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22h
revised How to return multiple types in APIFunction?
added other method which delivers a URL of the image
22h
answered How to return multiple types in APIFunction?
1d
comment How to return multiple types in APIFunction?
You should probably return a JSON object in that case.
1d
comment Plot for function that calculated direct with while, but is piecewise
Why are you multiplying two Print functions?
1d
comment Hyperlinks not preserved when saving in PDF format in MMA V10
I can't seem to reproduce this anymore in 10.4 (Windows).
Apr
25
answered Return a sentence with numerical values
Apr
25
answered Enforce monotonicity in a list
Apr
22
comment Exporting sharp corners in Bézier curves to pdf
On Windows (with M- 10.4) the arrow is blunted in the front end
Apr
22
comment Exporting sharp corners in Bézier curves to pdf
I heavily suspect this might be OS dependent. Also what version of Mathematica are you using?
Apr
22
comment Unexpected imaginary term in the asymptotic expansion of DawsonF
FunctionExpand[DawsonF[x]] probably gives a bit of a clue
Apr
14
comment Reading data from Google Docs
it likely would
Apr
14
comment Reading data from Google Docs
Mainly that it shows how one could programmatically access these documents. You would just need to get the "id" and "token". The URL is put in the first URLFetch is really made up of pieces and one can take advantage of that.
Apr
13
comment How to calculate a continuous function once and access values later?
FunctionsThatRememberValuesTheyHaveFound
Apr
12
revised Reading data from Google Docs
broke down the URL
Apr
12
answered Reading data from Google Docs
Mar
24
comment Why is the square of a differential operator not evaluated automatically?
true, what result do you want for py[py[f[x,y]]?
Mar
24
comment Why is the square of a differential operator not evaluated automatically?
I would do something like this: py = (I h D[#, y] - x &)
Mar
23
revised Why does ExpandAll not work within a symbolic sum?
added 36 characters in body
Mar
23
answered Why does ExpandAll not work within a symbolic sum?
Mar
17
comment Getting rid of sub-exponential terms in an asymptotic expansion for a modified Bessel function
Does this help: ComplexExpand[Series[BesselI[n, 2 z], {z, \[Infinity], 2}]] /. Exp[a_ z] /; a < 0 :> 0? It might be too "aggressive" in simply treating z as real.