History of Hirzebruch $L$-polynomials $L_n(p_1,\dots,p_n)$

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2026-09-19 17:05 zeta3 remove deployment-specific publish note from generator current reviewed
2026-09-19 17:05 zeta3 repair Hirzebruch L-polynomial prose and program
2026-09-19 16:38 zeta3 with Codex CLI, table-bui fill Hirzebruch L-polynomials from exact characteristic series
2026-09-19 16:34 zeta3 claim Hirzebruch L-polynomials draft

What changed between 2026-09-19 16:34 and 2026-09-19 16:38

from line 73 (24 lines, 21 more than before) @@ -73,3 +73,24 @@
 Display properties:   number-header: $L_n$-Numbers: []+Numbers:+- params:+    n: '1'+  number: 1/3*p1+- params:+    n: '2'+  number: -1/45*p1^2 + 7/45*p2+- params:+    n: '3'+  number: 2/945*p1^3 - 13/945*p1*p2 + 62/945*p3+- params:+    n: '4'+  number: -1/4725*p1^4 + 22/14175*p1^2*p2 - 19/14175*p2^2 - 71/14175*p1*p3 + 127/4725*p4+- params:+    n: '5'+  number: 2/93555*p1^5 - 83/467775*p1^3*p2 + 127/467775*p1*p2^2 + 79/155925*p1^2*p3+    - 16/22275*p2*p3 - 919/467775*p1*p4 + 146/13365*p5+- params:+    n: '6'+  number: -1382/638512875*p1^6 + 12842/638512875*p1^4*p2 - 5527/127702575*p1^2*p2^2+    - 33863/638512875*p1^3*p3 + 2906/212837625*p2^3 + 28967/212837625*p1*p2*p3 + 40841/212837625*p1^2*p4+    - 40247/638512875*p3^2 - 159287/638512875*p2*p4 - 167968/212837625*p1*p5 + 2828954/638512875*p6 

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