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I have a table of real numbers and want to format a Grid such that the headlines are centered and the contents are aligned at the decimal point. MWE:

data = Table[RandomReal[{1, 100}], {i, 1, 5}, {j, 2}]

headers:

columns = {"one", "two"};

Rows:

rowsLabels = StringJoin["R", ToString[#]] & /@ Range[5]
rows = Flatten /@ ({rowsLabels, data}\[Transpose])

Table:

tab = Join[{Prepend[columns, "Text "]}, rows]

Then

Grid[tab, 
 Dividers -> {{2 -> True}, {2 -> True}},
 Alignment -> {{Left, Center, Center}, {{Left, ".", "."}}, Baseline}]

delivers:

enter image description here

and

Grid[tab, 
 Dividers -> {{2 -> True}, {2 -> True}},
 Alignment -> {{{Left, Center, Center}, {Left, ".", "."}}, Baseline}]

delivers:

enter image description here

So the second columns is fine, but the first not. Can anyone give me a hint on how I can achieve the desired result.

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1 Answer 1

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It looks like using a list specification doesn't work for this. Instead, you can use the 3 element list form of Alignment:

Grid[tab, Alignment->{{Left,".","."},Baseline, {{1,1},{1,3}}->Center}]

enter image description here

Alternatively, you could use Item to override the headers:

Grid[
    MapAt[Item[#, Alignment->Center]&, tab, {1, All}],
    Alignment->{{Left, ".", "."}, Baseline}
]

enter image description here

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  • $\begingroup$ Thank your for this solution, the second one is the one which is very clear to me (one rule - override the headers). $\endgroup$
    – mgamer
    May 10, 2018 at 19:05
  • $\begingroup$ It seems to me that the documentation you point to for the three-argument form suggests the 3rd argument would be {{1, 1} -> Center, {1, 2} -> Center, {1, 3} -> Center}}. Should I be able to deduce from this that {{1, 1}, {1, 3}} -> Center} will work? If not, what is the actual documentation? $\endgroup$
    – Alan
    May 10, 2018 at 21:30
  • 1
    $\begingroup$ @Alan The Alignment docs are a bit sparse on this topic. If you look at one of the other options, e.g., Frame, you will see an example of the syntax I used. $\endgroup$
    – Carl Woll
    May 10, 2018 at 21:54

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