VEX Wrangle Snippets
Translate
Offset the position of geometry
@P += {1, 0, 0};
Taper
Reduces the circumference by scaling along the XZ plane based on the height of the geometry.
float taper = relbbox(0,@P).y; // Remap the taper range taper = fit01(taper, 1, fit01(sin(@Time*PI/5)*0.5+0.5, 2.5, .5)); // Apply the taper by scaling along the X and Y axis @P *= set(taper,1,taper);
Boxify
Distorts the geometry, morphing it into a box shape
vector centroid = getbbox_center(0);
vector size = getbbox_size(0);
size = min(size); // Largest component
@P -= centroid;
@P *= (1.0/size);
@P = lerp(@P, @P+clamp(normalize(@P)*1.75,vector(-1),vector(1)) * (1.0-length(max(abs(@P)))), chf('blend'));
@P *= size;
@P += centroid;
Spherify
Distorts the geometry into a sphere shape
vector centroid = getbbox_center(0);
vector size = getbbox_size(0);
size = min(size); // Largest component
@P -= centroid;
@P *= (1.0/size);
@P = lerp(@P, normalize(@P), chf('blend'));
@P *= size;
@P += centroid;
Stretch
Stretch the geometry across it's X axis
Add one component of position to itself to stretch the geometry away from it's center. You can control the amount of stretching by multiplying the position before adding it to itself.
vector centroid = getbbox_center(0);
@P -= centroid;
@P.x += @P.x*chf('amt');
@P += centroid;
Shape Blending
Blend between point attributes to produce a morph effect
@P = lerp(@P, @opinput1_P, chf('blend'));
@N = lerp(@N, @opinput1_N, chf('blend'));
Snap to Grid
Snap (quantize) point positions to a grid for a downres effect
float grid_scale = chf('grid_scale');
@P = rint(@P*grid_scale)/grid_scale;
Make 2D
You can use the setcomp function to zero out a component of a vector, resulting in a two dimensional surface.
// Set the X component to zero, planar 2D in YZ setcomp(@P, 0, 0);
// Set the Y component to zero, planar 2D in XZ setcomp(@P, 0, 1);
// Set the Z component to zero, planar 2D in XY setcomp(@P, 0, 2);
Swizzle Coordinate System
Shuffle the components of a vector using swizzle
vex_swizzle_vector_components.hiplc
@P = @P.zyx;
Twirl
Twirl the geometry around the Y axis
float a = chf('angle') * length(@P * {1, 0, 1});
float u = atan2(@P.x, @P.z);
float r = length(@P * {1, 0, 1});
@P = set(sin(u-a), @P.y, cos(u-a)) * set(r,1,r);
Peak
Move the surface along it's normals, producing an inflation effect
vex_push_surface_along_normals.hip
@P += normalize(@P) * chf('scale');
Exploded View
Moves each packed piece outward from the geometry centroid
@P += (@P - getbbox_center(0)) * chf('scale');
Point Jitter
Move each point in a random direction with a spherical distribution
@P += sample_sphere_uniform(rand(@elemnum+chf('seed'))) * chf('scale');
Plexus Effect
Connect nearby points
foreach(int pt; nearpoints(0, @P, 0.15, 10)) {
if(pt > @ptnum)
addprim(0, 'polyline', @ptnum, pt);
}
Connect to Nearest Point
Draw a line to the closest point of the second input
addprim(0, 'polyline', @ptnum, addpoint(0, vector(point(1,'P',nearpoint(1,@P)))) );
Connect to Closest Surface Position
Draw a line to the closest surface position
addprim(0, 'polyline', @ptnum, addpoint(0, minpos(1,@P) );
Randomize the Rotation of Packed Primitives
Update the transform intrinsic to a random orientation
vector r = sample_direction_uniform(rand(@primnum)); matrix3 x = primintrinsic(0,'transform',i@primnum); rotate(x, PI*pow(rand(@primnum-666),0.5), r); setprimintrinsic(0,'transform',i@primnum,x);
Randomize the Scale of Packed Primitives
Update the transform intrinsic to a apply a random scale
vector s = rand(i@primnum); s = s.yyy; // Uniform Scale matrix3 x = primintrinsic(0,'transform',i@primnum); scale(x, s); setprimintrinsic(0,'transform',i@primnum,x);
Random Color from Normal Direction
Generate random colors based on the surface normal, adjust the multiplier to control the amount of colors
v@Cd = rand(rint(v@N*8));
Iterative Face Insetting
Recursive divide and inset edges, via @d_gfx, excellent use of arrays
int pts[] = primpoints(0,@primnum); vector pos[];
int edge_div_pts[]; vector edge_div_pos[];
foreach( int pt; pts )
append(pos, vector(point(0,'P',pt)));
for( int i = 0; i < chi('iterations'); i++ ) {
resize(edge_div_pts,0); // empty
resize(edge_div_pos,0); // empty
for( int j = 0; j < len(pts); j++ ) {
append(edge_div_pos, lerp( pos[j], pos[(j+1)%len(pts)], chf('div_ratio') ));
append(edge_div_pts, addpoint(0, edge_div_pos[-1])); // [-1] grabs the last item from an array
}
for (int k = 0; k < len(pts); k++ ) {
addprim(0, 'poly', pts[k], edge_div_pts[k], edge_div_pts[(k+2)%len(pts)]);
}
pts = edge_div_pts;
pos = edge_div_pos;
}
addprim(0, 'poly', edge_div_pts);
removeprim(0,@primnum,1); // Remove the input prim and any points belonging to it
Iridescent Color Function
Produce an iridescent color ramp from any varying value, from shadertoy
float amt = dot(@N, set(0,1,0))*0.5+0.5; v@Cd = (0.5 + 0.5 * cos( PI*2*( amt + set(0,1,2)/3) ) );
Rainbow Colors from HSV Colorspace
You can easily control the hue, while keeping the saturation and value the same using the hsvtorgb function.
