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The `axis`

command works
by setting various axes object properties. You can set these properties
directly to achieve precisely the effect you want.

Property | Description |
---|---|

`DataAspectRatio` | Sets the relative scaling of the individual axis data
values. Set Set
with |

`DataAspectRatioMode` | In |

`PlotBoxAspectRatio` | Sets the proportions of the axes plot box (set Set with |

`PlotBoxAspectRatioMode` | In |

`Position` | Defines the location and size of the axes with a four-element
vector: [ |

`XLim, YLim, ZLim` | Sets the minimum and maximum limits of the respective axes. |

```
XLimMode , YLimMode , ZLimMode
``` | In |

When the mode properties are set to `auto`

, MATLAB automatically
determines values for all of these properties and then stretches the
axes to fit the figure shape. You can override any property's automatic
operation by specifying a value for the property or setting its mode
property to manual.

The value you select for a particular property depends primarily on what type of data you want to display. Much of the data visualized with MATLAB is either

Numerical data displayed as line, mesh plots, or other specialized plot

Representations of real-world objects (e.g., a motor vehicle or a section of the earth's topography)

In the first case, it is generally desirable to select axis limits that provide good resolution in each axis direction and to fill the available space. Real-world objects, on the other hand, need to be represented accurately in proportion, regardless of the angle of view.

The MATLAB default property values are designed to

Select axis limits to span the range of the data (when

`XLimMode`

,`YLimMode`

, and`ZLimMode`

are set to`auto`

).Provide the highest resolution in the available space by setting the scale of each axis independently (when

`DataAspectRatioMode`

and the`PlotBoxAspectRatioMode`

are set to`auto`

).Draw axes that fit the position rectangle by adjusting the

`CameraViewAngle`

and then stretch-to-fill the axes if necessary.

The axes `Position`

property specifies the
location and dimensions of the axes within the figure. The third and fourth elements of the
`Position`

vector (`width`

and
`height`

) define a rectangle in which MATLAB draws the axes. MATLAB fits the axes to this rectangle.

The default value for the axes `Units`

property is
`normalized`

to the parent figure dimensions. This means the shape of the
figure window determines the shape of the position rectangle. As you change the size of the
figure window, MATLAB reshapes the position rectangle to fit it.

membrane set(gca,'BoxStyle','full','Box','on')

Changing the size and shape of the figure causes a change in the size and shape of the axes. The axes might select new axis tick mark locations as well.

Reshaping the axes to fit into the figure window can change the aspect ratio of the graph. MATLAB fits the axes to fill the position rectangle and in the process can distort the shape. This is generally desirable for graphs of numeric data, but not for displaying objects realistically.

To maintain a particular shape, you can specify the size of the axes in absolute units such as inches, which are independent of the figure window size. However, this is not a good approach if you are writing a MATLAB program that you want to work with a figure window of any size. A better approach is to specify the aspect ratio of the axes and override automatic stretch-to-fill.

In cases where you want a specific aspect ratio, you can override stretching by specifying a value for these axes properties:

`DataAspectRatio`

or`DataAspectRatioMode`

`PlotBoxAspectRatio`

or`PlotBoxAspectRatioMode`

`CameraViewAngle`

or`CameraViewAngleMode`

The first two sets of properties affect the aspect ratio directly.
Setting either of the mode properties to `manual`

simply
disables stretch-to-fill while maintaining all current property values.
In this case, MATLAB enlarges the axes until one dimension of
the position rectangle constrains it. For example, setting the `DataAspectRatio`

