animatplot

version:0.4.1 Source Code:Github

animatplot is a library for producing interactive animated plots in python built on top of matplotlib.

Contents

Installation

Using conda:

conda install animatplot -c conda-forge

Using pip:

pip install animatplot

Warning

If matplotlib was installed with anaconda, please upgrade matplotlib to >= 2.2 with anaconda before installing animatplot with pip. Otherwise, pip may butcher your environment(s).

If you are using jupyter lab, then install jupyter-matplotlib.

Tutorial

Getting Started

Animatplot is built on the concept of blocks. We’ll start by animating a Line block.

First we need some imports.

Note

Interactivity is not available in the static docs. Run the code locally to get interactivity.

Basic Animation

%matplotlib notebook
import numpy as np
import matplotlib.pyplot as plt
import animatplot as amp

We will animate the function:

\(y = \sin(2\pi(x+t))\) over the range \(x=[0,1]\), and \(t=[0,1]\)

Let’s generate the data:

x = np.linspace(0, 1, 50)
t = np.linspace(0, 1, 20)

X, T = np.meshgrid(x, t)
Y = np.sin(2*np.pi*(X+T))

In order to tell animatplot how to animate the data, we must pass it into a block. By default, the Line block will consider each of the rows in a 2D array to be a line at a different point in time.

We then pass a list of all our blocks into an Animation, and show the animation.

block = amp.blocks.Line(X, Y)
anim = amp.Animation([block])

anim.save_gif('images/line1') # save animation for docs
plt.show()

Adding Interactivity

We’ll use the same data to make a new animation with interactive controls.

block = amp.blocks.Line(X, Y)
anim = amp.Animation([block])

anim.controls() # creates a timeline_slider and a play/pause toggle
anim.save_gif('images/line2') # save animation for docs
plt.show()

Displaying the Time

The above animation didn’t display the time properly because we didn’t tell animatplot what the values of time are. Instead it displayed the frame number. We can simply pass our values of time into our call to Animation.

block = amp.blocks.Line(X, Y)
anim = amp.Animation([block], t) # pass in the time values

anim.controls()
anim.save_gif('images/line3') # save animation for docs
plt.show()

Controlling Time

Simply passing in the values of time into the call to Animation doesn’t give us much control. Instead we use a Timeline.

timeline = amp.Timeline(t, units='s', fps=20)

The units argument will set text to be displayed next to the time number.

The fps argument gives you control over how fast the animation will play.

block = amp.blocks.Line(X, Y)
anim = amp.Animation([block], timeline) # pass in the timeline instead

anim.controls()
anim.save_gif('images/line4') # save animation for docs
plt.show()

Built on Matplotlib

Since animatplot is build on matplotlib, we can use all of our matplotlib tools.

block = amp.blocks.Line(X, Y, marker='.', linestyle='-', color='r')
anim = amp.Animation([block], timeline)

# standard matplotlib stuff
plt.title('Sine Wave')
plt.xlabel('x')
plt.ylabel('y')

anim.controls()
anim.save_gif('images/line5') # save animation for docs
plt.show()

Using multiple blocks

Here we are going to use 2 different blocks in our animation.

First we need some imports:

%matplotlib notebook
import numpy as np
import matplotlib.pyplot as plt
import animatplot as amp

We are going to plot a pcolormesh and a line on 2 different axes.

Let’s use: \(z = \sin(x^2+y^2-t)\) for the pcolormesh, and a cross-section of \(y=0\): \(z = \sin(x^2-t)\) for the line.

First, we generate the data.

x = np.linspace(-2, 2, 41)
y = np.linspace(-2, 2, 41)
t = np.linspace(0, 2*np.pi, 30)

X, Y, T = np.meshgrid(x, y, t)

pcolormesh_data = np.sin(X*X+Y*Y-T)
line_data       = pcolormesh_data[20,:,:] # the slice where y=0

We need to be careful here. Our time axis is the last axis of our data, but animatplot assumes it is the first axis by default. Fortunately, we can use the t_axis argument.

