Advanced stats ordering

Somebody has an example or tips on how to order slices by multiple columns. For example I want to order by mean loundness and max loudness and mean pitch. I feel I may have to normalize before…

It can all get a bit fiddly, although I made some abstractions for a workshop a few weeks ago that might help, linked in this post Using slice and ears.fade -> poking into buffers - #8 by weefuzzy

If you use those, then you could use fluid.buf.pool and fluid.buf.stack like:

loudness–> pool   \
                   stack 
pitch   -> pool   /

and from there into dataset?

Hi, I noticed for what I want to do I can’t use bufstats~. It’s way to slow if you have many slices. I guess it’s all this repeated buffer handling. I’m trying to calculate the stats myself currently with a js. Later I want to normalize and do distance calculations. I came up with some questions:

  1. What are the derivative values? How to calculate and what do they describe?
  2. How do I absolutely normalize skewness and kurtosis? Are they in the same unit as the feature? What is the minimum / maximum of it?(for any input) And is it linear?

Here is the script for the stats per slice output. Only kurtosis results seem to slightly differ from bufstats~ results. (Couldn’t find the actual formula on flucoma github code) Hence my question 1, I was wondering if I should add derivative calculation when I understand what it is…

outlets=2;


function get(sourcebuf, slicebuf, featbuf, featbufchan, hopsize)
{
	var source_buffer = new Buffer(sourcebuf);
	var slice_buffer = new Buffer(slicebuf);
	var feat_buffer = new Buffer(featbuf);
	
	var numOfSlices = slice_buffer.framecount();
	var onsetArr = slice_buffer.peek(0, 0, numOfSlices);
	
	
	//post ("\nnum of slices: "+ numOfSlices);
	//post("\nfeat frames: "+ feat_buffer.framecount());
	
	//for every onset 	
	for (i = 0; i < numOfSlices; i++)
	{
		
		var onsetTimeInSamples = onsetArr[i];
		var lengthInSamples; 
		if (i == numOfSlices-1)//last one
		{
			lengthInSamples = source_buffer.framecount()-onsetTimeInSamples;
		}
		else
		{
			lengthInSamples = onsetArr[i+1]-onsetTimeInSamples;
		}
		var start = ~~(onsetTimeInSamples / hopsize);
		var length = ~~(lengthInSamples / hopsize);
		
		//post ("\nslice: "+ i +" feat start: "+start+" len: "+length );
		
		var featArr = feat_buffer.peek(featbufchan, start, length);
		
		
		// skewness
		// kurtosis
		delta = 0,
		delta_n = 0,
		delta_n2 = 0,
		term1 = 0,
		N = 0,
		mean2 = 0,
		M2 = 0,
		M3 = 0,
		M4 = 0,
		sk_g = 0,
		ku_g = 0;
		
		var mean = 0;
		var minimum =  (Math.pow(2, 53) - 1);
		var maximum = -(Math.pow(2, 53) - 1);
		var stddev = 0;
		var skewness = 0;
		var kurtosis = 0;
		var median = 0;
		
		for (var j = 0 ; j < length; j++) 
		{
			var value = featArr[j];
			
			if (value > maximum) 
				maximum = value;
			if (value < minimum) 
				minimum = value;
			mean+=value;
			
			N += 1;

			delta = value - mean2;
			delta_n = delta / N;
			delta_n2 = delta_n * delta_n;

			term1 = delta * delta_n * (N-1);

			M4 += term1*delta_n2*(N*N - 3*N + 3) + 6*delta_n2*M2 - 4*delta_n*M3;
			M3 += term1*delta_n*(N-2) - 3*delta_n*M2;
			M2 += term1;
			mean2 += delta_n;
			
		}
		mean /= length;
		sk_g = Math.sqrt( N )*M3 / Math.pow( M2, 3/2 );
		ku_g = N*M4 / ( M2*M2 ) - 3;
		skewness = Math.sqrt( N*(N-1))*sk_g / (N-2);
		kurtosis = (N-1) / ( (N-2)*(N-3) ) * ( (N+1)*ku_g + 6 );
		
		//post ("  mean: "+ mean +" maximum: "+maximum+" minimum: "+minimum );
		for (var j = 0 ; j < length; j++) 
		{
			var value = featArr[j];
			
			stddev += Math.pow((value - mean),2);
			
		}
		stddev = Math.sqrt(stddev/length);
		
		featArr.sort( function(a, b){return a - b} );
		// Get the middle index:
		id = Math.floor( length / 2 );
		if ( length % 2 ) 
		{
		// The number of elements is not evenly divisible by two, hence we have a middle index:
		median = featArr[ id ];
		}
		else
			// Even number of elements, so must take the mean of the two middle values:
			median = ( featArr[ id-1 ] + featArr[ id ] ) / 2.0;
		
		outlet(1, i, mean, stddev, skewness, kurtosis, minimum, median, maximum);
	
		
	}// end loop over onsets
	
	

	
	outlet(0, "bang");
}
1 Like

Hi @11olsen,

Can you share your Max code for the bufstats~ usage? It really oughtn’t be slow at all, so I might be able to help with that, or spot a bug.

As for the questions:

  1. The derivative values are the same set of statistics calculated on the nth derivative (actually nth-order difference), i.e input[n] - input[n-1], input[n-1] - input[n-2] etc
  2. In reverse order :smiley: No, they’re not linear w/r/t the input: skewness is cubic and kurtosis quartic. They don’t, I think, have units but if you took the cube root of skewness I think you would be back in the same units the feature (beware negative values though).
    Truly absolute normalization is tricky because these quantities are to do with the statistics of a sample / population, so there isn’t a universal thing here beyond what you know about the limits of the quantity under measure, i.e. the maximum conceivable skewness would be ± the maximum range of your feature cubed. I think that would turn out to be a uselessly large range in most practical cases though, because your sample skewness is going to live in a much smaller range.
    One approach, if you’re taking lots of stats of slices anyway, would be to take statistics over the whole buffer (like a population) and use that a basis for normalizing?

