Recitation 5: Rendering Fractals

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Quaternion Julia Sets ● So, we can create a 4D set, but how do we render in 3D? – Projection!
Projection ● We can take 2D slices of a 3D object – Think MRI scan ● Same idea: we take 3D volume slices of a 4D object – Imagine a 3D object that morphs over time – The object at one instance of time is our 3D slice ● ● These 3D slices are what we render So, we have three parameters now: z 0 , c, and the slicing plane
Page 1 and 2: CS179: GPU Programming Recitation 5
Page 3 and 4: Volume Data ● ● ● ● Stored
Page 5 and 6: Textures ● ● ● ● Can set pr
Page 7 and 8: Lab 5 ● ● Rendering quaternion
Page 9 and 10: The Mandlebrot Set
Page 11 and 12: The Mandlebrot Set ● Defined by i
Page 13: Julia Set ● Each point of the Man
Page 18 and 19: Quaternion Julia Sets ● We could
Page 22 and 23: Quaternions in Lab 5 ● ● ●
Page 24 and 25: Julia Distance Function ● ● ●
Page 26 and 27: Julia Distance Function ● How to
Page 28 and 29: Best Rendering ● ● ● ● ●
Page 30 and 31: Computing Normals ● Theoretically
Page 32 and 33: Important Note on Registers ● ●
Page 34 and 35: Lab 5 ● ● ● ● Organize your
Page 36 and 37: Cool stuff: ● ● Color it howeve
Page 38: Final Notes ● We could just raytr

Recitation 5: Rendering Fractals

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