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16
GPy/plotting/matplot_dep/__init__.py
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16
GPy/plotting/matplot_dep/__init__.py
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# Copyright (c) 2014, GPy authors (see AUTHORS.txt).
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# Licensed under the BSD 3-clause license (see LICENSE.txt)
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import base_plots
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import models_plots
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import priors_plots
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import variational_plots
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import kernel_plots
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import svig_plots
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import dim_reduction_plots
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import mapping_plots
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import Tango
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import visualize
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import latent_space_visualizations
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import netpbmfile
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import inference_plots
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28
GPy/plotting/matplot_dep/inference_plots.py
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28
GPy/plotting/matplot_dep/inference_plots.py
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# Copyright (c) 2012, GPy authors (see AUTHORS.txt).
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# Licensed under the BSD 3-clause license (see LICENSE.txt)
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import pylab as pb
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#import numpy as np
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#import Tango
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#from base_plots import gpplot, x_frame1D, x_frame2D
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def plot_optimizer(optimizer):
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if optimizer.trace == None:
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print "No trace present so I can't plot it. Please check that the optimizer actually supplies a trace."
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else:
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pb.figure()
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pb.plot(optimizer.trace)
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pb.xlabel('Iteration')
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pb.ylabel('f(x)')
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def plot_sgd_traces(optimizer):
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pb.figure()
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pb.subplot(211)
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pb.title('Parameters')
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for k in optimizer.param_traces.keys():
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pb.plot(optimizer.param_traces[k], label=k)
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pb.legend(loc=0)
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pb.subplot(212)
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pb.title('Objective function')
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pb.plot(optimizer.fopt_trace)
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137
GPy/plotting/matplot_dep/kernel_plots.py
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137
GPy/plotting/matplot_dep/kernel_plots.py
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# Copyright (c) 2012, GPy authors (see AUTHORS.txt).
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# Licensed under the BSD 3-clause license (see LICENSE.txt)
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import sys
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import numpy as np
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import pylab as pb
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import Tango
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from matplotlib.textpath import TextPath
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from matplotlib.transforms import offset_copy
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def plot_ARD(kernel, fignum=None, ax=None, title='', legend=False):
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"""If an ARD kernel is present, plot a bar representation using matplotlib
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:param fignum: figure number of the plot
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:param ax: matplotlib axis to plot on
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:param title:
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title of the plot,
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pass '' to not print a title
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pass None for a generic title
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"""
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if ax is None:
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fig = pb.figure(fignum)
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ax = fig.add_subplot(111)
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else:
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fig = ax.figure
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Tango.reset()
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xticklabels = []
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bars = []
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x0 = 0
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for p in kernel._parameters_:
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c = Tango.nextMedium()
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if hasattr(p, 'ARD') and p.ARD:
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if title is None:
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ax.set_title('ARD parameters, %s kernel' % p.name)
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else:
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ax.set_title(title)
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if isinstance(p, Linear):
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ard_params = p.variances
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else:
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ard_params = 1. / p.lengthscale
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x = np.arange(x0, x0 + len(ard_params))
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bars.append(ax.bar(x, ard_params, align='center', color=c, edgecolor='k', linewidth=1.2, label=p.name.replace("_"," ")))
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xticklabels.extend([r"$\mathrm{{{name}}}\ {x}$".format(name=p.name, x=i) for i in np.arange(len(ard_params))])
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x0 += len(ard_params)
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x = np.arange(x0)
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transOffset = offset_copy(ax.transData, fig=fig,
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x=0., y= -2., units='points')
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transOffsetUp = offset_copy(ax.transData, fig=fig,
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x=0., y=1., units='points')
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for bar in bars:
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for patch, num in zip(bar.patches, np.arange(len(bar.patches))):
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height = patch.get_height()
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xi = patch.get_x() + patch.get_width() / 2.
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va = 'top'
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c = 'w'
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t = TextPath((0, 0), "${xi}$".format(xi=xi), rotation=0, usetex=True, ha='center')
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transform = transOffset
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if patch.get_extents().height <= t.get_extents().height + 3:
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va = 'bottom'
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c = 'k'
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transform = transOffsetUp
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ax.text(xi, height, "${xi}$".format(xi=int(num)), color=c, rotation=0, ha='center', va=va, transform=transform)
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# for xi, t in zip(x, xticklabels):
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# ax.text(xi, maxi / 2, t, rotation=90, ha='center', va='center')
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# ax.set_xticklabels(xticklabels, rotation=17)
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ax.set_xticks([])
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ax.set_xlim(-.5, x0 - .5)
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if legend:
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if title is '':
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mode = 'expand'
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if len(bars) > 1:
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mode = 'expand'
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ax.legend(bbox_to_anchor=(0., 1.02, 1., 1.02), loc=3,
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ncol=len(bars), mode=mode, borderaxespad=0.)
