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    Parametrization of Algebraic Points of Low Degrees on the Schaeffer Curve
    (2021) Fall, Moussa
    In this paper, we give a parametrization of algebraic points of degree at most $4$ over $\\mathbb{Q}$ on the schaeffer curve $\\mathcal{C}$ of affine equation : $ y^{2}=x^{5}+1 $. The result extends our previous result which describes in [5] ( Afr. Mat 29:1151-1157, 2018) the set of algebraic points of degree at most $3$ over $\\mathbb{Q}$ on this curve.