diff --git a/books/bookvol10.4.pamphlet b/books/bookvol10.4.pamphlet index 9884d3b..b603e5b 100644 --- a/books/bookvol10.4.pamphlet +++ b/books/bookvol10.4.pamphlet @@ -5122,14 +5122,14 @@ BasicOperatorFunctions1(A:SetCategory): Exports == Implementation where )set message test on )set message auto off )clear all ---S 1 of 6 +--S 1 of 9 n:=linearBezier([2.0,2.0],[4.0,4.0]) --R --I (1) theMap(BEZIER;linearBezier;2LM;1!0,707) --R Type: (Float -> List Float) --E 1 ---S 2 of 6 +--S 2 of 9 [n(t/10.0) for t in 0..10 by 1] --R --R (2) @@ -5138,14 +5138,14 @@ n:=linearBezier([2.0,2.0],[4.0,4.0]) --R Type: List List Float --E 2 ---S 3 of 6 +--S 3 of 9 n:=quadraticBezier([2.0,2.0],[4.0,4.0],[6.0,2.0]) --R --I (3) theMap(BEZIER;quadraticBezier;3LM;2!0,291) --R Type: (Float -> List Float) --E 3 ---S 4 of 6 +--S 4 of 9 [n(t/10.0) for t in 0..10 by 1] --R --R (4) @@ -5154,14 +5154,14 @@ n:=quadraticBezier([2.0,2.0],[4.0,4.0],[6.0,2.0]) --R Type: List List Float --E 4 ---S 5 of 6 +--S 5 of 9 n:=cubicBezier([2.0,2.0],[2.0,4.0],[6.0,4.0],[6.0,2.0]) --R --I (5) theMap(BEZIER;cubicBezier;4LM;3!0,915) --R Type: (Float -> List Float) --E 5 ---S 6 of 6 +--S 6 of 9 [n(t/10.0) for t in 0..10 by 1] --R --R (6) @@ -5171,7 +5171,28 @@ n:=cubicBezier([2.0,2.0],[2.0,4.0],[6.0,4.0],[6.0,2.0]) --R Type: List List Float --E 6 +--S 7 of 9 +line:=[[i::Float,4.0] for i in -4..4 by 1] +--E 7 + +--S 8 of 9 +functions:=[quadraticBezier([2.0,2.0],m,[6.0,2.0]) for m in line] +--E 8 + +--S 9 of 9 +graphs:=[[point(((functions.i)(j/100.0))::LIST(DFLOAT)) for j in 0..100] for i in 1..9] +--E 9 + +-- We do not do these during testing since graphics is not available +-- The resulting image is in the Bezier section of Volume 10.4 + +--d1:=draw(graphs.1,title=="Bezier Control Point Motion") +--others:=[graphs.i for i in 2..9] +--for i in 2..9 for graph in others repeat putGraph(d1,[graph],i) +--vp:=makeViewport2D(d1) + @ +\includegraphics[scale=1.50]{ps/v104beziermove.eps} <>= ==================================================================== Bezier Curve examples @@ -5226,19 +5247,60 @@ n:=cubicBezier([2.0,2.0],[2.0,4.0],[6.0,4.0],[6.0,2.0]) [4.0,3.5], [4.592,3.44], [5.136,3.26], [5.584,2.96], [5.888,2.54], [6.0,2.0]] +Bezier curves "move" based on moving their control points, which +in the case of the three components of a quadratic Bezier curve +are the three points given. To see this motion we can show what +happens when you "drag" the middle control point along the line +from [-4,4] to [4,4] by increments of 1. + +First, we form the line as a list of Floats, 9 in all. + + line:=[[i::Float,4.0] for i in -4..4 by 1] + +Next, we form a list of functions, each with a different center control point. +Notice that the endpoints remain fized so we expect that the curve will +begin and end at the same point but that the midpoint is pulled around. + + functions:=[quadraticBezier([2.0,2.0],m,[6.0,2.0]) for m in line] + +Then we form a list of the graphs by calling each function in the above +list. Each function call happens 101 times (to include both endpoints). +Thus we get a List of Lists of Points of DoubleFloats + + graphs:=[ [ point( ( (functions.i)(j/100.0) )::LIST(DFLOAT) ) _ + for j in 0..100] for i in 1..9] + +We draw the first graph to see if it looks reasonable: + + d1:=draw(graphs.1) + +Since it does we add the other 8 graphs. The 2D graphs can hold up to +9 simultaneous graphs. + + others:=[graphs.i for i in 2..9] + for i in 2..9 for graph in others repeat putGraph(d1,[graph],i) + +and now we display them all on one graph. + + vp:=makeViewport2D(d1) + See Also: o )show Bezier +o )show TwoDimensionalViewport +o )d op draw +o )d op point +o )d op putGraph +o )d op makeViewport2D @ \pagehead{Bezier}{BEZIER} \pagepic{ps/v104bezier.ps}{BEZIER}{1.00} {\bf Exports:}\\ -\begin{tabular}{llll} -\cross{BEZIER}{bezoutDiscriminant} & -\cross{BEZIER}{bezoutMatrix} & -\cross{BEZIER}{bezoutResultant} & -\cross{BEZIER}{sylvesterMatrix} +\begin{tabular}{lll} +\cross{BEZIER}{linearBezier} & +\cross{BEZIER}{quadraticBezier} & +\cross{BEZIER}{cubicBezier} \end{tabular} <>= @@ -5248,35 +5310,35 @@ o )show Bezier ++ Description: Provide linear, quadratic, and cubic spline bezier curves Bezier(R:Ring): with linearBezier: (x:List R,y:List R) -> Mapping(List R,R) - ++ A linear Bezier curve is a simple interpolation between the - ++ starting point and the ending point based on a parameter t. - ++ Given a start point a=[x1,y1] and an endpoint b=[x2,y2] - ++ f(t) == [(1-t)*x1 + t*x2, (1-t)*y1 + t*y2] - ++ - ++X n:=linearBezier([2.0,2.0],[4.0,4.0]) - ++X [n(t/10.0) for t in 0..10 by 1] + ++ A linear Bezier curve is a simple interpolation between the + ++ starting point and the ending point based on a parameter t. + ++ Given a start point a=[x1,y1] and an endpoint b=[x2,y2] + ++ f(t) == [(1-t)*x1 + t*x2, (1-t)*y1 + t*y2] + ++ + ++X n:=linearBezier([2.0,2.0],[4.0,4.0]) + ++X [n(t/10.0) for t in 0..10 by 1] quadraticBezier: (x:List R,y:List R,z:List R) -> Mapping(List R,R) - ++ A quadratic Bezier curve is a simple interpolation between the - ++ starting point, a middle point, and the ending point based on - ++ a parameter t. - ++ Given a start point a=[x1,y1], a middle point b=[x2,y2], - ++ and an endpoint c=[x3,y3] - ++ f(t) == [(1-t)^2 x1 + 2t(1-t) x2 + t^2 x3, - ++ (1-t)^2 y1 + 2t(1-t) y2 + t^2 y3] - ++ - ++X n:=quadraticBezier([2.0,2.0],[4.0,4.0],[6.0,2.0]) - ++X [n(t/10.0) for t in 0..10 by 1] + ++ A quadratic Bezier curve is a simple interpolation between the + ++ starting point, a middle point, and the ending point based on + ++ a parameter t. + ++ Given a start point a=[x1,y1], a middle point b=[x2,y2], + ++ and an endpoint c=[x3,y3] + ++ f(t) == [(1-t)^2 x1 + 2t(1-t) x2 + t^2 x3, + ++ (1-t)^2 y1 + 2t(1-t) y2 + t^2 y3] + ++ + ++X n:=quadraticBezier([2.0,2.0],[4.0,4.0],[6.0,2.0]) + ++X [n(t/10.0) for t in 0..10 by 1] cubicBezier: (w:List R,x:List R,y:List R,z:List R) -> Mapping(List R,R) - ++ A cubic Bezier curve is a simple interpolation between the - ++ starting point, a left-middle point,, a right-middle point, - ++ and the ending point based on a parameter t. - ++ Given a start point a=[x1,y1], the left-middle point b=[x2,y2], - ++ the right-middle point c=[x3,y3] and an endpoint d=[x4,y4] - ++ f(t) == [(1-t)^3 x1 + 3t(1-t)^2 x2 + 3t^2 (1-t) x3 + t^3 x4, - ++ (1-t)^3 y1 + 3t(1-t)^2 y2 + 3t^2 (1-t) y3 + t^3 y4] - ++ - ++X n:=cubicBezier([2.0,2.0],[2.0,4.0],[6.0,4.0],[6.0,2.0]) - ++X [n(t/10.0) for t in 0..10 by 1] + ++ A cubic Bezier curve is a simple interpolation between the + ++ starting point, a left-middle point,, a right-middle point, + ++ and the ending point based on a parameter t. + ++ Given a start point a=[x1,y1], the left-middle point b=[x2,y2], + ++ the right-middle point c=[x3,y3] and an endpoint d=[x4,y4] + ++ f(t) == [(1-t)^3 x1 + 3t(1-t)^2 x2 + 3t^2 (1-t) x3 + t^3 x4, + ++ (1-t)^3 y1 + 3t(1-t)^2 y2 + 3t^2 (1-t) y3 + t^3 y4] + ++ + ++X n:=cubicBezier([2.0,2.0],[2.0,4.0],[6.0,4.0],[6.0,2.0]) + ++X [n(t/10.0) for t in 0..10 by 1] == add linearBezier(a,b) == [(1-#1)*(a.1) + #1*(b.1), (1-#1)*(a.2) + #1*(b.2)] diff --git a/books/ps/v104beziermove.eps b/books/ps/v104beziermove.eps new file mode 100644 index 0000000..3ac95e6 --- /dev/null +++ b/books/ps/v104beziermove.eps @@ -0,0 +1,2342 @@ +%!PS-Adobe-3.0 EPSF-3.0 +%%Creator: GIMP PostScript file plugin 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interpreter code 20090416 tpd src/interp/spaderror.lisp move more interpreter code diff --git a/src/axiom-website/patches.html b/src/axiom-website/patches.html index 6f83681..758d24e 100644 --- a/src/axiom-website/patches.html +++ b/src/axiom-website/patches.html @@ -1092,5 +1092,7 @@ bookvol5 add \defunsec, section titles, docstrings
regress.lisp tighten checks on regression tests
20090416.02.tpd.patch bookvol5 move more interpreter code
+20090416.03.tpd.patch +bookvol10.4 update bezier documentation