`BookProof.OdeUnitaryFlow.odeKoop_conj_mul` (t : ℝ) (ρ ψ : ℝ → ℂ) (x : ℝ) (hx : x ∈ flowDom t) : odeKoop t (fun y => ρ y * odeKoop (-t) ψ y) x = ρ (mob t x) * ψ x

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`BookProof.OdeUnitaryFlow.odeKoop_conj_mul` (t : ℝ) (ρ ψ : ℝ → ℂ) (x : ℝ) (hx : x ∈ flowDom t) : odeKoop t (fun y => ρ y * odeKoop (-t) ψ y) x = ρ (mob t x) * ψ x · Prove2Me