We use the ax argument to attached the data to a specific subplot.

# standard matplotlib stuff
# create the different plotting axes
fig, (ax1, ax2) = plt.subplots(1, 2)

for ax in [ax1, ax2]:
    ax.set_aspect('equal')
    ax.set_xlabel('x')

ax2.set_ylabel('y', labelpad=-5)
ax1.set_ylabel('z')
ax1.set_ylim([-1.1,1.1])

fig.suptitle('Multiple blocks')
ax1.set_title('Cross Section: $y=0$')
ax2.set_title(r'$z=\sin(x^2+y^2-t)$')

# animatplot stuff
# now we make our blocks
line_block       = amp.blocks.Line(X[0,:,:], line_data,
                                   ax=ax1, t_axis=1)
pcolormesh_block = amp.blocks.Pcolormesh(X[:,:,0], Y[:,:,0], pcolormesh_data,
                                         ax=ax2, t_axis=2, vmin=-1, vmax=1)
plt.colorbar(pcolormesh_block.quad)
timeline = amp.Timeline(t, fps=10)

# now to contruct the animation
anim = amp.Animation([pcolormesh_block, line_block], timeline)
anim.controls()

anim.save_gif('images/multiblock')
plt.show()

There is a lot going on here so lets break it down.

Firstly, the standard matplotlib stuff is creating, and labeling all of our axes for our subplot. This is exactly how one might do a static, non-animated plot.

When we make the Line block, we pass in the data for our lines as 2D arrays (X[0,:,:] and line_data). We attached that line to the first matplotlib axes ax=ax1. We also specifify that the time axis is the last axis of the data t_axis=1.

When we make the Pcolormesh block, we pass in the x, y data as 2D arrays (X[:,:,0] and Y[:,:,0]), and the z data as a 3D array. We attached the pcolormesh to the second matplotlib axes ax=ax2. We also specifify that the time axis is the last axis of the data t_axis=2.

Additional, we told the Pcolormesh blocks what the minimum and maximum values will be (vmin=-1 and vmax=1), so that the colorscale will be proper. The keywords vmin, and vmax get passed to the underlaying called to matplotlib’s pcolormesh.

plt.colorbar does not recognize the Pcolormesh block as a mappable, so we pass in a mappable from the block to get the colorbar to work. In the future, animatplot may have a wrapper around this.

The rest simply brings all of the blocks, and the timeline together into an animation.

Custimizing the Controls

Here we’ll like how to manipulate the timeline_slider and the toggle button.

The interactive controls can be make using the controls() method of the animation class, as in the getting started tutorial, but this method is a wrapper around the toggle and timeline_slider methods.

First, we need from imports and data to animate.

%matplotlib notebook
import numpy as np
import matplotlib.pyplot as plt
import animatplot as amp

x = np.linspace(0, 1, 50)
t = np.linspace(0, 1, 20)

X, T = np.meshgrid(x, t)
Y = np.sin(2*np.pi*(X+T))

Animation.toggle(ax=None)

Creates a play/pause button to start/stop the animation

Parameters:ax (matplotlib.axes.Axes, optional) – The matplotlib axes to attach the button to.

Animation.timeline_slider(text=’Time’, ax=None, valfmt=None, color=None)

Creates a timeline slider.

Parameters:

• text (str, optional) – The text to display for the slider. Defaults to ‘Time’
• ax (matplotlib.axes.Axes, optional) – The matplotlib axes to attach the slider to.
• valfmt (str, optional) – a format specifier used to print the time Defaults to ‘%s’ for datetime64, timedelta64 and ‘%1.2f’ otherwise.
• color – The color of the slider.

Animation.controls(timeline_slider_args={}, toggle_args={})

Creates interactive controls for the animation

Creates both a play/pause button, and a time slider at once

Parameters:

• timeline_slider_args (Dict, optional) – A dictionary of arguments to be passed to timeline_slider()
• toggle_args (Dict, optional) – A dictionary of argyments to be passed to toggle()

Now to make the animation

By specifying the ax parameter, we can change the position of either the toggle or the timeline_slider.

