2026-09-26 16:24:04,738 - Demuestra - INFO - ================================================== 2026-09-26 16:24:04,739 - Demuestra - INFO - Sistema DEMUESTRA inicializado. 2026-09-26 16:24:04,742 - Demuestra - INFO - Raiz Lake compartida: C:\Users\vedq\Desktop\desarrollo\SRC-VED\DEMUESTRA 2026-09-26 16:24:04,744 - Demuestra - INFO - Log guardado en: C:\Users\vedq\Desktop\desarrollo\SRC-VED\DEMUESTRA\logs\demuestra.log 2026-09-26 16:24:08,114 - Demuestra - INFO - Lake disponible: Lake version 5.0.0-src+819816b (Lean version 4.33.1) 2026-09-26 16:24:08,126 - Demuestra - INFO - Compilando C:\Users\vedq\Desktop\desarrollo\SRC-VED\DEMUESTRA\Proyectos\ES_46_RV6\ES_46_RV6.lean desde C:\Users\vedq\Desktop\desarrollo\SRC-VED\DEMUESTRA == Proyecto: ES_46_RV6 == INICIO [Lean ES_46_RV6.lean]: lake env lean Proyectos\ES_46_RV6\ES_46_RV6.lean Directorio: C:\Users\vedq\Desktop\desarrollo\SRC-VED\DEMUESTRA EN CURSO [Lean ES_46_RV6.lean]: 15 s sin nueva salida; el proceso sigue activo. EN CURSO [Lean ES_46_RV6.lean]: 30 s sin nueva salida; el proceso sigue activo. EN CURSO [Lean ES_46_RV6.lean]: 45 s sin nueva salida; el proceso sigue activo. EN CURSO [Lean ES_46_RV6.lean]: 60 s sin nueva salida; el proceso sigue activo. EN CURSO [Lean ES_46_RV6.lean]: 75 s sin nueva salida; el proceso sigue activo. EN CURSO [Lean ES_46_RV6.lean]: 90 s sin nueva salida; el proceso sigue activo. EN CURSO [Lean ES_46_RV6.lean]: 105 s sin nueva salida; el proceso sigue activo. EN CURSO [Lean ES_46_RV6.lean]: 120 s sin nueva salida; el proceso sigue activo. EN CURSO [Lean ES_46_RV6.lean]: 135 s sin nueva salida; el proceso sigue activo. EN CURSO [Lean ES_46_RV6.lean]: 151 s sin nueva salida; el proceso sigue activo. EN CURSO [Lean ES_46_RV6.lean]: 166 s sin nueva salida; el proceso sigue activo. EN CURSO [Lean ES_46_RV6.lean]: 181 s sin nueva salida; el proceso sigue activo. EN CURSO [Lean ES_46_RV6.lean]: 196 s sin nueva salida; el proceso sigue activo. EN CURSO [Lean ES_46_RV6.lean]: 211 s sin nueva salida; el proceso sigue activo. EN CURSO [Lean ES_46_RV6.lean]: 226 s sin nueva salida; el proceso sigue activo. EN CURSO [Lean ES_46_RV6.lean]: 241 s sin nueva salida; el proceso sigue activo. EN CURSO [Lean ES_46_RV6.lean]: 256 s sin nueva salida; el proceso sigue activo. EN CURSO [Lean ES_46_RV6.lean]: 271 s sin nueva salida; el proceso sigue activo. EN CURSO [Lean ES_46_RV6.lean]: 287 s sin nueva salida; el proceso sigue activo. EN CURSO [Lean ES_46_RV6.lean]: 302 s sin nueva salida; el proceso sigue activo. EN CURSO [Lean ES_46_RV6.lean]: 317 s sin nueva salida; el proceso sigue activo. EN CURSO [Lean ES_46_RV6.lean]: 332 s sin nueva salida; el proceso sigue activo. EN CURSO [Lean ES_46_RV6.lean]: 347 s sin nueva salida; el proceso sigue activo. EN CURSO [Lean ES_46_RV6.lean]: 362 s sin nueva salida; el proceso sigue activo. EN CURSO [Lean ES_46_RV6.lean]: 377 s sin nueva salida; el proceso sigue activo. EN CURSO [Lean ES_46_RV6.lean]: 392 s sin nueva salida; el proceso sigue activo. EN CURSO [Lean ES_46_RV6.lean]: 407 s sin nueva salida; el proceso sigue activo. EN CURSO [Lean ES_46_RV6.lean]: 422 s sin nueva salida; el proceso sigue activo. EN CURSO [Lean ES_46_RV6.lean]: 438 s sin nueva salida; el proceso sigue activo. EN CURSO [Lean ES_46_RV6.lean]: 453 s sin nueva salida; el proceso sigue activo. EN CURSO [Lean ES_46_RV6.lean]: 468 s sin nueva salida; el proceso sigue activo. EN CURSO [Lean ES_46_RV6.lean]: 483 s sin nueva salida; el proceso sigue activo. EN CURSO [Lean ES_46_RV6.lean]: 498 s sin nueva salida; el proceso sigue activo. EN CURSO [Lean ES_46_RV6.lean]: 513 s sin nueva salida; el proceso sigue activo. EN CURSO [Lean ES_46_RV6.lean]: 528 s sin nueva salida; el proceso sigue activo. EN CURSO [Lean ES_46_RV6.lean]: 543 s sin nueva salida; el proceso sigue activo. EN CURSO [Lean ES_46_RV6.lean]: 558 s sin nueva salida; el proceso sigue activo. EN CURSO [Lean ES_46_RV6.lean]: 574 s sin nueva salida; el proceso sigue activo. Proyectos\ES_46_RV6\ES_46_RV6.lean:156:20: warning: Variable name `ctx` is not explicitly referenced. Hint: The binding can be removed (if unused) or named `_` (if used implicitly). Alternatively, prefix the name with `_` to silence this warning: [apply] _ctx Note: This linter can be disabled with `set_option