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5.1.1.1 Regular floating point coordinates

Selection of the Cartesian linear transformation with regular floating point coordinates will result in a simple linear scaling $u' = au + b$ of the input coordinates. The projection is defined by stating

If the y-scale or y-axis length is different from that of the x-axis (which is most often the case), separate the two scales (or lengths) by a slash, e.g., -Jx0.1i/0.5i or -JX8i/5i. Thus, our $y = \sqrt{x}$ data sets will plot as shown in Figure 5.1.

Figure 5.1: Linear transformation of Cartesian coordinates.
\includegraphics{scripts/GMT_linear}

The complete commands given to produce this plot were




psxy -R0/100/0/10 -JX3i/1.5i -Ba20f10g10/a2f1g2WSne -Wthick,- -P -K sqrt.d > GMT_linear.ps
psxy -R -J -St0.075i -Glightgray -W -O sqrt.d10 >> GMT_linear.ps


Normally, the user's x-values will increase to the right and the y-values will increase upwards. It should be noted that in many situations it is desirable to have the direction of positive coordinates be reversed. For example, when plotting depth on the y-axis it makes more sense to have the positive direction downwards. All that is required to reverse the sense of positive direction is to supply a negative scale (or axis length). Finally, sometimes it is convenient to specify the width (or height) of a map and let the other dimension be computed based on the implied scale and the range of the other axis. To do this, simply specify the length to be recomputed as 0.


next up previous contents index
Next: 5.1.1.2 Geographic coordinates Up: 5.1.1 Cartesian linear transformation Previous: 5.1.1 Cartesian linear transformation   Contents   Index
Paul Wessel 2010-11-01