Mindmap
Bubble and Insertion sort

Inhalt der Mindmap
Bubble and Insertion sort
Bubble sort
- Starts by comparing the first two elements of an array and swapping if necessary, from lowest to highest as an example.
- Therefore if the first element is larger than the second, you will need to switch them.
- Once it has completed the first comparison, it will move onto comparing the second and third element and repeating the process.
- Once it has been compared from left to right, it may need to go through the loop again as some elements will still be displaced.
- It goes through the whole array from left to right and repeats this process until all the elements are in the correct position.
- Starts by comparing the first two elements of an array and swapping if necessary, from lowest to highest as an example.
Insertion sort
- Insertion sort starts off by looking at the first two elements and comparing them to decide whether to move them or keep them in the same place; depending on if it is lowest to highest or not.
- After the first two are compared, then the third element is selected and goes through all the elements to the left of it to decide where it will go.
- For example, if you have the number 1 in the third position, then 12 in the second and 3 in the first. You would go past 12 as it is smaller, then past 3 as it is also smaller. Therefore would be in the correct position without having to go through the loop multiple times it goes through only once.
- After the first two are compared, then the third element is selected and goes through all the elements to the left of it to decide where it will go.
- Only needs to do one loop to complete the process
- Insertion sort starts off by looking at the first two elements and comparing them to decide whether to move them or keep them in the same place; depending on if it is lowest to highest or not.
Bilder und Dateien der Mindmap
Informationen
- Beschreibung
- Mindmap am Bubble and Insertion sort, erstellt von Ma Th am 02/07/2017.
- Erstellt von
- Ma Th
- Aufrufe
- 1
- Verlauf
-
- Erstellt von Warren Jeffreys · 21 Jan 2017
- Kopiert von Ma Th · 2 Jul 2017
- Bewertung


