  F. Gross conjectured that any meromorphic solution of the Fermat Cubic
$F_3\colon\ x^3+y^3=1$ are elliptic functions composed with entire functions.
The conjecture was solved affirmatively first by I. N. Baker who found explicit
formulas of those elliptic functions and later F. Gross gave another proof
proving that in fact one of them uniformize the Fermat cubic. In this paper we
give an alternative proof of the Baker and Gross theorems. With our method we
obtain other analogous formulas. Some remarks on Fermat curves of higher degree
is given.
