What I need is to generate a sphere but not using glu or aux, I need access to all vertexes for further manipulations. I need help to create some universal function which would generate an array of faces (which would be of course groups of vertexes) which all together would be a complete sphere. Sounds easy . Function parameters would be the radius and number of faces or vertexes. It may generate spherical coordinates, I can convert them. Any help or hints are welcome. One more thing, can somebody tell me where I could get for example source code of gluSphere? This would be very nice.

Simple stacks and slices approach:

```
for (stack = 0; stack < STACKS; ++stack) {
for (slice = 0; slice < SLICES; ++slice) {
y = 2.0 * stack / STACKS - 1.0;
/* for better distribution, use y = -cos(PI * stack / STACKS) */
r = sqrt(1 - y^2);
x = r * sin(2.0 * PI * slice / SLICES);
z = r * cos(2.0 * PI * slice / SLICES);
vertex = radius * (x, y, z);
}
}
```

This (pseudo)code will produce a set of vertices lying on the surface of a sphere. The vertices are grouped in STACKS rings lying on an x-z-plane in different heights. Each ring has SLICES vertices.

The code produces vertices suitable for GL_POINTS, but not for any other primitive type.

You can find one implementation of gluSphere in MESA .

Now this is what I call The Reply. Thanks.