linter.unusedVariables false` Proyectos\ES_46_RV6\ES_46_RV6.lean:532:43: warning: Variable name `h_D_t_prime` is not explicitly referenced. Hint: The binding can be removed (if unused) or named `_` (if used implicitly). Alternatively, prefix the name with `_` to silence this warning: [apply] _h_D_t_prime Note: This linter can be disabled with `set_option linter.unusedVariables false` Proyectos\ES_46_RV6\ES_46_RV6.lean:534:55: warning: this tactic is never executed Note: This linter can be disabled with `set_option linter.unreachableTactic false` Proyectos\ES_46_RV6\ES_46_RV6.lean:534:62: warning: this tactic is never executed Note: This linter can be disabled with `set_option linter.unreachableTactic false` Proyectos\ES_46_RV6\ES_46_RV6.lean:534:30: warning: Unused tactic linter: `assumption` does nothing Note: This linter can be disabled with `set_option linter.unusedTactic false` Proyectos\ES_46_RV6\ES_46_RV6.lean:534:55: warning: Unused tactic linter: `ring` does nothing Note: This linter can be disabled with `set_option linter.unusedTactic false` Proyectos\ES_46_RV6\ES_46_RV6.lean:534:62: warning: Unused tactic linter: `aesop` does nothing Note: This linter can be disabled with `set_option linter.unusedTactic false` Proyectos\ES_46_RV6\ES_46_RV6.lean:569:62: error: Tactic `simp` failed with a nested error: (deterministic) timeout at `simp`, maximum number of heartbeats (30000) has been reached Note: Use `set_option maxHeartbeats ` to set the limit. Hint: Additional diagnostic information may be available using the `set_option diagnostics true` command. Proyectos\ES_46_RV6\ES_46_RV6.lean:588:42: warning: Variable name `h_D_t_prime` is not explicitly referenced. Hint: The binding can be removed (if unused) or named `_` (if used implicitly). Alternatively, prefix the name with `_` to silence this warning: [apply] _h_D_t_prime Note: This linter can be disabled with `set_option linter.unusedVariables false` Proyectos\ES_46_RV6\ES_46_RV6.lean:588:270: warning: Variable name `h_P_ST` is not explicitly referenced. Hint: The binding can be removed (if unused) or named `_` (if used implicitly). Alternatively, prefix the name with `_` to silence this warning: [apply] _h_P_ST Note: This linter can be disabled with `set_option linter.unusedVariables false` Proyectos\ES_46_RV6\ES_46_RV6.lean:590:44: warning: this tactic is never executed Note: This linter can be disabled with `set_option linter.unreachableTactic false` Proyectos\ES_46_RV6\ES_46_RV6.lean:590:55: warning: this tactic is never executed Note: This linter can be disabled with `set_option linter.unreachableTactic false` Proyectos\ES_46_RV6\ES_46_RV6.lean:590:62: warning: this tactic is never executed Note: This linter can be disabled with `set_option linter.unreachableTactic false` Proyectos\ES_46_RV6\ES_46_RV6.lean:590:44: warning: Unused tactic linter: `linarith` does nothing Note: This linter can be disabled with `set_option linter.unusedTactic false` Proyectos\ES_46_RV6\ES_46_RV6.lean:590:55: warning: Unused tactic linter: `ring` does nothing Note: This linter can be disabled with `set_option linter.unusedTactic false` Proyectos\ES_46_RV6\ES_46_RV6.lean:590:62: warning: Unused tactic linter: `aesop` does nothing Note: This linter can be disabled with `set_option linter.unusedTactic false` Proyectos\ES_46_RV6\ES_46_RV6.lean:603:105: warning: Variable name `h_A_L` is not explicitly referenced. Hint: The binding can be removed (if unused) or named `_` (if used implicitly). Alternatively, prefix the name with `_` to silence this warning: [apply] _h_A_L Note: This linter can be disabled with `set_option linter.unusedVariables false` Try this: [apply] ring_nf The `ring` tactic failed to close the goal. Use `ring_nf` to obtain a normal form. Note that `ring` works primarily in *commutative* rings. If you have a noncommutative ring, abelian group or module, consider using `noncomm_ring`, `abel` or `module` instead. Proyectos\ES_46_RV6\ES_46_RV6.lean:644:793: error: unsolved goals ctx : FormalContext h_T_ISO : ∃ h, (∀ (x_iso : ↑ctx.U_VED_rho), ↑(h x_iso) = ctx.f_fn_1 ↑x_iso) ∧ (∀ (z_iso : ↑ctx.U_Rim_rho), ↑(h.symm z_iso) = ctx.f_inv_fn_1 ↑z_iso) ∧ (∀ x_all ∈ ctx.U_VED_rho, ctx.rho_R_fn_1 (ctx.f_fn_1 x_all) = ctx.rho_VED_fn_1 x_all) ∧ ∀ z_all ∈ ctx.U_Rim_rho, ctx.rho_VED_fn_1 (ctx.f_inv_fn_1 z_all) = ctx.rho_R_fn_1 z_all h_P_RHO_ISO : (∀ x_all ∈ ctx.U_VED_rho, ctx.rho_R_fn_1 (ctx.f_fn_1 x_all) = ctx.rho_VED_fn_1 x_all) ∧ ∀ z_all ∈ ctx.U_Rim_rho, ctx.rho_VED_fn_1 (ctx.f_inv_fn_1 z_all) = ctx.rho_R_fn_1 z_all ⊢ ∀ z ∈ ctx.U_Rim, Derived_Stable_Rim ctx z ↔ ctx.rho_R_fn_1 z = 0 Proyectos\ES_46_RV6\ES_46_RV6.lean:666:62: error: Tactic `simp` failed with a nested error: maximum recursion depth has been reached use `set_option maxRecDepth ` to increase limit use `set_option diagnostics true` to get diagnostic information Try this: [apply] ring_nf The `ring` tactic failed to close the goal. Use `ring_nf` to obtain a normal form. Note that `ring` works primarily in *commutative* rings. If you have a noncommutative ring, abelian group or module, consider using `noncomm_ring`, `abel` or `module` instead. Proyectos\ES_46_RV6\ES_46_RV6.lean:703:1266: error: unsolved goals ctx : FormalContext h_D_k : ctx.k ∈ {x | 0 < x} h_D_rho_1 : ctx.rho = ctx.dist_fn_2 ctx.n {x | 0 < x} h_D_rho_2 : 0 ≤ ctx.rho ∧ ctx.rho ≤ 1 / 2 h_D_rho_3 : (↑ctx.n = ↑ctx.k + ctx.rho ∨ ↑ctx.n = ↑ctx.k - ctx.rho) ∧ ctx.k ∈ {x | 0 < x} ∧ 0 ≤ ctx.rho ∧ ctx.rho ≤ 1 / 2 h_D_rho_4 : ctx.L_fn_2 ctx.k ctx.rho = (↑ctx.k + ctx.rho) * ctx.lambda ∨ ctx.L_fn_2 ctx.k ctx.rho = (↑ctx.k - ctx.rho) * ctx.lambda h_D_rho_5 : ctx.R_VED_fn_2 ctx.k ctx.rho = (↑ctx.k + ctx.rho) * ctx.lambda / (2 * Real.pi) ∨ ctx.R_VED_fn_2 ctx.k ctx.rho = (↑ctx.k - ctx.rho) * ctx.lambda / (2 * Real.pi) h_D_lambda_1 : ctx.E = ctx.hc / ctx.lambda h_D_lambda_2 : ctx.E = ctx.Mc ^ 2 h_D_lambda_3 : ctx.Mc ^ 2 = ctx.hc / ctx.lambda h_D_lambda_4 : ctx.lambda = ctx.h / ctx.Mc h_D_L_1 : ctx.L = ↑ctx.n * ctx.lambda h_D_L_2 : ↑ctx.n ∈ {x | 0 < x} ⊢ (((ctx.rho = 0 ↔ ctx.n = ctx.k ∧ ctx.k ∈ {x | 0 < x}) ∧ (ctx.n = ctx.k ∧ ctx.k ∈ {x | 0 < x} ↔ ctx.L = ↑ctx.k * ctx.lambda)) ∧ (ctx.L = ↑ctx.k * ctx.lambda ↔ Derived_Text_cierre_exacto_en_fase ctx)) ∧ (Derived_Text_cierre_exacto_en_fase ctx ↔ Derived_Text_estado_estable ctx) Try this: [apply] ring_nf The `ring` tactic failed to close the goal. Use `ring_nf` to obtain a normal form. Note that `ring` works primarily in *commutative* rings. If you have a noncommutative ring, abelian group or module, consider using `noncomm_ring`, `abel` or `module` instead. Proyectos\ES_46_RV6\ES_46_RV6.lean:722:1143: error: unsolved goals ctx : FormalContext h_D_k : ctx.k ∈ {x | 0 < x} h_P_VED_E : (((ctx.rho = 0 ↔ ctx.n = ctx.k ∧ ctx.k ∈ {x | 0 < x}) ∧ (ctx.n = ctx.k ∧ ctx.k ∈ {x | 0 < x} ↔ ctx.L = ↑ctx.k * ctx.lambda)) ∧ (ctx.L = ↑ctx.k * ctx.lambda ↔ Derived_Text_cierre_exacto_en_fase ctx)) ∧ (Derived_Text_cierre_exacto_en_fase ctx ↔ Derived_Text_estado_estable ctx) h_D_rho_1 : ctx.rho = ctx.dist_fn_2 ctx.n {x | 0 < x} h_D_rho_2 : 0 ≤ ctx.rho ∧ ctx.rho ≤ 1 / 2 h_D_rho_3 : (↑ctx.n = ↑ctx.k + ctx.rho ∨ ↑ctx.n = ↑ctx.k - ctx.rho) ∧ ctx.k ∈ {x | 0 < x} ∧ 0 ≤ ctx.rho ∧ ctx.rho ≤ 1 / 2 h_D_rho_4 : ctx.L_fn_2 ctx.k ctx.rho = (↑ctx.k + ctx.rho) * ctx.lambda ∨ ctx.L_fn_2 ctx.k ctx.rho = (↑ctx.k - ctx.rho) * ctx.lambda h_D_rho_5 : ctx.R_VED_fn_2 ctx.k ctx.rho = (↑ctx.k + ctx.rho) * ctx.lambda / (2 * Real.pi) ∨ ctx.R_VED_fn_2 ctx.k ctx.rho = (↑ctx.k - ctx.rho) * ctx.lambda / (2 * Real.pi) ⊢ 0 < ctx.rho ∧ ctx.rho ≤ 1 / 2 ↔ Derived_Text_cierre_no_estable ctx Try this: [apply] ring_nf The `ring` tactic failed to close the goal. Use `ring_nf` to obtain a normal form. Note that `ring` works primarily in *commutative* rings. If you have a noncommutative ring, abelian group or module, consider using `noncomm_ring`, `abel` or `module` instead. Proyectos\ES_46_RV6\ES_46_RV6.lean:733:1068: error: unsolved goals ctx : FormalContext h_P_VED_E : (((ctx.rho = 0 ↔ ctx.n = ctx.k ∧ ctx.k ∈ {x | 0 < x}) ∧ (ctx.n = ctx.k ∧ ctx.k ∈ {x | 0 < x} ↔ ctx.L = ↑ctx.k * ctx.lambda)) ∧ (ctx.L = ↑ctx.k * ctx.lambda ↔ Derived_Text_cierre_exacto_en_fase ctx)) ∧ (Derived_Text_cierre_exacto_en_fase ctx ↔ Derived_Text_estado_estable ctx) h_D_rho_1 : ctx.rho = ctx.dist_fn_2 ctx.n {x | 0 < x} h_D_rho_2 : 0 ≤ ctx.rho ∧ ctx.rho ≤ 1 / 2 h_D_rho_3 : (↑ctx.n = ↑ctx.k + ctx.rho ∨ ↑ctx.n = ↑ctx.k - ctx.rho) ∧ ctx.k ∈ {x | 0 < x} ∧ 0 ≤ ctx.rho ∧ ctx.rho ≤ 1 / 2 h_D_rho_4 : ctx.L_fn_2 ctx.k ctx.rho = (↑ctx.k + ctx.rho) * ctx.lambda ∨ ctx.L_fn_2 ctx.k ctx.rho = (↑ctx.k - ctx.rho) * ctx.lambda h_D_rho_5 : ctx.R_VED_fn_2 ctx.k ctx.rho = (↑ctx.k + ctx.rho) * ctx.lambda / (2 * Real.pi) ∨ ctx.R_VED_fn_2 ctx.k ctx.rho = (↑ctx.k - ctx.rho) * ctx.lambda / (2 * Real.pi) ⊢ ctx.rho = 0 ↔ Derived_Text_estado_estable ctx Try this: [apply] ring_nf The `ring` tactic failed to close the goal. Use `ring_nf` to obtain a normal form. Note that `ring` works primarily in *commutative* rings. If you have a noncommutative ring, abelian group or module, consider using `noncomm_ring`, `abel` or `module` instead. Proyectos\ES_46_RV6\ES_46_RV6.lean:748:1435: error: unsolved goals ctx : FormalContext h_P_VED_E : (((ctx.rho = 0 ↔ ctx.n = ctx.k ∧ ctx.k ∈ {x | 0 < x}) ∧ (ctx.n = ctx.k ∧ ctx.k ∈ {x | 0 < x} ↔ ctx.L = ↑ctx.k * ctx.lambda)) ∧ (ctx.L = ↑ctx.k * ctx.lambda ↔ Derived_Text_cierre_exacto_en_fase ctx)) ∧ (Derived_Text_cierre_exacto_en_fase ctx ↔ Derived_Text_estado_estable ctx) h_D_Rim_1 : ctx.z = ↑ctx.a + ↑ctx.ib ∨ ctx.z = ↑ctx.a - ↑ctx.ib h_D_Rim_2 : ctx.zeta ctx.s = ctx.InfiniteSum_Nat_Complex 1 fun n => 1 / ctx.Pow_Complex (↑n) ctx.s h_D_Rim_3 : ctx.s = 1 h_D_Rim_4 : ctx.Z_Rim_triv = {x | ∃ m ∈ {x | 0 < x}, x = -2 * ↑m} h_D_Rim_5 : ctx.Z_Rim_nt = {z | (z ∈ Set.univ ∧ ctx.zeta z = 0) ∧ 0 < z.re ∧ z.re < 1} h_D_Rim_6 : (ctx.z = ↑ctx.a + ↑ctx.ib ∨ ctx.z = ↑ctx.a - ↑ctx.ib) ∧ 0 < ctx.a ∧ ctx.a < 1 h_D_Rim_7 : ctx.a = 1 / 2 h_D_rho_R_1 : 0 < ctx.a ∧ ctx.a < 1 h_D_rho_R_2 : 0 ≤ ctx.rho_R ∧ ctx.rho_R < 1 / 2 h_D_rho_R_3 : ctx.a = 1 / 2 + ctx.varepsilon * ctx.rho_R h_D_rho_R_4 : ctx.z_varepsilon_PM = 1 / 2 + ctx.varepsilon * ctx.rho_R + ctx.ib ∨ ctx.z_varepsilon_PM = 1 / 2 + ctx.varepsilon * ctx.rho_R - ctx.ib h_D_rho_R_5 : ctx.rho_R = |ctx.z.re - 1 / 2| ⊢ ctx.rho_VED = ctx.rho_R ∧ ctx.rho_R = |-1 / 2 + ctx.a| Try this: [apply] ring_nf The `ring` tactic failed to close the goal. Use `ring_nf` to obtain a normal form. Note that `ring` works primarily in *commutative* rings. If you have a noncommutative ring, abelian group or module, consider using `noncomm_ring`, `abel` or `module` instead. Proyectos\ES_46_RV6\ES_46_RV6.lean:771:1221: error: unsolved goals ctx : FormalContext h_P_VED_E : (((ctx.rho = 0 ↔ ctx.n = ctx.k ∧ ctx.k ∈ {x | 0 < x}) ∧ (ctx.n = ctx.k ∧ ctx.k ∈ {x | 0 < x} ↔ ctx.L = ↑ctx.k * ctx.lambda)) ∧ (ctx.L = ↑ctx.k * ctx.lambda ↔ Derived_Text_cierre_exacto_en_fase ctx)) ∧ (Derived_Text_cierre_exacto_en_fase ctx ↔ Derived_Text_estado_estable ctx) h_P_VED_I : 0 < ctx.rho ∧ ctx.rho ≤ 1 / 2 ↔ Derived_Text_cierre_no_estable ctx h_D_rho_1 : ctx.rho = ctx.dist_fn_2 ctx.n {x | 0 < x} h_D_rho_2 : 0 ≤ ctx.rho ∧ ctx.rho ≤ 1 / 2 h_D_rho_3 : (↑ctx.n = ↑ctx.k + ctx.rho ∨ ↑ctx.n = ↑ctx.k - ctx.rho) ∧ ctx.k ∈ {x | 0 < x} ∧ 0 ≤ ctx.rho ∧ ctx.rho ≤ 1 / 2 h_D_rho_4 : ctx.L_fn_2 ctx.k ctx.rho = (↑ctx.k + ctx.rho) * ctx.lambda ∨ ctx.L_fn_2 ctx.k ctx.rho = (↑ctx.k - ctx.rho) * ctx.lambda h_D_rho_5 : ctx.R_VED_fn_2 ctx.k ctx.rho = (↑ctx.k + ctx.rho) * ctx.lambda / (2 * Real.pi) ∨ ctx.R_VED_fn_2 ctx.k ctx.rho = (↑ctx.k - ctx.rho) * ctx.lambda / (2 * Real.pi) ⊢ ctx.rho = 0 → ctx.mathcal_E_VED = {x | ∃ k ∈ {x | 0 < x}, x = (k, 0)} Try this: [apply] ring_nf The `ring` tactic failed to close the goal. Use `ring_nf` to obtain a normal form. Note that `ring` works primarily in *commutative* rings. If you have a noncommutative ring, abelian group or module, consider using `noncomm_ring`, `abel` or `module` instead. Proyectos\ES_46_RV6\ES_46_RV6.lean:792:1194: error: unsolved goals ctx : FormalContext h_P_VR_rho : ctx.rho_VED = ctx.rho_R ∧ ctx.rho_R = |ctx.a - 1 / 2| h_D_Rim_1 : ctx.z = ↑ctx.a + ↑ctx.ib ∨ ctx.z = ↑ctx.a - ↑ctx.ib h_D_Rim_2 : ctx.zeta ctx.s = ctx.InfiniteSum_Nat_Complex 1 fun n => 1 / ctx.Pow_Complex (↑n) ctx.s h_D_Rim_3 : ctx.s = 1 h_D_Rim_4 : ctx.Z_Rim_triv = {x | ∃ m ∈ {x | 0 < x}, x = -2 * ↑m} h_D_Rim_5 : ctx.Z_Rim_nt = {z | (z ∈ Set.univ ∧ ctx.zeta z = 0) ∧ 0 < z.re ∧ z.re < 1} h_D_Rim_6 : (ctx.z = ↑ctx.a + ↑ctx.ib ∨ ctx.z = ↑ctx.a - ↑ctx.ib) ∧ 0 < ctx.a ∧ ctx.a < 1 h_D_Rim_7 : ctx.a = 1 / 2 h_D_rho_R_1 : 0 < ctx.a ∧ ctx.a < 1 h_D_rho_R_2 : 0 ≤ ctx.rho_R ∧ ctx.rho_R < 1 / 2 h_D_rho_R_3 : ctx.a = 1 / 2 + ctx.varepsilon * ctx.rho_R h_D_rho_R_4 : ctx.z_varepsilon_PM = 1 / 2 + ctx.varepsilon * ctx.rho_R + ctx.ib ∨ ctx.z_varepsilon_PM = 1 / 2 + ctx.varepsilon * ctx.rho_R - ctx.ib h_D_rho_R_5 : ctx.rho_R = |ctx.z.re - 1 / 2| ⊢ Derived_Text_estado_estable ctx ↔ |-1 / 2 + ctx.a| = 0 Try this: [apply] ring_nf The `ring` tactic failed to close the goal. Use `ring_nf` to obtain a normal form. Note that `ring` works primarily in *commutative* rings. If you have a noncommutative ring, abelian group or module, consider using `noncomm_ring`, `abel` or `module` instead. Proyectos\ES_46_RV6\ES_46_RV6.lean:830:1388: error: unsolved goals ctx : FormalContext h_P_RIM_S : ∀ z ∈ ctx.U_Rim, Derived_Stable_Rim ctx z ↔ ctx.rho_R_fn_1 z = 0 h_P_VR_rho : ctx.rho_VED = ctx.rho_R ∧ ctx.rho_R = |ctx.a - 1 / 2| h_P_VR_E : Derived_Text_estado_estable ctx ↔ |ctx.a - 1 / 2| = 0 h_D_Rim_1 : ctx.z = ↑ctx.a + ↑ctx.ib ∨ ctx.z = ↑ctx.a - ↑ctx.ib h_D_Rim_2 : ctx.zeta ctx.s = ctx.InfiniteSum_Nat_Complex 1 fun n => 1 / ctx.Pow_Complex (↑n) ctx.s h_D_Rim_3 : ctx.s = 1 h_D_Rim_4 : ctx.Z_Rim_triv = {x | ∃ m ∈ {x | 0 < x}, x = -2 * ↑m} h_D_Rim_5 : ctx.Z_Rim_nt = {z | (z ∈ Set.univ ∧ ctx.zeta z = 0) ∧ 0 < z.re ∧ z.re < 1} h_D_Rim_6 : (ctx.z = ↑ctx.a + ↑ctx.ib ∨ ctx.z = ↑ctx.a - ↑ctx.ib) ∧ 0 < ctx.a ∧ ctx.a < 1 h_D_Rim_7 : ctx.a = 1 / 2 h_D_rho_R_1 : 0 < ctx.a ∧ ctx.a < 1 h_D_rho_R_2 : 0 ≤ ctx.rho_R ∧ ctx.rho_R < 1 / 2 h_D_rho_R_3 : ctx.a = 1 / 2 + ctx.varepsilon * ctx.rho_R h_D_rho_R_4 : ctx.z_varepsilon_PM = 1 / 2 + ctx.varepsilon * ctx.rho_R + ctx.ib ∨ ctx.z_varepsilon_PM = 1 / 2 + ctx.varepsilon * ctx.rho_R - ctx.ib h_D_rho_R_5 : ctx.rho_R = |ctx.z.re - 1 / 2| ⊢ ∀ z ∈ ctx.Z_Rim_nt, ctx.zeta z = 0 ∧ ctx.rho_R = ctx.rho_VED Proyectos\ES_46_RV6\ES_46_RV6.lean:847:48: warning: Variable name `h_P_VED_I` is not explicitly referenced. Hint: The binding can be removed (if unused) or named `_` (if used implicitly). Alternatively, prefix the name with `_` to silence this warning: [apply] _h_P_VED_I Note: This linter can be disabled with `set_option linter.unusedVariables false` Proyectos\ES_46_RV6\ES_46_RV6.lean:847:153: warning: Variable name `h_P_VED_K_E` is not explicitly referenced. Hint: The binding can be removed (if unused) or named `_` (if used implicitly). Alternatively, prefix the name with `_` to silence this warning: [apply] _h_P_VED_K_E Note: This linter can be disabled with `set_option linter.unusedVariables false` Proyectos\ES_46_RV6\ES_46_RV6.lean:849:23: warning: this tactic is never executed Note: This linter can be disabled with `set_option linter.unreachableTactic false` Proyectos\ES_46_RV6\ES_46_RV6.lean:849:44: warning: this tactic is never executed Note: This linter can be disabled with `set_option linter.unreachableTactic false` Proyectos\ES_46_RV6\ES_46_RV6.lean:849:55: warning: this tactic is never executed Note: This linter can be disabled with `set_option linter.unreachableTactic false` Proyectos\ES_46_RV6\ES_46_RV6.lean:849:62: warning: this tactic is never executed Note: This linter can be disabled with `set_option linter.unreachableTactic false` Proyectos\ES_46_RV6\ES_46_RV6.lean:849:23: warning: Unused tactic linter: `(symm; assumption)` does nothing Note: This linter can be disabled with `set_option linter.unusedTactic false` Proyectos\ES_46_RV6\ES_46_RV6.lean:849:44: warning: Unused tactic linter: `linarith` does nothing Note: This linter can be disabled with `set_option linter.unusedTactic false` Proyectos\ES_46_RV6\ES_46_RV6.lean:849:55: warning: Unused tactic linter: `ring` does nothing Note: This linter can be disabled with `set_option linter.unusedTactic false` Proyectos\ES_46_RV6\ES_46_RV6.lean:849:62: warning: Unused tactic linter: `aesop` does nothing Note: This linter can be disabled with `set_option linter.unusedTactic false` Try this: [apply] ring_nf The `ring` tactic failed to close the goal. Use `ring_nf` to obtain a normal form. Note that `ring` works primarily in *commutative* rings. If you have a noncommutative ring, abelian group or module, consider using `noncomm_ring`, `abel` or `module` instead. Proyectos\ES_46_RV6\ES_46_RV6.lean:1001:2040: error: unsolved goals ctx : FormalContext h_T_ISO : ∃ h, (∀ (x_iso : ↑ctx.U_VED_rho), ↑(h x_iso) = ctx.f_fn_1 ↑x_iso) ∧ (∀ (z_iso : ↑ctx.U_Rim_rho), ↑(h.symm z_iso) = ctx.f_inv_fn_1 ↑z_iso) ∧ (∀ x_all ∈ ctx.U_VED_rho, ctx.rho_R_fn_1 (ctx.f_fn_1 x_all) = ctx.rho_VED_fn_1 x_all) ∧ ∀ z_all ∈ ctx.U_Rim_rho, ctx.rho_VED_fn_1 (ctx.f_inv_fn_1 z_all) = ctx.rho_R_fn_1 z_all