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Fixed line_intersection typo, again :/, cleaned up stuff +""" +from __future__ import division + +class Line(): + + def __init__(self, a, b): + self.a = PVector(*a) + self.b = PVector(*b) + + def __getitem__(self, i): + return (self.a, self.b)[i] + + def dist(self): + return PVector.dist(self.a, self.b) + + def plot(self): + line(self.a.x, self.a.y, self.b.x, self.b.y) + + draw = plot + + def lerp(self, other, t): + a = PVector.lerp(self.a, other.a, t) + b = PVector.lerp(self.b, other.b, t) + return Line(a, b) + + def intersect(self, other): + return line_intersect(self, other) + + def contains_point(self, x, y, tolerance=0.1): + return point_over_line(x, y, + self[0][0], self[0][1], + self[1][0], self[1][1], + tolerance) + + point_over = contains_point + + def point_colinear(self, x, y, tolerance=EPSILON): + return points_are_colinear(x, y, + self[0][0], self[0][1], + self[1][0], self[1][1], + tolerance) + +def line_intersect(line_a, line_b): + """ + code adapted from Bernardo Fontes + https://github.com/berinhard/sketches/ + """ + x1, y1 = line_a.a.x, line_a.a.y + x2, y2 = line_a.b.x, line_a.b.y + x3, y3 = line_b.a.x, line_b.a.y + x4, y4 = line_b.b.x, line_b.b.y + try: + uA = ((x4 - x3) * (y1 - y3) - (y4 - y3) * (x1 - x3)) / \ + ((y4 - y3) * (x2 - x1) - (x4 - x3) * (y2 - y1)) + uB = ((x2 - x1) * (y1 - y3) - (y2 - y1) * (x1 - x3)) / \ + ((y4 - y3) * (x2 - x1) - (x4 - x3) * (y2 - y1)) + except ZeroDivisionError: + return + if not(0 <= uA <= 1 and 0 <= uB <= 1): + return + x = line_a.a.x + uA * (line_a.b.x - line_a.a.x) + y = line_a.a.y + uA * (line_a.b.y - line_a.a.y) + return PVector(x, y) + +def point_over_line(px, py, lax, lay, lbx, lby, + tolerance=0.1): + """ + Check if point is over line using the sum of + the distances from the point to the line ends + (the result has to be near equal for True). + """ + ab = dist(lax, lay, lbx, lby) + pa = dist(lax, lay, px, py) + pb = dist(px, py, lbx, lby) + return (pa + pb) <= ab + tolerance + +def points_are_colinear(ax, ay, bx, by, cx, cy, + tolerance=EPSILON): + """ + Test for colinearity by calculating the area + of a triangle formed by the 3 points. + """ + area = triangle_area((ax, ay), (bx, by), (cx, cy)) + return abs(area) < tolerance + +def triangle_area(a, b, c): + area = (a[0] * (b[1] - c[1]) + + b[0] * (c[1] - a[1]) + + c[0] * (a[1] - b[1])) + return area + +# class Poly(): + +# def __init__(iterable): +# self.__points = [p for p in iterable] + +# def __iter__(self): +# return iter(self.__points) + +# def plot(self): +# poly(self) + +# draw = poly + + +def draw_poly(points, holes=None, closed=True): + """ + Aceita como pontos sequencias de tuplas, lista ou vetores com (x, y) ou (x, y, z). + Note que `holes` espera uma sequencias de sequencias ou uma única sequencia de + pontos. Por default faz um polígono fechado. + """ + + def depth(seq): + """ + usada para checar se temos um furo ou vários + devolve 2 para um só furo, 3 para vários furos + """ + if (isinstance(seq, list) or + isinstance(seq, tuple) or + isinstance(seq, PVector)): + return 1 + max(depth(item) for item in seq) + else: + return 0 + + beginShape() # inicia o PShape + for p in points: + if len(p) == 2 or p[2] == 0: + vertex(p[0], p[1]) + else: + vertex(*p) # desempacota pontos em 3d + # tratamento dos furos, se houver + holes = holes or [] # equivale a: holes if holes else [] + if holes and depth(holes) == 2: # sequência única de pontos + holes = (holes,) # envolve em um tupla + for hole in holes: # para cada furo + beginContour() # inicia o furo + for p in hole: + if len(p) == 2 or p[2] == 0: + vertex(p[0], p[1]) + else: + vertex(*p) + endContour() # final e um furo + # encerra o PShape + if closed: + endShape(CLOSE) + else: + endShape() + +poly = draw_poly + +def edges_as_sets(poly_points): + """ + Return a frozenset of poly edges as frozensets of 2 points. + """ + return frozenset(frozenset(edge) for edge in edges(poly_points)) + +def edges(poly_points): + """ + Return a list of edges (tuples containing