ðə zˈiəɹoʊz ʌvðə dʒənˈɛɹɪk dˈʌbəljˌuː ˌɔn ˈɛs kˌɔːɹɪspˈɑːndz baɪdʒˈɛktɪvli tə ðə nˈʌmbɚz ʌv lˈaɪnz ˌɪntʊ ðə smˈuːð kjˈuːbɪk sˈɜːfɪs ˌɪntɚsˈɛkʃən ʌv dˈʌbəljˌuː ˈiːkwəlz zˈiəɹoʊ ænd ˈɛf, ðˈɛɹfoːɹ wiː ɹᵻkˈʌvɚ ðætðə sˈɛkənd tʃˈɜːn klˈæs ʌv ˈɛs ˈiːkwəlz twˈɛnti sˈɛvən.
The zeros of the generic w on S corresponds bijectively to the numbers of lines into the smooth cubic surface intersection of {w=0} and F, therefore we recover that the second Chern class of S equals 27.