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EVC_gpu.py
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"""
an attempt to run a creature population using GPU
"""
class LSystem:
"""
a base class for an L-system. Contains methods for single and multiple
recursions.
Symbols The following characters have a geometric interpretation.
Character Meaning
F Move forward by line length drawing a line
f Move forward by line length without drawing a line
+ Turn left by turning angle
- Turn right by turning angle
| Reverse direction (ie: turn by 180 degrees)
[ Push current drawing state onto stack
] Pop current drawing state from the stack
# Increment the line width by line width increment
! Decrement the line width by line width increment
@ Draw a dot with line width radius
{ Open a polygon
} Close a polygon and fill it with fill colour
> Multiply the line length by the line length scale factor
< Divide the line length by the line length scale factor
& Swap the meaning of + and -
( Decrement turning angle by turning angle increment
) Increment turning angle by turning angle increment
"""
def __init__(self,
variables,
constants,
axioms,
rules):
"""
Initialises a simple L-system
Parameters
----------
variables : str
a string containing all of the letters that take part in the
recursion. These letters should also have associated rules.
constants : str or None
a string containing all the letters that do not take part in the
recursion. These letters will not have an associated rule
axioms : str
The initial character string
rules : dict
a dictionary containing the rules for recursion. This is a
dictionary of listing the letter replacement in the recursion.
eg.
{"A": "AB",
"B": "A"}
"""
self.rules = rules
self.axioms = axioms
self.constants = constants
self.variables = variables
self.l_string = ""
def _update_product(self):
"""
internal method for applying the recursive L-System rules. The
L-System l_string is updated
Returns
-------
None
"""
if len(self.l_string) is not 0:
self.l_string = "".join([self.rules.get(c, c)
for c in self.l_string])
else:
self.l_string = self.l_string + self.axioms
def recur_n(self, n):
"""
iterate through the recursive L-system update n times.
Parameters
----------
n : int
number of iterations of the L-System update
Returns
-------
None
"""
self.l_string = self.axioms
for _ in range(n):
self._update_product()