Enable ruff PLR5501 rule (TheAlgorithms#11332)

* Enable ruff PLR5501 rule

* [pre-commit.ci] auto fixes from pre-commit.com hooks

for more information, see https://pre-commit.ci

---------

Co-authored-by: pre-commit-ci[bot] <66853113+pre-commit-ci[bot]@users.noreply.github.com>

backtracking/crossword_puzzle_solver.py

@@ -28,9 +28,8 @@ def is_valid(
         if vertical:
             if row + i >= len(puzzle) or puzzle[row + i][col] != "":
                 return False
-        else:
-            if col + i >= len(puzzle[0]) or puzzle[row][col + i] != "":
-                return False
+        elif col + i >= len(puzzle[0]) or puzzle[row][col + i] != "":
+            return False
     return True
 
 

cellular_automata/game_of_life.py

@@ -101,9 +101,8 @@ def __judge_point(pt: bool, neighbours: list[list[bool]]) -> bool:
             state = True
         elif alive > 3:
             state = False
-    else:
-        if alive == 3:
-            state = True
+    elif alive == 3:
+        state = True
 
     return state
 

ciphers/decrypt_caesar_with_chi_squared.py

@@ -206,20 +206,19 @@ def decrypt_caesar_with_chi_squared(
 
                     # Add the margin of error to the total chi squared statistic
                     chi_squared_statistic += chi_letter_value
-            else:
-                if letter.lower() in frequencies:
-                    # Get the amount of times the letter occurs in the message
-                    occurrences = decrypted_with_shift.count(letter)
+            elif letter.lower() in frequencies:
+                # Get the amount of times the letter occurs in the message
+                occurrences = decrypted_with_shift.count(letter)
 
-                    # Get the excepcted amount of times the letter should appear based
-                    # on letter frequencies
-                    expected = frequencies[letter] * occurrences
+                # Get the excepcted amount of times the letter should appear based
+                # on letter frequencies
+                expected = frequencies[letter] * occurrences
 
-                    # Complete the chi squared statistic formula
-                    chi_letter_value = ((occurrences - expected) ** 2) / expected
+                # Complete the chi squared statistic formula
+                chi_letter_value = ((occurrences - expected) ** 2) / expected
 
-                    # Add the margin of error to the total chi squared statistic
-                    chi_squared_statistic += chi_letter_value
+                # Add the margin of error to the total chi squared statistic
+                chi_squared_statistic += chi_letter_value
 
         # Add the data to the chi_squared_statistic_values dictionary
         chi_squared_statistic_values[shift] = (

data_structures/binary_tree/avl_tree.py

@@ -215,11 +215,11 @@ def del_node(root: MyNode, data: Any) -> MyNode | None:
             return root
         else:
             root.set_left(del_node(left_child, data))
-    else:  # root.get_data() < data
-        if right_child is None:
-            return root
-        else:
-            root.set_right(del_node(right_child, data))
+    # root.get_data() < data
+    elif right_child is None:
+        return root
+    else:
+        root.set_right(del_node(right_child, data))
 
     if get_height(right_child) - get_height(left_child) == 2:
         assert right_child is not None

data_structures/binary_tree/binary_search_tree.py

@@ -185,12 +185,11 @@ def __insert(self, value) -> None:
                         break
                     else:
                         parent_node = parent_node.left
+                elif parent_node.right is None:
+                    parent_node.right = new_node
+                    break
                 else:
-                    if parent_node.right is None:
-                        parent_node.right = new_node
-                        break
-                    else:
-                        parent_node = parent_node.right
+                    parent_node = parent_node.right
             new_node.parent = parent_node
 
     def insert(self, *values) -> Self:

data_structures/binary_tree/binary_search_tree_recursive.py

@@ -74,14 +74,13 @@ def put(self, label: int) -> None:
     def _put(self, node: Node | None, label: int, parent: Node | None = None) -> Node:
         if node is None:
             node = Node(label, parent)
+        elif label < node.label:
+            node.left = self._put(node.left, label, node)
+        elif label > node.label:
+            node.right = self._put(node.right, label, node)
         else:
-            if label < node.label:
-                node.left = self._put(node.left, label, node)
-            elif label > node.label:
-                node.right = self._put(node.right, label, node)
-            else:
-                msg = f"Node with label {label} already exists"
-                raise ValueError(msg)
+            msg = f"Node with label {label} already exists"
+            raise ValueError(msg)
 
