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(2) Wl + 2 + 2?3 = ?In this note, these three functions will be evaluated, also to 16D, for the case of rhombic primitive period-parallelogram. Two methods of evaluation are given. One is similar to that described previously [1] and the other is in terms of Jacobian Theta functions. As no generality is lost, here the double periods are represented by 2X1 = 1 and 2CO2 = I + ci, where c is a positive real quantity. It is known that these three functions form a set of distinct roots of the following cubic [2], (3) x3(15f4)x (35o-6) = 0 where, in the case under consideration,

Evaluation at half periods of Weierstrass’ elliptic function with rectangular primitive period parallelogram