nˈoʊɾɪs ðə stɹˈaɪkɪŋ sˌɪmɪlˈæɹᵻɾi bᵻtwˌiːn ðɪs stˈeɪtmənt ænd ðə dʒˈɛnɚɹəlˌaɪzd stˈoʊks θˈiəɹəm, wˌɪtʃ sˈɛz ðætðɪ ˈɪntᵻɡɹəl ʌv ˌɛni kəmpˈæktli səpˈoːɹɾᵻd dˌɪfɚɹˈɛnʃəl fˈɔːɹm ˌoʊvɚ ðə bˈaʊndɚɹi ʌv sˌʌm ˈoːɹiəntəbəl mˈænɪfˌoʊld ɪz ˈiːkwəl tə ðɪ ˈɪntᵻɡɹəl ʌv ɪts ɛkstˈɪɹiɚ dᵻɹˈɪvətˌɪv ˌoʊvɚ ðə hˈoʊl ʌv , ˈaɪ.ˈiː.,
Notice the striking similarity between this statement and the generalized Stokes’ theorem, which says that the integral of any compactly supported differential form  over the boundary of some orientable manifold  is equal to the integral of its exterior derivative  over the whole of , i.e.,