060 · case 11

Trump's eleven-square packing is globally optimal

Optimality confirmed

Ahmed after Levy, Overbeck · Ahmed n11 optimality 2026 · packet · packet · source 1 · source 2 · review 1 · review 2 · register

2026-09-29 published T-061 · case 11

$s(11)>3875000000/999999999=3.875000003875\dots$$s(11)>3875000000/999999999=3.875000003875\dots$, 3.9e-9 above $31/8$$31/8$

Lower bound confirmed superseded by T-060

Wang, Li after Overbeck, Levy · Wang Li n11 2026 · packet · source 1 · source 2 · review · register

2026-09-29 published T-083 · 156 of these cases

s(n)≥1/2+n−⌊n​⌋+1/4​$s(n)\ge 1/2+\sqrt{n-\lfloor \sqrt{n}\rfloor +1/4}$ for every nonsquare $8\le n\le 324$$8\le n\le 324$

Lower bound confirmed

Karakuş · Karakuş 2026 · source · register

2026-09-29 published T-084 · 16 of these cases

s(k2−1)=k$s(k^2-1)=k$ for every integer $k\ge 3$$k\ge 3$; $k=3\dots 18$$k=3\dots 18$ are the cases held here

Optimality confirmed

Karakuş · Karakuş 2026 · source · register

2026-09-30 published T-064 · 13 of these cases

s(k2−3)=k$s(k^2-3)=k$ for every integer $k$$k$ from 6 up; $k=6\dots 18$$k=6\dots 18$ are the cases held here

Optimality confirmed

Daniel after Burns, Massaccesi · evand square-packing 2026-10-01 · packet · packet · packet · packet · source 1 · source 2 · review 1 · review 2 · register

2026-10-01 published T-066 · case 59

$s(59)=8$$s(59)=8$, by a mixed cover of points and grid-line segments

Optimality confirmed

Hosono after Daniel, Levy, Stromquist, Nagamochi, Burns, Massaccesi · wand125 exact covers 2026-10-01 · packet · source · review · register

2026-10-01 published T-067 · cases 77, 78

$s(77)=9$$s(77)=9$, by a mixed cover extended from Daniel's $s(60)$$s(60)$ cover

Optimality confirmed

Hosono after Daniel, Levy, Stromquist, Nagamochi, Burns, Massaccesi · wand125 exact covers 2026-10-01 · packet · source · review · register

2026-10-01 published T-068 · 15 of these cases

Rectangle-density lower bounds verified at 34 counts in $n=19\dots 95$$n=19\dots 95$

Lower bound confirmed

Hosono after Tokoharu, Levy, Stromquist, Nagamochi, Burns, Massaccesi · wand125 rectangle bounds 2026-10-01 · packet · source · review · register

2026-10-01 published T-069 · cases 90, 92

Mixed rectangle-measure lower bounds replayed at $n=37,65,66,90,92$$n=37,65,66,90,92$

Lower bound confirmed on these cases, superseded by T-082 and T-091

Hosono after Tokoharu, Levy, Stromquist, Nagamochi, Burns, Massaccesi · wand125 mixed bounds 2026-10-01 · packet · source · review · register

2026-10-01 published T-074 · 15 of these cases

Rectangle-density lower bounds replayed at 31 counts in $n=19\dots 95$$n=19\dots 95$

Lower bound confirmed

Hosono after Tokoharu, Levy, Stromquist, Nagamochi, Burns, Massaccesi · wand125 rectangle bounds 2026-10-01 · packet · packet · source · review · register

2026-10-02 published T-072 · case 76

Mixed rectangle-measure lower bound replayed at $n=76$$n=76$

Lower bound confirmed superseded by T-091

Hosono after Tokoharu, Levy, Stromquist, Nagamochi, Burns, Massaccesi · wand125 mixed bounds n76 2026-10-02 · packet · packet · source · review · register

2026-10-02 published T-075 · cases 91, 92, 93, 96

Mixed rectangle-measure lower bounds replayed at nine counts in $n=83\dots 96$$n=83\dots 96$

Lower bound confirmed on these cases, superseded by T-081 (reported), T-082, T-090 and T-091

Hosono after Tokoharu, Levy, Stromquist, Nagamochi, Burns, Massaccesi · wand125 mixed bounds afternoon 2026-10-02 · packet · source 1 · source 2 · review · register

2026-10-02 published T-077 · cases 20, 42

Rectangle-density lower bounds replayed at $n=20$$n=20$, 42 and 70

Lower bound confirmed superseded by T-090 and T-104

Hosono after Tokoharu, Levy, Stromquist, Nagamochi, Burns, Massaccesi · wand125 rectangle bounds 2026-10-02 · packet · packet · source 1 · source 2 · review 1 · review 2 · register

