English
If two sets are almost everywhere equal with respect to μ, then their real measures coincide: μ.real s = μ.real t.
Русский
Если два множества равны почти повсюду относительно μ, то их вещественные меры равны: μ.real s = μ.real t.
LaTeX
$$$ s =_{\\text{ae}}^{\\mu} t \\quad \\Rightarrow \\quad \\mu.real s = \\mu.real t $$$
Lean4
/-- If two sets are equal modulo a set of measure zero, then `μ.real s = μ.real t`. -/
theorem measureReal_congr (H : s =ᵐ[μ] t) : μ.real s = μ.real t := by simp [Measure.real, measure_congr H]