matplotlib.scale¶

class matplotlib.scale.InvertedLog10Transform(shorthand_name=None)¶

Bases: matplotlib.scale.InvertedLogTransformBase

Creates a new TransformNode.

shorthand_name - a string representing the “name” of this

transform. The name carries no significance other than to improve the readability of str(transform) when DEBUG=True.

base = 10.0¶

inverted()¶

class matplotlib.scale.InvertedLog2Transform(shorthand_name=None)¶

Bases: matplotlib.scale.InvertedLogTransformBase

Creates a new TransformNode.

shorthand_name - a string representing the “name” of this

transform. The name carries no significance other than to improve the readability of str(transform) when DEBUG=True.

base = 2.0¶

inverted()¶

class matplotlib.scale.InvertedLogTransform(base)¶

Bases: matplotlib.scale.InvertedLogTransformBase

inverted()¶

class matplotlib.scale.InvertedLogTransformBase(shorthand_name=None)¶

Bases: matplotlib.transforms.Transform

Creates a new TransformNode.

shorthand_name - a string representing the “name” of this

transform. The name carries no significance other than to improve the readability of str(transform) when DEBUG=True.

has_inverse = True¶

input_dims = 1¶

is_separable = True¶

output_dims = 1¶

transform_non_affine(a)¶

class matplotlib.scale.InvertedNaturalLogTransform(shorthand_name=None)¶

Bases: matplotlib.scale.InvertedLogTransformBase

Creates a new TransformNode.

shorthand_name - a string representing the “name” of this

transform. The name carries no significance other than to improve the readability of str(transform) when DEBUG=True.

base = 2.718281828459045¶

inverted()¶

class matplotlib.scale.InvertedSymmetricalLogTransform(base, linthresh, linscale)¶

Bases: matplotlib.transforms.Transform

has_inverse = True¶

input_dims = 1¶

inverted()¶

is_separable = True¶

output_dims = 1¶

transform_non_affine(a)¶

class matplotlib.scale.LinearScale(axis, **kwargs)¶

Bases: matplotlib.scale.ScaleBase

The default linear scale.

get_transform()¶

The transform for linear scaling is just the IdentityTransform.

name = 'linear'¶

set_default_locators_and_formatters(axis)¶

Set the locators and formatters to reasonable defaults for linear scaling.

class matplotlib.scale.Log10Transform(nonpos)¶

Bases: matplotlib.scale.LogTransformBase

base = 10.0¶

inverted()¶

class matplotlib.scale.Log2Transform(nonpos)¶

Bases: matplotlib.scale.LogTransformBase

base = 2.0¶

inverted()¶

class matplotlib.scale.LogScale(axis, **kwargs)¶

Bases: matplotlib.scale.ScaleBase

A standard logarithmic scale. Care is taken so non-positive values are not plotted.

For computational efficiency (to push as much as possible to Numpy C code in the common cases), this scale provides different transforms depending on the base of the logarithm:

• base 10 (Log10Transform)
• base 2 (Log2Transform)
• base e (NaturalLogTransform)
• arbitrary base (LogTransform)

basex/basey:

The base of the logarithm

nonposx/nonposy: [‘mask’ | ‘clip’ ]

non-positive values in x or y can be masked as invalid, or clipped to a very small positive number

subsx/subsy:

Where to place the subticks between each major tick. Should be a sequence of integers. For example, in a log10 scale: [2, 3, 4, 5, 6, 7, 8, 9]

will place 8 logarithmically spaced minor ticks between each major tick.

class InvertedLog10Transform(shorthand_name=None)¶

Bases: matplotlib.scale.InvertedLogTransformBase

Creates a new TransformNode.

shorthand_name - a string representing the “name” of this

transform. The name carries no significance other than to improve the readability of str(transform) when DEBUG=True.

base = 10.0¶

inverted()¶

class LogScale.InvertedLog2Transform(shorthand_name=None)¶

Bases: matplotlib.scale.InvertedLogTransformBase

Creates a new TransformNode.

shorthand_name - a string representing the “name” of this

transform. The name carries no significance other than to improve the readability of str(transform) when DEBUG=True.

base = 2.0¶

inverted()¶

class LogScale.InvertedLogTransform(base)¶

Bases: matplotlib.scale.InvertedLogTransformBase

inverted()¶

class LogScale.InvertedNaturalLogTransform(shorthand_name=None)¶

Bases: matplotlib.scale.InvertedLogTransformBase

Creates a new TransformNode.

shorthand_name - a string representing the “name” of this

transform. The name carries no significance other than to improve the readability of str(transform) when DEBUG=True.

base = 2.718281828459045¶

inverted()¶

class LogScale.Log10Transform(nonpos)¶

Bases: matplotlib.scale.LogTransformBase

base = 10.0¶

inverted()¶

class LogScale.Log2Transform(nonpos)¶

Bases: matplotlib.scale.LogTransformBase

base = 2.0¶

inverted()¶

class LogScale.LogTransform(base, nonpos)¶

Bases: matplotlib.scale.LogTransformBase

inverted()¶

class LogScale.LogTransformBase(nonpos)¶

Bases: matplotlib.transforms.Transform

has_inverse = True¶

input_dims = 1¶

is_separable = True¶

output_dims = 1¶

transform_non_affine(a)¶

class LogScale.NaturalLogTransform(nonpos)¶

Bases: matplotlib.scale.LogTransformBase

base = 2.718281828459045¶

inverted()¶

LogScale.get_transform()¶

Return a Transform instance appropriate for the given logarithm base.