pairs of points) + for a list of points that represent a closed polygon + """ + return pairwise(poly_points) + [(poly_points[-1], poly_points[0])] + +def pairwise(iterable): + from itertools import tee + "s -> (s0, s1), (s1, s2), (s2, s3), ..." + a, b = tee(iterable) + next(b, None) + return zip(a, b) + + +def min_max(points): + """ + Return two PVectors with the most extreme coordinates, + resulting in "bounding box" corners. + """ + points = iter(points) + try: + p = points.next() + min_x, min_y = max_x, max_y = p[0], p[1] + except StopIteration: + raise ValueError, "min_max requires at least one point" + for p in points: + if p[0] < min_x: + min_x = p[0] + elif p[0] > max_x: + max_x = p[0] + if p[1] < min_y: + min_y = p[1] + elif p[1] > max_y: + max_y = p[1] + return (PVector(min_x, min_y), + PVector(max_x, max_y)) + +def par_hatch(points, divisions, *sides): + vectors = [PVector(p[0], p[1]) for p in points] + lines = [] + if not sides: + sides = [0] + for s in sides: + a, b = vectors[-1 + s], vectors[+0 + s] + d, c = vectors[-2 + s], vectors[-3 + s] + for i in range(1, divisions): + s0 = PVector.lerp(a, b, i / float(divisions)) + s1 = PVector.lerp(d, c, i / float(divisions)) + lines.append(Line(s0, s1)) + return lines + +def is_poly_self_intersecting(poly_points): + ed = edges(poly_points) + intersect = False + for a, b in ed[::-1]: + for c, d in ed[2::]: + # test only non consecutive edges + if (a != c) and (b != c) and (a != d): + if line_intersect(Line(a, b), Line(c, d)): + intersect = True + break + return intersect + +def point_inside_poly(x, y, poly_points): + min_, max_ = min_max(poly_points) + if x < min_.x or y < min_.y or x > max_.x or y > max_.y: + return False + + a = PVector(x, min_.y) + b = PVector(x, max_.y) + v_lines = inter_lines(Line(a, b), poly_points) + if not v_lines: + return False + + a = PVector(min_.x, y) + b = PVector(max_.x, y) + h_lines = inter_lines(Line(a, b), poly_points) + if not h_lines: + return False + + for v in v_lines: + for h in h_lines: + if line_intersect(v, h): + return True + + return False + + +def inter_lines(L, poly_points): + inter_points = [] + for a, b in edges(poly_points): + inter = line_intersect(Line(a, b), L) + if inter: + inter_points.append(inter) + if not inter_points: + return [] + inter_lines = [] + if len(inter_points) > 1: + inter_points.sort() + pairs = zip(inter_points[::2], inter_points[1::2]) + for a, b in pairs: + if b: + inter_lines.append(Line(PVector(a.x, a.y), + PVector(b.x, b.y))) + return inter_lines + +def point_in_screen(p): + return 0 <= p[0] <= width and 0 <= p[1] <= height diff --git a/2020/sketch_2020_11_02polys/sketch_2020_11_02polys.jpeg b/2020/sketch_2020_11_02polys/sketch_2020_11_02polys.jpeg new file mode 100644 index 00000000..ed1b6fb1 Binary files /dev/null and b/2020/sketch_2020_11_02polys/sketch_2020_11_02polys.jpeg differ diff --git a/2020/sketch_2020_11_02polys/sketch_2020_11_02polys.pyde b/2020/sketch_2020_11_02polys/sketch_2020_11_02polys.pyde new file mode 100644 index 00000000..62413202 --- /dev/null +++ b/2020/sketch_2020_11_02polys/sketch_2020_11_02polys.pyde @@ -0,0 +1,148 @@ +""" +Explorando um experimento de geração de formas proposto por Leopoldo Leal + +USE 'R' pre-calc poly paths for shape-maker pins + (non self-intersecting polys from 6 points in a grid) + +OK - salvar em disco +OK - implementar no outro sketch pickle para ler os polígonos +OK - regra da exclusão de lines_shown ou colunas cheias +OK - exclusão de duplicaçoes com menos de 4 linhas ou 4 colunas +""" +import pickle + +from random import choice, sample, shuffle +from itertools import product, permutations, combinations +from line_geometry import is_poly_self_intersecting, draw_poly, edges_as_sets +add_library('pdf') + +DEBUG = False +SIZE, BORDER, HEIGHT = 100, 100, 500 +NUM_POINTS = 6 +poly_groups = [] +reduction = 10 +lines_shown = 15 +save_pdf = False # press 'p' to save a PDF +pin_size = 50 # for drawing the points repr. + +def setup(): + size(1280, 640) + create_point_groups() + # recalc_polys() # press "SHIFT+R" + +def draw(): + global save_pdf # necessário para desligar o 'flag' + if save_pdf: # inicia a gravação + beginRecord(PDF, "####.pdf") + background(200) + scale(1. / reduction) + for line_n in range(len(poly_groups[:lines_shown])): + pushMatrix() + translate(0, HEIGHT * line_n) + for i in range(16): + # use the first poly from poly_groups to draw pins + draw_pins(i, poly_groups[line_n][0]) + translate(500, 0) + for i in range(len(poly_groups[line_n])): + pushMatrix() + translate(HEIGHT * i, 0) + draw_polys(i, poly_groups[line_n]) + popMatrix() + i += 1 + popMatrix() + if save_pdf: # termina a gravação + endRecord() + save_pdf = False + +def create_point_groups(): + global grid, point_groups + grid = list(product(range(BORDER, HEIGHT - BORDER + 1, SIZE), + range(BORDER, HEIGHT - BORDER + 1, SIZE))) + naive_point_groups = list(combinations(grid, 6)) # [120::80]] + control_set = set() + point_groups = [] + for points in naive_point_groups: + tp = translated_points(points) + if tp not in control_set: + control_set.add(tp) + point_groups.append(points) + print("number of 6 point groups:{}".format(len(point_groups))) + +def translated_points(points): + """Return points translated to 0,0""" + minX = min(x for x, y in points) + minY = min(y for x, y in points) + return tuple(sorted((x - minX, y - minY) + for x, y in points)) + +def recalc_polys(): + global grid, point_groups, poly_groups + poly_groups = [create_polys(points) for points in point_groups] + poly_groups = [polys for polys in poly_groups if polys] + print("6 point groups that generated good poly paths:{}".format(len(poly_groups))) + +def create_polys(points, no_four_rule=True): + """ + Generate non-intersecting polygons' from points. + - check_lines avoids polys with 4 points in a row or col. + """ + all_polys = list(permutations(points, NUM_POINTS)) + tested, polys = set(), [] + for poly in all_polys: + edges = edges_as_sets(poly) + if edges not in tested and edges: + tested.add(edges) + polys.append(poly) + new_polys = [poly for poly in polys + if (not no_four_rule or check_lines(poly)) + and not is_poly_self_intersecting(poly)] + print("non-crossing paths: {}".format(len(new_polys))) + return list(new_polys) + +def check_lines(poly): + """return False for polys with 4 colinear points.""" + from collections import Counter + xs = Counter() + ys = Counter() + for x, y in poly: + xs[x] += 1 + ys[y] += 1 + if xs.most_common(1)[0][1] > 3 or ys.most_common(1)[0][1] > 3: + return False # polígono ruim, tem line_n ou coluna cheia + else: + return True # polígono bom + +def draw_polys(i, polys): + if i < len(polys): + fill(0) + draw_poly(polys[i]) + +def draw_pins(i, points): + # resetMatrix() + noStroke() + fill(255, 100) + if grid[i] in points: + fill(0, 100) + circle(grid[i][0], + grid[i][1], pin_size * 2) + +def keyPressed(): + global save_pdf + if key == "p" or key == 'P': + save_pdf = True + if key == 'R': + recalc_polys() + + if key == "s": + with open("data/poly.data", "wb") as file_out: + pickle.dump(poly_groups, file_out) + println("poly groups saved") + + if key == "l": + with open("data/poly.data", "rb") as file_in: + saved_project = pickle.load(file_in) + poly_groups[:] = saved_project + println("poly groups loaded: {}".format(len(poly_groups))) + + if key == "L": + shuffle(poly_groups) diff --git a/README.md b/README.md index b67959e0..130a52da 100644 --- a/README.md +++ b/README.md @@ -26,6 +26,12 @@ Here are listed some of the tools I have been using: --- +![sketch_2020_11_02polys](2020/sketch_2020_11_02polys/sketch_2020_11_02polys.jpeg) + +[sketch_2020_11_02polys](https://github.com/villares/sketch-a-day/tree/master/2020/sketch_2020_11_02polys) [[Py.Processing](https://villares.github.io/como-instalar-o-processing-modo-python/index-EN)] + +--- + ![sketch_2020_11_01a](2020/sketch_2020_11_01a/sketch_2020_11_01a.gif) [sketch_2020_11_01a](https://github.com/villares/sketch-a-day/tree/master/2020/sketch_2020_11_01a) [[Py.Processing](https://villares.github.io/como-instalar-o-processing-modo-python/index-EN)]