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added mlab api docs
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doc/api/index.rst

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colorbar_api.rst
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colors_api.rst
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nxutils_api.rst
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mlab_api.rst
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path_api.rst
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pyplot_api.rst
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index_backend_api.rst

doc/api/mlab_api.rst

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****************
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matplotlib mlab
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****************
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:mod:`matplotlib.mlab`
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=======================
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.. automodule:: matplotlib.mlab
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:members:
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:undoc-members:
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:show-inheritance:

doc/users/index.rst

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index_text.rst
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artists.rst
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event_handling.rst
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plotting.rst
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toolkits.rst
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screenshots.rst
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license.rst

lib/matplotlib/axes.py

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@@ -3387,7 +3387,7 @@ def acorr(self, x, **kwargs):
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maxlags=None, **kwargs)
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Plot the autocorrelation of *x*. If *normed* = *True*,
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normalize the data but the autocorrelation at 0-th lag. *x* is
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normalize the data by the autocorrelation at 0-th lag. *x* is
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detrended by the *detrend* callable (default no normalization).
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Data are plotted as ``plot(lags, c, **kwargs)``
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**Example:**
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.. plot:: mpl_examples/pyplot_examples/errorbar_demo.py
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.. plot:: mpl_examples/pylab_examples/errorbar_demo.py
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"""
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lib/matplotlib/mlab.py

