← Session 28 — ii′-5e: partial-fraction identity (zero series + F entire)
thinking (89 chars)
Fully clean — zero errors, zero warnings. Now root-import LiSeries and do the full build.
File fully clean. Now root-import and full build.
tool: Edit
input
{
"file_path": "D:\\Python\\Quantum\\research\\lean\\NguyenRH1\\NguyenRH1.lean",
"old_string": " NguyenRH1.LiDigammaLeft \u2014 ii\u2032-5e-ii (first half): the telescoping\n tail + the right-half-plane digamma bound\n (norm_digamma_le_of_two_le_re, Weierstrass\n split + harmonic + telescope) + the\n separated reciprocal sum bound\n (digamma_recip_sum_le, the V-split)",
"new_string": " NguyenRH1.LiDigammaLeft \u2014 ii\u2032-5e-ii: the telescoping tail + the\n right-half-plane digamma bound\n (norm_digamma_le_of_two_le_re) + the\n separated reciprocal sum bound\n (digamma_recip_sum_le) + the near-axis\n bound (norm_digamma_le_of_dist_nat) + the\n general logDeriv \u0393R identity\n (logDeriv_Gamma\u211d_eq)\n NguyenRH1.LiSeries \u2014 ii\u2032-5e-iii (D-068 \u00a73): the zero-side\n partial-fraction series seriesFun \u2014\n summable everywhere (seriesSummable),\n analytic off the nontrivial zeros\n (seriesFun_analyticOnNhd), isolation +\n the reduced series analytic at each zero\n (seriesFunSub_analyticAt), the polar\n subtraction analytic at each zero\n (seriesFun_sub_polar_analyticAt)"
}
raw content_json (database row)
[{"type":"thinking","thinking":"Fully clean — zero errors, zero warnings. Now root-import LiSeries and do the full build.","signature":""},{"type":"text","text":"File fully clean. Now root-import and full build."},{"type":"tool_use","id":"Edit_70","name":"Edit","input":{"file_path":"D:\\Python\\Quantum\\research\\lean\\NguyenRH1\\NguyenRH1.lean","old_string":" NguyenRH1.LiDigammaLeft — ii′-5e-ii (first half): the telescoping\n tail + the right-half-plane digamma bound\n (norm_digamma_le_of_two_le_re, Weierstrass\n split + harmonic + telescope) + the\n separated reciprocal sum bound\n (digamma_recip_sum_le, the V-split)","new_string":" NguyenRH1.LiDigammaLeft — ii′-5e-ii: the telescoping tail + the\n right-half-plane digamma bound\n (norm_digamma_le_of_two_le_re) + the\n separated reciprocal sum bound\n (digamma_recip_sum_le) + the near-axis\n bound (norm_digamma_le_of_dist_nat) + the\n general logDeriv ΓR identity\n (logDeriv_Gammaℝ_eq)\n NguyenRH1.LiSeries — ii′-5e-iii (D-068 §3): the zero-side\n partial-fraction series seriesFun —\n summable everywhere (seriesSummable),\n analytic off the nontrivial zeros\n (seriesFun_analyticOnNhd), isolation +\n the reduced series analytic at each zero\n (seriesFunSub_analyticAt), the polar\n subtraction analytic at each zero\n (seriesFun_sub_polar_analyticAt)"},"extra_content":null}]