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fig.tight_layout(rect=(0, 0, 1, .9))
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else:
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ax.legend()
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return ax
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def plot(kernel, x=None, plot_limits=None, which_parts='all', resolution=None, *args, **kwargs):
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if which_parts == 'all':
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which_parts = [True] * kernel.size
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if kernel.input_dim == 1:
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if x is None:
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x = np.zeros((1, 1))
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else:
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x = np.asarray(x)
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assert x.size == 1, "The size of the fixed variable x is not 1"
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x = x.reshape((1, 1))
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if plot_limits == None:
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xmin, xmax = (x - 5).flatten(), (x + 5).flatten()
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elif len(plot_limits) == 2:
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xmin, xmax = plot_limits
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else:
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raise ValueError, "Bad limits for plotting"
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Xnew = np.linspace(xmin, xmax, resolution or 201)[:, None]
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Kx = kernel.K(Xnew, x, which_parts)
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pb.plot(Xnew, Kx, *args, **kwargs)
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pb.xlim(xmin, xmax)
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pb.xlabel("x")
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pb.ylabel("k(x,%0.1f)" % x)
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elif kernel.input_dim == 2:
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if x is None:
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x = np.zeros((1, 2))
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else:
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x = np.asarray(x)
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assert x.size == 2, "The size of the fixed variable x is not 2"
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x = x.reshape((1, 2))
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if plot_limits == None:
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xmin, xmax = (x - 5).flatten(), (x + 5).flatten()
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elif len(plot_limits) == 2:
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xmin, xmax = plot_limits
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else:
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raise ValueError, "Bad limits for plotting"
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resolution = resolution or 51
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xx, yy = np.mgrid[xmin[0]:xmax[0]:1j * resolution, xmin[1]:xmax[1]:1j * resolution]
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xg = np.linspace(xmin[0], xmax[0], resolution)
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yg = np.linspace(xmin[1], xmax[1], resolution)
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Xnew = np.vstack((xx.flatten(), yy.flatten())).T
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Kx = kernel.K(Xnew, x, which_parts)
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Kx = Kx.reshape(resolution, resolution).T
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pb.contour(xg, yg, Kx, vmin=Kx.min(), vmax=Kx.max(), cmap=pb.cm.jet, *args, **kwargs) # @UndefinedVariable
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pb.xlim(xmin[0], xmax[0])
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pb.ylim(xmin[1], xmax[1])
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pb.xlabel("x1")
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pb.ylabel("x2")
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pb.title("k(x1,x2 ; %0.1f,%0.1f)" % (x[0, 0], x[0, 1]))
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else:
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raise NotImplementedError, "Cannot plot a kernel with more than two input dimensions"
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81
GPy/plotting/matplot_dep/mapping_plots.py
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81
GPy/plotting/matplot_dep/mapping_plots.py
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# Copyright (c) 2012, GPy authors (see AUTHORS.txt).
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# Licensed under the BSD 3-clause license (see LICENSE.txt)
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import pylab as pb
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import numpy as np
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import Tango
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from base_plots import x_frame1D, x_frame2D
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def plot_mapping(self, plot_limits=None, which_data='all', which_parts='all', resolution=None, levels=20, samples=0, fignum=None, ax=None, fixed_inputs=[], linecol=Tango.colorsHex['darkBlue']):
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"""
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Plots the mapping associated with the model.
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- In one dimension, the function is plotted.
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- In two dimsensions, a contour-plot shows the function
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- In higher dimensions, we've not implemented this yet !TODO!
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Can plot only part of the data and part of the posterior functions
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using which_data and which_functions
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:param plot_limits: The limits of the plot. If 1D [xmin,xmax], if 2D [[xmin,ymin],[xmax,ymax]]. Defaluts to data limits
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:type plot_limits: np.array
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:param which_data: which if the training data to plot (default all)
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:type which_data: 'all' or a slice object to slice self.X, self.Y
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:param which_parts: which of the kernel functions to plot (additively)
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:type which_parts: 'all', or list of bools
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:param resolution: the number of intervals to sample the GP on. Defaults to 200 in 1D and 50 (a 50x50 grid) in 2D
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:type resolution: int
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:param levels: number of levels to plot in a contour plot.
