# Where do I learn how to sort algorithms

## Sorting algorithms

There's a general one here **Sorting Algorithm Overview** and a **Explanation of the most important terms**. What is actually behind sorting processes in IT and in which **two types** can they be subdivided? What does a **unstable and stable sorting process** out? This question is simply explained with an example. At the end there is all the important information about **complexity** and the **Properties of various sorting algorithms at a glance**.

### Sorting algorithm

A sorting algorithm (in English sort algorithm or sorting algorithm) is a sorting process in computer science that has one **Array****order according to the desired search criterion** should. But that only works for a strictly weak order, called either on **lexicographical basis** - so by letter at one **String** or numerically - that is, by numbers. For implementation, a set is required that is to be sorted, but which also represents the input at the same time. The main goal of a sorting algorithm is on the one hand to order a given quantity efficiently and on the other hand to transfer the sorted list as output.

### Two types of sorting algorithms

Sorting processes can generally differ in the basis of the working method. On the one hand, sorting algorithms **comparison-based** work or not. That is, part of the sorting algorithms **Compare items on the list** used to swap the items in the correct order accordingly. At the **not based on comparison** lies the **Focus on the conditioned input**. Here is an overview of the division of the sorting algorithms of both variants - comparison-based and address-based.

If you want to know more about the individual sorting methods, just have a look at ours **Videos** to do this! There you will also find **within our posts** to the different **Sorting algorithms Java source codes.**

### Stable sorting process

Sorting methods can be additional **differentiated between stable and unstable sorting** become. Stable sorting processes have the focus that the **The order of the records remains the same**, **whose sort keys are also the same**. But what does that mean exactly?

Suppose you want to sort the alphabetically ordered list of club members in a sports club according to their year of birth. Then stable sorting processes ensure that the club members with the same year of birth still remain sorted in alphabetical order. The procedure sorts in first priority according to the year of birth and the second priority is the alphabetical order. In this case, Alex stands in front of Julian.

### Stable sorting process by numbers

1995 | Alex | 1995 | Alex |

1997 | Christina | 1995 | Sebastian |

1999 | Hannah | 1997 | Christina |

1997 | Julian | 1997 | Julian |

1995 | Sebastian | 1999 | Hannah |

### Examples

Examples of a stable sorting process are:

### Unstable sorting process

In the unstable sorting process, exactly the opposite is the case. Back to the club members again. In this case **different end results** after a sorting process **occurrence**, hence the name unstable. Therefore it is also possible that Julian stands in front of Alex and Sebastian in front of Christina.

### Unstable sorting methods by numbers

1995 Alex | 1995 Alex | 1995 Julian | 1995 Alex | 1995 Julian |

1997 Christina | 1995 Julian | 1995 Alex | 1995 Juian | 1995 Alex |

1999 Hannah | 1997 Christina | 1997 Christina | 1997 Sebastian | 1997 Sebastian |

1995 Julian | 1997 Sebastian | 1997 Sebastian | 1997 Christina | 1997 Christina |

1997 Sebastian | 1999 Hannah | 1999 Hannah | 1999 Hannah | 1999 Hannah |

### Examples

Examples of an unstable sorting process are:

### complexity

When it comes to sorting methods, one can always refer to the term **complexity** bump. This is really just a matter of the fact that the various algorithms **sort data volumes with varying degrees of efficiency** can. Which sorting process can ultimately be called the “best sorting algorithm” must always be decided individually and depending on the situation. Two decision factors with regard to the complexity are the sorting algorithms, runtime and the required storage space.

### Sorting algorithms runtime

The efficiency of the sorting algorithms is in most cases of the **Initial state dependent** - So how is the amount of data arranged when you enter it. There is always between **Best case, average case and worst case** differentiated. For example, if the list is sorted from the start, most sorting algorithms need less time to sort. So that would be the best case, since it makes the algorithm even more efficient.

### Space complexity - in-place

In addition, some of the methods also require the stored list of data **additional storage space for intermediate results**. In relation to this, a distinction is also made between whether a sorting process **in-place** is working. That actually just means that the **additional storage requirements regardless of the amount of data** and is therefore mostly constant and low. Understandably, with out-of-place it is exactly the opposite.

### Sorting algorithms comparison

Here you can now have a look at all the properties of the various sorting algorithms in terms of complexity and stability in comparison.

### Comparison-based sorting

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