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Wolfram Mathematica James: I checked with Technical Support and they said you can get around the issue by setting WorkingPrecision for the Plot: Plot[(1 + 3/x + 5/(x2))^x, {x, 10, 1010}, WorkingPrecision -> 15] Hope this works! Thanks!
Wolfram Mathematica Armin: Technical Support said that they emailed you an answer. I just wanted to follow up and see if it was what you needed. Thanks!
Wolfram Mathematica Charles: With the changes to Facebook, the questions now appear on the "Just Fans" part of the Wall and the answers tend to go to the "Wolfram Mathematica" part of the wall. Thanks!
Wolfram Mathematica
Jeff: Technical Support says that the problem you describe has been fixed in 7.0.1. In[107]:= fun[i_]:=Sum[Subscript[a,n][t]+b[t],{n,1
Wolfram Mathematica Ryan: AspectRatio or maybe ImageSize option might help? Check the Documentation Center's AspectRatio and ParametricPlot under Options> AspectRatio. Thanks!
Wolfram Mathematica Afshin: Ah. Well, if no one posts a good answer for you here, feel free to email support@wolfram.com for more help. Hope it comes together for you soon. Thanks!
Wolfram Mathematica
is excited about the post at http://blog.wolfram.com/2009/03/05/wolfr
Wolfram Mathematica
Afshin: Thanks for the note. Technical Support says you might want to try the function called GraphPlot:
http://reference.wolfram.com/mathematica
This function can accept adjacency matrix and plot it. For more information about drawing graph, please refer the following tutorial page:
http://reference.wolfram.com/mathematica
Also there are many demonstration related networks (you might be interested in) in Wolfram Demonstration site:
http://demonstrations.wolfram.com/search
it.y=0
Thank you!
Wolfram Mathematica Boris: We will look into a forum. Thanks for the great idea!
Wolfram Mathematica
Afshin: I checked with Technical Support again for you. Here's the answer I got back:
There might be various ways to do this. I will show two examples here:
First one is by using Apply,Map, and And:
myFunc2[myList_, subList_] :=
If[Apply[And, MemberQ[myList, #] & /@ subList], True, False]
The second one is by using Complement (it's shorter):
myFunc3[myList_, subList_] :=
If[Complement[subList, myList] == {}, True, False]
In[34]:= myFunc[{a,a,a,b,b},{a,d}]
Out[34]= False
In[35]:= myFunc2[{a,a,a,b,b},{a,d}]
Out[35]= False
In[36]:= myFunc3[{a,a,a,b,b},{a,d}]
Out[36]= False
In[37]:= myFunc[{a,a,a,b,b},{a,a}]
Out[37]= True
In[38]:= myFunc2[{a,a,a,b,b},{a,a}]
Out[38]= True
In[39]:= myFunc3[{a,a,a,b,b},{a,a}]
Out[39]= True
Hope this helps. Please let me know if you need anything else. Thanks!
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Wolfram Mathematica Stephen Wolfram discusses the Quest for Computable Knowledge: http://blog.wolfram.com/2009/06/29/steph