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Poplar Optimization Algorithm || Step-By-Step || ~xRay Pixy

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The Poplar Optimization Algorithm (POA) is a nature-inspired optimization method based on how poplar trees reproduce. It uses sexual propagation (seed dispersal by wind) for exploration and asexual reproduction (cutting and regrowth) for exploitation. Mutation and chaos factors help maintain diversity and prevent premature convergence, making POA efficient for solving complex optimization problems. Learn the Poplar Optimization Algorithm Step-By-Step using Examples. Video Chapters: Poplar Optimization Algorithm (POA) 00:00 Introduction 02:12 POA Applications 03:32 POA Steps 05:50 Execute Algorithm 1 13:45 Execute Algorithm 2 16:38 Execute Algorithm 3 18:15 Conclusion Main Points of the Poplar Optimization Algorithm (POA) Nature-Inspired Algorithm – Based on the reproductive mechanisms of poplar trees. Two Key Processes : Sexual Propagation (Seed Dispersal) – Uses wind to spread seeds, allowing broad exploration. Asexual Reproduction (Cuttings) – Strong branches grow ...
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TURTLE GRAPHICS USING PYTHON || CIRCLE PATTERN || ~xRay Pixy

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TURTLE GRAPHICS USING PYTHON SOURCE CODE import turtle as r r.title('CIRCLE PATTERN') r.speed(20) r.bgcolor('white') r.shape('circle') r.color('red') for i in range (0,360,10):     r.seth(i)     r.circle(125) r.done() OUTPUT
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PYTHON TURTLE GRAPHICS DESIGNS || Geometric Art || ~xRay Pixy

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PYTHON TURTLE GRAPHICS DESIGNS SOURCE CODE FOR SPIRAL HEXAGON import turtle colors = ['red','yellow','blue','green','white','orange','silver','pink'] s = turtle.Pen() turtle.bgcolor('black') for i in range (250):     s.pencolor(colors [i % 6])     s.width(i/100 +1)     s.forward(i)     s.left(50) OUTPUT
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Python Turtles Graphics | Source Code | ~xRay Pixy

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Python Turtles Graphics || Source Code || PYTHON TURTLE SOURCE CODE import turtle c = turtle.Turtle() c.color("blue") c.pensize(10) c.shape("turtle") c.backward(150) c.left(90) c.forward(150) c.right(90) c.forward(150) c.left(45) c.forward(40) c.right(67) c.backward(50) c.left(250) c.backward(60) c.left(180) c.forward(50) c.right(90) c.forward(100) c.down() c.forward(150) c.left(60) c.down() c.forward(40) c.down() c.right(60) c.forward(100) c.left(230) c.forward(200) c.up() c.right(52) c.forward(50) c.backward(200) c.left(20) c.forward(100) turtle.done()
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