Pseudocode definition

Pseudocode means a compact and informal high-level description of a computer programming algorithm that uses the structural conventions of programming languages, but omits detailed subroutines, variable declarations or language-specific syntax. An Excluded License is any license that requires, as a condition of use, modification and/or distribution of software or other mate- rials (“Software”) subject to the Excluded License, that such Software, and/or other software or other materials combined and/or distributed with such Software be (a) disclosed or distributed in source code form; (b) licensed for the purpose of making derivative works; or (c) redistributable at no charge.
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Pseudocode means any description of the steps in an algorithm or other software program in plain or natural language.
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Examples of Pseudocode in a sentence

  • Synchronizer Sync (Pseudocode for a party pi) – When start synchronization(vi ∈ V ) is invoked, multicast finish(vi).

  • GC∗Sab(vi) (Pseudocode for a party pi) Initialization: yi = vi, gi = 0 – Round 1 (Echo): Multicast echo(vi).

  • A straightforward implementation, as pseudocode for a function LevenshteinDistance (Table 5) that takes two strings, s of length m, and t of length n, and returns the Levenshtein distance between them is listed below: Table 5 – Pseudocode for the ▇▇▇▇▇▇▇▇▇▇ distance algorithm.

  • Algorithm 2: Pseudo-code for compute new return( ListJobsj ) function.

  • Algorithm 1: Pseudo-code for admission control and resource allocation of LibraSLA.

  • Pseudocode appears in Algorithm 10.2. Each processes i maintains an array prefi[j], where j ranges over all process ids.

  • Pseudocode for algorithm in section 3 which gives the number of binary pairings of xk = p and yk∗ = q when the bounds selected are ai and aj, with i j.

  • A straightforward implementation, as pseudo code for a function LevenshteinDistance (Table 5) that takes two strings, s of length m, and t of length n, and returns the Levenshtein distance between them is listed below: Table 5 – Pseudocode for the ▇▇▇▇▇▇▇▇▇▇ distance algorithm.