When initiating a prism in meep i was getting the following error: > \----------- > Initializing structure... > non-coplanar vertices in init_prism even though all the prism vertices were such that `vertices[i].z = 0.0`. I guess this is the error raised at line `2598` in the file `utils/geom.c`. I then noticed that, for checking the prism plane, `init_prism()` checks the normals of all the triangles composed of two consecutive vertices and the centroid of the prism face. Could it be that having consecutive vertices aligned with the centroid would give rise to an error exactly because the resulting triangle would have null area? (thus the normal might be affected by numerical error). Steps to reproduce the bug: ```` import meep as mp import numpy as np import matplotlib.pyplot as plt sim = mp.Simulation( cell_size = mp.Vector3(6,6,6), geometry = [], sources = [], resolution = 20, boundary_layers = [], dimensions = 3, symmetries = [], force_complex_fields = False, eps_averaging = False) # frame-like prism vx = [1,1,-1,-1,1, 1, 2,2,-2,-2,2,2] vy = [0,1,1,-1,-1, 0, 0,-2,-2,2,2,0] v = [ mp.Vector3(vx[i],vy[i],0) for i in range(len(vx))] centroid = sum(v, mp.Vector3(0)) * (1.0 / len(v)) c1 = mp.Prism(vertices = v, height = .3, axis = mp.Vector3(0,0,1), center = mp.Vector3() + centroid, material=mp.Medium(epsilon=2)) sim.geometry.append(c1) sim.init_sim() simsize = sim.cell_size fig = plt.figure(dpi=200) plot = sim.plot2D( output_plane=mp.Volume(size=mp.Vector3(simsize.x,simsize.y)), labels=True, eps_parameters={"interpolation":'none',"cmap":'gnuplot', "vmin":'0'}) ```` Things that make the error message disappear ---- - change the y-array to `vy = [0,1,1,-1,-1, 0, 0.001,-2,-2,2,2,0]`; in this way there are no consecutive points aligned with the centroid - comment the line relative to the center assignment in the `Prism()` block. - weirdly so, some velues of thickness make the error disappear. For instance: -- `0.1, 0.2, 0.3, 0.4, 0.6, 0.8, 0.9, 0.03, 0.02, 0.01, ... ` in general, decimals do not work -- `0.7` works -- any number in the form `2**N` or `1+2**N`, with N negative integer number, works. -- integer number work ---- Although my explanation seem reasonable, i really do not understand why changing the thickness should affect the raising of the error. I'm unable to explore further. Would it be possible to solve the problem by checking the area of the triangle, or checking for aligned vertices before computing the normal?