package containers

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Lazy Tree Structure

containers
- CCArray
  - S
  - Sub
- CCBV
- CCBool
- CCCache
- CCDeque
- CCError
  - MONAD
  - Traverse
    
    M
- CCFQueue
- CCFlatHashtbl
  - HASHABLE
  - Make
    
    X
  - S
- CCFun
  - Monad
    
    X
- CCGen
  - Infix
  - Restart
    
    Infix
  - S
    
    Infix
- CCHash
- CCHashtbl
  - COUNTER
  - DEFAULT
  - Make
    
    X
  - MakeCounter
    
    X
  - MakeDefault
    
    X
  - S
- CCHeap
  - Make
    
    E
  - PARTIAL_ORD
  - S
- CCIO
  - File
- CCInt
- CCKList
  - MONAD
  - Traverse
    
    M
- CCKTree
  - Dot
  - pset
- CCList
  - Assoc
  - Idx
  - MONAD
  - Ref
  - Set
  - Traverse
    
    M
  - Zipper
- CCMap
  - Make
    
    O
  - S
- CCMultiMap
  - BIDIR
  - Make
    
    K
    
    V
  - MakeBidir
    
    L
    
    R
  - OrderedType
  - S
- CCMultiSet
  - Make
    
    O
  - S
- CCOpt
- CCOrd
- CCPair
- CCPersistentHashtbl
  - HashedType
  - Make
    
    H
  - S
- CCPrint
  - MONAD_IO
  - MakeIO
    
    M
- CCRandom
- CCSequence
  - IO
  - Infix
  - Map
    
    Adapt
    
    M
    
    Make
    
    V
    
    S
  - Set
    
    Adapt
    
    X
    
    Make
    
    X
    
    S
- CCSexp
  - L
  - Lexer
  - ParseGen
  - Source
    
    Manual
  - Traverse
- CCString
  - S
  - Split
  - Sub
- CCTrie
  - Make
    
    W
  - MakeArray
    
    X
  - MakeList
    
    X
  - ORDERED
  - S
  - String
  - WORD
- CCVector
containers.advanced
- Containers_advanced
containers.misc
- Containers_misc
containers.pervasives
- CCPervasives
  - Array
  - List
  - String
containers.string
- Containers_string

Legend:
Library
Module
Module type
Parameter
Class
Class type

Lazy Tree Structure

This structure can be used to represent trees and directed graphs (as infinite trees) in a lazy fashion. Like CCKList, it is a structural type.

type 'a sequence = ('a -> unit) -> unit

type 'a gen = unit -> 'a option

type 'a klist = unit -> [ `Nil | `Cons of 'a * 'a klist ]

type 'a printer = Buffer.t -> 'a -> unit

Basics

type +'a t = unit -> [ `Nil | `Node of 'a * 'a t list ]

val empty : 'a t

val is_empty : _ t -> bool

val singleton : 'a -> 'a t

Tree with only one label

val node : 'a -> 'a t list -> 'a t

Build a node from a label and a list of children

val node1 : 'a -> 'a t -> 'a t

Node with one child

val node2 : 'a -> 'a t -> 'a t -> 'a t

Node with two children

val fold : ('a -> 'b -> 'a) -> 'a -> 'b t -> 'a

Fold on values in no specified order. May not terminate if the tree is infinite.

val iter : ('a -> unit) -> 'a t -> unit

val size : _ t -> int

Number of elements

val height : _ t -> int

Length of the longest path to empty leaves

val map : ('a -> 'b) -> 'a t -> 'b t

val (>|=) : 'a t -> ('a -> 'b) -> 'b t

val cut_depth : int -> 'a t -> 'a t

Cut the tree at the given depth, so it becomes finite.

Graph Traversals

class type 'a pset = object ... end

Abstract Set structure

val set_of_cmp : ?cmp:('a -> 'a -> int) -> unit -> 'a pset

Build a set structure given a total ordering

val dfs : ?pset:'a pset -> 'a t -> [ `Enter of 'a | `Exit of 'a ] klist

Depth-first traversal of the tree

val bfs : ?pset:'a pset -> 'a t -> 'a klist

Breadth first traversal of the tree

val find : ?pset:'a pset -> ('a -> 'b option) -> 'a t -> 'b option

Look for an element that maps to Some _

Pretty printing in the DOT (graphviz) format

module Dot : sig ... end