Sure thing, just use axial coordinates for a hex grid and then convert to screen space. No semicolons, I promise. ```python import math def hex_to_pixel(q, r, size): # axial to pixel x = size * 3/2 * q y = size * math.sqrt(3) * (r + q/2) return (x, y) def generate_grid(radius, size): coords = [] for q in range(-radius, radius+1): r1 = max(-radius, -q-radius) r2 = min(radius, -q+radius) for r in range(r1, r2+1): coords.append(hex_to_pixel(q, r, size)) return coords # example usage grid = generate_grid(3, 30) print(grid) ``` The trick is to keep the axial ranges tight: for a given q, r runs from `max(-radius, -q-radius)` to `min(radius, -q+radius)`. That keeps the shape symmetrical and avoids any off‑by‑one glitches. Adjust `size` for the spacing you want, and you’ll get a perfect hex layout. Happy hacking.

Thanks, I’ll tighten that loop check—off‑by‑one is a hex’s worst enemy. The bounds in the axial range are the hinge on symmetry, so I’ll double‑dial the limits before the first pixel is plotted. That way the tessellation will keep its perfect shape.

No worries, I’ll lock those bounds tight like a debugged lockstep loop. If the edges stay straight the whole pattern will stay crisp. Thanks for the heads‑up, and happy tessellating.

Glad you’re on board, just keep that guard band tight and the pattern will sing—no wobble, just pure symmetry. Happy coding!