BagAggregate(S)
aggcat.spad line 272
[edit on github]
A bag aggregate is an aggregate for which one can insert and extract objects, and where the order in which objects are inserted determines the order of extraction. Examples of bags are stacks, queues, and dequeues.
- # : % -> NonNegativeInteger if % has finiteAggregate
- from Aggregate
- = : (%, %) -> Boolean if S has BasicType and % has finiteAggregate or S has SetCategory
- from BasicType
- any? : (Mapping(Boolean, S), %) -> Boolean if % has finiteAggregate
- from HomogeneousAggregate(S)
- coerce : % -> OutputForm if S has CoercibleTo(OutputForm)
- from CoercibleTo(OutputForm)
- construct : List(S) -> %
- from Collection(S)
- convert : % -> InputForm if S has ConvertibleTo(InputForm)
- from ConvertibleTo(InputForm)
- copy : % -> %
- from Aggregate
- count : (S, %) -> NonNegativeInteger if S has BasicType and % has finiteAggregate
- from HomogeneousAggregate(S)
- count : (Mapping(Boolean, S), %) -> NonNegativeInteger if % has finiteAggregate
- from HomogeneousAggregate(S)
- empty : () -> %
- from Aggregate
- empty? : % -> Boolean
- from Aggregate
- eq? : (%, %) -> Boolean
- from Aggregate
- eval : (%, S, S) -> % if S has Evalable(S) and S has SetCategory
- from InnerEvalable(S, S)
- eval : (%, Equation(S)) -> % if S has Evalable(S) and S has SetCategory
- from Evalable(S)
- eval : (%, List(S), List(S)) -> % if S has Evalable(S) and S has SetCategory
- from InnerEvalable(S, S)
- eval : (%, List(Equation(S))) -> % if S has Evalable(S) and S has SetCategory
- from Evalable(S)
- every? : (Mapping(Boolean, S), %) -> Boolean if % has finiteAggregate
- from HomogeneousAggregate(S)
- extract! : % -> S
extract!(u)
destructively removes a (random) item from bag u
.
- find : (Mapping(Boolean, S), %) -> Union(S, "failed")
- from Collection(S)
- insert! : (S, %) -> %
insert!(x, u)
inserts item x
into bag u
.
- inspect : % -> S
inspect(u)
returns an (random) element from a bag.
- latex : % -> String if S has SetCategory
- from SetCategory
- less? : (%, NonNegativeInteger) -> Boolean
- from Aggregate
- map : (Mapping(S, S), %) -> %
- from HomogeneousAggregate(S)
- map! : (Mapping(S, S), %) -> %
- from HomogeneousAggregate(S)
- max : % -> S if S has OrderedSet and % has finiteAggregate
- from HomogeneousAggregate(S)
- max : (Mapping(Boolean, S, S), %) -> S if % has finiteAggregate
- from HomogeneousAggregate(S)
- member? : (S, %) -> Boolean if S has BasicType and % has finiteAggregate
- from HomogeneousAggregate(S)
- members : % -> List(S) if % has finiteAggregate
- from HomogeneousAggregate(S)
- min : % -> S if S has OrderedSet and % has finiteAggregate
- from HomogeneousAggregate(S)
- more? : (%, NonNegativeInteger) -> Boolean
- from Aggregate
- parts : % -> List(S) if % has finiteAggregate
- from HomogeneousAggregate(S)
- reduce : (Mapping(S, S, S), %) -> S if % has finiteAggregate
- from Collection(S)
- reduce : (Mapping(S, S, S), %, S) -> S if % has finiteAggregate
- from Collection(S)
- reduce : (Mapping(S, S, S), %, S, S) -> S if S has BasicType and % has finiteAggregate
- from Collection(S)
- remove : (S, %) -> % if S has BasicType and % has finiteAggregate
- from Collection(S)
- remove : (Mapping(Boolean, S), %) -> % if % has finiteAggregate
- from Collection(S)
- removeDuplicates : % -> % if S has BasicType and % has finiteAggregate
- from Collection(S)
- sample : () -> %
- from Aggregate
- select : (Mapping(Boolean, S), %) -> % if % has finiteAggregate
- from Collection(S)
- size? : (%, NonNegativeInteger) -> Boolean
- from Aggregate
- ~= : (%, %) -> Boolean if S has BasicType and % has finiteAggregate or S has SetCategory
- from BasicType
BasicType
shallowlyMutable
HomogeneousAggregate(S)
Collection(S)
SetCategory
Evalable(S)
CoercibleTo(OutputForm)
Aggregate
ConvertibleTo(InputForm)
InnerEvalable(S, S)