Tree SΒΆ
tree.spad line 1 [edit on github]
S: SetCategory
Tree(S) is a basic domain of tree structures. Each tree is either empty or has a node consisting of a value and a list of (sub)trees.
- #: % -> NonNegativeInteger
from Aggregate
- any?: (S -> Boolean, %) -> Boolean
from HomogeneousAggregate S
- child?: (%, %) -> Boolean
from RecursiveAggregate S
- children: % -> List %
from RecursiveAggregate S
- coerce: % -> OutputForm
from CoercibleTo OutputForm
- count: (S -> Boolean, %) -> NonNegativeInteger
from HomogeneousAggregate S
- count: (S, %) -> NonNegativeInteger
from HomogeneousAggregate S
- cyclic?: % -> Boolean
from RecursiveAggregate S
- distance: (%, %) -> Integer
from RecursiveAggregate S
- elt: (%, value) -> S
from RecursiveAggregate S
- eval: (%, Equation S) -> % if S has Evalable S
from Evalable S
- eval: (%, List Equation S) -> % if S has Evalable S
from Evalable S
- eval: (%, List S, List S) -> % if S has Evalable S
from InnerEvalable(S, S)
- eval: (%, S, S) -> % if S has Evalable S
from InnerEvalable(S, S)
- every?: (S -> Boolean, %) -> Boolean
from HomogeneousAggregate S
- hash: % -> SingleInteger if S has Hashable
from Hashable
- hashUpdate!: (HashState, %) -> HashState if S has Hashable
from Hashable
- latex: % -> String
from SetCategory
- leaf?: % -> Boolean
from RecursiveAggregate S
- leaves: % -> List S
from RecursiveAggregate S
- less?: (%, NonNegativeInteger) -> Boolean
from Aggregate
- map!: (S -> S, %) -> %
from HomogeneousAggregate S
- map: (S -> S, %) -> %
from HomogeneousAggregate S
- max: % -> S if S has OrderedSet
from HomogeneousAggregate S
- max: ((S, S) -> Boolean, %) -> S
from HomogeneousAggregate S
- member?: (S, %) -> Boolean
from HomogeneousAggregate S
- members: % -> List S
from HomogeneousAggregate S
- min: % -> S if S has OrderedSet
from HomogeneousAggregate S
- more?: (%, NonNegativeInteger) -> Boolean
from Aggregate
- node?: (%, %) -> Boolean
from RecursiveAggregate S
- nodes: % -> List %
from RecursiveAggregate S
- parts: % -> List S
from HomogeneousAggregate S
- setchildren!: (%, List %) -> %
from RecursiveAggregate S
- setelt!: (%, value, S) -> S
from RecursiveAggregate S
- setvalue!: (%, S) -> S
from RecursiveAggregate S
- size?: (%, NonNegativeInteger) -> Boolean
from Aggregate
- tree: (S, List %) -> %
tree(nd, ls)
creates a tree with valuend
, and childrenls
.
- tree: List S -> %
tree(ls)
creates a tree from a list of elements ofs
.
- tree: S -> %
tree(nd)
creates a tree with valuend
, and no children.
- value: % -> S
from RecursiveAggregate S
Evalable S if S has Evalable S
InnerEvalable(S, S) if S has Evalable S