We use color to change the color of the slider, and valfmt to change how the time is displayed.

Let’s create our block, then create the controls at the top of the animation.

block = amp.blocks.Line(X, Y)

plt.subplots_adjust(top=0.8) # squish the plot to make space for the controls
slider_ax = plt.axes([.18, .89, .5, .03]) # the rect of the axis
button_ax = plt.axes([.78, .87, .1, .07]) # x, y, width, height

anim = amp.Animation([block])

anim.toggle(ax=button_ax)
anim.timeline_slider(text='TIME', ax=slider_ax, color='red', valfmt='%1.0f')
# equivalent to:
# anim.controls({'text':'TIME', 'ax':slider_ax, 'color':'red', 'valfmt':'%1.0f'},
#               {'ax':button_axis})

anim.save_gif('images/controls')
plt.show()

Using Jupyter

In order to display interactive animations in jupyter notebook or lab, use one of the following line magics:

%matplotlib notebook  # notebook only
%matplotlib ipympl  # notebook or lab
%matplotlib widget  # notebook or lab (equivalent to ipympl)

Or if you prefer matplotlib to display a figure in a native window:

%matplotlib qt

API

Animatplot is build on top of three main classes:

• Animation
• Block
• Timeline

A Timeline holds the information and logic to actually control the timing of all animations.

A Block represents any “thing” that is to be animated.

An Animation is a composition of a list of blocks and a timeline. This class builds the final animation.

Animation

Animation(blocks[, timeline, fig])

The foundation of all animations.

Timeline

Timeline(t[, units, fps, log])

An object to contain and control all of the time

blocks

Blocks handle the animation of different types of data. The following blocks are available in animatplot.blocks.

Data blocks

These blocks are built to animate data.

Line(*args[, ax, t_axis])	Animates a single line.
Quiver(X, Y, U, V[, ax, t_axis])	A block for animated quiver plots
Pcolormesh(*args[, ax, t_axis])	Animates a pcolormesh
Imshow(images[, ax, t_axis])	Animates a series of images
Scatter(x, y[, s, c, ax, t_axis])	Animates scatter plots

Graph Label Blocks

These blocks are for animating non-data features on an axis.

Title(text[, ax])

Animates an axes title.

Advanced Blocks

These blocks are for more advanced use. These allow you to write more custom animations.

Block([ax, t_axis])	A base class for blocks
Update(func, length[, fargs, ax])	For providing a custom update method
Nuke(func, length[, fargs, ax])	For when the other blocks just won’t do

Composition Blocks

These blocks are amalgamations of other blocks. These are actually functions that return lists of blocks.

vector_comp(X, Y, U, V[, skip, t_axis, …])

produces an animation of vector fields

Animatplot.animations

The animations subpackage is an opinionated subpackage that contains a number of convenience functions for specific use cases. These functions wrap around different combinations of blocks.

In general, these functions will take some data to be animated, some parameters to tell animatplot what to do, then dictionaries of parameters to pass to the underlying blocks.

Warning

This subpackage is less API stable than the above (blocks/Animation/Timeline), and some of these functions may have different defaults.

This submodule contains the following functions.

vector_plot(X, Y, U, V, t[, skip, t_axis, …])

produces an animation of vector fields

Example Gallery

Warning

For the purpose of these documents, animations are rendered as gifs and with a lower framerate and fewer frames to make them smaller.

If you run these animations locally, then they will be interactive.

Interactivity is available in Jupyter Notebook with following cell magic.

%matplotlib notebook

Nuke

Sometimes matplotlib just doesn’t give us the tools we need to animate stuff. This block is a way to work around that.

Matplotlib.axes.Axes.quiver does not have a way to dynamically set the location of arrows, only the angle. In this example, we work around that.

