VisualTest_DrawCobWeb¶
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VisualTest_DrawCobWeb
(inputSample, outputSample, minValue, maxValue, color, quantileScale=True)¶ Draw a Cobweb plot.
 Available usages:
VisualTest.DrawCobWeb(inputSample, outputSample, min, max, color, quantileScale=True)
 Parameters
 inputSample2d sequence of float of dimension
Input sample .
 outputSample2d sequence of float of dimension
Output sample .
 Ymin, Ymaxfloat such that Ymax > Ymin
Values to select lines which will colore in color. Must be in if quantileScale=True.
 colorstr
Color of the specified curves.
 quantileScalebool
Flag indicating the scale of the Ymin and Ymax. If quantileScale=True, they are expressed in the rank based scale; otherwise, they are expressed in the values scale.
 Returns
 graph
Graph
The graph object
 graph
Notes
Let’s suppose a model , where . The Cobweb graph enables to visualize all the combinations of the input variables which lead to a specific range of the output variable.
Each column represents one component of the input vector . The last column represents the scalar output variable .
For each point of inputSample, each component is noted on its respective axe and the last mark is the one which corresponds to the associated . A line joins all the marks. Thus, each point of the sample corresponds to a particular line on the graph.
The scale of the axes are quantile based : each axe runs between 0 and 1 and each value is represented by its quantile with respect to its marginal empirical distribution.
It is interesting to select, among those lines, the ones which correspond to a specific range of the output variable. These particular lines selected are colored differently in color. This specific range is defined with Ymin and Ymax in the quantile based scale of or in its specific scale. In that second case, the range is automatically converted into a quantile based scale range.
Examples
>>> import openturns as ot >>> from openturns.viewer import View
Generate a random sample from a Normal distribution:
>>> ot.RandomGenerator.SetSeed(0) >>> inputSample = ot.Normal(2).getSample(15) >>> inputSample.setDescription(['X0', 'X1']) >>> formula = ['cos(X0)+cos(2*X1)'] >>> model = ot.SymbolicFunction(['X0', 'X1'], formula) >>> outputSample = model(inputSample)
Draw a Cobweb plot:
>>> cobweb = ot.VisualTest.DrawCobWeb(inputSample, outputSample, 1.0, 2.0, 'red', False) >>> View(cobweb).show()