to ```
[1
1 1]
```

:

sphere daspect([1 1 1]) set(gca,'BoxStyle','full','Box','on')

Changing the size and shape of the figure does not change the aspect ratio of the axes.

Setting the `CameraViewAngle`

property disables
stretch-to-fill, and also prevents MATLAB from readjusting the
size of the axes if you change the view.

It is important to understand how properties interact with each
other, in order to obtain the results you want. The `DataAspectRatio`

, `PlotBoxAspectRatio`

,
and the *x*-, *y*-, and *z*-axis
limits (`XLim`

, `YLim`

, and `ZLim`

properties)
all place constraints on the shape of the axes.

The `DataAspectRatio`

property controls the
ratio of the axis scales. For example, to display a surface plot of
a mathematical expression MATLAB selects a data aspect ratio
that emphasizes the function’s values:

[X,Y] = meshgrid([-2:.15:2],[-4:.3:4]); Z = X.*exp(-X.^2 - Y.^2); surf(X,Y,Z) set(gca,'BoxStyle','full','Box','on')

The `daspect`

function
returns the actual value of the `DataAspectRatio`

property

daspect

ans = 4 8 1

This means that four units in length along the *x*-axis
cover the same data values as eight units in length along the *y*-axis
and one unit in length along the *z*-axis. The
axes fill the plot box, which has an aspect ratio of [1 1 1] by default.

If you want to view the surface plot so that the relative magnitudes
along each axis are equal with respect to each other, you can set
the `DataAspectRatio`

to `[1 1 1]`

.

daspect([1 1 1])

Setting the value of the `DataAspectRatio`

property
also sets the `DataAspectRatioMode`

to `manual`

and
overrides stretch-to-fill so the specified aspect ratio is achieved.

Looking at the value of the `PlotBoxAspectRatio`

for the graph in the previous section shows that it has
now taken on the former value of the `DataAspectRatio`

.
The `pbaspect`

function to returns
the value of the `PlotBoxAspectRatio`

:

pbaspect

ans = 4 8 1

Notice that MATLAB rescaled the plot box to accommodate
the graph using the specified `DataAspectRatio`

.

The `PlotBoxAspectRatio`

property controls
the shape of the axes plot box. By default, MATLAB sets this
property to `[1 1 1]`

and adjusts the `DataAspectRatio`

property
so that graphs fill the plot box or until reaching a constraint.

When you set the value of the `DataAspectRatio`

,
and thereby prevent it from changing, MATLAB varies the `PlotBoxAspectRatio`

instead.

If you specify both the `DataAspectRatio`

and
the `PlotBoxAspectRatio`

, MATLAB is forced to
change the axis limits to obey the two constraints you have already
defined.

Continuing with the mesh example, if you set both properties,

daspect([1 1 1]) pbaspect([1 1 1])

MATLAB changes the axis limits to satisfy the two constraints placed on the axes.

MATLAB enables you to set the axis limits. However, specifying
a value for `DataAspectRatio`

, `PlotBoxAspectRatio`

,
and the axis limits over constrains the axes definition. For example,
it is not possible for MATLAB to draw the axes if you set these
values:

set(gca,'DataAspectRatio',[1 1 1],... 'PlotBoxAspectRatio',[1 1 1],... 'XLim',[-4 4],... 'YLim',[-4 4],... 'ZLim',[-1 1])

In this case, MATLAB ignores the setting of the `PlotBoxAspectRatio`

and
determines its value automatically.

pbaspect

ans = 4 4 1

MATLAB can now draw the axes using the specified `DataAspectRatio`

and
axis limits.

If you want to display an object so that it looks realistic, you need to change MATLAB defaults. For example, this data defines a wedge-shaped patch object.

vert = [0 0 0;0 1 0;1 1 0;1 0 0;0 0 1;0 1 1;1 1 4;1 0 4]; fac = [1 2 3 4;2 6 7 3;4 3 7 8;1 5 8 4;1 2 6 5;5 6 7 8]; patch('Vertices',vert,'Faces',fac,... 'FaceColor',[0.7 0.7 0.7],'EdgeColor','k') view(3)

However, this axes distorts the actual shape of the solid object
defined by the data. To display it in correct proportions, set the `DataAspectRatio`

.

```
set(gca,'DataAspectRatio',[1 1 1])
```

The
units are now equal in the *x*-, *y*-,
and *z*-directions and the axes is not being stretched
to fill the position rectangle, revealing the true shape of the object.

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