Another citation for hebbian approach - it is related to this
http://onlinelibrary.wiley.com/doi/10.1207/s15516709cog0901_5/pdf

On Thu, Jun 18, 2015 at 10:25 AM, Kyle Kastner <kastnerk...@gmail.com>
wrote:

> Yes agreed - though I would also guess the intermediate memory blowup
> could help speed, though I haven't tested. I guess it comes back to the
> question, has anyone done MiniBatchKMeans on MNIST? To be honest I don't
> recall the original the question from ~1 year ago, but would be very
> surprised if there was a problem. I use MiniBatchKMeans (and this hebbian
> thing) on *much* larger datasets...
>
> On Thu, Jun 18, 2015 at 10:17 AM, Andreas Mueller <t3k...@gmail.com>
> wrote:
>
>>  You could implement Lloyds algorithm in as little code, too.
>> One of the reasons that the sklearn implementation is much longer is that
>> it doesn't do fancy indexing and avoids large intermediate arrays.
>>
>>
>>
>> On 06/18/2015 10:09 AM, Kyle Kastner wrote:
>>
>>   I don't know if it is faster or better - but the learning rule is
>> insanely simple and it is hard to believe there could be *anything* much
>> faster. It is ten lines - won't copy it here cause the license is longer
>> than the implementation!
>>
>>  Given the connection between PCA and K-means, this implementation
>> (Matlab...) is also related
>> http://homepages.cae.wisc.edu/~ece539/matlab/ghafun.m
>>
>>  This points to this paper:
>> http://courses.cs.washington.edu/courses/cse528/09sp/sanger_pca_nn.pdf
>>
>>  Basically this is the neural net approach to K-means. I have asked if
>> there is a paper ref - though it might be "too easy" to have a real paper.
>>
>>
>> On Thu, Jun 18, 2015 at 9:58 AM, Andreas Mueller <t3k...@gmail.com>
>> wrote:
>>
>>>
>>>
>>> On 06/18/2015 09:48 AM, Kyle Kastner wrote:
>>> > This link should work http://www.cs.toronto.edu/~rfm/code.html
>>> > <http://www.cs.toronto.edu/%7Erfm/code.html>
>>> Is that faster / better than minibatch k-means? Is there a paper?
>>>
>>>
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