Created
April 4, 2016 21:19
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quick visualization of coordinates in a conical frustum
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#!/usr/bin/env python | |
# -*- coding: utf-8 -*- | |
from __future__ import print_function | |
import argparse | |
def get_args(): | |
parser = argparse.ArgumentParser() | |
parser.add_argument('depth', type=int) | |
parser.add_argument('diameter1', type=int) | |
parser.add_argument('diameter2', type=int) | |
args = parser.parse_args() | |
return args | |
def calculate_conical_frustum(depth, diameter1, diameter2): | |
max_diameter = max(diameter1, diameter2) | |
center_x = 0.5 * max_diameter | |
center_y = 0.5 * max_diameter | |
coords = [] | |
for z in range(0, depth): | |
layer = [] | |
coords.append(layer) | |
ratio = 1.0 * z / (depth - 1) | |
layer_radius = ((diameter2 - diameter1) * ratio + diameter1) * 0.5 | |
for x in range(0, max_diameter): | |
row = [] | |
layer.append(row) | |
for y in range(0, max_diameter): | |
# we're adding 0.5 so we are check if the *center* of the voxel | |
# is inside the defined circle. | |
radius = abs(layer_radius) | |
padded_x = x + 0.5 | |
padded_y = y + 0.5 | |
row.append(in_circle(center_x, center_y, radius, padded_x, padded_y, hollow=True)) | |
return coords | |
def in_circle(center_x, center_y, radius, x, y, hollow=False): | |
square_dist = (center_x - x) ** 2 + (center_y - y) ** 2 | |
is_in = square_dist <= (radius) ** 2 | |
if is_in and hollow: | |
inner_radius = max(0, radius - 1) | |
return not in_circle(center_x, center_y, inner_radius, x, y) | |
return is_in | |
def print_shape(coords): | |
layer_counter = 0 | |
for layer in coords: | |
layer_counter += 1 | |
print ('layer {}:'.format(layer_counter)) | |
for x in layer: | |
for y in x: | |
print('X' if y else u'\u00B7', end="") | |
print() | |
print() | |
print() | |
if __name__ == '__main__': | |
args = get_args() | |
coords = calculate_conical_frustum(args.depth, args.diameter1, args.diameter2) | |
print_shape(coords) |
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