This allows you to easily create rainbows, gradients, perform hue rotations and produce complimentary colors.
vex_hsvtorgb_rainbow_001.hiplc
v@Cd = hsvtorgb( set(relbbox(0,@P).z - @Time/5 + dot(@N,set(0,1,0))/2, 1, 1));
Rainbow Cycle with frac function
Using the frac function, you can cycle through a rainbow over a desired amount of elements.
This is then offset by adding the current time to the fractional value, which produces the scrolling effect.
vex_frac_rainbow_cycle_001.hiplc
v@Cd = hsvtorgb(set(frac(@elemnum/8.0)+@Time/10, 1, 1));
Loop Over All Attributes
string pt_attrs[] = detailintrinsic(1,'pointattributes');
foreach( string pt_attr; pt_attrs ) {
if( pt_attr ~= 'attr_name*' ) {
setpointgroup(0, pt_attr, @ptnum, 1);
}
}
Remove Faces Across Bounding Box
if( relbbox(0,@P).x < rand(@primnum) )
removeprim(0,@primnum,1);
Torus Knot
float u = float(@ptnum)/(@numpt-1); u += @Time/10.0; u %= 1.0; u *= PI * 2; float r = 2.0; float q = 2; float p = 3; f@u = u; @P.x += cos(u*q) * (cos(u*p)+r); @P.y += sin(u*q) * (cos(u*p)+r); @P.z += sin(u*p);
Remap Grid to Circle
Working with polar coordinates to map a square onto a circle.
@P += {0.5, 0.5, 0}; // Remap the grid to zero to one range
float theta = @P.x;
float radius = @P.y/2;
@P = 0;
@P.x = sin(theta*PI*2 ) * radius;
@P.y = cos(theta*PI*2 ) * radius;
Remap Grid to Sphere
Working with polar coordinates to map a square onto a sphere.
@P += {0.5, 0.5, 0}; // Remap the grid to zero to one range
float phi = @P.x;
float theta = 1.0-@P.y;
@P.x = sin(theta*PI*1 ) * cos(phi*PI*2 )/2;
@P.z = sin(theta*PI*1 ) * sin(phi*PI*2 )/2;
@P.y = cos(theta*PI*1 )/2;
Make a Quad
int prim = addprim(0,'poly'); addvertex(0,prim,addpoint(0,set(0,0,0)) ); addvertex(0,prim,addpoint(0,set(1,0,0)) ); addvertex(0,prim,addpoint(0,set(1,0,1)) ); addvertex(0,prim,addpoint(0,set(0,0,1)) );
Make a Grid
for(int i = 0; i<8; i++) {
for(int j = 0; j<8; j++) {
int prim = addprim(0,'poly');
addvertex(0,prim,addpoint(0,set(i,0,j)) );
addvertex(0,prim,addpoint(0,set(i+1,0,j)) );
addvertex(0,prim,addpoint(0,set(i+1,0,j+1)) );
addvertex(0,prim,addpoint(0,set(i,0,j+1)) );
}
}
Make a Circle
This example shows how you can generate a circle or N sided polygon using a for loop, sin and cos.
Run the code in detail mode with an attribute wrangle.
This is essentially the same idea as the circle node but hopefully a beneficial example to see how this type of geometry is generated via VEX.
int prim = addprim(0,'poly');
int seg = chi('segments');
for( int i = 0; i<seg; i++ ) {
float u = float(i)/seg * 2*PI;
addvertex(0, prim, addpoint(0, set(sin(u),0,cos(u))) );
}
Groups to Attribute
//convert numbered groups to a numbered attribute
string groups[] = detailintrinsic(0, "primitivegroups");
int prim = @primnum;
string elemnum;
foreach(string i; groups)
{
//if the current primitive is in group i
if(inprimgroup(0,i,prim) == 1)
{
elemnum = re_find(r"\d{3,6}",i);
}
}
s@number = elemnum;
Looping Curl Noise
It's possible to achieve seamless looping animation from curl noise by blending between two noises.
In this example one noise function is evaluated at the current time, and a second noise function is evaluated at the time shifted back by the desired loop duration.
The result of these two noise functions are blended from one to the other over the duration.
// Position x Frequency vector p = @P*0.5; // Speed float s = 0.5; // Loop Length (in seconds) float l = 5; // Time % duration float t = (@Time%l); // Blending vector v0 = curlgxnoise(p + set(0,0,0,t*s)); vector v1 = curlgxnoise(p + set(0,0,0,(t-l)*s)); @P += lerp(v0,v1,frac(@Time/l)) * 0.35;