1 | initial version |
You can define the RealBallField
(that uses Arb as backend) with:
sage: R = RealBallField()
Then you can use some Arb functions as methods of R
:
sage: R.pi()
[3.141592653589793 +/- 5.61e-16]
2 | No.2 Revision |
You can define the RealBallField
(that uses Arb as backend) with:
sage: R = RealBallField()
Then you can use some Arb functions as methods of R
:
sage: R.pi()
[3.141592653589793 +/- 5.61e-16]
You can read more on the documentation for the real ball field and the complex ball field.
3 | No.3 Revision |
You can define the RealBallField
(that uses Arb as backend) with:
sage: R = RealBallField()
Then you can use some Arb functions as methods of R
:
sage: R.pi()
[3.141592653589793 +/- 5.61e-16]
You can read more on the documentation for the real ball field and the complex ball field.
[edit] Basic algebraic operations:
sage: x = R.pi()
sage: y = R.euler_constant()
sage: x + y
[3.718808318491326 +/- 6.85e-16]
sage: x * y
[1.813376492391603 +/- 9.04e-16]