LogScale.limit_range_for_scale(vmin, vmax, minpos)¶

Limit the domain to positive values.

LogScale.name = 'log'¶

LogScale.set_default_locators_and_formatters(axis)¶

Set the locators and formatters to specialized versions for log scaling.

class matplotlib.scale.LogTransform(base, nonpos)¶

Bases: matplotlib.scale.LogTransformBase

inverted()¶

class matplotlib.scale.LogTransformBase(nonpos)¶

Bases: matplotlib.transforms.Transform

has_inverse = True¶

input_dims = 1¶

is_separable = True¶

output_dims = 1¶

transform_non_affine(a)¶

class matplotlib.scale.LogisticTransform(nonpos='mask')¶

Bases: matplotlib.transforms.Transform

has_inverse = True¶

input_dims = 1¶

inverted()¶

is_separable = True¶

output_dims = 1¶

transform_non_affine(a)¶

logistic transform (base 10)

class matplotlib.scale.LogitScale(axis, nonpos='mask')¶

Bases: matplotlib.scale.ScaleBase

Logit scale for data between zero and one, both excluded.

This scale is similar to a log scale close to zero and to one, and almost linear around 0.5. It maps the interval ]0, 1[ onto ]-infty, +infty[.

nonpos: [‘mask’ | ‘clip’ ]

values beyond ]0, 1[ can be masked as invalid, or clipped to a number very close to 0 or 1

get_transform()¶

Return a LogitTransform instance.

limit_range_for_scale(vmin, vmax, minpos)¶

Limit the domain to values between 0 and 1 (excluded).

name = 'logit'¶

set_default_locators_and_formatters(axis)¶

class matplotlib.scale.LogitTransform(nonpos)¶

Bases: matplotlib.transforms.Transform

has_inverse = True¶

input_dims = 1¶

inverted()¶

is_separable = True¶

output_dims = 1¶

transform_non_affine(a)¶

logit transform (base 10), masked or clipped

class matplotlib.scale.NaturalLogTransform(nonpos)¶

Bases: matplotlib.scale.LogTransformBase

base = 2.718281828459045¶

inverted()¶

class matplotlib.scale.ScaleBase¶

Bases: object

The base class for all scales.

Scales are separable transformations, working on a single dimension.

Any subclasses will want to override:

• name
• get_transform()
• set_default_locators_and_formatters()

And optionally:

• limit_range_for_scale()

get_transform()¶

Return the Transform object associated with this scale.

limit_range_for_scale(vmin, vmax, minpos)¶

Returns the range vmin, vmax, possibly limited to the domain supported by this scale.

minpos should be the minimum positive value in the data.

This is used by log scales to determine a minimum value.

set_default_locators_and_formatters(axis)¶

Set the Locator and Formatter objects on the given axis to match this scale.

class matplotlib.scale.SymmetricalLogScale(axis, **kwargs)¶

Bases: matplotlib.scale.ScaleBase

The symmetrical logarithmic scale is logarithmic in both the positive and negative directions from the origin.

Since the values close to zero tend toward infinity, there is a need to have a range around zero that is linear. The parameter linthresh allows the user to specify the size of this range (-linthresh, linthresh).

basex/basey:

The base of the logarithm

linthreshx/linthreshy:

The range (-x, x) within which the plot is linear (to avoid having the plot go to infinity around zero).

subsx/subsy:

Where to place the subticks between each major tick. Should be a sequence of integers. For example, in a log10 scale: [2, 3, 4, 5, 6, 7, 8, 9]

will place 8 logarithmically spaced minor ticks between each major tick.

linscalex/linscaley:

This allows the linear range (-linthresh to linthresh) to be stretched relative to the logarithmic range. Its value is the number of decades to use for each half of the linear range. For example, when linscale == 1.0 (the default), the space used for the positive and negative halves of the linear range will be equal to one decade in the logarithmic range.

class InvertedSymmetricalLogTransform(base, linthresh, linscale)¶

Bases: matplotlib.transforms.Transform

has_inverse = True¶

input_dims = 1¶

inverted()¶

is_separable = True¶

output_dims = 1¶

transform_non_affine(a)¶

class SymmetricalLogScale.SymmetricalLogTransform(base, linthresh, linscale)¶

Bases: matplotlib.transforms.Transform

has_inverse = True¶

input_dims = 1¶

inverted()¶

is_separable = True¶

output_dims = 1¶

transform_non_affine(a)¶

SymmetricalLogScale.get_transform()¶

Return a SymmetricalLogTransform instance.

SymmetricalLogScale.name = 'symlog'¶

SymmetricalLogScale.set_default_locators_and_formatters(axis)¶

Set the locators and formatters to specialized versions for symmetrical log scaling.

class matplotlib.scale.SymmetricalLogTransform(base, linthresh, linscale)¶

Bases: matplotlib.transforms.Transform

has_inverse = True¶

input_dims = 1¶

inverted()¶

is_separable = True¶

output_dims = 1¶

transform_non_affine(a)¶

matplotlib.scale.get_scale_docs()¶

Helper function for generating docstrings related to scales.

matplotlib.scale.get_scale_names()¶

matplotlib.scale.register_scale(scale_class)¶

Register a new kind of scale.

scale_class must be a subclass of ScaleBase.

matplotlib.scale.scale_factory(scale, axis, **kwargs)¶

Return a scale class by name.

ACCEPTS: [ linear | log | logit | symlog ]