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New lpy Doc
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Axiom: Frame | ||
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derivation length: 1 | ||
production: | ||
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interpretation: | ||
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#First Example | ||
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Step = 20 | ||
DIncr = 1.0 / Step | ||
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Axiom: | ||
d = 0.0 | ||
for i in range(Step): | ||
nproduce InterpolateColors(3, 5, d) F(2.0 / Step) | ||
d += DIncr | ||
produce ;(2) @O(0.15) | ||
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#Second Example | ||
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#Step = 4 | ||
#DIncr = 1.0 / Step | ||
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#Axiom: | ||
# d = 0.0 | ||
# for i in range(Step): | ||
# nproduce InterpolateColors(2, 6, d) F(2.0 /Step) | ||
# d += DIncr | ||
# produce ;(1) @O(0.15) | ||
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derivation length: 1 | ||
production: | ||
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interpretation: | ||
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endlsystem |
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Axiom: LineTo(0,0,3)[LineTo(0,1,4)]LineTo(0,0,5) | ||
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Axiom: LineTo(0,0,3)[+(90)LineTo(0,1,4)]-(30)LineTo(0,0,5) | ||
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#Axiom: LineTo(0,0,2)[LineTo(0,1,3)Frame]LineTo(0,0,3)[LineTo(0,-1,4)Frame]LineTo(0,0,5) | ||
#Same but change the turtle's orientation on the branches | ||
#Axiom: LineTo(0,0,2)[OLineTo(0,1,3)Frame]LineTo(0,0,3)[OLineTo(0,-1,4)Frame]LineTo(0,0,5) | ||
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#The branch is created from (0,0,2) to (0,1,2) | ||
#Axiom: LineTo(0,0,2)[LineTo(0,1,2)]LineTo(0,0,4) | ||
#The branch is created from (0,0,2) to (0,0+1,2+2) | ||
#Axiom: LineTo(0,0,2)[LineRel(0,1,2)]LineTo(0,0,4) | ||
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derivation length: 1 | ||
production: | ||
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interpretation: | ||
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endlsystem |
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Axiom: Frame(2) | Frame(2) | ||
#Axiom: Frame(2) UpReflexion Frame(2) | ||
#Axiom: Frame(2) LeftReflexion Frame(2) | ||
#Axiom: Frame(2) HeadingReflexion Frame(2) | ||
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production: | ||
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interpretation: | ||
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#Draw a sphere of radius 1 | ||
Axiom: @O(1) | ||
#Draw a circle of radius 1 | ||
#Axiom: @o(1) | ||
#Draw a box of length 1 | ||
#Axiom: @B(1) | ||
#Draw a quad of length 1 | ||
#Axiom: @b(1) | ||
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#Display some text | ||
#Axiom: @L("This is some text", 18) | ||
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derivation length: 1 | ||
production: | ||
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interpretation: | ||
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endlsystem |
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#Simple branching | ||
Axiom: F(4)[+F(3)]F(4) | ||
#More branches | ||
#Axiom: F(4)[+F(2)[+F(1)]F(1)]F(3)[-F(1)]F(1) | ||
#Visualizing the frames at different steps | ||
#Axiom: Frame F(4)[+F(2)[+F(1)Frame]F(1)]FrameF(3)[-F(1)]F(1) | ||
#Combined with other primitives | ||
#Axiom: F(4)[+F(2)[+F(1);(3)@O(0.2)]F(1);(3)@O(0.2)]F(3)[-F(1);(3)@O(0.2)]F(1);(3)@O(0.2) | ||
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derivation length: 1 | ||
production: | ||
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interpretation: | ||
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endlsystem |
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Axiom: F[;+~l]F[;-~l]F[;+~l]F[;-~l]F[;+~l]F[;-~l]F | ||
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#Axiom: ;@B(5),@O(0.5)_(0.5)F(3,0.5)_(0.2)@O(0.5) | ||
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derivation length: 1 | ||
