package frama-c
Install
    
    dune-project
 Dependency
Authors
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    MMichele Alberti
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    TThibaud Antignac
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    GGergö Barany
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    PPatrick Baudin
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    NNicolas Bellec
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    TThibaut Benjamin
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    AAllan Blanchard
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    LLionel Blatter
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    FFrançois Bobot
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    RRichard Bonichon
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    VVincent Botbol
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    QQuentin Bouillaguet
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    DDavid Bühler
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    ZZakaria Chihani
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    LLoïc Correnson
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    JJulien Crétin
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    PPascal Cuoq
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    ZZaynah Dargaye
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    BBasile Desloges
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    JJean-Christophe Filliâtre
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    PPhilippe Herrmann
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    MMaxime Jacquemin
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    FFlorent Kirchner
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    AAlexander Kogtenkov
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    RRemi Lazarini
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    TTristan Le Gall
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    KKilyan Le Gallic
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    JJean-Christophe Léchenet
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    MMatthieu Lemerre
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    DDara Ly
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    DDavid Maison
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    CClaude Marché
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    AAndré Maroneze
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    TThibault Martin
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    FFonenantsoa Maurica
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    MMelody Méaulle
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    BBenjamin Monate
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    YYannick Moy
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    PPierre Nigron
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    AAnne Pacalet
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    VValentin Perrelle
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    GGuillaume Petiot
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    DDario Pinto
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    VVirgile Prevosto
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    AArmand Puccetti
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    FFélix Ridoux
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    VVirgile Robles
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    JJan Rochel
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    MMuriel Roger
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    CCécile Ruet-Cros
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    JJulien Signoles
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    NNicolas Stouls
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    KKostyantyn Vorobyov
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    BBoris Yakobowski
Maintainers
Sources
sha256=93a291a8764644df2f3618d7ea18258b5fbe0912ec98dfdfd180967afdf24474
    
    
  doc/frama-c.kernel/Frama_c_kernel/Wto/index.html
Module Frama_c_kernel.Wto
Weak topological orderings (WTOs) are a hierarchical decomposition of the a graph where each layer is topologically ordered and strongly connected components are aggregated and ordered recursively. This is a very convenient representation to describe an evaluation order to reach a fixpoint.
type 'n component = - | Component of 'n * 'n partition(*- A strongly connected component, described by its head node and the remaining sub-components topologically ordered *)
- | Node of 'n(*- A single node without self loop *)
Each component of the graph is either an individual node of the graph (without) self loop, or a strongly connected component where a node is designed as the head of the component and the remaining nodes are given by a list of components topologically ordered.
and 'n partition = 'n component listA list of strongly connected components, sorted topologically
val head : 'n partition -> 'n optionReturn the first node of a partition or None if the partition is empty
val flatten : 'n partition -> 'n listTransform the partition into a list
val fold_heads : ('a -> 'n -> 'a) -> 'a -> 'n partition -> 'a