h_P_RHO_ISO : (∀ x_all ∈ ctx.U_VED_rho, ctx.rho_R_fn_1 (ctx.f_fn_1 x_all) = ctx.rho_VED_fn_1 x_all) ∧ ∀ z_all ∈ ctx.U_Rim_rho, ctx.rho_VED_fn_1 (ctx.f_inv_fn_1 z_all) = ctx.rho_R_fn_1 z_all h_P_RIM_S : ∀ z ∈ ctx.U_Rim, Derived_Stable_Rim ctx z ↔ ctx.rho_R_fn_1 z = 0 h_P_Z : ∀ z ∈ ctx.Z_Rim_nt, ctx.zeta z = 0 ∧ ctx.rho_R = ctx.rho_VED h_P_VR_rho : ctx.rho_VED = ctx.rho_R ∧ ctx.rho_R = |ctx.a - 1 / 2| h_D_rho_R_1 : 0 < ctx.a ∧ ctx.a < 1 h_D_rho_R_2 : 0 ≤ ctx.rho_R ∧ ctx.rho_R < 1 / 2 h_D_rho_R_3 : ctx.a = 1 / 2 + ctx.varepsilon * ctx.rho_R h_D_rho_R_4 : ctx.z_varepsilon_PM = 1 / 2 + ctx.varepsilon * ctx.rho_R + ctx.ib ∨ ctx.z_varepsilon_PM = 1 / 2 + ctx.varepsilon * ctx.rho_R - ctx.ib h_D_rho_R_5 : ctx.rho_R = |ctx.z.re - 1 / 2| h_D_Rim_1 : ctx.z = ↑ctx.a + ↑ctx.ib ∨ ctx.z = ↑ctx.a - ↑ctx.ib h_D_Rim_2 : ctx.zeta ctx.s = ctx.InfiniteSum_Nat_Complex 1 fun n => 1 / ctx.Pow_Complex (↑n) ctx.s h_D_Rim_3 : ctx.s = 1 h_D_Rim_4 : ctx.Z_Rim_triv = {x | ∃ m ∈ {x | 0 < x}, x = -2 * ↑m} h_D_Rim_5 : ctx.Z_Rim_nt = {z | (z ∈ Set.univ ∧ ctx.zeta z = 0) ∧ 0 < z.re ∧ z.re < 1} h_D_Rim_6 : (ctx.z = ↑ctx.a + ↑ctx.ib ∨ ctx.z = ↑ctx.a - ↑ctx.ib) ∧ 0 < ctx.a ∧ ctx.a < 1 h_D_Rim_7 : ctx.a = 1 / 2 ⊢ ∀ z ∈ ctx.Z_Rim_nt, z.re = 1 / 2 Proyectos\ES_46_RV6\ES_46_RV6.lean:1019:62: warning: aesop: failed to prove the goal after exhaustive search. Proyectos\ES_46_RV6\ES_46_RV6.lean:1018:305: error: unsolved goals ctx : FormalContext h_P_VED_K_E : ctx.rho = 0 → ctx.mathcal_E_VED = {x | ∃ k, 0 < k ∧ x = (k, 0)} left : 0 ≤ ctx.rho right : ctx.rho ≤ 2⁻¹ ⊢ ctx.U_VED_cerrado = ctx.mathcal_E_VED ∪ ctx.mathcal_I_VED Proyectos\ES_46_RV6\ES_46_RV6.lean:1051:43: warning: Variable name `h_P_VED_R_C` is not explicitly referenced. Hint: The binding can be removed (if unused) or named `_` (if used implicitly). Alternatively, prefix the name with `_` to silence this warning: [apply] _h_P_VED_R_C Note: This linter can be disabled with `set_option linter.unusedVariables false` Proyectos\ES_46_RV6\ES_46_RV6.lean:1051:111: warning: Variable name `h_P_VED_Completo` is not explicitly referenced. Hint: The binding can be removed (if unused) or named `_` (if used implicitly). Alternatively, prefix the name with `_` to silence this warning: [apply] _h_P_VED_Completo Note: This linter can be disabled with `set_option linter.unusedVariables false` Proyectos\ES_46_RV6\ES_46_RV6.lean:1053:23: warning: this tactic is never executed Note: This linter can be disabled with `set_option linter.unreachableTactic false` Proyectos\ES_46_RV6\ES_46_RV6.lean:1053:44: warning: this tactic is never executed Note: This linter can be disabled with `set_option linter.unreachableTactic false` Proyectos\ES_46_RV6\ES_46_RV6.lean:1053:55: warning: this tactic is never executed Note: This linter can be disabled with `set_option linter.unreachableTactic false` Proyectos\ES_46_RV6\ES_46_RV6.lean:1053:62: warning: this tactic is never executed Note: This linter can be disabled with `set_option linter.unreachableTactic false` Proyectos\ES_46_RV6\ES_46_RV6.lean:1053:23: warning: Unused tactic linter: `(symm; assumption)` does nothing Note: This linter can be disabled with `set_option linter.unusedTactic false` Proyectos\ES_46_RV6\ES_46_RV6.lean:1053:44: warning: Unused tactic linter: `linarith` does nothing Note: This linter can be disabled with `set_option linter.unusedTactic false` Proyectos\ES_46_RV6\ES_46_RV6.lean:1053:55: warning: Unused tactic linter: `ring` does nothing Note: This linter can be disabled with `set_option linter.unusedTactic false` Proyectos\ES_46_RV6\ES_46_RV6.lean:1053:62: warning: Unused tactic linter: `aesop` does nothing Note: This linter can be disabled with `set_option linter.unusedTactic false` Try this: [apply] ring_nf The `ring` tactic failed to close the goal. Use `ring_nf` to obtain a normal form. Note that `ring` works primarily in *commutative* rings. If you have a noncommutative ring, abelian group or module, consider using `noncomm_ring`, `abel` or `module` instead. Proyectos\ES_46_RV6\ES_46_RV6.lean:1081:752: error: unsolved goals ctx : FormalContext h_P_VS : Nonempty (↑ctx.U_VED ≃ₜ ↑ctx.U_Sch) h_P_ST_2 : ctx.ds ^ 2 = ctx.dt ^ 2 - ctx.dt_prime ^ 2 h_A_7_1 : ctx.tilde_N = ctx.R_VED * ctx.R_Sch h_A_7_2 : ctx.R_Sch = ctx.tilde_N / ctx.R_VED h_A_7_3 : ctx.R_VED = ctx.tilde_N / ctx.R_Sch h_A_7_4 : ctx.Phi_tilde_N_fn_1 ctx.R_VED = ctx.tilde_N / ctx.R_VED h_A_7_5 : Nonempty (↑ctx.U_VED ≃ₜ ↑ctx.U_Sch) h_A_L_1 : ctx.dt_prime = ctx.dt * ctx.sqrt (1 - ctx.v ^ 2 / ctx.c ^ 2) h_A_L_2 : ctx.v = ctx.Derivative_t ctx.DerivativeSubject_s h_A_L_3 : ctx.c = 1 h_A_L_4 : ctx.dt_prime ^ 2 = ctx.dt ^ 2 - ctx.ds ^ 2 ⊢ ctx.F = ctx.dt * 2 + ctx.dt ^ 2 - ctx.dt_prime * ctx.Derivative_t ctx.t_prime * 2 - ctx.dt_prime ^ 2 Proyectos\ES_46_RV6\ES_46_RV6.lean:1101:43: warning: Variable name `h_P_VS` is not explicitly referenced. Hint: The binding can be removed (if unused) or named `_` (if used implicitly). Alternatively, prefix the name with `_` to silence this warning: [apply] _h_P_VS Note: This linter can be disabled with `set_option linter.unusedVariables false` Proyectos\ES_46_RV6\ES_46_RV6.lean:1101:98: warning: Variable name `h_P_ST_2` is not explicitly referenced. Hint: The binding can be removed (if unused) or named `_` (if used implicitly). Alternatively, prefix the name with `_` to silence this warning: [apply] _h_P_ST_2 Note: This linter can be disabled with `set_option linter.unusedVariables false` Proyectos\ES_46_RV6\ES_46_RV6.lean:1103:55: warning: this tactic is never executed Note: This linter can be disabled with `set_option linter.unreachableTactic false` Proyectos\ES_46_RV6\ES_46_RV6.lean:1103:62: warning: this tactic is never executed Note: This linter can be disabled with `set_option linter.unreachableTactic false` Proyectos\ES_46_RV6\ES_46_RV6.lean:1103:30: warning: Unused tactic linter: `assumption` does nothing Note: This linter can be disabled with `set_option linter.unusedTactic false` Proyectos\ES_46_RV6\ES_46_RV6.lean:1103:55: warning: Unused tactic linter: `ring` does nothing Note: This linter can be disabled with `set_option linter.unusedTactic false` Proyectos\ES_46_RV6\ES_46_RV6.lean:1103:62: warning: Unused tactic linter: `aesop` does nothing Note: This linter can be disabled with `set_option linter.unusedTactic false` Proyectos\ES_46_RV6\ES_46_RV6.lean:1160:62: warning: aesop: failed to prove the goal after exhaustive search. Proyectos\ES_46_RV6\ES_46_RV6.lean:1158:629: error: unsolved goals ctx : FormalContext h_P_ST_2 : ctx.ds ^ 2 = ctx.dt ^ 2 - (ctx.dt * ctx.sqrt (1 - ctx.Derivative_t ctx.DerivativeSubject_s ^ 2)) ^ 2 h_P_F1 : ctx.F = ctx.dt ^ 2 - (ctx.dt * ctx.sqrt (1 - ctx.Derivative_t ctx.DerivativeSubject_s ^ 2)) ^ 2 + 2 * ctx.dt - 2 * (ctx.dt * ctx.sqrt (1 - ctx.Derivative_t ctx.DerivativeSubject_s ^ 2)) * ctx.Derivative_t ctx.t_prime h_A_L_1 : ctx.dt_prime = ctx.dt * ctx.sqrt (1 - ctx.Derivative_t ctx.DerivativeSubject_s ^ 2) h_A_L_2 : ctx.v = ctx.Derivative_t ctx.DerivativeSubject_s h_A_L_3 : ctx.c = 1 ⊢ ctx.v_onda = 1 Try this: [apply] ring_nf The `ring` tactic failed to close the goal. Use `ring_nf` to obtain a normal form. Note that `ring` works primarily in *commutative* rings. If you have a noncommutative ring, abelian group or module, consider using `noncomm_ring`, `abel` or `module` instead. Proyectos\ES_46_RV6\ES_46_RV6.lean:1181:268: error: unsolved goals ctx : FormalContext h_P_F1 : ctx.F = ctx.dt ^ 2 - ctx.dt_prime ^ 2 + 2 * ctx.dt - 2 * ctx.dt_prime * ctx.Derivative_t ctx.t_prime h_P_W : ctx.v_onda = ctx.c ⊢ ctx.F = ctx.dt * 2 + ctx.dt ^ 2 Proyectos\ES_46_RV6\ES_46_RV6.lean:1195:29: warning: Variable name `ctx` is not explicitly referenced. Hint: The binding can be removed (if unused) or named `_` (if used implicitly). Alternatively, prefix the name with `_` to silence this warning: [apply] _ctx Note: This linter can be disabled with `set_option linter.unusedVariables false` Proyectos\ES_46_RV6\ES_46_RV6.lean:1199:43: warning: Variable name `h_P_W` is not explicitly referenced. Hint: The binding can be removed (if unused) or named `_` (if used implicitly). Alternatively, prefix the name with `_` to silence this warning: [apply] _h_P_W Note: This linter can be disabled with `set_option linter.unusedVariables false` Proyectos\ES_46_RV6\ES_46_RV6.lean:1200:55: warning: this tactic is never executed Note: This linter can be disabled with `set_option linter.unreachableTactic false` Proyectos\ES_46_RV6\ES_46_RV6.lean:1200:62: warning: this tactic is never executed Note: This linter can be disabled with `set_option linter.unreachableTactic