Hi,
regarding the example
http://scikit-learn.org/dev/auto_examples/linear_model/plot_ols_3d.html
I have the following question:
The text says, feature 2 has a strong coefficient. How is this
illustrated? In the first plot (Y-X_2) I would say the plane/line is
almost horizontal, which means n
I am sorry. I, for one, will not be going there. I cannot afford to go to
scipy every year.
Gaël
On Mon, Mar 03, 2014 at 12:25:53PM -0800, Jacob Vanderplas wrote:
> Hi folks,
> It's that time of year again: proposal submissions for the Scipy 2014
> conference are open, and due March 14! You can
Hi folks,
It's that time of year again: proposal submissions for the Scipy 2014
conference are open, and due March 14! You can read about it here:
https://conference.scipy.org/scipy2014/about/
I'm serving as co-chair of the tutorials this year, and we're excited to
have three tracks of tutorials
Hey,
Just so that my silence isn't misinterpreted: I am OK either way, and I
trust your judgement (or that of other core devs well-versed in these
topics).
Gaël
On Mon, Mar 03, 2014 at 04:07:05PM +0100, Lars Buitinck wrote:
> Dear all (esp. pprett, ogrisel),
> For a largeish multilabel classif
The implementation trick in the Ward algorithm is that only the first and
the second moment of the clusters (in other terms their mean and
variance) need to be kept to be able to recompute the inertia criteria. I
don't have the code under hand right now, but I would believe that m_1
and m_2 are the
Dear all (esp. pprett, ogrisel),
For a largeish multilabel classification experiment (600k samples) I
need online learning: not only is the set large, but I also want to
simulate the streaming in of samples over time. The samples are
timestamped document snippets collected over a period of years.
Hi,
I am working on a clustering algorithm and want to modify the inertia
crieria for WardAgglomerative function. As far as understand it takes place
at _hierarchical.pyx file in compute_ward_dist function. I can understand
that the following line
(m_1[row] * m_1[col]) / (m_1[row] + m_1[col])
co