Uploaded Test files

venv/Lib/site-packages/sklearn/tree/_reingold_tilford.py

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+# Authors: William Mill (bill@billmill.org)
+# License: BSD 3 clause
+
+import numpy as np
+
+
+class DrawTree:
+    def __init__(self, tree, parent=None, depth=0, number=1):
+        self.x = -1.
+        self.y = depth
+        self.tree = tree
+        self.children = [DrawTree(c, self, depth + 1, i + 1)
+                         for i, c
+                         in enumerate(tree.children)]
+        self.parent = parent
+        self.thread = None
+        self.mod = 0
+        self.ancestor = self
+        self.change = self.shift = 0
+        self._lmost_sibling = None
+        # this is the number of the node in its group of siblings 1..n
+        self.number = number
+
+    def left(self):
+        return self.thread or len(self.children) and self.children[0]
+
+    def right(self):
+        return self.thread or len(self.children) and self.children[-1]
+
+    def lbrother(self):
+        n = None
+        if self.parent:
+            for node in self.parent.children:
+                if node == self:
+                    return n
+                else:
+                    n = node
+        return n
+
+    def get_lmost_sibling(self):
+        if not self._lmost_sibling and self.parent and self != \
+                self.parent.children[0]:
+            self._lmost_sibling = self.parent.children[0]
+        return self._lmost_sibling
+    lmost_sibling = property(get_lmost_sibling)
+
+    def __str__(self):
+        return "%s: x=%s mod=%s" % (self.tree, self.x, self.mod)
+
+    def __repr__(self):
+        return self.__str__()
+
+    def max_extents(self):
+        extents = [c.max_extents() for c in self. children]
+        extents.append((self.x, self.y))
+        return np.max(extents, axis=0)
+
+
+def buchheim(tree):
+    dt = first_walk(DrawTree(tree))
+    min = second_walk(dt)
+    if min < 0:
+        third_walk(dt, -min)
+    return dt
+
+
+def third_walk(tree, n):
+    tree.x += n
+    for c in tree.children:
+        third_walk(c, n)
+
+
+def first_walk(v, distance=1.):
+    if len(v.children) == 0:
+        if v.lmost_sibling:
+            v.x = v.lbrother().x + distance
+        else:
+            v.x = 0.
+    else:
+        default_ancestor = v.children[0]
+        for w in v.children:
+            first_walk(w)
+            default_ancestor = apportion(w, default_ancestor, distance)
+        # print("finished v =", v.tree, "children")
+        execute_shifts(v)
+
+        midpoint = (v.children[0].x + v.children[-1].x) / 2
+
+        w = v.lbrother()
+        if w:
+            v.x = w.x + distance
+            v.mod = v.x - midpoint
+        else:
+            v.x = midpoint
+    return v
+
+
+def apportion(v, default_ancestor, distance):
+    w = v.lbrother()
+    if w is not None:
+        # in buchheim notation:
+        # i == inner; o == outer; r == right; l == left; r = +; l = -
+        vir = vor = v
+        vil = w
+        vol = v.lmost_sibling
+        sir = sor = v.mod
+        sil = vil.mod
+        sol = vol.mod
+        while vil.right() and vir.left():
+            vil = vil.right()
+            vir = vir.left()
+            vol = vol.left()
+            vor = vor.right()
+            vor.ancestor = v
+            shift = (vil.x + sil) - (vir.x + sir) + distance
+            if shift > 0:
+                move_subtree(ancestor(vil, v, default_ancestor), v, shift)
+                sir = sir + shift
+                sor = sor + shift
+            sil += vil.mod
+            sir += vir.mod
+            sol += vol.mod
+            sor += vor.mod
+        if vil.right() and not vor.right():
+            vor.thread = vil.right()
+            vor.mod += sil - sor
+        else:
+            if vir.left() and not vol.left():
+                vol.thread = vir.left()
+                vol.mod += sir - sol
+            default_ancestor = v
+    return default_ancestor
+
+
+def move_subtree(wl, wr, shift):
+    subtrees = wr.number - wl.number
+    # print(wl.tree, "is conflicted with", wr.tree, 'moving', subtrees,
+    # 'shift', shift)
+    # print wl, wr, wr.number, wl.number, shift, subtrees, shift/subtrees
+    wr.change -= shift / subtrees
+    wr.shift += shift
+    wl.change += shift / subtrees
+    wr.x += shift
+    wr.mod += shift
+
+
+def execute_shifts(v):
+    shift = change = 0
+    for w in v.children[::-1]:
+        # print("shift:", w, shift, w.change)
+        w.x += shift
+        w.mod += shift
+        change += w.change
+        shift += w.shift + change
+
+
+def ancestor(vil, v, default_ancestor):
+    # the relevant text is at the bottom of page 7 of
+    # "Improving Walker's Algorithm to Run in Linear Time" by Buchheim et al,
+    # (2002)
+    # http://citeseerx.ist.psu.edu/viewdoc/download?doi=10.1.1.16.8757&rep=rep1&type=pdf
+    if vil.ancestor in v.parent.children:
+        return vil.ancestor
+    else:
+        return default_ancestor
+
+
+def second_walk(v, m=0, depth=0, min=None):
+    v.x += m
+    v.y = depth
+
+    if min is None or v.x < min:
+        min = v.x
+
+    for w in v.children:
+        min = second_walk(w, m + v.mod, depth + 1, min)
+
+    return min
+
+
+class Tree:
+    def __init__(self, label="", node_id=-1, *children):
+        self.label = label
+        self.node_id = node_id
+        if children:
+            self.children = children
+        else:
+            self.children = []