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If velocity, acceleration, jerk, snap, crackle, and pop are the first, second, third, fourth, fifth, and sixth derivatives of position, what would a graph of y=1 on a pop v.s time graph look like converted to a position v.s time graph? - Quora
If velocity, acceleration, jerk, snap, crackle, and pop are the first, second, third, fourth, fifth, and sixth derivatives of position, what would a graph of y=1 on a pop v.s time graph look like converted to a position v.s time graph? - Quora
Answer (1 of 4): Other answers demonstrate the results of simple mathematical integration of the function: pop(t) = 1 showing that position is a 5th power of time: s(t) = kt^5 However, we know something about jerk, which is actually a real thing: the derivative of acceleration with respect to...
​⠀​⊚​◦​୦​◦​◯​◦​୦​◦​‭𞢨‭​⛋​∣​⛋​🟗​⛋​∣​⛋​∣​⛋​∣​⛋​🟗​⛋​∣​⛋​𖢌​⛋​∣​⛋​🟗​⛋​∣​⛋​∣​⛋​∣​⛋​🟗​⛋​∣​⛋​‭𞢨‭​◦​୦​◦​◯​◦​୦​◦​⊚​⠀​⊚​◦​୦​◦​◯​◦​୦​◦​‭𞢨‭​⛋​∣​⛋​🟗​⛋​∣​⛋​∣​⛋​∣​⛋​🟗​⛋​∣​⛋​𖢌​⛋​∣​⛋​🟗​⛋​∣​⛋​∣​⛋​∣​⛋​🟗​⛋​∣​⛋​‭𞢨‭​◦​୦​◦​◯​◦​୦​◦​⊚​⠀​
·quora.com·
If velocity, acceleration, jerk, snap, crackle, and pop are the first, second, third, fourth, fifth, and sixth derivatives of position, what would a graph of y=1 on a pop v.s time graph look like converted to a position v.s time graph? - Quora
Volumes in Katana
Volumes in Katana
​⠀​⊚​◦​୦​◦​◯​◦​୦​◦​‭𞢨‭​⛋​∣​⛋​🟗​⛋​∣​⛋​∣​⛋​∣​⛋​🟗​⛋​∣​⛋​𖢌​⛋​∣​⛋​🟗​⛋​∣​⛋​∣​⛋​∣​⛋​🟗​⛋​∣​⛋​‭𞢨‭​◦​୦​◦​◯​◦​୦​◦​⊚​⠀​⊚​◦​୦​◦​◯​◦​୦​◦​‭𞢨‭​⛋​∣​⛋​🟗​⛋​∣​⛋​∣​⛋​∣​⛋​🟗​⛋​∣​⛋​𖢌​⛋​∣​⛋​🟗​⛋​∣​⛋​∣​⛋​∣​⛋​🟗​⛋​∣​⛋​‭𞢨‭​◦​୦​◦​◯​◦​୦​◦​⊚​⠀​
·rmanwiki.pixar.com·
Volumes in Katana
https://www.clarissewiki.com/4.0/density_falloff.html
https://www.clarissewiki.com/4.0/density_falloff.html
​⠀​⊚​◦​୦​◦​◯​◦​୦​◦​‭𞢨‭​⛋​∣​⛋​🟗​⛋​∣​⛋​∣​⛋​∣​⛋​🟗​⛋​∣​⛋​𖢌​⛋​∣​⛋​🟗​⛋​∣​⛋​∣​⛋​∣​⛋​🟗​⛋​∣​⛋​‭𞢨‭​◦​୦​◦​◯​◦​୦​◦​⊚​⠀​⊚​◦​୦​◦​◯​◦​୦​◦​‭𞢨‭​⛋​∣​⛋​🟗​⛋​∣​⛋​∣​⛋​∣​⛋​🟗​⛋​∣​⛋​𖢌​⛋​∣​⛋​🟗​⛋​∣​⛋​∣​⛋​∣​⛋​🟗​⛋​∣​⛋​‭𞢨‭​◦​୦​◦​◯​◦​୦​◦​⊚​⠀​
·clarissewiki.com·
https://www.clarissewiki.com/4.0/density_falloff.html
Cubehelix gradient picker — David Johnstone
Cubehelix gradient picker — David Johnstone
​⠀​⊚​◦​୦​◦​◯​◦​୦​◦​‭𞢨‭​⛋​∣​⛋​🟗​⛋​∣​⛋​∣​⛋​∣​⛋​🟗​⛋​∣​⛋​𖢌​⛋​∣​⛋​🟗​⛋​∣​⛋​∣​⛋​∣​⛋​🟗​⛋​∣​⛋​‭𞢨‭​◦​୦​◦​◯​◦​୦​◦​⊚​⠀​⊚​◦​୦​◦​◯​◦​୦​◦​‭𞢨‭​⛋​∣​⛋​🟗​⛋​∣​⛋​∣​⛋​∣​⛋​🟗​⛋​∣​⛋​𖢌​⛋​∣​⛋​🟗​⛋​∣​⛋​∣​⛋​∣​⛋​🟗​⛋​∣​⛋​‭𞢨‭​◦​୦​◦​◯​◦​୦​◦​⊚​⠀​
·davidjohnstone.net·
Cubehelix gradient picker — David Johnstone
Дизайн, рисование, видеокурсы :: NNM-Club
