R.<x> = PowerSeriesRing(RR)
p(x) = taylor(log(1 + erf(x)), x, 0.0, 10)
p().simplify()
gives me a polynomial in x but the coefficients are not fully evaluated numerically.
How can I obtain this polynomial in this form? Thx Jan
p is a symbolic expression:
sage: p.parent()
Callable function ring with argument x
sage: type(p)
<type 'sage.symbolic.expression.Expression'>
If you want an element of R, you should convert it:
sage: R(p)
0.000000000000000 + 1.12837916709551*x - 0.636619772367581*x^2 + 0.102772603301940*x^3 + 0.0191284470090363*x^4 - 0.000209194640314060*x^5 - 0.00169620593157420*x^6 - 0.000590123056121359*x^7 - 0.0000258690355130820*x^8 + 0.0000645183422026163*x^9 + 0.0000297780450524763*x^10
sage: R(p).parent()
Power Series Ring in x over Real Field with 53 bits of precision
If you want a polynomial over RR, you should do:
sage: R.<x> = PolynomialRing(RR)
sage: R(p)
0.0000297780450524763*x^10 + 0.0000645183422026163*x^9 - 0.0000258690355130820*x^8 - 0.000590123056121359*x^7 - 0.00169620593157420*x^6 - 0.000209194640314060*x^5 + 0.0191284470090363*x^4 + 0.102772603301940*x^3 - 0.636619772367581*x^2 + 1.12837916709551*x
Asked: 2016-03-10 13:27:52 +0200
Seen: 266 times
Last updated: Mar 10 '16
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