production: | ||
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interpretation: | ||
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endlsystem |
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#Drawing filled polygons | ||
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#Using f. | ||
Axiom: Frame _(0.05),(2){.f(3).-(90)f(3).-(90)f(3).-(90)f(3)} | ||
#Using F | ||
#Axiom: Frame _(0.05),(2){.F(3)-(90)F(3)-(90)F(3)-(90)F(3)} | ||
#With number of edges different than number of vertices | ||
#Axiom: Frame _(0.05),(2){.F(3)-(90)F(3)-(90)F(3)} | ||
#Not closed because the first . is missing | ||
#Axiom: Frame _(0.05),(2){F(3)-(90)F(3)-(90)F(3)} | ||
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#Smart filling procedure | ||
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#Without smart procedure | ||
#Axiom: _(0.01),(2) {.F+(95)F(0.7)-(120)F(0.2)+(80)F-(120)F(0.2)+(80)F(0.5)-120)F(0.5)+(80)F(0.2)-(120)F(0.5)+(150)F-(120)F(0.3)+(80)F -(120)F+(80)F(0.3)-(120)F +(150)F(0.5)-(120)F(0.2)+(80)F(0.5)-(120)F(0.5)+(80)F(0.2)-(120)F+(20)F(0.2)-(150)F(0.7)+(95)F}(False) | ||
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#With smart procedure | ||
#Axiom: _(0.01),(2) {.F+(95)F(0.7)-(120)F(0.2)+(80)F-(120)F(0.2)+(80)F(0.5)-(120)F(0.5)+(80)F(0.2)-(120)F(0.5)+(150)F-(120)F(0.3)+(80)F -(120)F+(80)F(0.3)-(120)F +(150)F(0.5)-(120)F(0.2)+(80)F(0.5)-(120)F(0.5)+(80)F(0.2)-(120)F+(120)F(0.2)-(150)F(0.7)+(95)F}(True) | ||
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derivation length: 1 | ||
production: | ||
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interpretation: | ||
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endlsystem |
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#Cylinders not generalized | ||
Axiom: F(2)+(30)F+(30)F+(30)F+(45)F+(45)F@O | ||
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#Cylinders generalized | ||
#Axiom: @GcF(2)+(30)F+(30)F+(30)F+(45)F+(45)F@O@Ge | ||
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derivation length: 1 | ||
production: | ||
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interpretation: | ||
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endlsystem |
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Axiom: F[;-(70)f(0.1)\(80)~l]F[;+(70)f(0.1)/(80)~l][-F[;+(100)f(0.1)/(80)~l][F(1.2);@O(0.2)]-F(0.6)[-f(0.4);(3)@O(0.3)]F(0.6);@O(0.2)]F(1.5)[;+(70)f(0.1)/(70)~l]F(0.1)[+F;@O(0.2)]F;@O(0.2) | ||
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derivation length: 1 | ||
production: | ||
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interpretation: | ||
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endlsystem |
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#Equivalent to FF+(20)FF+(20)@D(0.8)FFF | ||
Axiom: nF(2,1)+(20)nF(2,1)+(20)@D(0.8)nF(3,1) | ||
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#Branching shape | ||
#Axiom: nF(2,1)[+(45)nF(2,1)]nF(1,1)[-(45)nF(2,1)]nF(2,1) | ||
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derivation length: 1 | ||
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interpretation: | ||
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endlsystem |
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#MoveTo using coordinates | ||
Axiom: @M(0,2,0) Frame | ||
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#MoveTo using a vector | ||
#import numpy as np | ||
#v = np.array([0,1,1]) | ||
#Axiom: MoveTo(v) | ||
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#MoveRel | ||
#Axiom: F MoveTo(0,3,0) Frame | ||
#Axiom: F MoveRel(0,3,0) Frame | ||
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derivation length: 1 | ||
production: | ||
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interpretation: | ||
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endlsystem |
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#Orient the turtle using coordinates | ||
Axiom: Pinpoint(1,0,0) Frame | ||
#Orient the turtle using a vector | ||
#import numpy as np | ||
#v = np.array([0,1,0]) | ||
#Axiom: Pinpoint(v) Frame | ||
#Another example | ||
#Axiom: Pinpoint(1,1,0) Frame | ||
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#PinpointRel | ||
