Class

spire.math

ComplexIsNumeric

Related Doc: package math

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class ComplexIsNumeric[A] extends ComplexEq[A] with ComplexIsField[A] with Numeric[Complex[A]] with ComplexIsTrig[A] with ComplexIsNRoot[A] with ConvertableFromComplex[A] with ConvertableToComplex[A] with Order[Complex[A]] with ComplexIsSigned[A] with Serializable

Annotations
@SerialVersionUID()
Linear Supertypes
ComplexIsSigned[A], ConvertableToComplex[A], ConvertableFromComplex[A], ComplexIsNRoot[A], ComplexIsTrig[A], Trig[Complex[A]], Numeric[Complex[A]], IsReal[Complex[A]], Signed[Complex[A]], Order[Complex[A]], PartialOrder[Complex[A]], ConvertableTo[Complex[A]], ConvertableFrom[Complex[A]], NRoot[Complex[A]], ComplexIsField[A], Field[Complex[A]], MultiplicativeAbGroup[Complex[A]], MultiplicativeGroup[Complex[A]], EuclideanRing[Complex[A]], CRing[Complex[A]], MultiplicativeCMonoid[Complex[A]], MultiplicativeCSemigroup[Complex[A]], ComplexIsRing[A], Ring[Complex[A]], Rng[Complex[A]], AdditiveAbGroup[Complex[A]], AdditiveCMonoid[Complex[A]], AdditiveCSemigroup[Complex[A]], AdditiveGroup[Complex[A]], Rig[Complex[A]], MultiplicativeMonoid[Complex[A]], Semiring[Complex[A]], MultiplicativeSemigroup[Complex[A]], AdditiveMonoid[Complex[A]], AdditiveSemigroup[Complex[A]], ComplexEq[A], Serializable, Serializable, Eq[Complex[A]], AnyRef, Any
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  2. By Inheritance
Inherited
  1. ComplexIsNumeric
  2. ComplexIsSigned
  3. ConvertableToComplex
  4. ConvertableFromComplex
  5. ComplexIsNRoot
  6. ComplexIsTrig
  7. Trig
  8. Numeric
  9. IsReal
  10. Signed
  11. Order
  12. PartialOrder
  13. ConvertableTo
  14. ConvertableFrom
  15. NRoot
  16. ComplexIsField
  17. Field
  18. MultiplicativeAbGroup
  19. MultiplicativeGroup
  20. EuclideanRing
  21. CRing
  22. MultiplicativeCMonoid
  23. MultiplicativeCSemigroup
  24. ComplexIsRing
  25. Ring
  26. Rng
  27. AdditiveAbGroup
  28. AdditiveCMonoid
  29. AdditiveCSemigroup
  30. AdditiveGroup
  31. Rig
  32. MultiplicativeMonoid
  33. Semiring
  34. MultiplicativeSemigroup
  35. AdditiveMonoid
  36. AdditiveSemigroup
  37. ComplexEq
  38. Serializable
  39. Serializable
  40. Eq
  41. AnyRef
  42. Any
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Visibility
  1. Public
  2. All

Instance Constructors

  1. new ComplexIsNumeric()(implicit algebra: Fractional[A], trig: Trig[A], order: IsReal[A])

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Value Members

  1. final def !=(arg0: Any): Boolean

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    Definition Classes
    AnyRef → Any
  2. final def ##(): Int

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    Definition Classes
    AnyRef → Any
  3. final def ==(arg0: Any): Boolean

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    Definition Classes
    AnyRef → Any
  4. def abs(a: Complex[A]): Complex[A]

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    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
    ComplexIsSigned → Signed
  5. def acos(a: Complex[A]): Complex[A]

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    Definition Classes
    ComplexIsTrig → Trig
  6. def additive: AbGroup[Complex[A]]

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  7. implicit val algebra: Fractional[A]

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    Definition Classes
    ComplexIsNumeric → ComplexIsSigned → ConvertableToComplex → ConvertableFromComplex → ComplexIsNRoot → ComplexIsTrig → ComplexIsField → ComplexIsRing
  8. final def asInstanceOf[T0]: T0

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    Definition Classes
    Any
  9. def asin(a: Complex[A]): Complex[A]

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    Definition Classes
    ComplexIsTrig → Trig
  10. def atan(a: Complex[A]): Complex[A]

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    Definition Classes
    ComplexIsTrig → Trig
  11. def atan2(y: Complex[A], x: Complex[A]): Complex[A]

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    Definition Classes
    ComplexIsTrig → Trig
  12. def ceil(a: Complex[A]): Complex[A]

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    Rounds a the nearest integer that is greater than or equal to a.

    Rounds a the nearest integer that is greater than or equal to a.