2026-10-02 published T-078 · case 12

$s(12)\ge 31360/7901=3.9691178\dots$$s(12)\ge 31360/7901=3.9691178\dots$, Daniel's certificate rescaled by $7902/7901$$7902/7901$

Lower bound confirmed superseded by T-095

Ryu after Daniel · squarepacker s12 2026 · packet · packet · source 1 · source 2 · review 1 · review 2 · register

2026-10-02 established T-079 · case 12

$s(12)\ge 15680000/3949423=3.9702002\dots$$s(12)\ge 15680000/3949423=3.9702002\dots$, Daniel's points re-weighted

Lower bound confirmed superseded by T-095

Levy after Daniel · source 1 · source 2 · review · register

2026-10-03 published T-081 · 14 of these cases

s(k2−4)=k$s(k^2-4)=k$ for every integer $k$$k$ from 5 up; $k=5\dots 18$$k=5\dots 18$ are the cases held here

Optimality reviewed

Daniel after Burns, Massaccesi · evand square-packing 2026-10-03 · packet · packet · source · review · register

2026-10-03 published T-082 · 12 of these cases

Mixed rectangle-measure lower bounds verified at 22 counts in $n=51\dots 96$$n=51\dots 96$

Lower bound confirmed

Hosono after Tokoharu, Levy, Stromquist, Nagamochi, Burns, Massaccesi · wand125 mixed bounds 2026-10-03 · packet · packet · source · review · register

2026-10-04 published T-090 · 11 of these cases

Mixed rectangle-measure lower bounds verified at 17 counts in $n=42\dots 96$$n=42\dots 96$

Lower bound confirmed

Hosono after Tokoharu, Levy, Stromquist, Nagamochi, Burns, Massaccesi · wand125 mixed bounds 2026-10-04 · packet · source · review · register

2026-10-04 published T-091 · 10 of these cases

Mixed rectangle-measure lower bounds verified at 17 counts in $n=53\dots 95$$n=53\dots 95$

Lower bound confirmed

Hosono after Tokoharu, Levy, Stromquist, Nagamochi, Burns, Massaccesi · wand125 mixed bounds evening 2026-10-04 · packet · source · review · register

2026-10-05 published T-095 · case 12

$s(12)\ge 7943/2000=3.9715$$s(12)\ge 7943/2000=3.9715$, Daniel's points dilated and re-weighted

Lower bound confirmed

Ryu after Daniel, Levy · squarepacker s12 2026-10-05 · packet · packet · source 1 · source 2 · review 1 · review 2 · register

2026-10-05 published T-101 · case 28

Exact certificates of 77 catalogue packings: s(n) ≤ S', 1.2e-16 to 9.8e-15 above each side

Upper bound confirmed

Daniel after Couzo, de Winter, Ellsworth, Levy · evand exact optima 2026-10-05 · packet · register

2026-10-06 published T-104 · case 20

Mixed rectangle-measure lower bound verified at $n=20$$n=20$, on a declared net

Lower bound confirmed

Hosono after Tokoharu, Levy, Stromquist, Nagamochi, Burns, Massaccesi · wand125 mixed bounds check2 2026-10-06 · packet · source · review · register

2026-10-06 published T-107 · case 28

Mixed rectangle-measure lower bound verified at $n=28$$n=28$, on a declared net

Lower bound confirmed

Hosono after Tokoharu, Levy, Stromquist, Nagamochi, Burns, Massaccesi · wand125 mixed bounds check2 2026-10-06 · packet · source · review · register

2026-10-06 published T-109 · case 30

Mixed rectangle-measure lower bound verified at $n=30$$n=30$, on a declared net

Lower bound confirmed

Hosono after Tokoharu, Levy, Stromquist, Nagamochi, Burns, Massaccesi · wand125 mixed bounds check2 2026-10-06 · packet · source · review · register

2026-10-06 established T-112 · case 11

Trump's packing is the only optimal packing of eleven squares, up to symmetry

Uniqueness confirmed

Levy after Ahmed · packet · register

2026-10-07 published T-124 this result · 178 of these cases

Reported non-strict local minima for 178 source configurations

Restricted optimality recorded

Daniel after Couzo · Daniel exact and local reports 2026 · packet · register

2026-10-10 published T-135 · case 308

A packing of 308 squares below the grid, from Fang

Upper bound confirmed superseded by T-221

Fang after Arslanov, Mustafin, Shangitbayev, Ellsworth, Stead · Fang two-wedge certificates 2026-10-10 · packet · register