%matplotlib notebook
import numpy as np
import matplotlib.pyplot as plt
import animatplot as amp

Lets first construct our data.

E0 = np.array([1, 2])
E0 = E0 / np.linalg.norm(E0)

phi = np.array([0, np.pi/7])

f = 3
t = np.linspace(0,2*np.pi,100)

ES = E0[:, np.newaxis]*np.exp(1j*(t+phi[:, np.newaxis])) # fancy array boardcasting

Now, we animate the data.

fig, ax = plt.subplots()

def animate(i):
    ax.set_title('Polarization')
    ax.set_aspect('equal')
    ax.set(xlim=(-1.2, 1.2), ylim=(-1.2, 1.2))

    E = E0*np.exp(1j*(f*t[i]+phi))

    xx = np.array([0,E[0].real,0])
    yy = np.array([0,0,0])
    uu = np.array([E[0].real,0,E[0].real])
    vv = np.array([0,E[1].real,E[1].real])

    plax = ax.plot(ES[0].real, ES.real[1])
    qax = ax.quiver(xx,yy,uu,vv,[0,55,200], scale_units='xy', scale=1.)

animate(0) # initialise the plot with the animate function

timeline = amp.Timeline(t, units='ns', fps=10)
block = amp.blocks.Nuke(animate, length=len(timeline), ax=ax)
anim = amp.Animation([block], timeline)

anim.controls()
anim.save_gif('nuke')
plt.show()

Imshow

%matplotlib notebook
import numpy as np
import matplotlib.pyplot as plt
import animatplot as amp

First we focus on creating the data. An ising model is used to make this data.

# Define LxL matrix
L = 55
# Initialize as random spin
M = 2*(np.random.rand(L,L)>.5)-1
J = 1
b = 2.5

nPer = 100

images = [M]
for i in range(100):
    M = M.copy()
    for dm in range(nPer):
        jj = int(np.random.rand()*L - 1)
        kk = int(np.random.rand()*L - 1)
        dE = 2*J*(M[jj+1,kk] + M[jj-1,kk] + M[jj,kk+1] + M[jj,kk-1])*M[jj,kk]
        if dE <= 0:
            M[jj,kk]*=-1
        else:
            if(np.random.rand()<np.exp(-b*dE)):
                M[jj,kk]*=-1
    images.append(M)
    M[:,-1] = M[:,0]
    M[-1,:] = M[0,:]

Now we plot it.

block = amp.blocks.Imshow(images)
anim = amp.Animation([block])

anim.controls()
anim.save_gif('ising')
plt.show()

Logarithmic Timescales

Simply pass the keyword argument log=True to the Timeline, to get logarithmic timescales.

import numpy as np
import matplotlib.pyplot as plt
import animatplot as amp


x = np.linspace(0, 1, 20)
t = np.logspace(0, 2, 30)

X, T = np.meshgrid(x, t)
Y = np.sin(X*np.pi)*np.log(T)

timeline = amp.Timeline(t, log=True)
block = amp.blocks.Line(X, Y)
anim = amp.Animation([block], timeline)

plt.xlim([0,1])
plt.ylim([0,Y.max()+1])

anim.controls()
anim.save_gif('logtime')
plt.show()

<Figure size 640x480 with 3 Axes>

Parametric

import numpy as np
import matplotlib.pyplot as plt
from matplotlib.animation import PillowWriter
import animatplot as amp


def psi(t):
    x = t
    y = np.sin(t)
    return x, y


t = np.linspace(0, 2*np.pi, 25)
x, y = psi(t)
X, Y = amp.util.parametric_line(x, y)

timeline = amp.Timeline(t, 's', 24)

ax = plt.axes(xlim=[0, 7], ylim=[-1.1, 1.1])
block1 = amp.blocks.Line(X, Y, ax=ax)
# or equivalently
# block1 = amp.blocks.ParametricLine(x, y, ax=ax)

anim = amp.Animation([block1], timeline)

