Data Structures and Algorithms in Python | 34. Generating permutations by Abraham | Learn Smarter
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34. Generating permutations

The chapter emphasizes the concept of backtracking, specifically focusing on generating permutations systematically. By understanding how to generate the next permutation of a sequence, the principles of searching for solutions in problems like the n-queens can be effectively applied. The process involves identifying patterns within sequences and ensuring that every possibility is explored efficiently.

Sections

  • 34.1

    Programming, Data Structures And Algorithms In Python

    This section introduces backtracking as a method for generating permutations in Python, exemplified by the 8-queens problem.

  • 34.1.1

    Prof. Madhavan Mukund

    This section explores backtracking algorithms and their application in generating permutations, specifically through practical examples related to permutations of letters and the N-Queens problem.

  • 34.1.2

    Department Of Computer Science And Engineering

    This section discusses the concept of backtracking, particularly focusing on generating permutations using a systematic method.

  • 34.1.3

    Chennai Mathematical Institute, Madras

    This section explores the concept of backtracking, specifically focusing on generating permutations and finding the next permutation in a sequence.

  • 34.1.4

    Week - 06

    This section covers the concept of generating permutations using backtracking and provides an algorithm for finding the next permutation in a sequence.

  • 34.1.5

    Lecture - 03

    This section introduces backtracking as a mechanism for generating permutations, crucial for problems like the N-Queens challenge.

  • 34.2

    Generating Permutations

    This section discusses generating permutations through the method of backtracking, focusing on finding the next permutation of a given sequence.

  • 34.2.1

    Backtracking

    Backtracking involves systematically exploring possibilities and undoing steps when encountering dead ends to find solutions to problems, such as generating permutations.

  • 34.2.2

    Generating The Next Permutation

    This section covers the concept of generating the next permutation in an ordered set, using a backtracking algorithm for systematic search.

  • 34.2.3

    Finding The Shortest Suffix

    This section explores the method of finding the shortest suffix that can be incremented to generate the next permutation of a sequence.

  • 34.2.4

    Algorithm For Finding The Next Permutation

    This section discusses an algorithm for generating the next permutation in a sequence, focusing on its application in backtracking and permutation generation.

References

Chapter 34.pdf

Class Notes

Memorization

What we have learnt

  • Backtracking is a systemati...
  • Permutations can represent ...
  • The next permutation can be...

Final Test

Revision Tests