To those interested in factor models you may find Matthieu Gomez's 
SparseFactorModels.jl 
<https://github.com/matthieugomez/SparseFactorModels.jl> useful.

Best
Alan

On Monday, 27 June 2016 02:04:02 UTC+1, [email protected] wrote:
>
> Sure, no problems. The gentlest introduction I know of (and it is still 
> fairly heavy reading) is Bai, Ng (2006) "Evaluating Latent and Observed 
> Factors in Macroeconomics and Finance" in the Journal of Econometrics. It 
> contains references to all the really heavy theoretical papers too if 
> you're interested. Probably also worth mentioning Bai, Ng (2002) 
> "Determining the Number of Factors in an Approximate Factor Model" in 
> Econometrica, as this material is necessary to consistently estimate the 
> dimension of the common factor space.
>
> If you don't have access to these journals, Serena Ng has pdfs and matlab 
> code for both papers at her homepage here: 
> http://www.columbia.edu/~sn2294/pub.html
>
> At some point or other I implemented the techniques in both papers in 
> matlab code too (Serena didn't have matlab code available at the time) so 
> let me know if you want a copy (I didn't get round to posting it on 
> file-exchange). If I had more free time I would probably have already made 
> a Julia package of this stuff, but kids = no free time :-)
>
> Cheers,
>
> Colin
>
> On Monday, 27 June 2016 10:22:46 UTC+10, Alex Williams wrote:
>>
>> Hey Colin - could you send a link or reference to that? Sounds like 
>> something I'd like to read up on.
>>
>> I'd really like to see a solid factor analysis implementation soon. As 
>> Diego said I think SciKitLearn.jl is the best stopgap option at the moment.
>> On Jun 26, 2016 4:43 PM, <[email protected]> wrote:
>>
>>> I haven't seen anything yet on traditional common factor analysis by 
>>> maximum likelihood. Depending on your problem, you might be able to use 
>>> principal components instead which is implemented in 
>>> MultivariateStats.jl... e.g. in dual-asymptotic framework, simple 
>>> transformations of the first k principal components are consistent 
>>> estimators of the space-spanned by a k-dimensional common factor space.
>>>
>>> Cheers,
>>>
>>> Colin
>>>
>>> On Sunday, 26 June 2016 08:18:27 UTC+10, Jessica Koh wrote:
>>>>
>>>> Hello,
>>>>
>>>> Is factor analysis currently being developed?
>>>>
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