History of Davenport-Stothers polynomial triples

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2026-09-16 19:21 zeta3 repair Davenport-Stothers prose after checking identities and source current
2026-09-16 19:08 zeta3 shorten Davenport-Stothers definition reviewed
2026-09-16 19:07 zeta3 clarify that parameters index one polynomial triple
2026-09-16 19:05 zeta3 with codex-cl exact Davenport-Stothers triples from Montanus
2026-09-16 19:02 zeta3 draft Davenport-Stothers polynomial triples

What changed between 2026-09-16 19:02 and 2026-09-16 19:05

from line 100 (79 lines, 77 more than before) @@ -100,2 +100,79 @@
 Display properties:   number-header: $f(t)$, $g(t)$, or $h(t)$+Numbers:+- params:+    M: '1'+    tree: unique+    part: f+  number: 4*t^2 + 1+- params:+    M: '1'+    tree: unique+    part: g+  number: 8*t^3 + 3*t+- params:+    M: '1'+    tree: unique+    part: h+  number: 3*t^2 + 1+- params:+    M: '2'+    tree: unique+    part: f+  number: t^4 + 4*t+- params:+    M: '2'+    tree: unique+    part: g+  number: t^6 + 6*t^3 + 6+- params:+    M: '2'+    tree: unique+    part: h+  number: -8*t^3 - 36+- params:+    M: '3'+    tree: unique+    part: f+  number: t^6 + 4*t^4 + 10*t^2 + 6+- params:+    M: '3'+    tree: unique+    part: g+  number: t^9 + 6*t^7 + 21*t^5 + 35*t^3 + 63/2*t+- params:+    M: '3'+    tree: unique+    part: h+  number: 27*t^4 + 351/4*t^2 + 216+- params:+    M: '4'+    tree: unique+    part: f+  number: t^8 - 2*t^7 + 7*t^6 - 6*t^5 + 11*t^4 + 4*t^3 + 12*t + 1+- params:+    M: '4'+    tree: unique+    part: g+  number: t^12 - 3*t^11 + 12*t^10 - 19*t^9 + 39*t^8 - 24*t^7 + 30*t^6 + 36*t^5 - 15*t^4+    + 60*t^3 + 27/2*t^2 + 9/2*t + 29/2+- params:+    M: '4'+    tree: unique+    part: h+  number: -27*t^5 + 135/4*t^4 - 243/2*t^3 + 81/4*t^2 - 189/2*t - 837/4+- params:+    M: '5'+    tree: Birch+    part: f+  number: 1/9*t^10 + 2/3*t^7 + 5/3*t^4 + 4/3*t+- params:+    M: '5'+    tree: Birch+    part: g+  number: 1/27*t^15 + 1/3*t^12 + 4/3*t^9 + 8/3*t^6 + 5/2*t^3 + 1/2+- params:+    M: '5'+    tree: Birch+    part: h+  number: -1/36*t^6 - 7/54*t^3 - 1/4 

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