History of Volumes of the closed hyperbolic 3-manifolds of the Hodgson-Weeks census

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2026-09-16 06:37 bmatschke interactive T175 moved: its address stopped at 'of', having lost the $\pi$ that the phrase is about. The cross-references follow it. current reviewed
2026-09-13 12:20 bmatschke (no message)
2026-09-13 12:18 bmatschke closed Hodgson-Weeks census volumes below 1, certified in ball arithmetic
2026-09-13 12:06 bmatschke with assisted by an age generator closed Hodgson-Weeks census volumes below 1, certified in ball arithmetic
2026-09-13 12:04 bmatschke with assisted by an age generator closed Hodgson-Weeks census volumes below 1, certified in ball arithmetic
2026-09-12 15:20 bmatschke attached generate.py
2026-09-11 18:12 bmatschke (no message)
2026-09-11 13:05 zeta3 table-repair@1.82+26ff14d9 repair T219 critique: fix zeta link math and prose comments
2026-09-11 12:43 zeta3 with codex-cli table-build@1.97+9c737696 closed Hodgson-Weeks census volumes below 1, certified in ball arithmetic
2026-09-11 12:35 zeta3 with codex-cli table-build@1.97+9c737696 drafted closed Hodgson-Weeks census volumes less than 1

What changed between 2026-09-11 12:35 and 2026-09-11 12:43

from line 118 (15 lines, 13 more than before) @@ -118,2 +118,15 @@
 Display properties:   number-header: $\mathrm{Vol}(M)$+Numbers:+- params:+    name: m003(-3,1)+  number: '0.9427073627769277209212996030922116475903271057668831590145067757529341827741572103123156726433330358'+  comment: Weeks manifold, also called the Fomenko-Matveev-Weeks manifold; first homology+    $\mathbb{Z}/5 + \mathbb{Z}/5$; Dehn filling coefficients $(-3,1)$ on $m003$; the+    smallest closed orientable hyperbolic 3-manifold.+- params:+    name: m003(-2,3)+  number: '0.9813688288922320880914521897944270682381643219063124386426041997774204816462159620077434656086229709'+  comment: Meyerhoff manifold; first homology $\mathbb{Z}/5$; Dehn filling coefficients+    $(-2,3)$ on $m003$; SnapPy also identifies $m004(5,1)$ with this census entry;+    the second smallest closed orientable hyperbolic 3-manifold. 

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