Vector RΒΆ
vector.spad line 154 [edit on github]
R: Type
This type represents vector like objects with varying lengths and indexed by a finite segment of integers starting at 1.
- #: % -> NonNegativeInteger
from Aggregate
- *: (%, R) -> % if R has SemiGroup
from VectorCategory R
- *: (Integer, %) -> % if R has AbelianGroup
from VectorCategory R
- *: (R, %) -> % if R has SemiGroup
from VectorCategory R
- +: (%, %) -> % if R has AbelianSemiGroup
from VectorCategory R
- -: % -> % if R has AbelianGroup
from VectorCategory R
- -: (%, %) -> % if R has AbelianGroup
from VectorCategory R
- <=: (%, %) -> Boolean if R has OrderedSet
from PartialOrder
- <: (%, %) -> Boolean if R has OrderedSet
from PartialOrder
- >=: (%, %) -> Boolean if R has OrderedSet
from PartialOrder
- >: (%, %) -> Boolean if R has OrderedSet
from PartialOrder
- any?: (R -> Boolean, %) -> Boolean
from HomogeneousAggregate R
- coerce: % -> OutputForm if R has CoercibleTo OutputForm
from CoercibleTo OutputForm
- concat: (%, %) -> %
from LinearAggregate R
- concat: (%, R) -> %
from LinearAggregate R
- concat: (R, %) -> %
from LinearAggregate R
- concat: List % -> %
from LinearAggregate R
- construct: List R -> %
from Collection R
- convert: % -> InputForm if R has ConvertibleTo InputForm
from ConvertibleTo InputForm
- copyInto!: (%, %, Integer) -> %
from LinearAggregate R
- count: (R -> Boolean, %) -> NonNegativeInteger
from HomogeneousAggregate R
- count: (R, %) -> NonNegativeInteger if R has BasicType
from HomogeneousAggregate R
- cross: (%, %) -> % if R has Ring
from VectorCategory R
- delete: (%, Integer) -> %
from LinearAggregate R
- delete: (%, UniversalSegment Integer) -> %
from LinearAggregate R
- dot: (%, %) -> R if R has AbelianMonoid and R has SemiRng
from VectorCategory R
- elt: (%, Integer) -> R
- elt: (%, Integer, R) -> R
from EltableAggregate(Integer, R)
- elt: (%, UniversalSegment Integer) -> %
from Eltable(UniversalSegment Integer, %)
- entries: % -> List R
from IndexedAggregate(Integer, R)
- entry?: (R, %) -> Boolean if R has BasicType
from IndexedAggregate(Integer, R)
- eval: (%, Equation R) -> % if R has Evalable R and R has SetCategory
from Evalable R
- eval: (%, List Equation R) -> % if R has Evalable R and R has SetCategory
from Evalable R
- eval: (%, List R, List R) -> % if R has Evalable R and R has SetCategory
from InnerEvalable(R, R)
- eval: (%, R, R) -> % if R has Evalable R and R has SetCategory
from InnerEvalable(R, R)
- every?: (R -> Boolean, %) -> Boolean
from HomogeneousAggregate R
- fill!: (%, R) -> %
from IndexedAggregate(Integer, R)
- find: (R -> Boolean, %) -> Union(R, failed)
from Collection R
- first: % -> R
from IndexedAggregate(Integer, R)
- first: (%, NonNegativeInteger) -> %
from LinearAggregate R
- hash: % -> SingleInteger if R has Hashable
from Hashable
- hashUpdate!: (HashState, %) -> HashState if R has Hashable
from Hashable
- index?: (Integer, %) -> Boolean
from IndexedAggregate(Integer, R)
- indices: % -> List Integer
from IndexedAggregate(Integer, R)
- insert: (%, %, Integer) -> %
from LinearAggregate R
- insert: (R, %, Integer) -> %
from LinearAggregate R
- latex: % -> String if R has SetCategory
from SetCategory
- leftTrim: (%, R) -> % if R has BasicType
from LinearAggregate R
- length: % -> R if R has RadicalCategory and R has Ring
from VectorCategory R
