ɪɾ ɪz θˈɔːt ðɪ ˈoʊnli ɹˈæʃənəl pˈɔɪnts ˌɔn ɪt kˌɔːɹɪspˈɑːnd tə pˌɑːlɪnˈoʊmɪəlz ˈɛks ˈeɪt plˈʌs sˈɪkstiːn ˈɛks plˈʌs twˈɛnti ˈeɪt, ˈɛks ˈeɪt plˈʌs fˈaɪvhˈʌndɹɪd sˈɛvənti sˈɪks ˈɛks plˈʌs wˈʌn θˈaʊzənd ˈeɪt, nˈaɪntiːn θˈaʊzənd fˈoːɹhˈʌndɹɪd fˈɪfti θɹˈiː ˈɛks ˈeɪt plˈʌs nˈaɪntiːn ˈɛks plˈʌs tˈuː wˌɪtʃ hæv ɡˈælwɑː ɡɹˈuːp ˌeɪˈɛl ˈeɪt, ænd ˈɛks ˈeɪt plˈʌs θɹˈiːhˈʌndɹɪd twˈɛnti fˈoːɹ ˈɛks plˈʌs fˈaɪvhˈʌndɹɪd sˈɪksti sˈɛvən, wˌɪtʃ kˈʌmz fɹʌm tˈuː dˈɪfɹənt ɹˈæʃənəl pˈɔɪnts ænd hɐz ɡˈælwɑː ɡɹˈuːp pˌiːˌɛsˈɛl tˈuː, sˈɛvən ɐɡˈɛn, ðɪs tˈaɪm æz ðə ɡˈælwɑː ɡɹˈuːp əvə pˌɑːlɪnˈoʊmɪəl ʌv dᵻɡɹˈiː ˈeɪt.
It is thought the only rational points on it correspond to polynomials x8+16x+28, x8+576x+1008, 19453x8+19x+2 which have Galois group AL(8), and x8+324x+567, which comes from two different rational points and has Galois group PSL(2, 7) again, this time as the Galois group of a polynomial of degree eight.