trait Integer[A <: Data] extends Real[A] with IsIntegral[A]
Much of this is drawn from non/spire, but using Chisel Bools instead of Java Bools. I suppose a more general solution would be generic in return type, but the use cases there seem obscure.
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- By Inheritance
- Integer
- IsIntegral
- Real
- IsReal
- Signed
- Order
- PartialOrder
- Eq
- ConvertableTo
- ConvertableTo
- Ring
- Ring
- Rng
- AdditiveCommutativeGroup
- AdditiveGroup
- Rig
- MultiplicativeMonoid
- Semiring
- MultiplicativeSemigroup
- AdditiveCommutativeMonoid
- AdditiveCommutativeSemigroup
- AdditiveMonoid
- AdditiveSemigroup
- Serializable
- Any
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- Public
- Protected
Abstract Value Members
- abstract def abs(a: A): A
An idempotent function that ensures an object has a non-negative sign.
An idempotent function that ensures an object has a non-negative sign.
- Definition Classes
- Signed
- abstract def compare(x: A, y: A): ComparisonBundle
- Definition Classes
- Order
- abstract def context_abs(a: A): A
- Definition Classes
- Signed
- abstract def fromBigDecimal(n: BigDecimal): A
- Definition Classes
- ConvertableTo
- abstract def fromByte(n: Byte): A
- Definition Classes
- ConvertableTo
- abstract def fromDouble(d: Double, a: A): A
- Definition Classes
- ConvertableTo
- abstract def fromDouble(n: Double): A
- Definition Classes
- ConvertableTo
- abstract def fromDoubleWithFixedWidth(d: Double, a: A): A
- Definition Classes
- ConvertableTo
- abstract def fromFloat(n: Float): A
- Definition Classes
- ConvertableTo
- abstract def fromLong(n: Long): A
- Definition Classes
- ConvertableTo
- abstract def fromShort(n: Short): A
- Definition Classes
- ConvertableTo
- abstract def fromType[B](b: B)(implicit arg0: spire.math.ConvertableFrom[B]): A
- Definition Classes
- ConvertableTo
- abstract def getClass(): Class[_ <: AnyRef]
- Definition Classes
- Any
- abstract def isOdd(a: A): Bool
- Definition Classes
- IsIntegral
- abstract def minusContext(f: A, g: A): A
- Definition Classes
- Ring
- abstract def mod(a: A, b: A): A
- Definition Classes
- IsIntegral
- abstract def negate(x: A): A
- Definition Classes
- AdditiveGroup
- abstract def negateContext(f: A): A
- Definition Classes
- Ring
- abstract def one: A
- Definition Classes
- MultiplicativeMonoid
- abstract def plus(x: A, y: A): A
- Definition Classes
- AdditiveSemigroup
- abstract def plusContext(f: A, g: A): A
- Definition Classes
- Ring
- abstract def signum(a: A): ComparisonBundle
Returns 0 if
ais 0, > 0 ifais positive, and < 0 isais negative.Returns 0 if
ais 0, > 0 ifais positive, and < 0 isais negative.- Definition Classes
- Signed
- abstract def times(x: A, y: A): A
- Definition Classes
- MultiplicativeSemigroup
- abstract def timesContext(f: A, g: A): A
- Definition Classes
- Ring
- abstract def zero: A
- Definition Classes
- AdditiveMonoid
Concrete Value Members
- final def !=(arg0: Any): Boolean
- Definition Classes
- Any
- final def ##: Int
- Definition Classes
- Any
- final def ==(arg0: Any): Boolean
- Definition Classes
- Any
- def additive: CommutativeGroup[A]
- Definition Classes
- AdditiveCommutativeGroup → AdditiveCommutativeMonoid → AdditiveCommutativeSemigroup → AdditiveGroup → AdditiveMonoid → AdditiveSemigroup
- final def asInstanceOf[T0]: T0
- Definition Classes
- Any
- def ceil(a: A): A
Rounds
athe nearest integer that is greater than or equal toa.Rounds
athe nearest integer that is greater than or equal toa.- Definition Classes
- IsIntegral → IsReal
- def equals(arg0: Any): Boolean
- Definition Classes
- Any
- def eqv(x: A, y: A): Bool
Returns
trueifxandyare equivalent,falseotherwise.Returns
trueifxandyare equivalent,falseotherwise.- Definition Classes
- Order → PartialOrder → Eq
- def floor(a: A): A
Rounds
athe nearest integer that is less than or equal toa.Rounds
athe nearest integer that is less than or equal toa.- Definition Classes
- IsIntegral → IsReal
- def fromAlgebraic(a: Algebraic): A
- Definition Classes
- Real → ConvertableTo
- def fromBigInt(n: BigInt): A
- Definition Classes
- Ring
- def fromInt(n: Int): A
- Definition Classes
- Ring
- def fromRational(a: Rational): A
- Definition Classes
- Real → ConvertableTo