Дизайн, рисование, видеокурсы :: NNM-Club
​⠀​⊚​◦​୦​◦​◯​◦​୦​◦​‭𞢨‭​⛋​∣​⛋​🟗​⛋​∣​⛋​∣​⛋​∣​⛋​🟗​⛋​∣​⛋​𖢌​⛋​∣​⛋​🟗​⛋​∣​⛋​∣​⛋​∣​⛋​🟗​⛋​∣​⛋​‭𞢨‭​◦​୦​◦​◯​◦​୦​◦​⊚​⠀​⊚​◦​୦​◦​◯​◦​୦​◦​‭𞢨‭​⛋​∣​⛋​🟗​⛋​∣​⛋​∣​⛋​∣​⛋​🟗​⛋​∣​⛋​𖢌​⛋​∣​⛋​🟗​⛋​∣​⛋​∣​⛋​∣​⛋​🟗​⛋​∣​⛋​‭𞢨‭​◦​୦​◦​◯​◦​୦​◦​⊚​⠀​
·nnmclub.to·
Дизайн, рисование, видеокурсы :: NNM-Club
www.toxik.sk | CG Blog » Maya HISTORY
www.toxik.sk | CG Blog » Maya HISTORY
Personal Blog about vfx, autodesk maya, tips and tricks, rendering
​⠀​⊚​◦​୦​◦​◯​◦​୦​◦​‭𞢨‭​⛋​∣​⛋​🟗​⛋​∣​⛋​∣​⛋​∣​⛋​🟗​⛋​∣​⛋​𖢌​⛋​∣​⛋​🟗​⛋​∣​⛋​∣​⛋​∣​⛋​🟗​⛋​∣​⛋​‭𞢨‭​◦​୦​◦​◯​◦​୦​◦​⊚​⠀​⊚​◦​୦​◦​◯​◦​୦​◦​‭𞢨‭​⛋​∣​⛋​🟗​⛋​∣​⛋​∣​⛋​∣​⛋​🟗​⛋​∣​⛋​𖢌​⛋​∣​⛋​🟗​⛋​∣​⛋​∣​⛋​∣​⛋​🟗​⛋​∣​⛋​‭𞢨‭​◦​୦​◦​◯​◦​୦​◦​⊚​⠀​
·toxik.sk·
www.toxik.sk | CG Blog » Maya HISTORY
Welcome to Sverchok’s documentation! — Sverchok 0.5 documentation
Welcome to Sverchok’s documentation! — Sverchok 0.5 documentation
​⠀​⊚​◦​୦​◦​◯​◦​୦​◦​‭𞢨‭​⛋​∣​⛋​🟗​⛋​∣​⛋​∣​⛋​∣​⛋​🟗​⛋​∣​⛋​𖢌​⛋​∣​⛋​🟗​⛋​∣​⛋​∣​⛋​∣​⛋​🟗​⛋​∣​⛋​‭𞢨‭​◦​୦​◦​◯​◦​୦​◦​⊚​⠀​⊚​◦​୦​◦​◯​◦​୦​◦​‭𞢨‭​⛋​∣​⛋​🟗​⛋​∣​⛋​∣​⛋​∣​⛋​🟗​⛋​∣​⛋​𖢌​⛋​∣​⛋​🟗​⛋​∣​⛋​∣​⛋​∣​⛋​🟗​⛋​∣​⛋​‭𞢨‭​◦​୦​◦​◯​◦​୦​◦​⊚​⠀​
·sverchok.readthedocs.io·
Welcome to Sverchok’s documentation! — Sverchok 0.5 documentation
Spiral tool for grasshopper - Grasshopper - McNeel Forum
Spiral tool for grasshopper - Grasshopper - McNeel Forum
I see many interesting solutions for creating spiral surfaces in Grasshopper …has anyone made an addon that mimics the rhino spiral tool…has the same parameters of start and end radius, number of turns, axis, along a curve…so that all I need in rhino is the start point and a line or curve to act as the axis and the other choices can be made in grasshopper with slides for all the values…maybe introduce an extra radius in between so that the spiral could have necks or bulges the way you can do wi...
​⠀​⊚​◦​୦​◦​◯​◦​୦​◦​‭𞢨‭​⛋​∣​⛋​🟗​⛋​∣​⛋​∣​⛋​∣​⛋​🟗​⛋​∣​⛋​𖢌​⛋​∣​⛋​🟗​⛋​∣​⛋​∣​⛋​∣​⛋​🟗​⛋​∣​⛋​‭𞢨‭​◦​୦​◦​◯​◦​୦​◦​⊚​⠀​⊚​◦​୦​◦​◯​◦​୦​◦​‭𞢨‭​⛋​∣​⛋​🟗​⛋​∣​⛋​∣​⛋​∣​⛋​🟗​⛋​∣​⛋​𖢌​⛋​∣​⛋​🟗​⛋​∣​⛋​∣​⛋​∣​⛋​🟗​⛋​∣​⛋​‭𞢨‭​◦​୦​◦​◯​◦​୦​◦​⊚​⠀​
·discourse.mcneel.com·
Spiral tool for grasshopper - Grasshopper - McNeel Forum
13.3 Arc length and curvature
13.3 Arc length and curvature
​⠀​⊚​◦​୦​◦​◯​◦​୦​◦​‭𞢨‭​⛋​∣​⛋​🟗​⛋​∣​⛋​∣​⛋​∣​⛋​🟗​⛋​∣​⛋​𖢌​⛋​∣​⛋​🟗​⛋​∣​⛋​∣​⛋​∣​⛋​🟗​⛋​∣​⛋​‭𞢨‭​◦​୦​◦​◯​◦​୦​◦​⊚​⠀​⊚​◦​୦​◦​◯​◦​୦​◦​‭𞢨‭​⛋​∣​⛋​🟗​⛋​∣​⛋​∣​⛋​∣​⛋​🟗​⛋​∣​⛋​𖢌​⛋​∣​⛋​🟗​⛋​∣​⛋​∣​⛋​∣​⛋​🟗​⛋​∣​⛋​‭𞢨‭​◦​୦​◦​◯​◦​୦​◦​⊚​⠀​
·whitman.edu·
13.3 Arc length and curvature