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@@ -118,7 +118,7 @@ Adding many arrows this way would be inefficient.
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### Setting a viewing angle for 3D plots
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For 3D plots, the viewing angle can make the difference in visualizing the key features. In `Plots`, some backends allow the viewing angle to be set with the mouse by clicking and dragging. Not all do. For such, the `camera` argument is used, as in `camera(azimuthal, elevation)` where the angles are given in degrees. If the $x$-$y$-$z$ coorinates are given, then `elevation` or *inclination*, is the angle between the $z$ axis and the $x-y$ plane (so `90` is a top view) and `azimuthal` is the angle in the $x-y$ plane from the $x$ axes.
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For 3D plots, the viewing angle can make the difference in visualizing the key features. In `Plots`, some backends allow the viewing angle to be set with the mouse by clicking and dragging. Not all do. For such, the `camera` argument is used, as in `camera(azimuthal, elevation)` where the angles are given in degrees. If the $x$-$y$-$z$ coordinates are given, then `elevation` or *inclination*, is the angle between the $z$ axis and the $x-y$ plane (so `90` is a top view) and `azimuthal` is the angle in the $x-y$ plane from the $x$ axes.
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## Visualizing functions from $R^2 \rightarrow R$
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