import Mathlib

/- Original: H = µ10 B), while boundary conditions are naturally expressed with the inclusion map i : ∂Ω → Ω and its pullback action on forms -/
theorem eq_2a1f22b692aa87c9 (B : ℕ) (H : ℕ) (action : ℕ) (are : ℕ) (boundary : ℕ) (conditions : ℕ) (expressed : ℕ) (forms : ℕ) (i : ℕ) (inclusion : ℕ) (its : ℕ) (map : ℕ) (naturally : ℕ) (on : ℕ) (pullback : ℕ) (the : ℕ) (while : ℕ) (µ10 : ℕ) (Ω : ℕ) : H = µ10 B), while boundary conditions are naturally expressed with the inclusion map i : ∂Ω → Ω ∧ its pullback action on forms := by
  omega

