Difference between revisions of "Graphics Render Examples"

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== Line and Triangle Examples ==
 
== Line and Triangle Examples ==
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[[File:Lines3-1.jpg|thumb|left|Joining Points on intersecting lines]]
  
 
<pre>
 
<pre>
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""
 
""
 
</pre>
 
</pre>
[[File:Lines3-1.jpg|thumb|left|Joining Points on intersecting lines]]
 
  
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[[File:Lines-poly4-lines0.jpg|thumb|left]]
 
<pre>
 
<pre>
 
pointcoords=POLYPOINTS(4,100,100);
 
pointcoords=POLYPOINTS(4,100,100);
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""
 
""
 
</pre>
 
</pre>
[[File:Lines-poly4-lines0.jpg|thumb|left]]
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[[File:Lines-poly4-lines12.jpg|thumb|left]]
  
 
<pre>
 
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""
 
""
 
</pre>
 
</pre>
[[File:Lines-poly4-lines12.jpg|thumb|left]]
 
  
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[[File:Lines-poly4-lines01234.jpg|thumb|left]]
 
<pre>
 
<pre>
 
pointcoords=POLYPOINTS(4,100,100);
 
pointcoords=POLYPOINTS(4,100,100);
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""
 
""
 
</pre>
 
</pre>
[[File:Lines-poly4-lines01234.jpg|thumb|left]]
 
  
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[[File:Lines-poly4-lines01234+cage0213.jpg|thumb|left]]
 
<pre>
 
<pre>
 
pointcoords=POLYPOINTS(4,100,100);
 
pointcoords=POLYPOINTS(4,100,100);
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""
 
""
 
</pre>
 
</pre>
[[File:Lines-poly4-lines01234+cage0213.jpg|thumb|left]]
 
  
  

Revision as of 17:17, 21 October 2020

Graphics Render Examples

Line and Triangle Examples

Joining Points on intersecting lines
pointcoords=POLYPOINTS(3,100,100);
s=LINESPLIT(pointcoords,10,true)
lines1=(s[0].rowpush(s[1])).m(r=>r.flatten())
lines2=(s[1].rowpush(s[2])).m(r=>r.flatten())
lines3=(s[2].rowpush(s[0])).m(r=>r.flatten())
var d=	[
		["type","coordinates","count"],
		["line",lines1,lines1.length],
	]

RENDER(d)
""
Lines-poly4-lines0.jpg
pointcoords=POLYPOINTS(4,100,100);
s=LINESPLIT(pointcoords,10,true)
lines1=(s[0].rowpush(s[1])).m(r=>r.flatten())
lines2=(s[1].rowpush(s[2])).m(r=>r.flatten())
lines3=(s[2].rowpush(s[3])).m(r=>r.flatten())
lines4=(s[3].rowpush(s[0])).m(r=>r.flatten())
var d=	[
		["type","coordinates","count"],
		["line",lines1,lines1.length]
	]

RENDER(d)
""
Lines-poly4-lines12.jpg
pointcoords=POLYPOINTS(4,100,100);
s=LINESPLIT(pointcoords,10,true)
lines1=(s[0].rowpush(s[1])).m(r=>r.flatten())
lines2=(s[1].rowpush(s[2])).m(r=>r.flatten())
lines3=(s[2].rowpush(s[3])).m(r=>r.flatten())
lines4=(s[3].rowpush(s[0])).m(r=>r.flatten())
var d=	[
		["type","coordinates","count"],
		["line",lines1,lines1.length],
		["line",lines2,lines2.length],
	]

RENDER(d)
""
Lines-poly4-lines01234.jpg
pointcoords=POLYPOINTS(4,100,100);
s=LINESPLIT(pointcoords,10,true)
lines1=(s[0].rowpush(s[1])).m(r=>r.flatten())
lines2=(s[1].rowpush(s[2])).m(r=>r.flatten())
lines3=(s[2].rowpush(s[3])).m(r=>r.flatten())
lines4=(s[3].rowpush(s[0])).m(r=>r.flatten())
var d=	[
		["type","coordinates","count"],
		["line",lines1,lines1.length],
		["line",lines2,lines2.length],
		["line",lines3,lines3.length],
		["line",lines4,lines4.length]	
	]

RENDER(d)
""
Lines-poly4-lines01234+cage0213.jpg
pointcoords=POLYPOINTS(4,100,100);
s=LINESPLIT(pointcoords,10,true)
lines1=(s[0].rowpush(s[1])).m(r=>r.flatten())
lines2=(s[1].rowpush(s[2])).m(r=>r.flatten())
lines3=(s[2].rowpush(s[3])).m(r=>r.flatten())
lines4=(s[3].rowpush(s[0])).m(r=>r.flatten())
lines5=(s[2].rowpush(s[0])).m(r=>r.flatten())
lines6=(s[1].rowpush(s[3])).m(r=>r.flatten())
var d=	[
		["type","coordinates","count"],
		["line",lines1,lines1.length],
		["line",lines2,lines2.length],
		["line",lines3,lines3.length],
		["line",lines4,lines4.length],	
		["line",lines5,lines5.length],
		["line",lines6,lines6.length]
	]

RENDER(d)
""


Cardioid Examples

Following the "the midpoints of the circles lie on the perimeter of the fixed generator circle" method to draw a cardioid:

1) Choose a circle c and a point p on its perimeter, 2) Draw circles containing point p with centers on the perimeter of circle c

Example 1

numpoints=50;
pts=MAKEPOLYGONPOINTS(numpoints,[50,50],[200,200], 270)
start=pts[0];
circlesat=
	pts
		.map(
			p=>[p[0],p[1],SQRT(POWER(p[0]-start[0],2)+POWER(p[1]-start[1],2))]
		)

RENDER(
	[
		["type","cx","cy","r","stroke","stroke-width","count"],
		["circle",circlesat.column(0),circlesat.column(1),circlesat.column(2),"red",1,circlesat.length]
	]
)
""
Cycloid (fig.1)











Example 2

numpoints=50;
pts=MAKEPOLYGONPOINTS(numpoints,[30,50],[200,200], 150)
start=pts[0];
circlesat1=
	pts
		.map(
			p=>[p[0],p[1],SQRT(POWER(p[0]-start[0],2)+POWER(p[1]-start[1],2))]
		)

pts=MAKEPOLYGONPOINTS(numpoints,[70,70],[500,200], 0)
start=pts[0];

circlesat2=
	pts
		.map(
			p=>[p[0],p[1],SQRT(POWER(p[0]-start[0],2)+POWER(p[1]-start[1],2))]
		)

cycloids = RENDER(
	[
		["id","type","cx","cy","r","stroke","stroke-width","count"],
		["cycloid1","circle",circlesat1.column(1),circlesat1.column(0),circlesat1.column(2),"red",1,circlesat1.length],
		["cycloid2","circle",circlesat2.column(1),circlesat2.column(0),circlesat2.column(2),"red",1,circlesat2.length]
	]
)
;
RENDER(
	[
		["id"		, "animate","animationsettings"],
		["cycloid1"	, "animate",[["loop","rotate","duration","easing"],[true,-360,5*1000,"linear"]]]	,
		["cycloid2"	, "animate",[["loop","rotate","duration","easing"],[true,360,5*1000,"linear"]]]
	]                                       
	,
	cycloids
)
""
Two Cycloids (fig.2)