# Your standard matplotlib stuff
plt.title('Parametric Line')
plt.xlabel('x')
plt.ylabel(r'y')

# Create Interactive Elements
anim.toggle()
anim.timeline_slider()

anim.save('parametric.gif', writer=PillowWriter(fps=5))
plt.show()

<Figure size 640x480 with 3 Axes>

pcolormesh

import numpy as np
import matplotlib.pyplot as plt
import animatplot as amp


x = np.linspace(-2, 2, 50)
y = np.linspace(-2, 2, 50)
t = np.linspace(0, 2*np.pi, 40)

X, Y, T = np.meshgrid(x, y, t)

Z = np.sin(X*X+Y*Y-T)

block = amp.blocks.Pcolormesh(X[:,:,0], Y[:,:,0], Z, t_axis=2, cmap='RdBu')
plt.colorbar(block.quad)
plt.gca().set_aspect('equal')

anim = amp.Animation([block], amp.Timeline(t))

anim.controls()

anim.save_gif('pcolormesh')
plt.show()

<Figure size 640x480 with 4 Axes>

Polarization

%matplotlib notebook
import numpy as np
import matplotlib.pyplot as plt
import animatplot as amp

Let’s create the data.

E0 = np.array([1, 2])
E0 = E0 / np.linalg.norm(E0)

phi = np.array([0, np.pi/7])

f = 3
t = np.linspace(0,2*np.pi,50)

# The Electric Field
E = E0[:, np.newaxis]*np.exp(1j*(t+phi[:, np.newaxis])) # fancy array boardcasting

# Converting the Electric field into animatable arrows.
X = np.zeros(3) # x location of the arrow tails
Y = np.zeros(3) # y location of the arrow tails

zeros = np.zeros_like(E[0,:]) # padding
U = np.array([E[0,:], zeros, E[0,:]]).real
V = np.array([zeros, E[1,:], E[1,:]]).real

Now to animate it.

plt.plot(E[0].real, E.real[1])

timeline = amp.Timeline(t, units='ns', fps=20)
block = amp.blocks.Quiver(X, Y, U, V, t_axis=1, scale_units='xy', scale=1)
anim = amp.Animation([block], timeline)

block.ax.set_aspect('equal')
block.ax.set_xlim([-1,1])
block.ax.set_ylim([-1,1])

anim.controls()
anim.save_gif('polarization')
plt.show()

Quiver Plot

import numpy as np
import matplotlib.pyplot as plt
from matplotlib.animation import PillowWriter
import animatplot as amp


x = np.linspace(0, 2*np.pi, 10)
y = np.linspace(0, 2*np.pi, 5)
t = np.linspace(0, 4.9, 25)

timeline = amp.Timeline(t)

X, Y, T = np.meshgrid(x, y, t)

U = np.cos(X+T)
V = np.sin(Y+T)

ax = plt.axes(xlim=[-1, 7], ylim=[-1, 7])
block1 = amp.blocks.Quiver(X[:,:,0], Y[:,:,0], U, V, ax=ax, t_axis=2, units='inches', pivot='mid')
anim = amp.Animation([block1], timeline)

anim.toggle()
anim.timeline_slider()

anim.save('quiver.gif', writer=PillowWriter(fps=10))
plt.show()

<Figure size 640x480 with 3 Axes>

Scatter

%matplotlib qt
import numpy as np
import matplotlib as mpl
import matplotlib.pyplot as plt
import animatplot as amp

Sample data:

x = np.linspace(0, 10, 100)
t = np.linspace(0, 2*np.pi, 100)

X, T = np.meshgrid(x, t)

Y1 = np.sin(X+T)
Y2 = np.sin(X+T+np.pi/2)

Sizes = 20*np.cos(X-5*T)**2

Producing the animation:

timeline = amp.Timeline(T, fps=10)
block1 = amp.blocks.Scatter(X, Y1, Sizes, c='r')
block2 = amp.blocks.Scatter(X, Y2, 1, c='b')
anim = amp.Animation([block1, block2], timeline)

anim.controls()
anim.save_gif('scatter') #save animation for the docs
plt.show()

