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Input parameters: environment.<br/>  w_curvecomp_1 and w_curvecomp_2: curves to compare, as lists of points.<br/>  w_curvecomp_xrange and w_curvecomp_yrange: list of 2 integers each.<br/>  w_curvecomp_tolerance: Maximal tolerance of distances.

Input parameters: environment.<br/> w_curvecomp_1 and w_curvecomp_2: curves to compare, as lists of points.<br/> w_curvecomp_xrange and w_curvecomp_yrange: list of 2 integers each.<br/> w_curvecomp_tolerance: Maximal tolerance of distances.

Output: 10 double numbers separated by white spaces.<br/>- Average distance of curve 1 with respect to curve 2.<br/> -  Average distance of curve 2 with respect to curve 1.<br/> -  Maximal distance of curve 1 with respect to curve 2.<br/> -  Maximal distance of curve 2 with respect to curve 1.<br/> -  Proportion of curve 1 close to curve 2.<br/> -  Proportion of curve 2 close to curve 1.<br/> -  Maximal jump of curve 1.<br/> -  Maximal jump of curve 2.<br/> -  Ratio of repetitions found in curve 1.<br/> Number 10: Ratio of repetitions found in curve 2.<br/> Furthermore, words "fnofx" and/or "fnofy" will appear if curve 2   represents the graph of a function of x (and/or y).<br/>  Returns empty if one of the curves is degenerated.

Output: 10 double numbers separated by white spaces.<br/>- Average distance of curve 1 with respect to curve 2.<br/> - Average distance of curve 2 with respect to curve 1.<br/> - Maximal distance of curve 1 with respect to curve 2.<br/> - Maximal distance of curve 2 with respect to curve 1.<br/> - Proportion of curve 1 close to curve 2.<br/> - Proportion of curve 2 close to curve 1.<br/> - Maximal jump of curve 1.<br/> - Maximal jump of curve 2.<br/> - Ratio of repetitions found in curve 1.<br/> Number 10: Ratio of repetitions found in curve 2.<br/> Furthermore, words "fnofx" and/or "fnofy" will appear if curve 2 represents the graph of a function of x (and/or y).<br/> Returns empty if one of the curves is degenerated.

Usage: !exec scienceprint number,significant_digits,output_type<br />\text{A=wims(exec scienceprint number,significant_digits,output_type )}<br /><ul>output_type can be<li>0 : calculating format : 1.234*10^-4</li><li>1 : html format :1.234&times;10<sup>-4</sup></li><li>2 : latex format : 1.234\times10^{-4}</li><li>3 : prefix format : 1.234&times;10<sup>-1</sup> m</li><li>4 : mathml format : <math xmlns="http://www.w3.org/1998/Math/MathML" display="inline"><mstyle id="wims_mathml" mathsize="110%"><mn>1.234</mn><mo>&times;</mo><msup><mn>10</mn><mn>-4</mn></msup></mstyle></math</li><li>5 : long prefix format : 1.234&times;10<sup>-1</sup> milli</li></ul>

Usage: !exec scienceprint number,significant_digits,output_type<br />\text{A=wims(exec scienceprint number,significant_digits,output_type )}<br /><ul>output_type can be<li>0 : calculating format : 1.234*10^-4</li><li>1 : html format :1.234&times;10<sup>-4</sup></li><li>2 : latex format : 1.234\times10^{-4}</li><li>3 : prefix format : 1.234&times;10<sup>-1</sup> m</li><li>4 : mathml format : <math xmlns="http://www.w3.org/1998/Math/MathML" display="inline"><mstyle id="wims_mathml" mathsize="110%"><mn>1.234</mn><mo>&times;</mo><msup><mn>10</mn><mn>-4</mn></msup></mstyle></math></li><li>5 : long prefix format : 1.234&times;10<sup>-1</sup> milli</li></ul>

If option -t  is present, the Delaunay triangulation is produced. Each output line is a triple 	i j k which are the indices of the three points in a Delaunay triangle.<br/> Points are numbered starting at 0. <br/>If this option is not present, the Voronoi diagram is produced.<br/>  There are four output record types.<br/> 	s a b indicates that an input point at coordinates  	l a b c indicates a line with equation ax + by = c.<br/> 	v a b indicates a vertex at  a b.<br/> 	e l v1 v2 indicates a Voronoi segment which is a subsegment of line number l; with endpoints numbered v1 and v2.<br/>  If v1 or v2 is -1, the line extends to infinity.

If option -t is present, the Delaunay triangulation is produced. Each output line is a triple i j k which are the indices of the three points in a Delaunay triangle.<br/> Points are numbered starting at 0. <br/>If this option is not present, the Voronoi diagram is produced.<br/> There are four output record types.<br/> s a b indicates that an input point at coordinates l a b c indicates a line with equation ax + by = c.<br/> 	v a b indicates a vertex at a b.<br/> e l v1 v2 indicates a Voronoi segment which is a subsegment of line number l; with endpoints numbered v1 and v2.<br/> If v1 or v2 is -1, the line extends to infinity.