#Axiom: Frame MoveTo(0,2,0) Pinpoint(1,0,1) Frame | ||
#Axiom: Frame MoveTo(0,2,0) PinpointRel(1,0,1) Frame | ||
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derivation length: 1 | ||
production: | ||
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interpretation: | ||
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endlsystem |
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#Basic method | ||
Axiom: Frame(2)+(30)F(5)+(120)F(5)+(120)F(5) | ||
#Procedural method | ||
#Axiom: Frame(2)+F(5)+F(5)+F(5)+F(5)+F(5)+F(5) | ||
# Or equivalently: | ||
#Axiom: | ||
# nproduce Frame(2) | ||
# for i in range(6): | ||
# nproduce +F(5) | ||
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derivation length: 1 | ||
production: | ||
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interpretation: | ||
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endlsystem |
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#low resolution | ||
Axiom: SectionResolution(4) FFF@O(0.5) | ||
#better resolution | ||
#Axiom: SectionResolution(60) FFF@O(0.5) | ||
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derivation length: 1 | ||
production: | ||
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interpretation: | ||
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endlsystem |
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#Different turtle rotations | ||
Axiom: Frame(2) /(60) Frame(2) | ||
#Axiom: Frame(2) \(60) Frame(2) | ||
#Axiom: Frame(2) ^(60) Frame(2) | ||
#Axiom: Frame(2) &(60) Frame(2) | ||
#Axiom: Frame(2) +(60) Frame(2) | ||
#Axiom: Frame(2) -(60) Frame(2) | ||
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derivation length: 1 | ||
production: | ||
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interpretation: | ||
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endlsystem |
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Axiom: FF[-F[-F]F]FF | ||
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#Axiom: @D(2)FF[@Dd(1.5)-F[@Di(0.5)-F]F]FF | ||
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derivation length: 1 | ||
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interpretation: | ||
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endlsystem |
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Axiom: Frame @2DF(0.6)@O(0.2) | ||
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derivation length: 1 | ||
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interpretation: | ||
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endlsystem |
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from openalea.plantgl.all import Polyline2D | ||
from numpy import arange | ||
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def f(u): | ||
return (u,u**2) | ||
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C0 = Polyline2D([f(u) for u in arange(0,1,0.1)]) # (B) | ||
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L = 10 | ||
#L = 6 | ||
#L = 15 | ||
L0 = 10 | ||
Axiom: SetGuide(C0,L0) nF(L, 0.1) | ||
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derivation length: 1 | ||
production: | ||
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interpretation: | ||
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endlsystem |
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L = 10 | ||
#L = 6 | ||
#L = 15 | ||
L0 = 10 | ||
Axiom: Frame SetGuide(C0,L0) nF(L, 0.1) | ||
#Axiom: Sweep(C0,C0,7,1) | ||
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endlsystem | ||
###### INITIALISATION ###### | ||
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__lpy_code_version__ = 1.1 | ||
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def __initialiseContext__(context): | ||
import openalea.plantgl.all as pgl | ||
C0 = pgl.BezierCurve2D( | ||
pgl.Point3Array([(-0.5, 0, 1),(-0.171072, 0.38326, 1),(0.00367107, -0.317181, 1),(0.5, 0, 1)]) , | ||
) | ||
C0.name = "C0" | ||
panel_0 = ({'active': True, 'visible': True, 'name': 'Panel 1'},[('Curve2D',C0)]) | ||
parameterset = [panel_0,] | ||
context["__functions__"] = [] | ||
context["__curves__"] = [('C0',C0),] | ||
context["__parameterset__"] = parameterset | ||
context["C0"] = C0 |
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