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Apr
3
comment Accessing list elements by name
Very useful link. Thanks.
Apr
3
comment Accessing list elements by name
Interesting but I'm wondering whether there are any advantages over simply chem=Thread@[elements-> chemistry]; Ni/.chem ?
Mar
30
awarded  Enlightened
Mar
29
awarded  Nice Answer
Mar
29
revised Morphological Components with periodic boundary conditions
added 18 characters in body
Mar
29
revised Morphological Components with periodic boundary conditions
better explanation
Mar
29
revised Morphological Components with periodic boundary conditions
added 107 characters in body
Mar
29
comment Morphological Components with periodic boundary conditions
The procedure now checks the horizontal and vertical borders.
Mar
29
revised Morphological Components with periodic boundary conditions
horizontal dimension included
Mar
29
revised Morphological Components with periodic boundary conditions
analysis and new pics at lower resolution
Mar
29
revised Morphological Components with periodic boundary conditions
analysis and new pics at lower resolution
Mar
29
answered Morphological Components with periodic boundary conditions
Mar
29
comment Morphological Components with periodic boundary conditions
Ok. I now see it. I needed to remove the morphological components and look at the 1's and 0's to fully get the picture.
Mar
29
comment Morphological Components with periodic boundary conditions
Can you show an example of what you would like the output to look like? (even if using a smaller grid). I'm having trouble visualizing what you have in mind.
Mar
26
comment How can I close a gap in a bar chart?
Please include the data, if possible so we can reproduce your graph and inspect it.
Mar
20
awarded  Popular Question
Mar
19
comment Mathematica style (drawing cubes)
Without Cube: Coords[r_]:={#1,#2,Floor[Sqrt[r^2-#1^2-#2^2]]}&@@@With[{t=Sqrt[r^2-1]},Select[J‌​oin@@Table[{x,y},{x,t},{y,1,x}],Norm[#]<=t&]]; Cubes[r_]:=(Cuboid/@(Union@@(Permute[#,SymmetricGroup[3]]&/@Coords[r])-1));
Mar
19
comment Mathematica style (drawing cubes)
@Mr.Wizard Easy to overlook. One rarely uses the Cuboid with a single point.
Mar
19
comment Mathematica style (drawing cubes)
You can drop Cube since it serves no purpose. E.g. Graphics3D[Cuboid[{2, 3, 4}], Axes -> True] will produce a unit cube aligned with the grid.
Mar
17
revised Convert list to sequence
rolled back to a previous revision