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To counter this problem, code generators often embed syntactic and semantic information in addition to the code necessary for execution. See also. Automatic programming; Comparison of code generation tools; Source-to-source compilation: automatic translation of a computer program from one programming language to another; References
Automatic programming. In computer science, automatic programming [1] is a type of computer programming in which some mechanism generates a computer program to allow human programmers to write the code at a higher abstraction level. There has been little agreement on the precise definition of automatic programming, mostly because its meaning ...
Code generation (compiler), a mechanism to produce the executable form of computer programs, such as machine code, in some automatic manner. Automatic programming (source code generation), the act of generating source code based on an ontological model such as a template. Generating code at run time in self-modifying code and just-in-time ...
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Convolutional code with any code rate can be designed based on polynomial selection; however, in practice, a puncturing procedure is often used to achieve the required code rate. Puncturing is a technique used to make a m/n rate code from a "basic" low-rate (e.g., 1/n) code. It is achieved by deleting of some bits in the encoder output.
Atom (text editor) Atom is a free and open-source text and source-code editor for macOS, Linux, and Windows with support for plug-ins written in JavaScript, and embedded Git control. Developed by GitHub, Atom was released on June 25, 2015. [8]
A linear code of length n and dimension k is a linear subspace C with dimension k of the vector space where is the finite field with q elements. Such a code is called a q -ary code. If q = 2 or q = 3, the code is described as a binary code, or a ternary code respectively. The vectors in C are called codewords.
In mathematical terms, Hamming codes are a class of binary linear code. For each integer r ≥ 2 there is a code-word with block length n = 2r − 1 and message length k = 2r − r − 1. Hence the rate of Hamming codes is R = k / n = 1 − r / (2r − 1), which is the highest possible for codes with minimum distance of three (i.e., the minimal ...
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