false` Proyectos\ES_46_RV6\ES_46_RV6.lean:1200:30: warning: Unused tactic linter: `assumption` does nothing Note: This linter can be disabled with `set_option linter.unusedTactic false` Proyectos\ES_46_RV6\ES_46_RV6.lean:1200:55: warning: Unused tactic linter: `ring` does nothing Note: This linter can be disabled with `set_option linter.unusedTactic false` Proyectos\ES_46_RV6\ES_46_RV6.lean:1200:62: warning: Unused tactic linter: `aesop` does nothing Note: This linter can be disabled with `set_option linter.unusedTactic false` Try this: [apply] ring_nf The `ring` tactic failed to close the goal. Use `ring_nf` to obtain a normal form. Note that `ring` works primarily in *commutative* rings. If you have a noncommutative ring, abelian group or module, consider using `noncomm_ring`, `abel` or `module` instead. Proyectos\ES_46_RV6\ES_46_RV6.lean:1292:1191: error: unsolved goals ctx : FormalContext h_P_F2 : ctx.F = ctx.dt ^ 2 + 2 * ctx.dt h_P_F3 : ctx.F = 2 * ctx.dt * (1 + 1 / 2 * ctx.dt) h_D_Lap_1 : ctx.s_PM = ctx.a + ctx.ib ∨ ctx.s_PM = ctx.a - ctx.ib h_D_Lap_2 : ctx.a = 1 / 2 h_D_Lap_3 : ctx.T_fn_2 ctx.k ctx.rho = (↑ctx.k + ctx.rho) * ctx.lambda ∨ ctx.T_fn_2 ctx.k ctx.rho = (↑ctx.k - ctx.rho) * ctx.lambda h_D_Lap_4 : ctx.Pow_Real ctx.e ctx.ibT = 1 ∨ ctx.Pow_Real ctx.e (-ctx.ibT) = 1 h_D_Lap_5 : ctx.bT = 2 * Real.pi h_D_Lap_6 : ctx.b_fn_2 ctx.k ctx.rho = 2 * Real.pi / ((↑ctx.k + ctx.rho) * ctx.lambda) ∨ ctx.b_fn_2 ctx.k ctx.rho = 2 * Real.pi / ((↑ctx.k - ctx.rho) * ctx.lambda) h_D_Lap_7 : ctx.rho = 0 h_D_Lap_8 : ctx.b_k = 2 * Real.pi / (↑ctx.k * ctx.lambda) h_D_Lap_9 : ctx.Z_VED_to_Lap = {x | ∃ k ∈ {x | 0 < x}, x = ↑1 / ↑2 + ctx.i * (↑2 * ↑Real.pi / (↑↑k * ↑ctx.lambda)) ∨ x = ↑1 / ↑2 - ctx.i * (↑2 * ↑Real.pi / (↑↑k * ↑ctx.lambda))} ⊢ ctx.Z_VED_to_Lap ⊆ {s | s.re = 1 / 2} Proyectos\ES_46_RV6\ES_46_RV6.lean:1303:130: warning: Variable name `h_D_Lap` is not explicitly referenced. Hint: The binding can be removed (if unused) or named `_` (if used implicitly). Alternatively, prefix the name with `_` to silence this warning: [apply] _h_D_Lap Note: This linter can be disabled with `set_option linter.unusedVariables false` ES_46_RV6.derive_T_RIEMANN (ctx : ES_46_RV6.FormalContext) (h_T_ISO : ∃ h, (∀ (x_iso : ↑ctx.U_VED_rho), ↑(h x_iso) = ctx.f_fn_1 ↑x_iso) ∧ (∀ (z_iso : ↑ctx.U_Rim_rho), ↑(h.symm z_iso) = ctx.f_inv_fn_1 ↑z_iso) ∧ (∀ x_all ∈ ctx.U_VED_rho, ctx.rho_R_fn_1 (ctx.f_fn_1 x_all) = ctx.rho_VED_fn_1 x_all) ∧ ∀ z_all ∈ ctx.U_Rim_rho, ctx.rho_VED_fn_1 (ctx.f_inv_fn_1 z_all) = ctx.rho_R_fn_1 z_all) (h_P_RHO_ISO : (∀ x_all ∈ ctx.U_VED_rho, ctx.rho_R_fn_1 (ctx.f_fn_1 x_all) = ctx.rho_VED_fn_1 x_all) ∧ ∀ z_all ∈ ctx.U_Rim_rho, ctx.rho_VED_fn_1 (ctx.f_inv_fn_1 z_all) = ctx.rho_R_fn_1 z_all) (h_P_RIM_S : ∀ z ∈ ctx.U_Rim, ES_46_RV6.Derived_Stable_Rim ctx z ↔ ctx.rho_R_fn_1 z = 0) (h_P_Z : ∀ z ∈ ctx.Z_Rim_nt, ctx.zeta z = 0 ∧ ctx.rho_R = ctx.rho_VED) (h_D_rho_R : (0 < ctx.a ∧ ctx.a < 1) ∧ (0 ≤ ctx.rho_R ∧ ctx.rho_R < 1 / 2) ∧ ctx.a = 1 / 2 + ctx.varepsilon * ctx.rho_R ∧ (ctx.z_varepsilon_PM = 1 / 2 + ctx.varepsilon * ctx.rho_R + ctx.ib ∨ ctx.z_varepsilon_PM = 1 / 2 + ctx.varepsilon * ctx.rho_R - ctx.ib) ∧ ctx.rho_R = |ctx.z.re - 1 / 2|) (h_P_VR_rho : ctx.rho_VED = ctx.rho_R ∧ ctx.rho_R = |ctx.a - 1 / 2|) (h_D_Rim : (ctx.z = ↑ctx.a + ↑ctx.ib ∨ ctx.z = ↑ctx.a - ↑ctx.ib) ∧ (ctx.zeta ctx.s = ctx.InfiniteSum_Nat_Complex 1 fun n => 1 / ctx.Pow_Complex (↑n) ctx.s) ∧ ctx.s = 1 ∧ ctx.Z_Rim_triv = {x | ∃ m ∈ {x | 0 < x}, x = -2 * ↑m} ∧ ctx.Z_Rim_nt = {z | (z ∈ Set.univ ∧ ctx.zeta z = 0) ∧ 0 < z.re ∧ z.re < 1} ∧ ((ctx.z = ↑ctx.a + ↑ctx.ib ∨ ctx.z = ↑ctx.a - ↑ctx.ib) ∧ 0 < ctx.a ∧ ctx.a < 1) ∧ ctx.a = 1 / 2) (z : ℂ) : z ∈ ctx.Z_Rim_nt → z.re = 1 / 2 FIN [Lean ES_46_RV6.lean]: FALLO, codigo 1, duracion 578.5 s. 2026-09-26 16:33:46,671 - Demuestra - ERROR - Validacion Lean terminada con 1 archivo(s) fallido(s). DEMOSTRACION FALLIDA: Lean encontro errores en ES_46_RV6.lean. Alcance: se rechaza el intento Lean actual, no la teoria. Una refutacion exige contradiccion o contraejemplo demostrados. Revisar: los mensajes anteriores, con archivo, linea y columna. Validacion Lean terminada con errores: - ES_46_RV6.lean: DEMOSTRACION FALLIDA, codigo 1 Validacion global terminada con errores: - ES_46_RV6: DEMOSTRACION FALLIDA, codigo 1