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8:54 AM
@b3m2a1 Can you let me know when you rebuild the paclet server data?
 
 
1 hour later…
10:05 AM
If anyone is feeling up for helping me write unit tests for IGraph/M, let me know! At this point it is very easy to do this, but there's also a lot of work.
 
 
2 hours later…
11:59 AM
Hi all, trying to solve a sizeable system of non-linear equations
It keeps nagging me about how it can't find a solution
Given the parameters for Precision and Accuracy goal within MaxIterations iterations
I've tried being patient and changing MaxIterations to again, sizeable numbers to no avail
I've tried changing $MinPrecision to high precision to see if that would change anything, it didn't
I reran my calculations many times to see if my system of equations made sense, I simply cannot fault the expression I entered. It's correct
 
@b3m2a1 Thanks for the post on your Workbench -> SimpleDocs converter mathematica.stackexchange.com/questions/195136/….
I tried it out, but SimpleDocs@
"FromWorkbench"[
"~/github/EcoEvo/EcoEvo/Documentation/English/ReferencePages/\
Symbols/FindEcoEvoEq.nb", "Directory" -> "~/Desktop/EcoEvo"]; gave an error
SimpleDocs::SimpleDocs: Save location FileNameJoin[{FileNameJoin[{FileNameJoin[{None,project,docs}],content,ref}],FindEcoEvoEq.nb}] is invalid
Was there something I should've done first?
 
 
10 hours later…
9:56 PM
Can someone tell me how to plot the integral of -W(-ln(x))/(ln(x))?
where W is the Lambert W function
 
10:12 PM
um guys?
help plz?
 
10:50 PM
would appreciate any code
 
11:19 PM
@Szabolcs Will do
@ChrisK Hmm... means the project directory isn't getting set appropriately. Let me download the repo and check what's up.
 
11:34 PM
@ChrisK Ohhh I figured it out. The target directory needs to exist first. So just CreateDirectory["~/Desktop/EcoEvo"] first.
 
11:54 PM
`Plot[Quiet@NIntegrate[-LambertW[-Log[y]]/Log[y], {y, .1, x}], {x, .5,
1.5}]`
Pick the bounds of your choice. There's no analytic form for the integral so you gotta do it numerically.
Alternately you can try something like:
With[{series = Series[-LambertW[-Log[x]]/Log[x], {x, .1, 20}]},
 Plot[Evaluate[Integrate[Normal@series, x]], {x, .1, 1.5}]
 ]
If you're down to have the a series approximation, although it will behave worse and might not be faster to obtain
 

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