         return node
 
@@ -106,11 +105,10 @@ def _search(self, node: Node | None, label: int) -> Node:
         if node is None:
             msg = f"Node with label {label} does not exist"
             raise ValueError(msg)
-        else:
-            if label < node.label:
-                node = self._search(node.left, label)
-            elif label > node.label:
-                node = self._search(node.right, label)
+        elif label < node.label:
+            node = self._search(node.left, label)
+        elif label > node.label:
+            node = self._search(node.right, label)
 
         return node
 

data_structures/binary_tree/red_black_tree.py

@@ -107,12 +107,11 @@ def insert(self, label: int) -> RedBlackTree:
             else:
                 self.left = RedBlackTree(label, 1, self)
                 self.left._insert_repair()
+        elif self.right:
+            self.right.insert(label)
         else:
-            if self.right:
-                self.right.insert(label)
-            else:
-                self.right = RedBlackTree(label, 1, self)
-                self.right._insert_repair()
+            self.right = RedBlackTree(label, 1, self)
+            self.right._insert_repair()
         return self.parent or self
 
     def _insert_repair(self) -> None:
@@ -178,36 +177,34 @@ def remove(self, label: int) -> RedBlackTree:  # noqa: PLR0912
                             self.parent.left = None
                         else:
                             self.parent.right = None
-                else:
-                    # The node is black
-                    if child is None:
-                        # This node and its child are black
-                        if self.parent is None:
-                            # The tree is now empty
-                            return RedBlackTree(None)
-                        else:
-                            self._remove_repair()
-                            if self.is_left():
-                                self.parent.left = None
-                            else:
-                                self.parent.right = None
-                            self.parent = None
+                # The node is black
+                elif child is None:
+                    # This node and its child are black
+                    if self.parent is None:
+                        # The tree is now empty
+                        return RedBlackTree(None)
                     else:
-                        # This node is black and its child is red
-                        # Move the child node here and make it black
-                        self.label = child.label
-                        self.left = child.left
-                        self.right = child.right
-                        if self.left:
-                            self.left.parent = self
-                        if self.right:
-                            self.right.parent = self
+                        self._remove_repair()
+                        if self.is_left():
+                            self.parent.left = None
+                        else:
+                            self.parent.right = None
+                        self.parent = None
+                else:
+                    # This node is black and its child is red
+                    # Move the child node here and make it black
+                    self.label = child.label
+                    self.left = child.left
+                    self.right = child.right
+                    if self.left:
+                        self.left.parent = self
+                    if self.right:
+                        self.right.parent = self
         elif self.label is not None and self.label > label:
             if self.left:
                 self.left.remove(label)
-        else:
-            if self.right:
-                self.right.remove(label)
+        elif self.right:
+            self.right.remove(label)
         return self.parent or self
 
     def _remove_repair(self) -> None:
@@ -369,11 +366,10 @@ def search(self, label: int) -> RedBlackTree | None:
                 return None
             else:
                 return self.right.search(label)
+        elif self.left is None:
+            return None
         else:
-            if self.left is None:
-                return None
-            else:
-                return self.left.search(label)
+            return self.left.search(label)
 
     def floor(self, label: int) -> int | None:
         """Returns the largest element in this tree which is at most label.

data_structures/binary_tree/treap.py

@@ -43,22 +43,21 @@ def split(root: Node | None, value: int) -> tuple[Node | None, Node | None]:
         return None, None
     elif root.value is None:
         return None, None
+    elif value < root.value:
+        """
+        Right tree's root will be current node.
+        Now we split(with the same value) current node's left son
+        Left tree: left part of that split
+        Right tree's left son: right part of that split
+        """
+        left, root.left = split(root.left, value)
+        return left, root
     else:
-        if value < root.value:
-            """
-            Right tree's root will be current node.
-            Now we split(with the same value) current node's left son
-            Left tree: left part of that split
-            Right tree's left son: right part of that split
-            """
-            left, root.left = split(root.left, value)
-            return left, root
-        else:
-            """
-            Just symmetric to previous case
-            """
-            root.right, right = split(root.right, value)
-            return root, right
+        """
+        Just symmetric to previous case
+        """
+        root.right, right = split(root.right, value)
+        return root, right
 
 
 def merge(left: Node | None, right: Node | None) -> Node | None:

data_structures/heap/max_heap.py

@@ -40,11 +40,10 @@ def __swap_down(self, i: int) -> None:
         while self.__size >= 2 * i:
             if 2 * i + 1 > self.__size:
                 bigger_child = 2 * i
+            elif self.__heap[2 * i] > self.__heap[2 * i + 1]:
+                bigger_child = 2 * i
             else:
-                if self.__heap[2 * i] > self.__heap[2 * i + 1]:
-                    bigger_child = 2 * i
-                else:
-                    bigger_child = 2 * i + 1
+                bigger_child = 2 * i + 1
             temporary = self.__heap[i]
             if self.__heap[i] < self.__heap[bigger_child]:
                 self.__heap[i] = self.__heap[bigger_child]