Square Well

import numpy as np
import matplotlib.pyplot as plt
from matplotlib.animation import PillowWriter
import animatplot as amp


def psi(x, t):
    return (2**-.5*np.exp(t*1j)*np.sin(np.pi*x)
            + .5*np.exp(t*4j)*np.sin(2*np.pi*x)
            + .5*np.exp(t*9j)*np.sin(3*np.pi*x))


x = np.linspace(0, 1, 20)
t = np.linspace(0, 10, 20)

X, T = np.meshgrid(x, t)
Y1 = psi(X, T).real
Y2 = psi(X, T).imag

timeline = amp.Timeline(t, 's', 24)

ax = plt.axes(xlim=[0, 1], ylim=[-2, 2])
block1 = amp.blocks.Line(X, Y1, ax=ax)
block2 = amp.blocks.Line(X, Y2, ax=ax)

anim = amp.Animation([block1, block2], timeline)

# Your standard matplotlib stuff
plt.title(r'Particle in a Box: $|\Psi\rangle = \frac{1}{\sqrt{2}}'
          r'|E_1\rangle + \frac{1}{2}|E_2\rangle + \frac{1}{2}|E_3\rangle$',
          y=1.03)
plt.xlabel('position')
plt.ylabel(r'$\Psi$')
plt.legend(['Real', 'Imaginary'])

anim.toggle()
anim.timeline_slider()

anim.save('sq_well.gif', writer=PillowWriter(fps=5))
plt.show()

<Figure size 640x480 with 3 Axes>

vector_plot

In this example, we will plot the vector field from three point charges. Since the vector field is 3D, we will plot a 2D cross-section, and rotate it.

An electric charge distribution of the form:

\(\rho = q_0(\delta^3(r'-a\hat{z})-\delta^3(r'-a\hat{x})-\delta^3(r'+a\hat{x}))\)

Gives and electric field:

\(\vec{E}(\vec{r}) = \frac{q_0}{4\pi\epsilon_0 a^2}(\frac{\frac{\vec{r}}{a}-\hat{z}}{|\frac{\vec{r}}{a}-\hat{z}|^3}-\frac{\frac{\vec{r}}{a}-\hat{x}}{|\frac{\vec{r}}{a}-\hat{x}|^3}-\frac{\frac{\vec{r}}{a}+\hat{x}}{|\frac{\vec{r}}{a}+\hat{x}|^3})\)

%matplotlib notebook
import numpy as np
import matplotlib as mpl
import matplotlib.pyplot as plt
import animatplot as amp

Here we compute the \(s\) and \(z\) components of the electric field at angles ranging from \(0\) to \(2\pi\).

def norm(x, y, z):
    return (x**2+y**2+z**2)**.5
def electric_field(s, z, theta=0):
    """The E_s and E_z components of the field at any point in space

    Computes the x, y, and z components then projects it onto the sz-plane.
    """
    x = s*np.cos(theta)
    y = s*np.sin(theta)

    Ex = x/norm(x, y, z-1)**3-(x-1)/norm(x-1, y, z)**3-(x+1)/norm(x+1, y, z)**3
    Ey = y/norm(x, y, z-1)**3-y/norm(x-1, y, z)**3-y/norm(x+1, y, z)**3
    Ez = (z-1)/norm(x, y, z-1)**3-z/norm(x-1, y, z)**3-z/norm(x+1, y, z)**3

    Es = Ex*np.cos(theta)+Ey*np.sin(theta)
    return Es, Ez
def space(n):
    d = .333
    b = 2
    s = np.linspace(-b, b, n)
    z = np.linspace(-b+d, b+d, n)
    angles = np.linspace(0, 2*np.pi, 50)
    s, z, theta = np.meshgrid(s, z, angles)
    return s, z, theta, angles*180/np.pi

s, z, theta, angles = space(101)
Es, Ez = electric_field(s, z, theta)

These are just some arguments to pass to matplotlib’s pcolormesh and quiver to make things look nice.

pargs = {
    'norm' : mpl.colors.LogNorm(),
    'vmax': 1000,
    'vmin': .1,
    'cmap': 'pink',
}
qargs = {
    'color': 'xkcd:butter'
}

Now for the actual animating.

