Revision history [back]
 | 1 | initial version |
This is something relatively new to Sage, via Maxima. See this Maxima devel post for details.
What this means is that we have yet to implement this conversion in Sage - not surprising, since it doesn't seem to be in Ginac. (In fact, erf doesn't even seem to be in Ginac!)
However, it is in mpmath.
sage: e^(sqrt(2)*RR(mpmath.erfinv(1/2))).n()
1.96303108415826
Unfortunately, it was extremely difficult to get this to work right. There are two things we need to do for this.
- Have a symbolic inverse erf function, which we do not yet have.
Make a
._sage_()method for mpmath numbers, or make it easier to figure out how to get them symbolic. There is also no.n()method. I shouldn't have to to this if I forgetRR!sage: e^(sqrt(2)*sage.libs.mpmath.all.mpmath_to_sage(mpmath.erfinv(1/2),53)).n()
1.96303108415826
This reminds me that askbot has still not fixed the issue of formatting after bullets (which, to be fair, was upstream from them...)
| | 2 | No.2 Revision |
This is something relatively new to Sage, via Maxima. See this Maxima devel post for details.
What this means is that we have yet to implement this conversion in Sage - not surprising, since it doesn't seem to be in Ginac. (In fact, erf doesn't even seem to be in Ginac!)
However, it is in mpmath.
sage: e^(sqrt(2)*RR(mpmath.erfinv(1/2))).n()
1.96303108415826
Unfortunately, it was extremely difficult to get this to work right. the typical beginning user might not know the RR trick. There are two things we need to do for this.
- Have a symbolic inverse erf function, which we do not yet have.
Make a
._sage_()method for mpmath numbers, or make it easier to figure out how to get them symbolic. There is also no.n()method. I shouldn't have to to this if I forgetRR!sage: e^(sqrt(2)*sage.libs.mpmath.all.mpmath_to_sage(mpmath.erfinv(1/2),53)).n()
1.96303108415826
This reminds me that askbot has still not fixed the issue of formatting after bullets (which, to be fair, was upstream from them...)
