diff --git a/binary_search_trees/array_to_bst.py b/binary_search_trees/array_to_bst.py
index f69cc42..479dc53 100644
--- a/binary_search_trees/array_to_bst.py
+++ b/binary_search_trees/array_to_bst.py
@@ -10,4 +10,62 @@ def arr_to_bst(arr):
         Balanced Binary Search Tree using the elements in the array.
         Return the root of the Binary Search Tree.
     """
-    pass
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+
+    class BinarySearch_tree:
+        def __init__(self) :
+            self.root   = None  
+
+        def insert(self, value):
+#      check for duplicates
+            if  value ==  self.root.value:
+                return 
+    #      If root is empty
+            mid_point  = len(arr)//2
+            if self.root == None:
+                self.root =  TreeNode(arr[mid_point])
+            else:
+                self.insertNode(value, self.root)
+
+# recursive function
+        def insertNode(self, value, current_node):
+            if value < current_node.value:
+                if current_node.left == None:
+                     current_node.left == TreeNode(value)                    
+#                       else set left to current_node
+                else:
+                    self.insertNode(value, current_node.left) 
+#           else check the right side
+            else:
+                if current_node.right == None:
+                    current_node.right = TreeNode(value)
+                else: 
+                    self.insertNode(value, current_node.right) 
+           
+
+
+   
+
+
+
+
+
+
+
+
+    # arr = [5, 10, 15, 20, 25, 30, 35, 40, 45]
+    # Finding the midpoint
+# Step one -find mid-point in  sorted arrray
+#  assign mid-point to root
+# find length and integer diviide by 2 
+#  if the %  of length  
+    #   mid-point == len(arr)//2
+    
+    # if len(arr)%2 == 0:
+         #  x = len(arr) //2    
+    # else  
+    # y = len(arr) 
+
+    # Duplicate values check
+    # compare value being passed in to value in current node. If equals the value in current node, return
+
+    # if tree is empty assign value to root
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