wˈʌn kˈɜːv, sˈiː wˈʌnhˈʌndɹɪd sˈɪksti ˈeɪt, ɡˈɪvz ɡˈælwɑː ɡɹˈuːp pˌiːˌɛsˈɛl tˈuː,sˈɛvən fɹʌm ɐ pˌɑːlɪnˈoʊmɪəl ʌv dᵻɡɹˈiː sˈɛvən, ænd ðɪ ˈʌðɚ, sˈiː wˈʌn θˈaʊzənd θɹˈiːhˈʌndɹɪd fˈoːɹɾi fˈoːɹ, ɡˈɪvz ɡˈælwɑː ɡɹˈuːp ˌeɪˈɛl ˈeɪt, ðə sˌɛmɪdᵻɹˈɛkt pɹˈɑːdʌkt əvə tˈuːˌɛlɪmˈɛntɚɹi ɡɹˈuːp ʌv ˈɔːɹdɚɹ ˈeɪt ˈæktᵻd ˌɔn baɪ pˌiːˌɛsˈɛl tˈuː, sˈɛvən, ɡˈɪvɪŋ ɐ tɹˈænsᵻtˌɪv pˌɜːmjuːtˈeɪʃən sˈʌbɡɹuːp ʌvðə sɪmˈɛtɹɪk ɡɹˈuːp ˌɔn ˈeɪt ɹˈuːts ʌv ˈɔːɹdɚ wˈʌn θˈaʊzənd θɹˈiːhˈʌndɹɪd fˈoːɹɾi fˈoːɹ.
One curve, C168, gives Galois group PSL(2,7) from a polynomial of degree seven, and the other, C1344, gives Galois group AL(8), the semidirect product of a 2-elementary group of order eight acted on by PSL(2, 7), giving a transitive permutation subgroup of the symmetric group on eight roots of order 1344.