data_structures/stacks/infix_to_prefix_conversion.py

@@ -95,13 +95,12 @@ def infix_2_postfix(infix: str) -> str:
             while stack[-1] != "(":
                 post_fix.append(stack.pop())  # Pop stack & add the content to Postfix
             stack.pop()
-        else:
-            if len(stack) == 0:
-                stack.append(x)  # If stack is empty, push x to stack
-            else:  # while priority of x is not > priority of element in the stack
-                while stack and stack[-1] != "(" and priority[x] <= priority[stack[-1]]:
-                    post_fix.append(stack.pop())  # pop stack & add to Postfix
-                stack.append(x)  # push x to stack
+        elif len(stack) == 0:
+            stack.append(x)  # If stack is empty, push x to stack
+        else:  # while priority of x is not > priority of element in the stack
+            while stack and stack[-1] != "(" and priority[x] <= priority[stack[-1]]:
+                post_fix.append(stack.pop())  # pop stack & add to Postfix
+            stack.append(x)  # push x to stack
 
         print(
             x.center(8),

data_structures/trie/radix_tree.py

@@ -153,31 +153,30 @@ def delete(self, word: str) -> bool:
             # We have word remaining so we check the next node
             elif remaining_word != "":
                 return incoming_node.delete(remaining_word)
+            # If it is not a leaf, we don't have to delete
+            elif not incoming_node.is_leaf:
+                return False
             else:
-                # If it is not a leaf, we don't have to delete
-                if not incoming_node.is_leaf:
-                    return False
+                # We delete the nodes if no edges go from it
+                if len(incoming_node.nodes) == 0:
+                    del self.nodes[word[0]]
+                    # We merge the current node with its only child
+                    if len(self.nodes) == 1 and not self.is_leaf:
+                        merging_node = next(iter(self.nodes.values()))
+                        self.is_leaf = merging_node.is_leaf
+                        self.prefix += merging_node.prefix
+                        self.nodes = merging_node.nodes
+                # If there is more than 1 edge, we just mark it as non-leaf
+                elif len(incoming_node.nodes) > 1:
+                    incoming_node.is_leaf = False
+                # If there is 1 edge, we merge it with its child
                 else:
-                    # We delete the nodes if no edges go from it
-                    if len(incoming_node.nodes) == 0:
-                        del self.nodes[word[0]]
-                        # We merge the current node with its only child
-                        if len(self.nodes) == 1 and not self.is_leaf:
-                            merging_node = next(iter(self.nodes.values()))
-                            self.is_leaf = merging_node.is_leaf
-                            self.prefix += merging_node.prefix
-                            self.nodes = merging_node.nodes
-                    # If there is more than 1 edge, we just mark it as non-leaf
-                    elif len(incoming_node.nodes) > 1:
-                        incoming_node.is_leaf = False
-                    # If there is 1 edge, we merge it with its child
-                    else:
-                        merging_node = next(iter(incoming_node.nodes.values()))
-                        incoming_node.is_leaf = merging_node.is_leaf
-                        incoming_node.prefix += merging_node.prefix
-                        incoming_node.nodes = merging_node.nodes
-
-                    return True
+                    merging_node = next(iter(incoming_node.nodes.values()))
+                    incoming_node.is_leaf = merging_node.is_leaf
+                    incoming_node.prefix += merging_node.prefix
+                    incoming_node.nodes = merging_node.nodes
+
+                return True
 
     def print_tree(self, height: int = 0) -> None:
         """Print the tree

divide_and_conquer/convex_hull.py

@@ -274,14 +274,13 @@ def convex_hull_bf(points: list[Point]) -> list[Point]:
                         points_left_of_ij = True
                     elif det_k < 0:
                         points_right_of_ij = True
-                    else:
-                        # point[i], point[j], point[k] all lie on a straight line
-                        # if point[k] is to the left of point[i] or it's to the
-                        # right of point[j], then point[i], point[j] cannot be
-                        # part of the convex hull of A
-                        if points[k] < points[i] or points[k] > points[j]:
-                            ij_part_of_convex_hull = False
-                            break
+                    # point[i], point[j], point[k] all lie on a straight line
+                    # if point[k] is to the left of point[i] or it's to the
+                    # right of point[j], then point[i], point[j] cannot be
+                    # part of the convex hull of A
+                    elif points[k] < points[i] or points[k] > points[j]:
+                        ij_part_of_convex_hull = False
+                        break
 
                 if points_left_of_ij and points_right_of_ij:
                     ij_part_of_convex_hull = False