How I categorize a features?
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Hi! I have a dataset like the histogram here: with some data around 0, some other around 1, 2, 3, 4 and 5.
I would like to make the features categorical as the amount at witch are they roughly equal in value.
This is the histogram of the features:
Please help me
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the cyclist
2022-5-14
编辑:the cyclist
2022-5-14
Do you mean that you have numerical values, and you want to treat those as categorical instead? You can convert numeric to categorical using the categorical function.
x = 1:5
c = categorical(x)
You said "roughly" equal in value, so maybe you need to do some rounding first?
x = [1.1 2.2 2.9 3.8 5.1]
c = categorical(round(x))
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the cyclist
2022-5-14
When I wrote this answer, I hadn't noticed that your values are not 1,2,3,4,5, but rather 10^-3 times that. So, you'll need to round differently:
x = [1.1 2.2 2.9 3.8 5.1]*1.e-3
rx = round(x,3)
c = categorical(rx)
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Image Analyst
2022-5-14
You can add a tiny bit of noise then recompute the histogram edges such that the bins will be equal percentages (heights). Like this:
data = [zeros(1, 1580), ones(1, 50), 2*ones(1, 70), 2*ones(1, 50), 3*ones(1, 40), 4*ones(1, 25), 4.7*ones(1, 10)]/1000;
subplot(2, 1, 1);
[counts, edges] = histcounts(data);
bar(edges(1:end-1), counts);
grid on;
title('Uneven Bars', 'FontSize', 20);
% Now add a tiny bit of noise and sort
noisyData = data + 0.000001 * rand(size(data));
sortedData = sort(noisyData);
% Get cdf
c = cumsum(sortedData);
c = rescale(c, 0, 100); % Convert to percent.
% Find 6 bins
numBins = 6;
indexes = round(linspace(1, length(data), numBins+1))
edges2 = sortedData(indexes)
subplot(2, 1, 2);
counts2 = histcounts(noisyData, edges2)
bar(edges2(1:end-1), counts2);
grid on;
title('Even Bars', 'FontSize', 20);
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the cyclist
2022-5-14
I'll point out here that @Image Analyst seems to have interpreted your phrase "as the amount at witch are they roughly equal in value" to mean you want the bar heights to be equal.
I interpreted that differently, and took it to to mean that you wanted your data values to be equal (rather than "roughly equal"), which is why our two approaches are very different.
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