 | 1 | initial version |
we know the integration of
1/(a^b+1)
with respect to a is going to get
2F1(1,1/a,1+1/a,-a^x)
where 2f1 is hypogeometric function. However, once we to that in sage, it is not possible to get results
sage: integrate(1/(x^b+1),x)
integrate(1/(x^b + 1), x)
hope this can be fixed up latter or have some alternative way to work around.
| | 2 | No.2 Revision |
we know the integration of
1/(a^b+1)
with respect to a is going to get
2F1(1,1/a,1+1/a,-a^x)
where 2f1 is hypogeometric function. However, once we to that in sage, it is not possible to get results
sage: integrate(1/(x^b+1),x)
integrate(1/(x^b + 1), x)
hope this can be fixed up latter or have some alternative way to work around.
| | 3 | No.3 Revision |
we know the integration of
1/(a^b+1)
with respect to a is going to get
2F1(1,1/a,1+1/a,-a^x)
where 2f1 is hypogeometric function. However, once we to that in sage, it is not possible to get results
sage: integrate(1/(x^b+1),x)
integrate(1/(x^b + 1), x)
hope this can be fixed up latter or have some alternative way to work around.
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