‰PNG  IHDRèèÂÁC³×IDATxÚíÖ1 À°ù7 89šTÁ®5<'wÀ¸€qŒ;`ÜÀ¸Æ0î`ÜãÆ0î€qãwÀ¸€qŒ; wÀ¸€qŒ;`ÜÀ¸Æ0î`ÜãÆ0î€qãwÀ¸€qŒ;`ÜÀ¸ÆŒ;`ÜãÆ0î€qãw0î€qŒ;wÀ¸ÆŒ;`ÜãÆ0î`Üãw0î€qŒ;wÀ¸€qŒ;`ÜÀ¸Æ0î`Üãw0î€qãwÀ¸€qŒ;`ÜÀ¸ÆŒ;`ÜãÆ0î€qãwÀ¸€qŒ;wÀ¸ÆŒ;`ÜãÆ0î`Üãw0î€qŒ;wÀ¸ÆŒ;`ÜÀ¸Æ0î`Üãw0î€qãwÀ¸€qŒ;`ÜÀ¸Æ0î`ÜãÆ0î€qãwÀ¸€qŒ;wÀ¸ÆŒ;`ÜãÆ0î€qãw0î€qŒ;wÀ¸ÆŒ;`ÜÀ¸Æ0î`Üãw0î€qŒ;wÀ¸€qŒ;`ÜÀ¸Æ0î`ÜãÆ0î€qãwÀ¸€qŒ;`ÜÀ¸ÆŒ;`ÜãÆ0î€qãw0î€qŒ;wÀ¸ÆŒ;`ÜãÆ0î`Üãw0î€qŒ;wÀ¸€qŒ;`ÜÀ¸Æ0î`Üãw0î€qãwÀ¸€qŒ;`ÜÀ¸ÆŒ»`ÜãÆ0î€qãwÀ¸€qŒ;wÀ¸ÆŒ;`ÜãÆ0î€`ÜãÆ0î€qãwÀ¸€qŒ;wÀ¸ÆŒ;`ÜãÆ0î€`ÜãÆ0î€qãwÀ¸€qŒ;wÀ¸ÆŒ;`ÜãÆ0î€qãw0î€qŒ;wÀ¸ÆŒ;`ÜÀ¸Æ0î`Üãw0î€qŒ;wÀ¸€qŒ;`ÜÀ¸Æ0î`ÜãÆ0î€qãwÀ¸€qŒ;`ÜÀ¸ÆŒ;`ÜãÆ0î€qãw0î€qŒ;wÀ¸ÆŒ;`ÜãÆ0î`Üãw0î€qŒ;wÀ¸€qŒ;`ÜÀ¸Æ0î`Üãw0î€qãwÀ¸€qŒ;`ÜÀ¸ÆŒ;`ÜãÆ0î€qãwÀ¸€qŒ;wÀ¸ÆŒ;`ÜãÆ0î`Üãw0î€qŒ;wÀ¸ÆŒ;`ÜÀ¸Æ0î`Üãw0î€qãwÀ¸€qŒ;`ÜÀ¸Æ0î`ÜãÆ0î€qãwÀ¸€qŒ;wÀ¸ÆŒ;`ÜãÆ0î€qãw0î€qŒ;wÀ¸ÆŒ;`ÜÀ¸Æ0î`Üãw0î€qŒ;wÀ¸€qŒ;`ÜÀ¸Æ0î`ÜãÆ0î€qãwÀ¸€qŒ;`ÜÀ¸ÆŒ;`ÜãÆ0î€qãw0î€qŒ;wÀ¸ÆŒ;`ÜãÆ0î`Üãw0î€qŒ;wÀ¸€qŒ;wÀ¸ÆŒ;`ÜãÆ0î`Üãw0î€qŒ;wÀ¸€qŒ;wÀ¸ÆŒ;`ÜãÆ0î`Üãw0î€qŒ;wÀ¸ÆŒ;`ÜÀ¸Æ0î`Üãw0î€qãwÀ¸€qŒ;`ÜÀ¸Æ0î`ÜãÆ0î€qãwÀ¸€qŒ;wÀ¸ÆŒ;`ÜãÆ0î€qãw0î€qŒ;wÀ¸ÆŒ;`ÜÀ¸Æ0î`Üãw0î€qŒ;wÀ¸€qŒ;`ÜÀ¸Æ0î`ÜãÆ0î€qãwÀ¸€qŒ;`ÜÀ¸ÆŒ;`ÜãÆ0î€qãw0î€qŒ;wÀ¸ÆŒ;`ÜãÆ0î`Üãw0î€qŒ;wÀ¸€qŒ;`ÜÀ¸Æ0î`Üãw0î€qãwÀ¸€qŒ;`ÜÀ¸ÆŒ;`ÜãÆ0î€qãwÀ¸€qŒ;wÀ¸ÆŒ;`ÜãÆ0î`Üãw0î€qŒ;wÀ¸ÆŒ;`ÜÀ¸Æ0î`Üãw0î€qãwÀ¸€qŒ;`ÜÀ¸Æ0î`ÜãÆ0î€qãwÀ¸€qŒ;wÀ¸ÆŒ;`ÜãÆ0î€qãw0î€qŒ;wÀ¸ÆŒ;`ÜÀ¸KÆ0î`Üãw0î€qŒ;wÀ¸€qŒ;`ÜÀ¸Æ0î`ÜãHÆ0î`Üãw0î€qŒ;wÀ¸€qŒ;`ÜÀ¸Æ0î`ÜãHÆ0î`Üãw0î€qŒ;wÀ¸€qŒ;`ÜÀ¸Æ0î`Üãw0î€qãwÀ¸€qŒ;`ÜÀ¸ÆŒ;`ÜãÆ0î€qãwÀ¸€qŒ;wÀ¸ÆŒ;`ÜãÆ0î`Üãw0î€qŒ;wÀ¸ÆŒ;`ÜÀ¸Æ0î`Üãw0î€qãwÀ¸€qŒ;`ÜÀ¸Æ0î`ÜãÆ0î€qãwÀ¸€qŒ;wÀ¸ÆŒ;`ÜãÆ0î€qãw0î€qŒ;wÀ¸ÆŒ;`ÜÀ¸Æ0î`Üãw0î€qŒ;wÀ¸€qŒ;`ÜÀ¸Æ0î`ÜãÆ0î€qãwÀ¸€qŒ;`ÜÀ¸ÆŒ;`ÜãÆ0î€qãw0î€qŒ;wÀ¸ÆŒ;`ÜãÆ0î`Üãw0î€qŒ;wÀ¸€qŒ;`ÜÀ¸Æ0î`Üãw0î€qãwÀ¸€qŒ;`ÜÀ¸ÆŒ;`ÜãÆ0î€qãwÀ¸€qŒ;wÀ¸ÆŒ;`ÜãÆ0î`Üãw0î€qŽºÆá¾d“é­IEND®B`‚ FM / turtledemo
/usr/lib64/python3.8/turtledemo
NameSizeModeActions
__pycache__/-0755rm
bytedesign.py42470755editdlrm
chaos.py9510644editdlrm
clock.py32000755editdlrm
colormixer.py13390644editdlrm
forest.py29650755editdlrm
fractalcurves.py34720755editdlrm
lindenmayer.py24330755editdlrm
minimal_hanoi.py20500755editdlrm
nim.py65130644editdlrm
paint.py12900755editdlrm
peace.py10650755editdlrm
penrose.py33790755editdlrm
planet_and_moon.py28240755editdlrm
rosette.py13610644editdlrm
round_dance.py18040644editdlrm
sorting_animate.py50290644editdlrm
tree.py14000755editdlrm
turtle.cfg1600644editdlrm
two_canvases.py11190644editdlrm
yinyang.py8200755editdlrm
