← Session 24 — ii′-2…4: swaps, (4.10) design, contour + website roadmap fixes
thinking (440 chars)
The final goal after `rw [h1c, h2c, horder]`: `↑(analyticOrderNatAt riemannZeta z₀) = analyticOrderAt riemannZeta z₀` — that's EXACTLY h2c. So `exact h2c` after the rw chain. Wait — the rw chain: rw [h1c] : ↑(mF) → analyticOrderAt F w₀; rw [h2c]: ↑(mζ) → analyticOrderAt ζ z₀: goal becomes analyticOrderAt F w₀ = analyticOrderAt ζ z₀; rw [horder]: analyticOrderAt F w₀ → ↑(mζ): goal ↑(mζ) = analyticOrderAt ζ z₀ ✓ = h2c. So add `exact h2c`.
One step short — the rw chain leaves exactly `h2c`. Adding the closer.
tool: Edit
input
{
"replace_all": false,
"file_path": "D:\\Python\\Quantum\\research\\lean\\NguyenRH1\\NguyenRH1\\LiDisc.lean",
"old_string": " have hcast : ((analyticOrderNatAt (fun w => riemannZeta (discCenter t + (5 / 2 : \u2102) * w)) w\u2080\n : \u2115) : \u2115\u221e) = ((analyticOrderNatAt riemannZeta z\u2080 : \u2115) : \u2115\u221e) := by\n rw [h1c, h2c, horder]\n exact Nat.cast_inj.mp hcast",
"new_string": " have hcast : ((analyticOrderNatAt (fun w => riemannZeta (discCenter t + (5 / 2 : \u2102) * w)) w\u2080\n : \u2115) : \u2115\u221e) = ((analyticOrderNatAt riemannZeta z\u2080 : \u2115) : \u2115\u221e) := by\n rw [h1c, h2c, horder]\n exact h2c\n exact Nat.cast_inj.mp hcast"
}
raw content_json (database row)
[{"type":"thinking","thinking":"The final goal after `rw [h1c, h2c, horder]`: `↑(analyticOrderNatAt riemannZeta z₀) = analyticOrderAt riemannZeta z₀` — that's EXACTLY h2c. So `exact h2c` after the rw chain. Wait — the rw chain: rw [h1c] : ↑(mF) → analyticOrderAt F w₀; rw [h2c]: ↑(mζ) → analyticOrderAt ζ z₀: goal becomes analyticOrderAt F w₀ = analyticOrderAt ζ z₀; rw [horder]: analyticOrderAt F w₀ → ↑(mζ): goal ↑(mζ) = analyticOrderAt ζ z₀ ✓ = h2c. So add `exact h2c`.","signature":""},{"type":"text","text":"One step short — the rw chain leaves exactly `h2c`. Adding the closer."},{"type":"tool_use","id":"Edit_369","name":"Edit","input":{"replace_all":false,"file_path":"D:\\Python\\Quantum\\research\\lean\\NguyenRH1\\NguyenRH1\\LiDisc.lean","old_string":" have hcast : ((analyticOrderNatAt (fun w => riemannZeta (discCenter t + (5 / 2 : ℂ) * w)) w₀\n : ℕ) : ℕ∞) = ((analyticOrderNatAt riemannZeta z₀ : ℕ) : ℕ∞) := by\n rw [h1c, h2c, horder]\n exact Nat.cast_inj.mp hcast","new_string":" have hcast : ((analyticOrderNatAt (fun w => riemannZeta (discCenter t + (5 / 2 : ℂ) * w)) w₀\n : ℕ) : ℕ∞) = ((analyticOrderNatAt riemannZeta z₀ : ℕ) : ℕ∞) := by\n rw [h1c, h2c, horder]\n exact h2c\n exact Nat.cast_inj.mp hcast"},"extra_content":null}]