"Micro" LSys. A small Python 3+ library for evaluating Lindenmayer-systems, with a small accompanying turtle implementation for pretty drawings.
ULSYS IS VERY MUCH PRE-ALPHA RIGHT NOW AND THE INTERFACE WILL LIKELY CHANGE A LOT.
- Reasonable Turtle API
- PyX Turtle Backend
- PoC Simple L-System implementation
- Package partitioned after L-System type
- Stochastic L-System support
- Interopability with Python stdlib turtle package
These are the desired goals with the library. ulsys is not an attempt to write the most performant, most feature complete L-System evaluator, at least for now. But it strives to be simple to use and good enough for most scenarios.
- Very simple to use and get running.
- Evaluating simple Lindenmayer systems (non-stochastic, non-parametric)
- A small Turtle implementation that easily supports different backends
- Easy to read code, to serve as an example implementation of an L-System evaluator.
- At least one vector graphics Turtle backend
- Performance
- Support for stochastic Lindenmayer systems
Use the included "Tri" Koch Snowflake and the PyX library turtle to create an SVG file:
import ulsys
from ulsys import standard
from ulsys import turtle
t = turtle.PyXTurtle()
syms = ulsys.triKochFlake(4)
actions = ulsys.triKochFlake.turtleActions
turtle.mapActions(syms, actions, t)
from pyx import canvas, path, style
c = canvas.canvas()
c.stroke(path.path(*t.paths), [style.linewidth(0.15)])
with open("test.svg", "wb") as f:
c.writeSVGfile(f)A stochastic L-System example, that generates a decently realistic plant branch.
import ulsys
from ulsys import stochastic
from ulsys import turtle
t = turtle.PyXTurtle()
syms = stochastic.evaluateSystem(
"X",
stochastic.production("X 0.25->F-[[X]+X]+F[+FX]-X", "F->FF", "X 0.25->F+[[XX]+X]-F[-FX]-X", "X 0.5->F[X[FX]]+F[[FX]X]"),
6)
actions = ulsys.fractalPlant.turtleActions
turtle.mapActions(syms, actions, t)
from pyx import canvas, path, style
c = canvas.canvas()
c.stroke(path.path(*t.paths), [style.linewidth(0.15)])
with open("test.svg", "wb") as f:
c.writeSVGfile(f)Here's a more advanced example with a custom TurtleAction that calls circle
which adds a circle of a given radius to the PyXTurtle.circle list whenever
an "A" is encountered. It creates branches like above, but with the seed fixed
over several generations to simulate growth. The circles ends up at certain
leaf nodes.
import ulsys
from ulsys import stochastic
from ulsys import turtle
from ulsys.turtle import TurtleAction
import math
import random
seed = random.random()
for n in range(1, 6):
random.seed(seed)
t = turtle.PyXTurtle()
CircleAction = TurtleAction("circle", [0.15])
syms = stochastic.evaluateSystem(
"X",
stochastic.production("X 0.25->F-[[X]+X]+F[+FX]-X", "F->FF", "A->F", "X 0.25->F+[[XX]+X]-F[-FX]-X", "X 0.5->F[X[FXA]]+F[[FX]X]"),
n)
turtleActions = {
"F":TurtleAction.forward(),
"-":TurtleAction.rotate(-math.pi / 9),
"+":TurtleAction.rotate( math.pi / 9),
"[":TurtleAction.push(),
"]":TurtleAction.pop(),
"A":CircleAction
}
turtle.mapActions(syms, turtleActions, t)
from pyx import canvas, path, style, deco, color
c = canvas.canvas()
c.stroke(path.path(*t.paths), [style.linewidth(0.15)])
for circle in t.circles:
c.fill(circle, attrs=[deco.filled([color.rgb.red])])
with open("test{}.svg".format(n), "wb") as f:
c.writeSVGfile(f)Python 3+
MIT license.
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