JuliaObjInt64ΒΆ
jobject.spad line 620 [edit on github]
Convenience domain for Julia Int64
, objects that are used within Julia, and not directly by the underlying FriCAS Common LISP. It is not meant to be used directly, but rather for returned value or function argument for example. Only basic arithmetic operations are supported.
- 0: %
from AbelianMonoid
- 1: %
from MagmaWithUnit
- *: (%, %) -> %
from Magma
- *: (Integer, %) -> %
from AbelianGroup
- *: (NemoInteger, %) -> %
from JuliaObjectRing
- *: (NonNegativeInteger, %) -> %
from AbelianMonoid
- *: (PositiveInteger, %) -> %
from AbelianSemiGroup
- +: (%, %) -> %
from AbelianSemiGroup
- -: % -> %
from AbelianGroup
- -: (%, %) -> %
from AbelianGroup
- <=: (%, %) -> Boolean
from PartialOrder
- <: (%, %) -> Boolean
from PartialOrder
- >=: (%, %) -> Boolean
from PartialOrder
- >: (%, %) -> Boolean
from PartialOrder
- ^: (%, NonNegativeInteger) -> %
from MagmaWithUnit
- ^: (%, PositiveInteger) -> %
from Magma
- abs: % -> %
from OrderedRing
- annihilate?: (%, %) -> Boolean
from Rng
- antiCommutator: (%, %) -> %
- associates?: (%, %) -> Boolean
from EntireRing
- associator: (%, %, %) -> %
from NonAssociativeRng
- characteristic: () -> NonNegativeInteger
from NonAssociativeRing
- coerce: % -> %
from Algebra %
- coerce: % -> JuliaObject
from JuliaObjectType
- coerce: % -> OutputForm
from CoercibleTo OutputForm
- coerce: Integer -> %
from NonAssociativeRing
- commutator: (%, %) -> %
from NonAssociativeRng
- convert: % -> String
from ConvertibleTo String
- divide: (%, %) -> Record(quotient: %, remainder: %)
from EuclideanDomain
- euclideanSize: % -> NonNegativeInteger
from EuclideanDomain
- expressIdealMember: (List %, %) -> Union(List %, failed)
from PrincipalIdealDomain
- exquo: (%, %) -> Union(%, failed)
from EntireRing
- extendedEuclidean: (%, %) -> Record(coef1: %, coef2: %, generator: %)
from EuclideanDomain
- extendedEuclidean: (%, %, %) -> Union(Record(coef1: %, coef2: %), failed)
from EuclideanDomain
- gcdPolynomial: (SparseUnivariatePolynomial %, SparseUnivariatePolynomial %) -> SparseUnivariatePolynomial %
from GcdDomain
jint64: Integer -> %
jint64: String -> %
- jlAbout: % -> Void
from JuliaObjectType
- jlApply: (String, %) -> %
from JuliaObjectType
- jlApply: (String, %, %) -> %
from JuliaObjectType
- jlApply: (String, %, %, %) -> %
from JuliaObjectType
- jlApply: (String, %, %, %, %) -> %
from JuliaObjectType
- jlApply: (String, %, %, %, %, %) -> %
from JuliaObjectType
- jlDisplay: % -> Void
from JuliaObjectType
- jlId: % -> JuliaInt64
from JuliaObjectType
- jlObject: () -> String
from JuliaObjectType
- jlRef: % -> SExpression
from JuliaObjectType
- jlref: String -> %
from JuliaObjectType
- jlType: % -> String
from JuliaObjectType
- latex: % -> String
from SetCategory
- lcmCoef: (%, %) -> Record(llcm_res: %, coeff1: %, coeff2: %)
from LeftOreRing
- leftPower: (%, NonNegativeInteger) -> %
from MagmaWithUnit
- leftPower: (%, PositiveInteger) -> %
from Magma
- leftRecip: % -> Union(%, failed)
from MagmaWithUnit
- max: (%, %) -> %
from OrderedSet
- min: (%, %) -> %
from OrderedSet
- multiEuclidean: (List %, %) -> Union(List %, failed)
from EuclideanDomain
- mutable?: % -> Boolean
from JuliaObjectType
- negative?: % -> Boolean
from OrderedRing
- nothing?: % -> Boolean
from JuliaObjectType
- one?: % -> Boolean
from MagmaWithUnit
- opposite?: (%, %) -> Boolean
from AbelianMonoid
- plenaryPower: (%, PositiveInteger) -> %
from NonAssociativeAlgebra %
- positive?: % -> Boolean
from OrderedRing
- principalIdeal: List % -> Record(coef: List %, generator: %)
from PrincipalIdealDomain
- quo: (%, %) -> %
from EuclideanDomain
- recip: % -> Union(%, failed)
from MagmaWithUnit
- rem: (%, %) -> %
from EuclideanDomain
- rightPower: (%, NonNegativeInteger) -> %
from MagmaWithUnit
- rightPower: (%, PositiveInteger) -> %
from Magma
- rightRecip: % -> Union(%, failed)
from MagmaWithUnit
- sample: %
from AbelianMonoid
- sign: % -> Integer
from OrderedRing
- sizeLess?: (%, %) -> Boolean
from EuclideanDomain
- smaller?: (%, %) -> Boolean
from Comparable
- string: % -> String
from JuliaObjectType
- subtractIfCan: (%, %) -> Union(%, failed)
- unit?: % -> Boolean
from EntireRing
- unitCanonical: % -> %
from EntireRing
- unitNormal: % -> Record(unit: %, canonical: %, associate: %)
from EntireRing
- zero?: % -> Boolean
from AbelianMonoid
Algebra %
BiModule(%, %)
Module %