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

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Author: pre-commit-ci[bot]

graphics/digital_differential_analyzer_line.py

@@ -5,36 +5,36 @@ def digital_differential_analyzer_line(
     p1: tuple[int, int], p2: tuple[int, int]
 ) -> list[tuple[int, int]]:
     """
-    
-Digital Differential Analyzer (DDA) Line Drawing Algorithm.
 
-This algorithm draws a straight line between two points by calculating
-the difference in x (dx) and y (dy) coordinates and incrementally stepping
-through the dominant axis while updating the other axis using fractional
-increments.
+    Digital Differential Analyzer (DDA) Line Drawing Algorithm.
 
-One of the main disadvantages of the DDA algorithm is its reliance on
-floating-point arithmetic, which can introduce rounding errors at each step.
-Because of this, it is generally slower and less accurate than the
-Bresenham line drawing algorithm, which uses only integer arithmetic.
+    This algorithm draws a straight line between two points by calculating
+    the difference in x (dx) and y (dy) coordinates and incrementally stepping
+    through the dominant axis while updating the other axis using fractional
+    increments.
 
-Despite this, DDA is useful for educational purposes as it is simple
-to understand and demonstrates the basic idea of incremental line generation.
+    One of the main disadvantages of the DDA algorithm is its reliance on
+    floating-point arithmetic, which can introduce rounding errors at each step.
+    Because of this, it is generally slower and less accurate than the
+    Bresenham line drawing algorithm, which uses only integer arithmetic.
 
-For more details, see:
-https://en.wikipedia.org/wiki/Digital_differential_analyzer_(graphics_algorithm)
+    Despite this, DDA is useful for educational purposes as it is simple
+    to understand and demonstrates the basic idea of incremental line generation.
 
+    For more details, see:
+    https://en.wikipedia.org/wiki/Digital_differential_analyzer_(graphics_algorithm)
 
 
 
-    Args:
-    - p1: Coordinates of the starting point.
-    - p2: Coordinates of the ending point.
-    Returns:
-    - List of coordinate points that form the line.
 
-    >>> digital_differential_analyzer_line((1, 1), (4, 4))
-    [(2, 2), (3, 3), (4, 4)]
+        Args:
+        - p1: Coordinates of the starting point.
+        - p2: Coordinates of the ending point.
+        Returns:
+        - List of coordinate points that form the line.
+
+        >>> digital_differential_analyzer_line((1, 1), (4, 4))
+        [(2, 2), (3, 3), (4, 4)]
     """
     x1, y1 = p1
     x2, y2 = p2