Hi, Granfort,

Currently I am implementing the BSBL-EM and BSBL-l1 algorithm by Zhang . The 
effort is to maintain compatibility with the original calling conversion of 
Zhang's TSP2012 paper. I am totally new to python and struggling in the 
matrix/array conversion, matrix/array concatenate and insert etc., but I 
enchanting at this programming language.

The insight of scikit-Learn was by an article on kaggle.com which interview the 
winners of Merck visualization challenge by lvdm. I am not familiar with the 
regression routines of sklearn, but I think once the code is thoughtfully 
tested, maybe a wrapper on each function might do the job?

There is many thing todo for me to get familiar with scikit-learn.

Thanks for take interest in our algorithm. 

Liu benyuan 

在 2012-11-29,16:47,Alexandre Gramfort <[email protected]> 写道:

> hi,
> 
> I briefly looked at your code and it would need a bit of effort to make it
> compatible with sklearn and the way estimators work. For better usability
> it would be great it you could make the solvers be exposed as proper sklearn
> estimators i.e. with a fit, predict and coef_. It you do this it means you 
> will
> benefit for free of the scikit-learn machinery (cross validation, grid search,
> pipelines etc.). It will also make it easier to compare to solvers available
> in sklearn.linear_model
> 
> Best,
> Alex
> 
> On Thu, Nov 29, 2012 at 1:03 AM, by liu <[email protected]> wrote:
>> Dear, sklearn community,
>> 
>> 1. The source code of the Block SBL algorithm is now available at bitbucket:
>> https://bitbucket.org/liubenyuan/pybsbl
>> any suggestion, optimization and test on the code are all welcome! as well
>> as your success stories on applying our methods.
>> 
>> 2. Block-OMP is an extension to the original OMP algorithm which can handle
>> the block sparsity model. Proposed by Eldar in 2010.
>> 
>> 3. Group-lasso in python is also very important. As introduced in the
>> TSP2012 paper by Zhang, the block SBL can be viewed as an iterative
>> re-weighted group lasso algorithm, which is called BSBL-L1 in the original
>> paper. The implementation of BSBL-L1 thus relies on some group-lasso
>> solvers. I will contact  Fabian (@fabianp on github) ASAP.
>> 
>> 4. The BSBL, easily outperforms Block-OMP, group-lasso, Model-CoSaMP (by
>> Baraniuk) with a simple, intuitive Bayesian framework. The BSBL algorithm
>> has superior phase-transition performance, and plus, in additional to the
>> ability of recovering block sparse signals with high sparsity levels and low
>> indeterminacy levels, the proposed algorithm BSBL-BO can also recover
>> non-sparse signals. The website of the author Zhilin Zhang:
>> http://dsp.ucsd.edu/~zhilin/BSBL.html
>> provide many real-life examples, you can check it out.
>> 
>> 5. The algorithm is not far away from real applications. Apply the algorithm
>> on the bio-medical signal processing has witness many success. By the way,
>> in our real life applications, many signals tend to be block sparse and are
>> rich of intra-block structures. The algorithm has a promising future.
>> 
>> 6. I will continue commit to the python society of implementing further,
>> many more SBL algorithms, first on the bitbucket and if any of you get
>> interested, contact me!
>> 
>> Best wishes to the sklearn community.
>> 
>> liu benyuan
>> 
>> 
>> 
>> On Thu, Nov 29, 2012 at 1:22 AM, Gael Varoquaux
>> <[email protected]> wrote:
>>> 
>>> Hi Liu,
>>> 
>>> This work is really nice and very fancy, but it is also very recent and
>>> needs a bit more insight and benchmarking before it can enter
>>> scikit-learn: we have a rule not to integrate any new approach that is
>>> more than 2 years old. The reason is that if the approach is to be a
>>> massive success, it will be well-studied and thus it pays to wait a bit
>>> to understand the trade-offs better. A good approach is to put the
>>> implementation that you have on github in a separate repo and advertise
>>> it so that people use it and improve it. As it becomes more and more
>>> used, you'll get feedback on it, and we'll gather insight, so that we can
>>> planify a merge or not, depending on the community pick up.
>>> 
>>> There are well-known and fundamental algorithms to deal with similar
>>> problems that are not in the scikit-learn yet, such as group lasso. From
>>> what I understand of the block sparse bayesian learning, could benefit
>>> from a group lasso solver. Thus integrating a group lasso would be a
>>> useful step to deal with block-sparse problems. Fabian (@fabianp on
>>> github) has started work on a group lasso solver that is on his github
>>> account, but we never could find time to do the integration. I am not
>>> sure if it does overlapping groups, and thus if you can use it, but it
>>> would be nice to work on its integration in the scikit-learn.
>>> Documentation and examples need to be written.
>>> 
>>> Thanks a lot for your interest.
>>> 
>>> Gaël
>>> 
>>> On Wed, Nov 28, 2012 at 03:08:23PM +0800, [email protected] wrote:
>>>> Dear scikit-learn community:
>>> 
>>>> Block Sparse Bayesian Learning is a powerful CS algorithm for recovering
>>>> block sparse signals with structures, and shows the additional benefits of
>>>> reconstruct non-sparse signals, see Dr. zhilin zhang's websites:
>>>> http://dsp.ucsd.edu/~zhilin/BSBL.html
>>> 
>>>> I currently implement the BSBL-BO algorithm by Zhang and a fast version
>>>> of BSBL algorithm recently proposed by us, called BSBL-FM, in python. Plus
>>>> many demos using these two codes. Does scikit-learn community welcome such
>>>> type of code ?
>>>> what is the procedure to submit the code in the mainstream of scikit
>>>> learn?
>>> 
>>>> Thanks for the great project!
>>> 
>>>> Liu benyuan
>>> 
>>>> 
>>>> ------------------------------------------------------------------------------
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>>> 
>>> 
>>> --
>>>    Gael Varoquaux
>>>    Researcher, INRIA Parietal
>>>    Laboratoire de Neuro-Imagerie Assistee par Ordinateur
>>>    NeuroSpin/CEA Saclay , Bat 145, 91191 Gif-sur-Yvette France
>>>    Phone:  ++ 33-1-69-08-79-68
>>>    http://gael-varoquaux.info            http://twitter.com/GaelVaroquaux
>>> 
>>> 
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>> 
>> 
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