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:type levels: int
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:param samples: the number of a posteriori samples to plot
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:type samples: int
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:param fignum: figure to plot on.
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:type fignum: figure number
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:param ax: axes to plot on.
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:type ax: axes handle
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:param fixed_inputs: a list of tuple [(i,v), (i,v)...], specifying that input index i should be set to value v.
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:type fixed_inputs: a list of tuples
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:param linecol: color of line to plot.
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:type linecol:
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:param levels: for 2D plotting, the number of contour levels to use is ax is None, create a new figure
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"""
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# TODO include samples
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if which_data == 'all':
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which_data = slice(None)
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if ax is None:
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fig = pb.figure(num=fignum)
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ax = fig.add_subplot(111)
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plotdims = self.input_dim - len(fixed_inputs)
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if plotdims == 1:
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Xu = self.X * self._Xscale + self._Xoffset # NOTE self.X are the normalized values now
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fixed_dims = np.array([i for i,v in fixed_inputs])
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freedim = np.setdiff1d(np.arange(self.input_dim),fixed_dims)
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Xnew, xmin, xmax = x_frame1D(Xu[:,freedim], plot_limits=plot_limits)
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Xgrid = np.empty((Xnew.shape[0],self.input_dim))
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Xgrid[:,freedim] = Xnew
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for i,v in fixed_inputs:
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Xgrid[:,i] = v
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f = self.predict(Xgrid, which_parts=which_parts)
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for d in range(y.shape[1]):
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ax.plot(Xnew, f[:, d], edgecol=linecol)
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elif self.X.shape[1] == 2:
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resolution = resolution or 50
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Xnew, _, _, xmin, xmax = x_frame2D(self.X, plot_limits, resolution)
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x, y = np.linspace(xmin[0], xmax[0], resolution), np.linspace(xmin[1], xmax[1], resolution)
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f = self.predict(Xnew, which_parts=which_parts)
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m = m.reshape(resolution, resolution).T
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ax.contour(x, y, f, levels, vmin=m.min(), vmax=m.max(), cmap=pb.cm.jet) # @UndefinedVariable
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ax.set_xlim(xmin[0], xmax[0])
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ax.set_ylim(xmin[1], xmax[1])
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else:
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raise NotImplementedError, "Cannot define a frame with more than two input dimensions"
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161
GPy/plotting/matplot_dep/models_plots.py
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161
GPy/plotting/matplot_dep/models_plots.py
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# Copyright (c) 2012, GPy authors (see AUTHORS.txt).
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# Licensed under the BSD 3-clause license (see LICENSE.txt)
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import pylab as pb
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import numpy as np
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import Tango
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from base_plots import gpplot, x_frame1D, x_frame2D
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def plot_fit(model, plot_limits=None, which_data_rows='all',
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which_data_ycols='all', which_parts='all', fixed_inputs=[],
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levels=20, samples=0, fignum=None, ax=None, resolution=None,
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plot_raw=False,
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linecol=Tango.colorsHex['darkBlue'],fillcol=Tango.colorsHex['lightBlue']):
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"""
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Plot the posterior of the GP.
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- In one dimension, the function is plotted with a shaded region identifying two standard deviations.
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- In two dimsensions, a contour-plot shows the mean predicted function
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- In higher dimensions, use fixed_inputs to plot the GP with some of the inputs fixed.
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Can plot only part of the data and part of the posterior functions
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using which_data_rowsm which_data_ycols and which_parts
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:param plot_limits: The limits of the plot. If 1D [xmin,xmax], if 2D [[xmin,ymin],[xmax,ymax]]. Defaluts to data limits
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:type plot_limits: np.array
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:param which_data_rows: which of the training data to plot (default all)
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:type which_data_rows: 'all' or a slice object to slice model.X, model.Y
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:param which_data_ycols: when the data has several columns (independant outputs), only plot these
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:type which_data_rows: 'all' or a list of integers
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:param which_parts: which of the kernel functions to plot (additively)
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:type which_parts: 'all', or list of bools
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:param fixed_inputs: a list of tuple [(i,v), (i,v)...], specifying that input index i should be set to value v.
