Note
Go to the end to download the full example code.
Sphinx-Gallery#
This example shows how to add a new example when using Sphinx-Gallery.
To use Sphinx-Gallery, first install the package with this command:
pip install sphinx-gallery
Then, add the package to the extensions variable in your Sphinx conf.py file:
extensions = [
"sphinx_gallery.gen_gallery",
]
Plot a simple sphere using PyVista#
This code plots a simple sphere using PyVista.
import pyvista as pv
pv.set_jupyter_backend("html")
sphere = pv.Sphere()
sphere.plot()

Plot a simple sphere using PyVista with a plotter
plotter = pv.Plotter(notebook=True)
plotter.add_mesh(sphere, color="white", show_edges=True)
plotter.title = "3D Sphere Visualization"
plotter.show()

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{ base64Str });\n</script>\n </body>\n</html>" class="pyvista" style="width: 99%; height: 600px; border: 1px solid rgb(221,221,221);"></iframe>')
Figures with Matplotlib#
This example shows how to render a figure using Matplotlib.
import matplotlib.pyplot as plt
import numpy as np
time = np.linspace(0, 2 * np.pi, 100)
fig, ax = plt.subplots()
ax.plot(time, np.cos(time), color="blue", label=r"$\cos{(t)}$")
ax.plot(time, np.sin(time), color="red", label=r"$\sin{(t)}$")
ax.set_xlabel("Time [time units]")
ax.set_ylabel("Amplitude [distance units]")
ax.set_title("Trigonometric functions")
plt.show()

Figures with Plotly#
This example shows how to render a figure using Plotly.
import plotly.graph_objs as go
# More info: https://plotly.com/python/renderers/
time = np.linspace(0, 2 * np.pi, 100)
cos_trace = go.Scatter(x=time, y=np.cos(time), mode="lines", name="cos(t)")
sin_trace = go.Scatter(x=time, y=np.sin(time), mode="lines", name="sin(t)")
fig = go.Figure(data=[cos_trace, sin_trace])
fig
import numpy as np
import plotly.express as px
df = px.data.tips()
fig = px.bar(
df,
x="sex",
y="total_bill",
facet_col="day",
color="smoker",
barmode="group",
template="presentation+plotly",
)
fig.update_layout(height=400)
fig
Render equations using IPython math#
This example shows how to render equations using the IPython math module.
<IPython.core.display.Math object>
from IPython.display import Latex
Latex(r"This is a \LaTeX{} equation: $a^2 + b^2 = c^2$")
<IPython.core.display.Latex object>
Render a table#
This is an example to render a table with Sphinx-Gallery.
A |
B |
A and B |
|---|---|---|
False |
False |
False |
True |
False |
False |
False |
True |
False |
True |
True |
True |
Render a table using pandas
Total running time of the script: (0 minutes 5.606 seconds)