Gap Buffer is a data structure used for editing and storing text in an efficient manner that is being currently edited. It is also similar to an array but a gap is introduced in the array for handling multiple changes at the cursor. Let’s assume a gap to be another array which contains empty spaces.
Example: Consider an example with initial gap size 10, initially, array or gap are of the same size, as we insert the elements in the array similarly elements will be inserted in the gap buffer, the only difference is gap size reduces on each insert.
This was the basic case to insert the character in the front. Now, whenever there is need to insert a character at certain position we will just move the gap up-to that position using left() and right() then try to insert the character.
Need for Gap Buffer
- Array is a data structure which stores items at contiguous memory location. However, it takes O(1) insertion at end of the array while O(n) time in front because the array will be shifted n places right, n being the length of the array.
- When it comes to text editors we need a faster data structure for insertion, modification as there are multiple changes at the cursor positions.
- In worst case array will take O(n) time for insertion or modification as shown in the example below.
- For inserting ‘GEEKS’ at the front, space is made for inserting each character by shifting the array.
Basic operations in Gap Buffer
Gap Buffer vs Ropes
Now, although its insertion is taking O(1) time but there is another function grow() which which takes approximately O(n) time. So there might a thought that this may take the same time as the rope data structures but the cost of grow is being compensated by amortized cost of other cheaper procedures such as left(), right() and insert(). Therefore this data structure get preferences in text-editors over other such as rope as it is easy to implement.
Implementing Gap Buffer
Initializing the gap buffer with size 10 _ _ _ _ _ _ _ _ _ _ Inserting a string to buffer: GEEKSGEEKS Output: G E E K S G E E K S _ _ _ _ _ _ _ _ _ _ Inserting a string to buffer: FOR Output: G E E K S F O R _ _ _ _ _ _ _ G E E K S
Time complexity of insert: O(1)
Time complexity of grow: O(n)
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