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:type fixed_inputs: a list of tuples
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:param resolution: the number of intervals to sample the GP on. Defaults to 200 in 1D and 50 (a 50x50 grid) in 2D
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:type resolution: int
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:param levels: number of levels to plot in a contour plot.
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:type levels: int
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:param samples: the number of a posteriori samples to plot
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:type samples: int
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:param fignum: figure to plot on.
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:type fignum: figure number
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:param ax: axes to plot on.
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:type ax: axes handle
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:type output: integer (first output is 0)
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:param linecol: color of line to plot.
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:type linecol:
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:param fillcol: color of fill
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:param levels: for 2D plotting, the number of contour levels to use is ax is None, create a new figure
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"""
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#deal with optional arguments
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if which_data_rows == 'all':
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which_data_rows = slice(None)
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if which_data_ycols == 'all':
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which_data_ycols = np.arange(model.output_dim)
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if len(which_data_ycols)==0:
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raise ValueError('No data selected for plotting')
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if ax is None:
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fig = pb.figure(num=fignum)
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ax = fig.add_subplot(111)
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#work out what the inputs are for plotting (1D or 2D)
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fixed_dims = np.array([i for i,v in fixed_inputs])
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free_dims = np.setdiff1d(np.arange(model.input_dim),fixed_dims)
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#one dimensional plotting
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if len(free_dims) == 1:
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#define the frame on which to plot
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resolution = resolution or 200
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Xnew, xmin, xmax = x_frame1D(model.X[:,free_dims], plot_limits=plot_limits)
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Xgrid = np.empty((Xnew.shape[0],model.input_dim))
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Xgrid[:,free_dims] = Xnew
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for i,v in fixed_inputs:
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Xgrid[:,i] = v
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#make a prediction on the frame and plot it
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if plot_raw:
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m, v = model._raw_predict(Xgrid, which_parts=which_parts)
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lower = m - 2*np.sqrt(v)
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upper = m + 2*np.sqrt(v)
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Y = model.Y
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else:
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m, v, lower, upper = model.predict(Xgrid, which_parts=which_parts)
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Y = model.Y
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for d in which_data_ycols:
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gpplot(Xnew, m[:, d], lower[:, d], upper[:, d], axes=ax, edgecol=linecol, fillcol=fillcol)
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ax.plot(model.X[which_data_rows,free_dims], Y[which_data_rows, d], 'kx', mew=1.5)
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#optionally plot some samples
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if samples: #NOTE not tested with fixed_inputs
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Ysim = model.posterior_samples(Xgrid, samples, which_parts=which_parts)
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for yi in Ysim.T:
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ax.plot(Xnew, yi[:,None], Tango.colorsHex['darkBlue'], linewidth=0.25)
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#ax.plot(Xnew, yi[:,None], marker='x', linestyle='--',color=Tango.colorsHex['darkBlue']) #TODO apply this line for discrete outputs.
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#add inducing inputs (if a sparse model is used)
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if hasattr(model,"Z"):
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Zu = model.Z[:,free_dims] * model._Xscale[:,free_dims] + model._Xoffset[:,free_dims]
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ax.plot(Zu, np.zeros_like(Zu) + ax.get_ylim()[0], 'r|', mew=1.5, markersize=12)
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#add error bars for uncertain (if input uncertainty is being modelled)
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if hasattr(model,"has_uncertain_inputs"):
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ax.errorbar(model.X[which_data, free_dims], model.likelihood.data[which_data, 0],
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xerr=2 * np.sqrt(model.X_variance[which_data, free_dims]),
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ecolor='k', fmt=None, elinewidth=.5, alpha=.5)
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#set the limits of the plot to some sensible values
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ymin, ymax = min(np.append(Y[which_data_rows, which_data_ycols].flatten(), lower)), max(np.append(Y[which_data_rows, which_data_ycols].flatten(), upper))
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ymin, ymax = ymin - 0.1 * (ymax - ymin), ymax + 0.1 * (ymax - ymin)
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ax.set_xlim(xmin, xmax)
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ax.set_ylim(ymin, ymax)
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#2D plotting
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elif len(free_dims) == 2:
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#define the frame for plotting on
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resolution = resolution or 50
|
||||
Xnew, _, _, xmin, xmax = x_frame2D(model.X[:,free_dims], plot_limits, resolution)
|
||||
Xgrid = np.empty((Xnew.shape[0],model.input_dim))
|
||||
Xgrid[:,free_dims] = Xnew
|
||||
for i,v in fixed_inputs:
|
||||
Xgrid[:,i] = v
|
||||
x, y = np.linspace(xmin[0], xmax[0], resolution), np.linspace(xmin[1], xmax[1], resolution)
|
||||
|
||||
#predict on the frame and plot
|
||||
if plot_raw:
|
||||
m, _ = model._raw_predict(Xgrid, which_parts=which_parts)
|
||||
Y = model.likelihood.Y
|
||||
else:
|
||||
m, _, _, _ = model.predict(Xgrid, which_parts=which_parts,sampling=False)
|
||||
Y = model.likelihood.data
|
||||
for d in which_data_ycols:
|
||||
m_d = m[:,d].reshape(resolution, resolution).T
|
||||
ax.contour(x, y, m_d, levels, vmin=m.min(), vmax=m.max(), cmap=pb.cm.jet)
|
||||
ax.scatter(model.X[which_data_rows, free_dims[0]], model.X[which_data_rows, free_dims[1]], 40, Y[which_data_rows, d], cmap=pb.cm.jet, vmin=m.min(), vmax=m.max(), linewidth=0.)
