Mercurial > hgrepos > Python > libs > pygments-lexer-pseudocode2
comparison docs/algorithm-ford-fulkerson.pseudocode @ 107:1c1985532139
A couple of real pseudocode examples.
Examples are from the Wikipedia.
| author | Franz Glasner <fzglas.hg@dom66.de> |
|---|---|
| date | Mon, 04 May 2026 16:57:17 +0200 |
| parents | |
| children | 6cebd3e7bc97 |
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| 106:f6b46a379aba | 107:1c1985532139 |
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| 1 // -*- coding: utf-8; indent-tabs-mode: nil -*- | |
| 2 \ALGORITHM{Ford–Fulkerson} \WITH | |
| 3 \INPUTS{Given a network \expr{G = (V, E)} with flow capacity \expr{c}, a source node \expr{s}, and a sink node \expr{t}} | |
| 4 \OUTPUT{Compute a flow \expr{f} from \expr{s} to \expr{t} of maximum value} | |
| 5 \IS | |
| 6 \TEXT{1. \expr{f(u, v) <- 0} for all edges \expr{(u, v)} | |
| 7 | |
| 8 2. While there is a path \expr{p} from \expr{s} to \expr{t} in \expr{G_f}, | |
| 9 such that \expr{c_f(u, v) > 0} for all edges \expr{(u, v) ∈ p}: | |
| 10 | |
| 11 1. Find \expr{c_f(p) = min{c_f(u, v): (u, v) ∈ p\}} | |
| 12 | |
| 13 2. For each edge \expr{(u, v) ∈ p} | |
| 14 | |
| 15 1. \expr{f(u, v) <- f(u, v) + c_f(p)} \expr{\rem Send flow along the path | |
| 16 | |
| 17 } 2. \expr{f(v, u) <- f(v, u) - c_f(p)} \expr{\rem The flow might be "returned" later | |
| 18 }} | |
| 19 \END ALGORITHM {Ford–Fulkerson} |
