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Encoding Function Problem 1 - Codes and Group Codes - Discrete Mathematics

49.9K views
•
April 8, 2022
by
Ekeeda
YouTube video player
Encoding Function Problem 1 - Codes and Group Codes - Discrete Mathematics

TL;DR

This video explains how to determine the encoding function and group code using a parity check matrix.

Transcript

hello friends in this video we'll be discussing encoding function problem number one welcome back friends this is our problem number one on encoding function here we need to find the encoding function or you can simply say we need to find the group code first of all a problem we're going to solve one problem in this particular video but first of al... Read More

Key Insights

  • 😦 The parity check matrix consists of an identity matrix and the remaining rows (m).
  • 👨‍💻 The values of m and n determine the length of the code on the left and right sides.
  • 👨‍💻 Mod 2 boolean product is used to calculate the code by multiplying the input values with the non-identity matrix and performing the "xor" operation.

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Questions & Answers

Q: What is a parity check matrix?

A parity check matrix represents the relationship between the transmitted code and the received code. It consists of two parts, an identity matrix and the remaining rows (m).

Q: How are the values of m and n important?

The value of m determines the length of the code on the left side, while n determines the length on the right side. Understanding these values is crucial in determining the group code.

Q: What is mod 2 boolean product?

Mod 2 boolean product is a mathematical operation similar to multiplication, where the "xor" operation is performed instead of addition. It is used to calculate the code by multiplying the input values with the non-identity matrix.

Q: How is the group code determined?

To determine the group code, the video explains the process of finding the code for different input values, such as 0 0, 0 1, 1 0, and 1 1, by performing the mod 2 boolean product.

Summary & Key Takeaways

  • The video discusses the concept of a parity check matrix and its two parts, the identity matrix (fixed) and the remaining rows (m).

  • The values of m and n are crucial in determining the length of the code on the left and right sides.

  • The video demonstrates the process of finding the group code for different input values using mod 2 boolean product.


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