First bit from the foreword of Andrew Wiles' Reckoning of Fermat's Last.
Quote:
A wheel-shadow's edge over Q is said to bend back if it has an ending skin by an edge bending back in the shape Xo(N). Any such (wheel-shadow) edge has its mark where its Hasse-Weil zed rimewile has an ongoing unwhelming and fulfills a working likening of the standard kith. If a wheel-shadow's edge over Q with a given j-fastener bends back then it is easy to see that all wheel-shadow's edges with the same j-fastener bend back (which we can then say that the j-fastener bends back.) A well-known guess which grew out of the work of Shimura and Taniyama in the 1950s and 1960s says that every wheel-shadow's edge over Q bends back. However, it only became widely known through it's forlaying in another reckoning of Weil in 1967 (as a game for the reader!), in which, moreover, Weil gave forefindling hints for the guess. Although it had been shown rimewise that in many setups, before the outcomes told in this writing, it had only been known that an ending tally of j-fasteners bended back.