%%time
# The convenience function
timeline = amp.Timeline(angles, units='$^o$')
blocks = amp.blocks.vector_comp(s[:,:,0], z[:,:,0], Es, Ez, t_axis=2, pcolor_kw=pargs, quiver_kw=qargs)
anim = amp.Animation(blocks, timeline)

# standard matplotlib things
cbar = plt.colorbar(blocks[0].quad)
cbar.set_label(r'$\frac{4\pi\epsilon_0 a^2 |\vec{E}|}{q_0}$', rotation=0, size='large')
cbar.ax.yaxis.set_label_coords(6,.55)

plt.gca().set_aspect('equal')
plt.title(r'$\vec{E}$-Field in the sz-plane')
plt.xlabel(r'$\frac{s}{a}$')
plt.ylabel(r'$\frac{z}{a}$')

# create the controls and show the animation
anim.timeline_slider(text='Theta', valfmt='%1.0f')
anim.toggle()
anim.save('efield.gif', writer='pillow', fps=10, dpi=200) #save animation for the docs
plt.show()

Wall time: 3.95 s

Developer Setup

Requirements

The following are required to build the docs.

sphinx
ipykernel
nbsphinx
matplotlib>=2.2
sphinx_rtd_theme
numpy

Install

Clone and install the repository:

git clone https://github.com/t-makaro/animatplot.git
cd animatplot
pip install -e .

Testing

From the root animatplot directory simply run:

pytest

Warning

Tests are currently very limited. Please run examples to ensure everything works.

Linting

This project currently uses pycodestyle for linting.

Changes to animatplot

0.4.0

Features

• New Title block. #27
• x values are now optional in the Line Block. #29

Bug Fixes

• Timeline slider now formats np.datetime properly by default. #21

Breaking Changes

• The x, y inputs to the Line Block are not positional only. #29
• Removed axis kwargs that deprecated in favor of ax in 0.3.0. #31

Developer Changes

• Testing tools were moving into the tests folder and are no longer a subpackage of animatplot. #26

Authors

• @t-makaro
• @TomNicholas*
• @dcherian*

* indicates new author in this release.

0.3.0

Deprecations

• The axis keyword argument has been replaced (everywhere) in favour of ax, and axis will be removed completely in 0.4.0. This does not apply to t_axis which is unchanged. See #10 for rational.

Features

• The Pcolormesh block now accepts 1D arrays (in addition to 2D) for x and y inputs.

• Animation.timeline_slider now accepts a text argument to change the name of the slider.

• New blocks:

  • Scatter for animating scatter plots. Capable of animating size and position of the points, but not yet the color.
  • Update a block that accepts a generic function that takes a frame number. Good if another block doesn’t already exist for some tasks.

• Composition Blocks: These are functions that return a list of blocks (and maybe a timeline). These are in the blocks subpackage and can be identified by the _comp suffix.

• New (and very experimental) animations subpackage (well new to the public api). Contains some new convenice functions.

  • vector_plot wraps Pcolormesh and Quiver to produce animated vector fields.

Bug Fixes

• Previously, an Animation with a timeline_slider, but no toggle would cause an error.

Breaking Changes

• The text argument to timeline_slider is now the first positional argument.
• The order of positional arguments for the Nuke block has changed. This was required to give the ax argument a default.

Developer Changes

• New animation unittesting framework
• Tests / doc building now runs on CircleCI.

0.2.2

• Fix .animations and .blocks subpackages not being distributed properly.

0.2.0

• Complete and total overhaul of animatplot using with the idea of blocks as a foundation
• Chuck all previous attempts to support python 2 in the dumpster

0.1.0.dev3

This is the original release.