- def fromReal(a: spire.math.Real): A
- Definition Classes
- Real → ConvertableTo
- def gt(x: A, y: A): Bool
- Definition Classes
- Order → PartialOrder
- def gteqv(x: A, y: A): Bool
- Definition Classes
- Order → PartialOrder
- def hashCode(): Int
- Definition Classes
- Any
- def isEven(a: A): Bool
- Definition Classes
- IsIntegral
- final def isInstanceOf[T0]: Boolean
- Definition Classes
- Any
- def isOne(a: A)(implicit ev: algebra.Eq[A]): Boolean
- Definition Classes
- MultiplicativeMonoid
- def isSignNegative(a: A): Bool
- Definition Classes
- Signed
- def isSignNonNegative(a: A): Bool
- Definition Classes
- Signed
- def isSignNonPositive(a: A): Bool
- Definition Classes
- Signed
- def isSignNonZero(a: A): Bool
- Definition Classes
- Signed
- def isSignPositive(a: A): Bool
- Definition Classes
- Signed
- def isSignZero(a: A): Bool
- Definition Classes
- Signed
- def isWhole(a: A): Bool
Returns
trueiffais a an integer.Returns
trueiffais a an integer.- Definition Classes
- IsIntegral → IsReal
- def isZero(a: A)(implicit ev: algebra.Eq[A]): Boolean
- Definition Classes
- AdditiveMonoid
- def lt(x: A, y: A): Bool
- Definition Classes
- Order → PartialOrder
- def lteqv(x: A, y: A): Bool
- Definition Classes
- Order → PartialOrder
- def max(x: A, y: A): A
- Definition Classes
- Order
- def min(x: A, y: A): A
- Definition Classes
- Order
- def minus(x: A, y: A): A
- Definition Classes
- AdditiveGroup
- def multiplicative: Monoid[A]
- Definition Classes
- MultiplicativeMonoid → MultiplicativeSemigroup
- def neqv(x: A, y: A): Bool
Returns
falseifxandyare equivalent,trueotherwise.Returns
falseifxandyare equivalent,trueotherwise.- Definition Classes
- Eq
- def on[B <: Data](f: (B) => A): Order[B]
Defines an order on
Bby mappingBtoAusingfand usingAs order to orderB.Defines an order on
Bby mappingBtoAusingfand usingAs order to orderB.- Definition Classes
- Order → PartialOrder → Eq
- def partialCompare(x: A, y: A): ValidIO[ComparisonBundle]
Result of comparing
xwithy.Result of comparing
xwithy. Returns ValidIO[ComparisonBundle] withvalidfalse if operands are not comparable. If operands are comparable,bits.ltwill be true ifx<yandbits.eqwill be true ifx=y- Definition Classes
- Order → PartialOrder
- def pmax(x: A, y: A): ValidIO[A]
Returns Some(x) if x >= y, Some(y) if x < y, otherwise None.
Returns Some(x) if x >= y, Some(y) if x < y, otherwise None.
- Definition Classes
- PartialOrder
- def pmin(x: A, y: A): ValidIO[A]
Returns Some(x) if x <= y, Some(y) if x > y, otherwise None.
Returns Some(x) if x <= y, Some(y) if x > y, otherwise None.
- Definition Classes
- PartialOrder
- def positivePow(a: A, n: Int): A
- Attributes
- protected[this]
- Definition Classes
- MultiplicativeSemigroup
- def positiveSumN(a: A, n: Int): A
- Attributes
- protected[this]
- Definition Classes
- AdditiveSemigroup
- def pow(a: A, n: Int): A
- Definition Classes
- MultiplicativeMonoid → MultiplicativeSemigroup
- def product(as: TraversableOnce[A]): A
- Definition Classes
- MultiplicativeMonoid
- def reverse: Order[A]
Defines an ordering on
Awhere all arrows switch direction.Defines an ordering on
Awhere all arrows switch direction.- Definition Classes
- Order → PartialOrder
- def round(a: A): A
Rounds
ato the nearest integer (When the fractional part is 0.5, tie breaking rounds to positive infinity i.e.Rounds
ato the nearest integer (When the fractional part is 0.5, tie breaking rounds to positive infinity i.e. round half up)- Definition Classes
- IsIntegral → IsReal
- def sign(a: A): Sign
Returns Zero if
ais 0, Positive ifais positive, and Negative isais negative.Returns Zero if
ais 0, Positive ifais positive, and Negative isais negative.- Definition Classes
- Signed
- def sum(as: TraversableOnce[A]): A
- Definition Classes
- AdditiveMonoid
- def sumN(a: A, n: Int): A
- Definition Classes
- AdditiveGroup → AdditiveMonoid → AdditiveSemigroup
- def toString(): String
- Definition Classes
- Any
- def truncate(a: A): A
- Definition Classes
- IsIntegral → IsReal
- def tryProduct(as: TraversableOnce[A]): Option[A]
- Definition Classes
- MultiplicativeMonoid → MultiplicativeSemigroup
- def trySum(as: TraversableOnce[A]): Option[A]
- Definition Classes
- AdditiveMonoid → AdditiveSemigroup