__init__.py3140644editdlrm
__main__.py142410644editdlrm
Edit: /usr/lib64/python3.8/turtledemo/planet_and_moon.py (2824B)
#! /usr/bin/python3.8 """ turtle-example-suite: tdemo_planets_and_moon.py Gravitational system simulation using the approximation method from Feynman-lectures, p.9-8, using turtlegraphics. Example: heavy central body, light planet, very light moon! Planet has a circular orbit, moon a stable orbit around the planet. You can hold the movement temporarily by pressing the left mouse button with the mouse over the scrollbar of the canvas. """ from turtle import Shape, Turtle, mainloop, Vec2D as Vec G = 8 class GravSys(object): def __init__(self): self.planets = [] self.t = 0 self.dt = 0.01 def init(self): for p in self.planets: p.init() def start(self): for i in range(10000): self.t += self.dt for p in self.planets: p.step() class Star(Turtle): def __init__(self, m, x, v, gravSys, shape): Turtle.__init__(self, shape=shape) self.penup() self.m = m self.setpos(x) self.v = v gravSys.planets.append(self) self.gravSys = gravSys self.resizemode("user") self.pendown() def init(self): dt = self.gravSys.dt self.a = self.acc() self.v = self.v + 0.5*dt*self.a def acc(self): a = Vec(0,0) for planet in self.gravSys.planets: if planet != self: v = planet.pos()-self.pos() a += (G*planet.m/abs(v)**3)*v return a def step(self): dt = self.gravSys.dt self.setpos(self.pos() + dt*self.v) if self.gravSys.planets.index(self) != 0: self.setheading(self.towards(self.gravSys.planets[0])) self.a = self.acc() self.v = self.v + dt*self.a ## create compound yellow/blue turtleshape for planets def main(): s = Turtle() s.reset() s.getscreen().tracer(0,0) s.ht() s.pu() s.fd(6) s.lt(90) s.begin_poly() s.circle(6, 180) s.end_poly() m1 = s.get_poly() s.begin_poly() s.circle(6,180) s.end_poly() m2 = s.get_poly() planetshape = Shape("compound") planetshape.addcomponent(m1,"orange") planetshape.addcomponent(m2,"blue") s.getscreen().register_shape("planet", planetshape) s.getscreen().tracer(1,0) ## setup gravitational system gs = GravSys() sun = Star(1000000, Vec(0,0), Vec(0,-2.5), gs, "circle") sun.color("yellow") sun.shapesize(1.8) sun.pu() earth = Star(12500, Vec(210,0), Vec(0,195), gs, "planet") earth.pencolor("green") earth.shapesize(0.8) moon = Star(1, Vec(220,0), Vec(0,295), gs, "planet") moon.pencolor("blue") moon.shapesize(0.5) gs.init() gs.start() return "Done!" if __name__ == '__main__': main() mainloop()