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Numerical python functions written for compatability with matlab(TM)
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commands with the same names.
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Matlab(TM) compatible functions:
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Matlab(TM) compatible functions
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-------------------------------
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* cohere - Coherence (normalized cross spectral density)
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:func:`cohere`
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Coherence (normalized cross spectral density)
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* csd - Cross spectral density uing Welch's average periodogram
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:func:`csd`
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Cross spectral density uing Welch's average periodogram
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* detrend -- Remove the mean or best fit line from an array
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:func:`detrend`
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Remove the mean or best fit line from an array
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* find - Return the indices where some condition is true;
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numpy.nonzero is similar but more general.
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:func:`find`
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Return the indices where some condition is true;
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numpy.nonzero is similar but more general.
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* griddata - interpolate irregularly distributed data to a
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regular grid.
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:func:`griddata`
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interpolate irregularly distributed data to a
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regular grid.
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* prctile - find the percentiles of a sequence
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:func:`prctile`
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find the percentiles of a sequence
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* prepca - Principal Component Analysis
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:func:`prepca`
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Principal Component Analysis
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* psd - Power spectral density uing Welch's average periodogram
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:func:`psd`
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Power spectral density uing Welch's average periodogram
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* rk4 - A 4th order runge kutta integrator for 1D or ND systems
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:func:`rk4`
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A 4th order runge kutta integrator for 1D or ND systems
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The following are deprecated; please import directly from numpy
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(with care--function signatures may differ):
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Miscellaneous functions
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-------------------------
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* conv - convolution (numpy.convolve)
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* corrcoef - The matrix of correlation coefficients
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* hist -- Histogram (numpy.histogram)
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* linspace -- Linear spaced array from min to max
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* meshgrid
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* polyfit - least squares best polynomial fit of x to y
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* polyval - evaluate a vector for a vector of polynomial coeffs
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* trapz - trapeziodal integration (trapz(x,y) -> numpy.trapz(y,x))
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* vander - the Vandermonde matrix
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Functions that don't exist in matlab(TM), but are useful anyway:
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Functions that don't exist in matlab(TM), but are useful anyway:
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:meth:`cohere_pairs`
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Coherence over all pairs. This is not a matlab function, but we
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compute coherence a lot in my lab, and we compute it for a lot of
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pairs. This function is optimized to do this efficiently by
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caching the direct FFTs.
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* cohere_pairs - Coherence over all pairs. This is not a matlab
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function, but we compute coherence a lot in my lab, and we
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compute it for a lot of pairs. This function is optimized to do
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this efficiently by caching the direct FFTs.
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:meth:`rk4`
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A 4th order Runge-Kutta ODE integrator in case you ever find
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yourself stranded without scipy (and the far superior
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scipy.integrate tools)
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= record array helper functions =
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* rec2txt : pretty print a record array
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* rec2csv : store record array in CSV file
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* csv2rec : import record array from CSV file with type inspection
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* rec_append_fields: adds field(s)/array(s) to record array
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* rec_drop_fields : drop fields from record array
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* rec_join : join two record arrays on sequence of fields
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* rec_groupby : summarize data by groups (similar to SQL GROUP BY)
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* rec_summarize : helper code to filter rec array fields into new fields
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record array helper functions
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-------------------------------
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A collection of helper methods for numpyrecord arrays
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.. _htmlonly::
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See :ref:`misc-examples-index`
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:meth:`rec2txt`
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pretty print a record array
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:meth:`rec2csv`
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store record array in CSV file
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:meth:`csv2rec`
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import record array from CSV file with type inspection
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:meth:`rec_append_fields`
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adds field(s)/array(s) to record array
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:meth:`rec_drop_fields`
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drop fields from record array
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:meth:`rec_join`
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join two record arrays on sequence of fields
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:meth:`rec_groupby`
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summarize data by groups (similar to SQL GROUP BY)
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:meth:`rec_summarize`
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helper code to filter rec array fields into new fields
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For the rec viewer functions(e rec2csv), there are a bunch of Format
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objects you can pass into the functions that will do things like color
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negative values red, set percent formatting and scaling, etc.
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Example usage:
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Example usage::
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r = csv2rec('somefile.csv', checkrows=0)
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win.show_all()
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gtk.main()
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Deprecated functions
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---------------------
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The following are deprecated; please import directly from numpy (with
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care--function signatures may differ):
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:meth:`conv`
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convolution (numpy.convolve)
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:meth:`corrcoef`
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The matrix of correlation coefficients
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:meth:`hist`
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Histogram (numpy.histogram)
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:meth:`linspace`
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Linear spaced array from min to max
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:meth:`meshgrid`
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Make a 2D grid from 2 1 arrays (numpy.meshgrid)
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:meth:`polyfit`
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least squares best polynomial fit of x to y (numpy.polyfit)
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:meth:`polyval`
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evaluate a vector for a vector of polynomial coeffs (numpy.polyval)
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:meth:`trapz`
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trapeziodal integration (trapz(x,y) -> numpy.trapz(y,x))
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:meth:`vander`
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the Vandermonde matrix (numpy.vander)
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"""
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from __future__ import division
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to calculate the Fourier frequencies, freqs, in cycles per time
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unit.
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-- NFFT must be even; a power 2 is most efficient.
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-- detrend is a functions, unlike in matlab where it is a vector.
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-- window can be a function or a vector of length NFFT. To create window
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vectors see numpy.blackman, numpy.hamming, numpy.bartlett,
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scipy.signal, scipy.signal.get_window etc.
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-- if length x < NFFT, it will be zero padded to NFFT
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*NFFT*
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The length of the FFT window. Must be even; a power 2 is most efficient.
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*detrend*
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is a function, unlike in matlab where it is a vector.
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Returns the tuple Pxx, freqs
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*window*
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can be a function or a vector of length NFFT. To create window
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vectors see numpy.blackman, numpy.hamming, numpy.bartlett,
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scipy.signal, scipy.signal.get_window etc.
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Refs:
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Bendat & Piersol -- Random Data: Analysis and Measurement
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Procedures, John Wiley & Sons (1986)
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If length x < NFFT, it will be zero padded to NFFT
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Returns the tuple (*Pxx*, *freqs*)
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Refs: Bendat & Piersol -- Random Data: Analysis and Measurement Procedures, John Wiley & Sons (1986)
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"""
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# I think we could remove this condition without hurting anything.
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"""
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The coherence between x and y. Coherence is the normalized
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cross spectral density
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cross spectral density:
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.. math::
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Method: if X is a the Vandermonde Matrix computed from x (see
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http://mathworld.wolfram.com/VandermondeMatrix.html), then the
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`vandermonds <http://mathworld.wolfram.com/VandermondeMatrix.html>`_), then the
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polynomial least squares solution is given by the 'p' in
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X*p = y
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numpy.linalg.lstsq.
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For more info, see
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`least squares fitting <http://mathworld.wolfram.com/LeastSquaresFittingPolynomial.html>`_,
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but note that the k's and n's in the superscripts and subscripts
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def rk4(derivs, y0, t):
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"""
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Integrate 1D or ND system of ODEs from initial state y0 at sample
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times t. derivs returns the derivative of the system and has the
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signature
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Integrate 1D or ND system of ODEs using 4-th order Runge-Kutta. This is a toy implementation which may be useful if you find yourself stranded on a system w/o scipy. Otherwise use ``scipy.integrate``
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*y0*
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initial state vector
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*t*
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sample times
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dy = derivs(yi, ti)
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*derivs*
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returns the derivative of the system and has the
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signature ``dy = derivs(yi, ti)``
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Example 1 :
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Example 1 ::
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## 2D system
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y0 = (1,2)
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Example 2:
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Example 2::
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## 1D system
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alpha = 2
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"""
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Bivariate gaussan distribution for equal shape X, Y
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http://mathworld.wolfram.com/BivariateNormalDistribution.html
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See `bivariate normal <http://mathworld.wolfram.com/BivariateNormalDistribution.html>`_ at mathworld.
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"""
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Xmu = X-mux
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Ymu = Y-muy
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*x* is a very long trajectory from a map, and *fprime* returns the
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derivative of *x*.
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Returns :math:`\lambda = \frac{1}{n}\sum \ln|f^'(x_i)|`
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Returns :
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.. math::
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\lambda = \frac{1}{n}\sum \ln|f^'(x_i)|
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.. seealso::
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Sec 10.5 Strogatz (1994) "Nonlinear Dynamics and Chaos".
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`Wikipedia article on Lyapunov Exponent
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http://en.wikipedia.org/wiki/Lyapunov_exponent`_.
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<http://en.wikipedia.org/wiki/Lyapunov_exponent>`_.
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.. note::
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What the function here calculates may not be what you really want;
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return np.diag(diag)
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def identity(n, rank=2, dtype='l', typecode=None):
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"""identity(n,r) returns the identity matrix of shape (n,n,...,n) (rank r).
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"""Returns the identity matrix of shape (n,n,...,n) (rank r).
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For ranks higher than 2, this object is simply a multi-index Kronecker
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delta:
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/ 1 if i0=i1=...=iR,
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id[i0,i1,...,iR] = -|
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\ 0 otherwise.
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delta::
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/ 1 if i0=i1=...=iR,
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id[i0,i1,...,iR] = -|
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\ 0 otherwise.
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Optionally a dtype (or typecode) may be given (it defaults to 'l').
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