|
||||
|
||||
#set the limits of the plot to some sensible values
|
||||
ax.set_xlim(xmin[0], xmax[0])
|
||||
ax.set_ylim(xmin[1], xmax[1])
|
||||
|
||||
if samples:
|
||||
warnings.warn("Samples are rather difficult to plot for 2D inputs...")
|
||||
|
||||
#add inducing inputs (if a sparse model is used)
|
||||
if hasattr(model,"Z"):
|
||||
Zu = model.Z[:,free_dims] * model._Xscale[:,free_dims] + model._Xoffset[:,free_dims]
|
||||
ax.plot(Zu[:,free_dims[0]], Zu[:,free_dims[1]], 'wo')
|
||||
|
||||
else:
|
||||
raise NotImplementedError, "Cannot define a frame with more than two input dimensions"
|
||||
|
||||
|
||||
def plot_f_fit(model, *args, **kwargs):
|
||||
"""
|
||||
Plot the GP's view of the world, where the data is normalized and before applying a likelihood.
|
||||
|
||||
All args and kwargs are passed on to models_plots.plot.
|
||||
"""
|
||||
kwargs['plot_raw'] = True
|
||||
plot(model,*args, **kwargs)
|
||||
29
GPy/plotting/matplot_dep/priors_plots.py
Normal file
29
GPy/plotting/matplot_dep/priors_plots.py
Normal file
|
|
@ -0,0 +1,29 @@
|
|||
# Copyright (c) 2012, GPy authors (see AUTHORS.txt).
|
||||
# Licensed under the BSD 3-clause license (see LICENSE.txt)
|
||||
|
||||
|
||||
import numpy as np
|
||||
import pylab as pb
|
||||
|
||||
|
||||
def univariate_plot(prior):
|
||||
rvs = prior.rvs(1000)
|
||||
pb.hist(rvs, 100, normed=True)
|
||||
xmin, xmax = pb.xlim()
|
||||
xx = np.linspace(xmin, xmax, 1000)
|
||||
pb.plot(xx, prior.pdf(xx), 'r', linewidth=2)
|
||||
|
||||
def plot(prior):
|
||||
|
||||
if prior.input_dim == 2:
|
||||
rvs = prior.rvs(200)
|
||||
pb.plot(rvs[:, 0], rvs[:, 1], 'kx', mew=1.5)
|
||||
xmin, xmax = pb.xlim()
|
||||
ymin, ymax = pb.ylim()
|
||||
xx, yy = np.mgrid[xmin:xmax:100j, ymin:ymax:100j]
|
||||
xflat = np.vstack((xx.flatten(), yy.flatten())).T
|
||||
zz = prior.pdf(xflat).reshape(100, 100)
|
||||
pb.contour(xx, yy, zz, linewidths=2)
|
||||
|
||||
else:
|
||||
raise NotImplementedError, "Cannot define a frame with more than two input dimensions"
|
||||
43
GPy/plotting/matplot_dep/svig_plots.py
Normal file
43
GPy/plotting/matplot_dep/svig_plots.py
Normal file
|
|
@ -0,0 +1,43 @@
|
|||
# Copyright (c) 2012, James Hensman and Nicolo' Fusi
|
||||
# Licensed under the BSD 3-clause license (see LICENSE.txt)
|
||||
|
||||
import numpy as np
|
||||
import pylab as pb
|
||||
|
||||
|
||||
def plot(model, ax=None, fignum=None, Z_height=None, **kwargs):
|
||||
|
||||
if ax is None:
|
||||
fig = pb.figure(num=fignum)
|
||||
ax = fig.add_subplot(111)
|
||||
|
||||
#horrible hack here:
|
||||
data = model.likelihood.data.copy()
|
||||
model.likelihood.data = model.Y
|
||||
GP.plot(model, ax=ax, **kwargs)
|
||||
model.likelihood.data = data
|
||||
|
||||
