Generate a hexagonal binning plot.
Generate a hexagonal binning plot of x versus y. If C is None (the default), this is a histogram of the number of occurrences of the observations at (x[i], y[i])
.
If C is specified, specifies values at given coordinates (x[i], y[i])
. These values are accumulated for each hexagonal bin and then reduced according to reduce_C_function, having as default the NumPyâs mean function (numpy.mean()
). (If C is specified, it must also be a 1-D sequence of the same length as x and y, or a column label.)
The column label or position for x points.
The column label or position for y points.
The column label or position for the value of (x, y) point.
Function of one argument that reduces all the values in a bin to a single number (e.g. np.mean, np.max, np.sum, np.std).
The number of hexagons in the x-direction. The corresponding number of hexagons in the y-direction is chosen in a way that the hexagons are approximately regular. Alternatively, gridsize can be a tuple with two elements specifying the number of hexagons in the x-direction and the y-direction.
Additional keyword arguments are documented in DataFrame.plot()
.
The matplotlib Axes
on which the hexbin is plotted.
Examples
The following examples are generated with random data from a normal distribution.
>>> n = 10000 >>> df = pd.DataFrame({"x": np.random.randn(n), "y": np.random.randn(n)}) >>> ax = df.plot.hexbin(x="x", y="y", gridsize=20)
The next example uses C and np.sum as reduce_C_function. Note that âobservationsâ values ranges from 1 to 5 but the result plot shows values up to more than 25. This is because of the reduce_C_function.
>>> n = 500 >>> df = pd.DataFrame( ... { ... "coord_x": np.random.uniform(-3, 3, size=n), ... "coord_y": np.random.uniform(30, 50, size=n), ... "observations": np.random.randint(1, 5, size=n), ... } ... ) >>> ax = df.plot.hexbin( ... x="coord_x", ... y="coord_y", ... C="observations", ... reduce_C_function=np.sum, ... gridsize=10, ... cmap="viridis", ... )
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