2026-10-10 published T-141 · case 308

Exact rational certificates at 132 and 308 from Daniel's third record hunt

Upper bound confirmed superseded by T-221

Daniel after Fang, Arslanov, Mustafin, Shangitbayev, Couzo, Levy · Daniel record hunt 3 2026-10-10 · packet · register

2026-10-10 published T-142 · case 28

Mixed rectangle-measure lower bound $s(28)\ge 2297/400$$s(28)\ge 2297/400$ reported, on a 2,073-direction declared net

Lower bound recorded

Hosono after Tokoharu and Levy · wand125 fine-net n28 n30 2026-10-10 · packet · register

2026-10-10 published T-143 · case 30

Mixed rectangle-measure lower bound $s(30)\ge 2357/400$$s(30)\ge 2357/400$ reported, on a 2,073-direction declared net

Lower bound recorded

Hosono after Tokoharu and Levy · wand125 fine-net n28 n30 2026-10-10 · packet · register

2026-10-12 established T-155 · case 28

Exact regularized sides at 59 counts, 5.4e-20 to 9.9e-15 below the ceilings they replace

Upper bound confirmed

Levy after Daniel · register

2026-10-13 published T-174 · case 308

Tighter certificates at 68 counts from PingYou Ltd, of others' packings and its own

Upper bound confirmed on these cases, superseded by T-221

PingYou Ltd after Friedman, Ellsworth, Daniel, Xu, Barnett, Couzo, Ostashev, Chaoweeraprasit, Gupta, Fang, Polkovskyi, Levy · PingYou PR 574 certificates 2026-10-13 · packet · register

2026-10-13 published T-177 · case 44

Mixed rectangle-measure lower bound $s(44)\ge 2799/400$$s(44)\ge 2799/400$ reported, on a 2,073-direction declared net

Lower bound reviewed

Hosono after Tokoharu and Levy · wand125 fine-net n37 n39 n44 2026-10-13 · packet · register

2026-10-13 published T-180 · 131 of these cases

Closed-form lower bound $s(N)\ge a(N)$$s(N)\ge a(N)$ for every non-square $N\ge 49$$N\ge 49$, reported

Lower bound reviewed

Hosono · wand125 closed form 2026-10-14 · packet · packet · register

2026-10-14 published T-184 · case 76

$s(76)=9$$s(76)=9$, by a mixed cover of points and grid-line segments

Optimality reviewed

Greff after Daniel, Hosono · bengreff s76 certificate 2026-10-14 · packet · source · review · register

2026-10-15 published T-191 · case 95

$s(95)=10$$s(95)=10$, by a mixed cover of points and grid-line segments

Optimality reviewed

Greff after Daniel, Hosono · bengreff s95 certificate 2026-10-15 · packet · source · review · register

2026-10-15 published T-192 · case 28

Continuous-pose lower bound $s(28)>1149/200$$s(28)>1149/200$ reported, by two of the source's programs

Lower bound recorded

Hosono after Guzhou0806, Tokoharu, Levy · wand125 continuous n28 2026-10-15 · packet · register

2026-10-16 published T-203 · case 43

Mixed rectangle-measure lower bound $s(43)\ge 2777/400$$s(43)\ge 2777/400$ reported, on a 2,073-direction declared net

Lower bound recorded

Hosono after Tokoharu and Levy · wand125 fine-net lower bounds 2026-10-16 · packet · register

2026-10-16 published T-211 · case 91

Mixed rectangle-measure lower bound $s(91)\ge 783/80$$s(91)\ge 783/80$ reported, on the 201-direction net

Lower bound recorded

Hosono after Tokoharu and Levy · wand125 fine-net lower bounds 2026-10-16 · packet · register

2026-10-16 published T-212 · case 90

Mixed rectangle-measure lower bound $s(90)\ge 489/50$$s(90)\ge 489/50$ reported, on the 201-direction net

Lower bound recorded

Hosono after Tokoharu and Levy · wand125 fine-net lower bounds 2026-10-16 · packet · register

2026-10-16 published T-213 · case 92

Mixed rectangle-measure lower bound $s(92)\ge 493/50$$s(92)\ge 493/50$ reported, on the 201-direction net

Lower bound recorded

Hosono after Tokoharu and Levy · wand125 fine-net lower bounds 2026-10-16 · packet · register

2026-10-19 published T-220 · case 183

Daniel's finite sub-grid upper bound for 183 squares, after Couzo's n182 packing

Upper bound confirmed

Daniel after Couzo; register seed data from Levy · Daniel n183 subgrid 2026-10-19 · packet · register

2026-10-19 published T-221 · case 308

Daniel's smaller n308 packing, started from Chaoweeraprasit's 307 packing, certified exactly

Upper bound confirmed

Daniel after Chaoweeraprasit, Levy · Daniel n308 2026-10-19 · packet · register