I am trying to show the legend with a ColorData for a discrete Fourier transform coefficient table.

Here's a sample data table:


The MatrixPlot of the above data is as such:


enter image description here

The MatrixPlot with ColorData (as in the help manual at PlotLegends/ref/ShowLegend) is as follows:

  BaseStyle -> {FontWeight -> "Plain", 
    FontSize -> 25}], {ColorData["TemperatureMap"][1 - #1] &, 20, 
  "-1", "1", LegendPosition -> {1.1, -.4}}

Obviously, changing the "-1", "1" would change the limits on the legend. How should I have the maximum and the minimum of f show up instead of the non-sensical (for this case) 1 and -1?

enter image description here

I tried changing the ShowLegend to

MatrixPlot[f, BaseStyle->{FontWeight->"Plain",FontSize->25}],

but to no avail.

I have looked around and there has to be an easier way out than this dissertation!

  • $\begingroup$ It seems the labels need to be string. ToString@Min[f], ToString@Max[f] works for me. $\endgroup$ – Meng Lu Oct 9 '12 at 15:06
  • $\begingroup$ @MengLu Will try that out. I was thinking it had to do with "string" related stuff.. $\endgroup$ – dearN Oct 9 '12 at 15:27

I modified a previous answer of mine to accept min/max values and shared it in chat a few days ago. I would recommend something along the same lines (example below). I would strongly discourage you from using the ugly monster that is PlotLegends.

Also, MatrixPlot does some internal rescaling of the data and so one-to-one correspondence with the colorbar would not make sense. I recommend using ArrayPlot instead.

colorbar[{min_, max_}, colorFunction_: Automatic, divs_: 150] := 
    DensityPlot[y, {x, 0, 0.1}, {y, min, max}, AspectRatio -> 10, 
        PlotRangePadding -> 0, PlotPoints -> {2, divs}, MaxRecursion -> 0, 
        FrameTicks -> {None, Automatic, None, None}, ColorFunction -> colorFunction

With[{opts = {ImageSize -> {Automatic, 300}, ImagePadding -> 20}, cf = "DarkRainbow"}, 
        ArrayPlot[#, ColorFunction -> cf, FrameTicks -> True, opts], 
        Show[colorbar[Through[{Min, Max}[#]], cf], opts]
] &@f

| improve this answer | |
  • 2
    $\begingroup$ re: PlotLegends : i.stack.imgur.com/tvuEr.jpg $\endgroup$ – Mr.Wizard Oct 9 '12 at 15:44
  • $\begingroup$ @Mr.Wizard The monster isn't quite uggers.... -1 to you sir... :P hehehe! $\endgroup$ – dearN Oct 10 '12 at 19:15
  • $\begingroup$ @rm-rf Thats a nice answer.. I'll speak with the folks I am collaborating with on this mini project and direct them to your answer... $\endgroup$ – dearN Oct 10 '12 at 19:16

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