Ejemplo n.º 1
0
    def compute_table_coordinates(self, xthresh=8., ythresh=8.):
        """
        Sorts all clusters into spreadsheet-like x/y coordinates.
        Set self.cell_table_coord of shape (0, n)
        """
        center_x = self.cell_centers[:, 0]
        center_y = self.cell_centers[:, 1]
        # Compute adjacency list
        hgroup_adjlist, vgroup_adjlist = {}, {}
        for i in range(center_x.shape[0]):
            hgroup_adjlist[i] = np.nonzero(
                np.abs(center_x - center_x[i]) < xthresh)[0]
            vgroup_adjlist[i] = np.nonzero(
                np.abs(center_y - center_y[i]) < ythresh)[0]

        # Compute transitive closures so we get ALL grouped cells for each group,
        # not just the ones that are similar to the first node.
        hgroups, hgroup_lut = transitive_closure(hgroup_adjlist)
        vgroups, vgroup_lut = transitive_closure(vgroup_adjlist)
        ####
        # Reorder groups by x/y
        ####
        # Compute mean X/Y coords for each hgroup/vgroup
        hgroup_mean_centers = np.zeros(len(hgroups))
        vgroup_mean_centers = np.zeros(len(vgroups))
        for i, st in enumerate(hgroups):
            hgroup_mean_centers[i] = np.mean(self.cell_centers[list(st)][:, 0])
        for i, st in enumerate(vgroups):
            vgroup_mean_centers[i] = np.mean(self.cell_centers[list(st)][:, 1])
        # Find the sorted ordering (like in a spreadsheet) for both x and y coords
        hgroup_sort_order = np.argsort(hgroup_mean_centers)
        vgroup_sort_order = np.argsort(vgroup_mean_centers)
        # Output of argsort: Input => new index ; output => old index
        # BUT WE NEED: Input oldplace, output newplace
        hgroup_sort_order = invert_bijection(hgroup_sort_order)
        vgroup_sort_order = invert_bijection(vgroup_sort_order)
        # Reorder everything based on the new order
        hgroups = multiselect(hgroups, hgroup_sort_order)
        vgroups = multiselect(vgroups, vgroup_sort_order)
        # Convert LUTs
        hgroup_lut = hgroup_sort_order[hgroup_lut]
        vgroup_lut = vgroup_sort_order[vgroup_lut]

        # Build a (n, (tx,ty)) table coordinate LUT for all nodes
        self.cell_table_coord = np.dstack([hgroup_lut, vgroup_lut])[0]

        # Build index of table coordinates to node ID
        self.table_coords_to_node = {}
        for i, (x, y) in enumerate(self.cell_table_coord):
            self.table_coords_to_node[(x, y)] = i
Ejemplo n.º 2
0
    def compute_table_coordinates(self, xthresh=8., ythresh=8.):
        """
        Sorts all clusters into spreadsheet-like x/y coordinates.
        Set self.cell_table_coord of shape (0, n)
        """
        center_x = self.cell_centers[:, 0]
        center_y = self.cell_centers[:, 1]
        # Compute adjacency list
        hgroup_adjlist, vgroup_adjlist = {}, {}
        for i in range(center_x.shape[0]):
            hgroup_adjlist[i] = np.nonzero(np.abs(center_x - center_x[i]) < xthresh)[0]
            vgroup_adjlist[i] = np.nonzero(np.abs(center_y - center_y[i]) < ythresh)[0]

        # Compute transitive closures so we get ALL grouped cells for each group,
        # not just the ones that are similar to the first node.
        hgroups, hgroup_lut = transitive_closure(hgroup_adjlist)
        vgroups, vgroup_lut = transitive_closure(vgroup_adjlist)
        ####
        # Reorder groups by x/y
        ####
        # Compute mean X/Y coords for each hgroup/vgroup
        hgroup_mean_centers = np.zeros(len(hgroups))
        vgroup_mean_centers = np.zeros(len(vgroups))
        for i, st in enumerate(hgroups):
            hgroup_mean_centers[i] = np.mean(self.cell_centers[list(st)][:, 0])
        for i, st in enumerate(vgroups):
            vgroup_mean_centers[i] = np.mean(self.cell_centers[list(st)][:, 1])
        # Find the sorted ordering (like in a spreadsheet) for both x and y coords
        hgroup_sort_order = np.argsort(hgroup_mean_centers)
        vgroup_sort_order = np.argsort(vgroup_mean_centers)
        # Output of argsort: Input => new index ; output => old index
        # BUT WE NEED: Input oldplace, output newplace
        hgroup_sort_order = invert_bijection(hgroup_sort_order)
        vgroup_sort_order = invert_bijection(vgroup_sort_order)
        # Reorder everything based on the new order
        hgroups = multiselect(hgroups, hgroup_sort_order)
        vgroups = multiselect(vgroups, vgroup_sort_order)
        # Convert LUTs
        hgroup_lut = hgroup_sort_order[hgroup_lut]
        vgroup_lut = vgroup_sort_order[vgroup_lut]

        # Build a (n, (tx,ty)) table coordinate LUT for all nodes
        self.cell_table_coord = np.dstack([hgroup_lut, vgroup_lut])[0]

        # Build index of table coordinates to node ID
        self.table_coords_to_node = {}
        for i, (x, y) in enumerate(self.cell_table_coord):
            self.table_coords_to_node[(x, y)] = i
Ejemplo n.º 3
0
 def compute_cell_polygons(self):
     """
     Compute a list of cell polygons from the contours and the associated
     corner clusters. Generates a list of cells, with a cell being a list of
     cluster IDs. This list is stored in self.cell_polygons
     """
     cell_polygons = []
     for i in range(len(self.contours)):
         # Skip invalidated contours
         if self.contours[i] is None: continue
         bbox = self.contours_bbox[i]  # Guaranteed to have 4 nodes by design (it's a bounding box)!
         # bbox == corner1, ..., corner4
         bclust = multiselect(self.cluster_coords_to_node_id, bbox, convert=tuple) 
         cell_polygons.append(bclust)
     self.cell_polygons = cell_polygons
Ejemplo n.º 4
0
def filter_shapes_by_total_area_threshold(points, pivots, threshold=.005):
    """
    Split a given point list by a pivot list to obtain a list
    of polygons.
    then filter out polygons that have less than the given fraction of
    the total area.
    """
    parts = list(split_by_pivot(points, pivots))
    partareas = np.zeros(len(parts))
    # Compute all part areas
    for i, part in enumerate(parts):
        partareas[i] = polygon_area(part)
    total_area = np.sum(partareas)
    # Find areas below the threshold
    idxs = np.where(partareas > threshold * total_area)[0]
    # Select from parts list
    return multiselect(parts, idxs)