Zu = model.Z * model._Xscale + model._Xoffset
|
||||
if model.input_dim==1:
|
||||
ax.plot(model.X_batch, model.likelihood.data, 'gx',mew=2)
|
||||
if Z_height is None:
|
||||
Z_height = ax.get_ylim()[0]
|
||||
ax.plot(Zu, np.zeros_like(Zu) + Z_height, 'r|', mew=1.5, markersize=12)
|
||||
|
||||
if model.input_dim==2:
|
||||
ax.scatter(model.X[:,0], model.X[:,1], 20., model.Y[:,0], linewidth=0, cmap=pb.cm.jet) # @UndefinedVariable
|
||||
ax.plot(Zu[:,0], Zu[:,1], 'w^')
|
||||
|
||||
def plot_traces(model):
|
||||
|
||||
pb.figure()
|
||||
t = np.array(model._param_trace)
|
||||
pb.subplot(2,1,1)
|
||||
for l,ti in zip(model._get_param_names(),t.T):
|
||||
if not l[:3]=='iip':
|
||||
pb.plot(ti,label=l)
|
||||
pb.legend(loc=0)
|
||||
|
||||
pb.subplot(2,1,2)
|
||||
pb.plot(np.asarray(model._ll_trace),label='stochastic likelihood')
|
||||
pb.legend(loc=0)
|
||||
45
GPy/plotting/matplot_dep/variational_plots.py
Normal file
45
GPy/plotting/matplot_dep/variational_plots.py
Normal file
|
|
@ -0,0 +1,45 @@
|
|||
import pylab as pb
|
||||
|
||||
def plot(parameterized, fignum=None, ax=None, colors=None):
|
||||
"""
|
||||
Plot latent space X in 1D:
|
||||
|
||||
- if fig is given, create input_dim subplots in fig and plot in these
|
||||
- if ax is given plot input_dim 1D latent space plots of X into each `axis`
|
||||
- if neither fig nor ax is given create a figure with fignum and plot in there
|
||||
|
||||
colors:
|
||||
colors of different latent space dimensions input_dim
|
||||
|
||||
"""
|
||||
if ax is None:
|
||||
fig = pb.figure(num=fignum, figsize=(8, min(12, (2 * parameterized.means.shape[1]))))
|
||||
if colors is None:
|
||||
colors = pb.gca()._get_lines.color_cycle
|
||||
pb.clf()
|
||||
else:
|
||||
colors = iter(colors)
|
||||
plots = []
|
||||
means, variances = param_to_array(parameterized.means, parameterized.variances)
|
||||
x = np.arange(means.shape[0])
|
||||
for i in range(means.shape[1]):
|
||||
if ax is None:
|
||||
a = fig.add_subplot(means.shape[1], 1, i + 1)
|
||||
elif isinstance(ax, (tuple, list)):
|
||||
a = ax[i]
|
||||
else:
|
||||
raise ValueError("Need one ax per latent dimension input_dim")
|
||||
a.plot(means, c='k', alpha=.3)
|
||||
plots.extend(a.plot(x, means.T[i], c=colors.next(), label=r"$\mathbf{{X_{{{}}}}}$".format(i)))
|
||||
a.fill_between(x,
|
||||
means.T[i] - 2 * np.sqrt(variances.T[i]),
|
||||
means.T[i] + 2 * np.sqrt(variances.T[i]),
|
||||
facecolor=plots[-1].get_color(),
|
||||
alpha=.3)
|
||||
a.legend(borderaxespad=0.)
|
||||
a.set_xlim(x.min(), x.max())
|
||||
if i < means.shape[1] - 1:
|
||||
a.set_xticklabels('')
|
||||
pb.draw()
|
||||
fig.tight_layout(h_pad=.01) # , rect=(0, 0, 1, .95))
|
||||
return fig
|
||||
Loading…
Add table
Add a link
Reference in a new issue