lemma
proved
term proof
hbar_derived_pos
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formal statement (Lean)
112lemma hbar_derived_pos (τ G_val c_val : ℝ) (hτ : 0 < τ) (hG : 0 < G_val) (hc : 0 < c_val) :
113 0 < hbar_derived τ G_val c_val := by
proof body
Term-mode proof.
114 unfold hbar_derived
115 apply div_pos _ hG
116 exact mul_pos (mul_pos Real.pi_pos (pow_pos hc 5)) (sq_pos_of_pos hτ)
117
118/-- **Theorem**: hbar_derived tau0 G_codata c_codata = hbar_codata -/
depends on (8)
Lean names referenced from this declaration's body.
-
tau0
in IndisputableMonolith.Compat.Constants
decl_use
-
tau0
in IndisputableMonolith.Constants
decl_use
-
c_codata
in IndisputableMonolith.Constants.Derivation
decl_use
-
G_codata
in IndisputableMonolith.Constants.Derivation
decl_use
-
hbar_codata
in IndisputableMonolith.Constants.Derivation
decl_use
-
hbar_derived
in IndisputableMonolith.Constants.Derivation
decl_use
-
tau0
in IndisputableMonolith.Constants.Derivation
decl_use
-
hbar_derived
in IndisputableMonolith.RRF.Foundation.Constants
decl_use