A Complete Proof of an Important Theorem for Variable-to-Variable Length Codes

09/12/2023
by   Wei Yan, et al.
0

Variable-to-variable length (VV) codes are a class of lossless source coding. As their name implies, VV codes encode a variable-length sequence of source symbols into a variable-length codeword. This paper will give a complete proof of an important theorem for variable-to-variable length codes.

READ FULL TEXT

page 1

page 2

page 3

page 4

research
03/19/2018

The Optimal Compression Rate of Variable-to-Fixed Length Source Coding with a Non-Vanishing Excess-Distortion Probability

We consider the variable-to-fixed length lossy source coding (VFSC) prob...
research
11/11/2019

Dv2v: A Dynamic Variable-to-Variable Compressor

We present Dv2v, a new dynamic (one-pass) variable-to-variable compresso...
research
05/21/2020

An Importance Aware Weighted Coding Theorem Using Message Importance Measure

There are numerous scenarios in source coding where not only the code le...
research
05/04/2023

Majorizing Measures, Codes, and Information

The majorizing measure theorem of Fernique and Talagrand is a fundamenta...
research
07/30/2021

Fast direct access to variable length codes

We consider the issue of direct access to any letter of a sequence encod...
research
05/17/2023

Variable Length Embeddings

In this work, we introduce a novel deep learning architecture, Variable ...
research
04/16/2021

An exploration of asocial and social learning in the evolution of variable-length structures

We wish to explore the contribution that asocial and social learning mig...

Please sign up or login with your details

Forgot password? Click here to reset