On x³ + y³ + z³ = 3μxyz and Jacobi polynomials

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1. [1] H. Bateman, Higher Transcendental Functions, Vol. 2, McGraw-Hill, 1953. 
2. [2] R. Courant and D. Hilbert, Methods of Mathematical Physics, Vol. 1, Interscience, 1953. Zbl0051.28802
3. [3] R. Hartshorne, Algebraic Geometry, Graduate Texts in Math. 52, Springer, 1977. 
4. [4] T. Honda, On the theory of commutative formal groups, J. Math. Soc. Japan 22 (1970), 213-246. Zbl0202.03101
5. [5] T. Honda, Two congruence properties of Legendre polynomials, Osaka J. Math. 13 (1976), 131-133. Zbl0345.12101
6. [6] J. P. Serre, Sur la topologie des variétés algébriques en caractéristique p, in: Œuvres, Vol. 1, 38, 501-530. 
7. [7] J. H. Silverman, The Arithmetic of Elliptic Curves, Graduate Texts in Math. 106, Springer, 1986. 
8. [8] N. Yui, Jacobi quartics, Legendre polynomials and formal groups, in: Elliptic Curves and Modular Forms in Algebraic Topology, Lecture Notes in Math. 1326, Springer, 1988, 182-215.