Hi,

  1. Ah Ok, so it’s kind of a variance stat. And second order is the variance of the variance and so on. And how do you get n-1 for the first frame?
  2. If I fill a database with features I need fixed min and max values for normalization. Because anytime I add more data later, the min / max values could change in the database. And for distance matching I need linear (perceived) ranges for the features stats. Frequency units scaled to 0 - 1 for example make no sense, but midicents do.
    I can test a big example database for min / max values but it’s hard to test for linearity of feature/stats because I have no completely equally distributed (perceived) test input (audio slices). If I see a peak or ramp in the slice distribution over the feature It can be a mixture of an unlinear feature range and unlinear input sample distribution.

For example the loudness stats of all slices of the package’s example wavs:



While the db values reflect the perceived distribution of the slices, i can’t tell for skewness or kurtosis. The cube root only seems to shift the values.

Here’s the patcher. at the top load a soundfile > 2 min. When finished at the bottom you can see the slower method to get the slice stats with the bufstats~ external.

2 Likes

Cheers!
I’ll look at the patch in detail later, but from looking quikcly my suspicion is that your problems with bufstats~ come from using @blocking 0: it happens to be a pathological case at the moment that running lots of small slices across a single large buffer in that blocking mode is sub-performant at the moment because the whole buffer gets copied each time. I’m reasonably sure that just using @blocking 1 there would improve things (at the cost of a little beach balling).

Meanwhile:

  1. Yes, the derivatives are indeed variance-like, although they don’t describe deviation w/r/t a population mean, but as a function of time.
  2. It’s quite possible that skewness and kurtosis don’t add anything of value to the data for your purposes, especially if you need normalisation in absolute terms further down the line. You could cherry-pick which stats you want using fluid.bufselect~ with the @channels <list> attribute to select just particular stats.
    Alternatively, you could look at putting all this stuff into a fluid.dataset~ and then using fluid.normalize~ to adjust each feature independently.

This is only experimental to see the maximum amount of data I could get for a chunk of audio and how long it takes. I really need strategies to then find the most valueable features and stats. Before in JAVA I only had a mean stat for every feature and it was already working quite good. But I want to explore the usefulness of the other statistic methods.

Btw: @ blocking 1 mode is a bit faster but still can’t keep up with the js.

I’ll check fluid.dataset~ but I don’t think that it fits.

Thanks

Hi again,

I’ve had a closer look. I think what’s causing problems speed-wise is that the stats buffer ends up getting resized a lot of times because each feature has a different channel count.

I think a quicker approach for this is to use bufcompose~ to stick all the features together in one buffer, and run the stats once per slice. We can then use fluid.bufselect~ to to cherry pick which stats we want, or fluid.bufflatten~ if we want to squish all stats for all features into a single datum per slice.

Now, in an immanent update we have compiled versions of fluid.buf2list and fluid.list2buf which make this whole workflow much easier. I’m going to dm you the externals so that you can try out an implementation of what I’m describing above. Am I right in remembering that you’re on Windows?

The fluid.dataset~ can do essentially the job that the colls are doing in your patch. YMMV of course. The upside of the dataest is that there are objects to do normalizing etc., as well as other goodies. [coll] is very convenient though!

This example spits all the stats organised by feature (feature 0 all stats, feature 1 all stats etc.) into a coll.

Max code

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Hi, I thought about stacking the stats before but discarded it because i was thinking it won’t work if I want to have different hopsizes for the features. But I can live with this. Thanks for patching this together.

Yes using Windows os currently.

[coll] is only in there to take a quick view on the data. In the next 2 steps I would normalize / standardize stats and save a huge amount in a sqlite db. Then I want to be able to find the closest match to unknown audio input.
fluid.dataset doesn’t look like it can hold/save/load hundred thousands of lines (it’s just a json file), or is sort and searchable.

Even with the improvement, after comparing the times I would still stick to the js to get the stats. When I process a lot of files this makes a difference.
130 slices - bufstats~: 3.1 sec js: 0.3 sec
900 slices - bufstats~: 21.2 sec js: 3.7 sec
5000 slices - bufstats~: 98.8 sec js: 24.5 sec

I’ll DM you the compiled versions of the buf2list(2buf) now, as my numbers are very different! I’m seeing the bufstats being an order of magnitude faster than the JS when I stack everything. I guess if you wanted to avoid that, the key would be not to reuse the same stats buffer for all the different invocations of bufstats so that the resize operations were reduced.

The dataset should scale up into the 10000s of entries and above, but indeed the querying might get clunky, especially with this many features. I would The fluid.kdtree would comfortably outperform SQLlite at lower dimensionalities, but its performance tails off markedly as the feature count goes up.

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Hi again, after testing again today, bufstats~ is much faster (takes less then a second for 5000 slices). I don’t know what caused it to be that slow in my test yesterday.

That’s a relief :grinning_face_with_smiling_eyes: Many thanks for letting us know. (I suspect that the compiled list2buf2list externals make quite a difference, as the original abstractions are pretty inefficient, but a 100-fold improvement is pretty dramatic!)

Looking forward to hearing how your project works out – I don’t think anyone else has gone down the SQLlite route yet, so it’s really interesting to see what affordances this gives.

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