- less?: (%, NonNegativeInteger) -> Boolean
from Aggregate
- map!: (R -> R, %) -> %
from HomogeneousAggregate R
- map: ((R, R) -> R, %, %) -> %
from LinearAggregate R
- map: (R -> R, %) -> %
from HomogeneousAggregate R
- max: % -> R if R has OrderedSet
from HomogeneousAggregate R
- max: (%, %) -> % if R has OrderedSet
from OrderedSet
- max: ((R, R) -> Boolean, %) -> R
from HomogeneousAggregate R
- maxIndex: % -> Integer
from IndexedAggregate(Integer, R)
- member?: (R, %) -> Boolean if R has BasicType
from HomogeneousAggregate R
- members: % -> List R
from HomogeneousAggregate R
- merge: (%, %) -> % if R has OrderedSet
from LinearAggregate R
- merge: ((R, R) -> Boolean, %, %) -> %
from LinearAggregate R
- min: % -> R if R has OrderedSet
from HomogeneousAggregate R
- min: (%, %) -> % if R has OrderedSet
from OrderedSet
- minIndex: % -> Integer
from IndexedAggregate(Integer, R)
- more?: (%, NonNegativeInteger) -> Boolean
from Aggregate
- new: (NonNegativeInteger, R) -> %
from LinearAggregate R
- outerProduct: (%, %) -> Matrix R if R has Ring
from VectorCategory R
- parts: % -> List R
from HomogeneousAggregate R
- position: (R -> Boolean, %) -> Integer
from LinearAggregate R
- position: (R, %) -> Integer if R has BasicType
from LinearAggregate R
- position: (R, %, Integer) -> Integer if R has BasicType
from LinearAggregate R
- qelt: (%, Integer) -> R
from EltableAggregate(Integer, R)
- qsetelt!: (%, Integer, R) -> R
from EltableAggregate(Integer, R)
- reduce: ((R, R) -> R, %) -> R
from Collection R
- reduce: ((R, R) -> R, %, R) -> R
from Collection R
- reduce: ((R, R) -> R, %, R, R) -> R if R has BasicType
from Collection R
- remove: (R -> Boolean, %) -> %
from Collection R
- remove: (R, %) -> % if R has BasicType
from Collection R
- removeDuplicates: % -> % if R has BasicType
from Collection R
- reverse!: % -> %
from LinearAggregate R
- reverse: % -> %
from LinearAggregate R
- rightTrim: (%, R) -> % if R has BasicType
from LinearAggregate R
- select: (R -> Boolean, %) -> %
from Collection R
- setelt!: (%, Integer, R) -> R
from EltableAggregate(Integer, R)
- setelt!: (%, UniversalSegment Integer, R) -> R
from LinearAggregate R
- size?: (%, NonNegativeInteger) -> Boolean
from Aggregate
- smaller?: (%, %) -> Boolean if R has Comparable
from Comparable
- sort!: % -> % if R has OrderedSet
from LinearAggregate R
- sort!: ((R, R) -> Boolean, %) -> %
from LinearAggregate R
- sort: % -> % if R has OrderedSet
from LinearAggregate R
- sort: ((R, R) -> Boolean, %) -> %
from LinearAggregate R
- sorted?: % -> Boolean if R has OrderedSet
from LinearAggregate R
- sorted?: ((R, R) -> Boolean, %) -> Boolean
from LinearAggregate R
- trim: (%, R) -> % if R has BasicType
from LinearAggregate R
- vector: List R -> %
vector(l)
converts the listl
to a vector.
- zero?: % -> Boolean if R has AbelianMonoid
from VectorCategory R
- zero: NonNegativeInteger -> % if R has AbelianMonoid
from VectorCategory R
CoercibleTo OutputForm if R has CoercibleTo OutputForm
Comparable if R has Comparable
ConvertibleTo InputForm if R has ConvertibleTo InputForm
Eltable(UniversalSegment Integer, %)
Evalable R if R has Evalable R and R has SetCategory
InnerEvalable(R, R) if R has Evalable R and R has SetCategory
OneDimensionalArrayAggregate R
OrderedSet if R has OrderedSet
PartialOrder if R has OrderedSet
SetCategory if R has SetCategory