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J. Cody's Fortran implementation from 1987\n   * ( https://www.netlib.org/specfun/erf ). See the AMS publication\n   * \"Rational Chebyshev Approximations for the Error Function\" by W. J. 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J. Cody's Fortran77 implementation to denote sqrt(pi)\n * @constant\n */\n\nvar SQRPI = 5.6418958354775628695e-1;\n/**\n * Coefficients for each term of the numerator sum (p_j) for each approximation\n * interval (see W. J. Cody's paper for more details)\n * @constant\n */\n\nvar P = [[3.16112374387056560e00, 1.13864154151050156e02, 3.77485237685302021e02, 3.20937758913846947e03, 1.85777706184603153e-1], [5.64188496988670089e-1, 8.88314979438837594e00, 6.61191906371416295e01, 2.98635138197400131e02, 8.81952221241769090e02, 1.71204761263407058e03, 2.05107837782607147e03, 1.23033935479799725e03, 2.15311535474403846e-8], [3.05326634961232344e-1, 3.60344899949804439e-1, 1.25781726111229246e-1, 1.60837851487422766e-2, 6.58749161529837803e-4, 1.63153871373020978e-2]];\n/**\n * Coefficients for each term of the denominator sum (q_j) for each approximation\n * interval (see W. J. 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