color : color of points or list of colors

legend : legend entry associated with points

symbol : symbol used for display of points

symbolsize : size of symbol representing a point

The point command creates a plot data object, which when displayed is a point or collection of points.

For a d-dimensional plot, where d is 2 or 3, p must contain d elements. Similarly, m must be an n by d Matrix or a list with n sublists of length d, where n is the total number of points. If Vectors are provided, then the third calling sequence, with parameters v1 and v2, is used for a 2-D plot. The fourth calling sequence, with the additional Vector v3, is used for a 3-D plot.

The plot data object produced by the point command can be displayed using the plots:-display command.

Remaining arguments are interpreted as options, which are specified as equations of the form option = value.  For more information, see plottools, plot/options and plot3d/option.

The symbol=s option specifies the symbol for points in the plot, where the value s is one of asterisk, box, circle, cross, diagonalcross, diamond, point, solidbox (2-D plot only), solidcircle (2-D plot only), soliddiamond (2-D plot only), solidsphere (3-D plot only), or sphere (3-D plot only). Note: If the style option is set to point, the default symbol is plot device specific.

The symbolsize=n option specifies the size (in points) of a symbol used in plotting, where n is a positive integer. This does not affect the symbol point. The default symbol size is 10.

$\mathrm{with}\left(\mathrm{plottools}\right)\:$

$\mathrm{with}\left(\mathrm{plots}\right)\:$

$L≔\mathrm{point}\left(\left[0\,0\right]\,\mathrm{color}=\mathrm{black}\,\mathrm{symbol}=\mathrm{cross}\,\mathrm{symbolsize}=25\right),\mathrm{point}\left(\left[1\,1\right]\,\mathrm{color}=\mathrm{red}\,\mathrm{symbolsize}=25\,\mathrm{symbol}=\mathrm{box}\right),\mathrm{point}\left(\left[1\,0\right]\,\mathrm{color}=\mathrm{brown}\,\mathrm{symbolsize}=25\,\mathrm{symbol}=\mathrm{circle}\right),\mathrm{point}\left(\left[\frac{1}{2}\,\frac{1}{2}\right]\,\mathrm{color}=\mathrm{blue}\,\mathrm{symbolsize}=25\,\mathrm{symbol}=\mathrm{diamond}\right),\mathrm{point}\left(\left[0\,1\right]\,\mathrm{color}=\mathrm{magenta}\,\mathrm{symbolsize}=25\,\mathrm{symbol}=\mathrm{diamond}\right)\:$

$\mathrm{display}\left(L\,\mathrm{axes}=\mathrm{boxed}\,\mathrm{view}=\left[-1..2\,-1..2\right]\right)$

$L≔\mathrm{point}\left(\left[0\,0\,0\right]\,\mathrm{color}=\mathrm{blue}\,\mathrm{symbol}=\mathrm{box}\,\mathrm{symbolsize}=50\right),\mathrm{point}\left(\left[0\,0\,1\right]\,\mathrm{color}=\mathrm{red}\,\mathrm{symbol}=\mathrm{cross}\,\mathrm{symbolsize}=50\right),\mathrm{point}\left(\left[0\,1\,0\right]\,\mathrm{color}=\mathrm{black}\,\mathrm{symbol}=\mathrm{diamond}\,\mathrm{symbolsize}=50\right)\:$

$\mathrm{display}\left(L\,\mathrm{axes}=\mathrm{boxed}\,\mathrm{view}=\left[-1..1\,-1..1\,-1..1\right]\,\mathrm{orientation}=\left[125\,65\right]\right)$