    Definition Classes
    ComplexIsNumericIsReal
  13. def clone(): AnyRef

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    Attributes
    protected[java.lang]
    Definition Classes
    AnyRef
    Annotations
    @throws( ... )
  14. def compare(x: Complex[A], y: Complex[A]): Int

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    Definition Classes
    ComplexIsNumericOrder
  15. def cos(a: Complex[A]): Complex[A]

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    Definition Classes
    ComplexIsTrig → Trig
  16. def cosh(x: Complex[A]): Complex[A]

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    Definition Classes
    ComplexIsTrig → Trig
  17. def div(a: Complex[A], b: Complex[A]): Complex[A]

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    Definition Classes
    ComplexIsField → MultiplicativeGroup
  18. def e: Complex[A]

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    Definition Classes
    ComplexIsTrig → Trig
  19. final def eq(arg0: AnyRef): Boolean

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    Definition Classes
    AnyRef
  20. def equals(arg0: Any): Boolean

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    Definition Classes
    AnyRef → Any
  21. def eqv(x: Complex[A], y: Complex[A]): Boolean

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    Returns true if x and y are equivalent, false otherwise.

    Returns true if x and y are equivalent, false otherwise.

    Definition Classes
    ComplexIsNumericOrderPartialOrder → ComplexEq → Eq
  22. final def euclid(a: Complex[A], b: Complex[A])(implicit eq: Eq[Complex[A]]): Complex[A]

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    Attributes
    protected[this]
    Definition Classes
    EuclideanRing
    Annotations
    @tailrec()
  23. def exp(a: Complex[A]): Complex[A]

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    Definition Classes
    ComplexIsTrig → Trig
  24. def expm1(a: Complex[A]): Complex[A]

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    Definition Classes
    ComplexIsTrig → Trig
  25. def finalize(): Unit

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    Attributes
    protected[java.lang]
    Definition Classes
    AnyRef
    Annotations
    @throws( classOf[java.lang.Throwable] )
  26. def floor(a: Complex[A]): Complex[A]

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    Rounds a the nearest integer that is less than or equal to a.

    Rounds a the nearest integer that is less than or equal to a.

    Definition Classes
    ComplexIsNumericIsReal
  27. def fpow(a: Complex[A], b: Complex[A]): Complex[A]

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    Definition Classes
    ComplexIsNRoot → NRoot
  28. def fromAlgebraic(a: Algebraic): Complex[A]

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    Definition Classes
    ConvertableToComplex → ConvertableTo
  29. def fromBigDecimal(a: BigDecimal): Complex[A]

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    Definition Classes
    ConvertableToComplex → ConvertableTo
  30. def fromBigInt(a: BigInt): Complex[A]

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    Definition Classes
    ConvertableToComplex → ConvertableTo
  31. def fromByte(a: Byte): Complex[A]

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    Definition Classes
    ConvertableToComplex → ConvertableTo
  32. def fromDouble(n: Double): Complex[A]

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    This is implemented in terms of basic Field ops.

    This is implemented in terms of basic Field ops. However, this is probably significantly less efficient than can be done with a specific type. So, it is recommended that this method is overriden.

    This is possible because a Double is a rational number.

    Definition Classes
    ComplexIsNumeric → ConvertableToComplex → ConvertableTo → ComplexIsField → Field
  33. def fromFloat(a: Float): Complex[A]

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    Definition Classes
    ConvertableToComplex → ConvertableTo
  34. def fromInt(n: Int): Complex[A]

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    Defined to be equivalent to additive.sumn(one, n).

    Defined to be equivalent to additive.sumn(one, n). That is, n repeated summations of this ring's one, or -one if n is negative.

    Definition Classes
    ComplexIsNumeric → ConvertableToComplex → ConvertableTo → ComplexIsRing → Ring
  35. def fromLong(a: Long): Complex[A]

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    Definition Classes
    ConvertableToComplex → ConvertableTo
  36. def fromRational(a: Rational): Complex[A]

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    Definition Classes
    ConvertableToComplex → ConvertableTo
  37. def fromReal(a: Real): Complex[A]

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    Definition Classes
    ConvertableToComplex → ConvertableTo
  38. def fromShort(a: Short): Complex[A]

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    Definition Classes
    ConvertableToComplex → ConvertableTo
  39. def fromType[B](b: B)(implicit arg0: ConvertableFrom[B]): Complex[A]

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    Definition Classes
    ConvertableToComplex → ConvertableTo
  40. def gcd(a: Complex[A], b: Complex[A]): Complex[A]

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    Definition Classes
    ComplexIsField → EuclideanRing
  41. final def getClass(): Class[_]

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    Definition Classes
    AnyRef → Any
  42. def gt(x: Complex[A], y: Complex[A]): Boolean

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    Definition Classes
    OrderPartialOrder
  43. def gteqv(x: Complex[A], y: Complex[A]): Boolean

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    Definition Classes
    OrderPartialOrder
  44. def hashCode(): Int

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    Definition Classes
    AnyRef → Any
  45. final def isInstanceOf[T0]: Boolean

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    Definition Classes
    Any
  46. def isOne(a: Complex[A])(implicit ev: Eq[Complex[A]]): Boolean

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    Definition Classes
    MultiplicativeMonoid
  47. def isSignNegative(a: Complex[A]): Boolean

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    Definition Classes
    Signed
  48. def isSignNonNegative(a: Complex[A]): Boolean

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    Definition Classes
    Signed
  49. def isSignNonPositive(a: Complex[A]): Boolean

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    Definition Classes
    Signed
  50. def isSignNonZero(a: Complex[A]): Boolean

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    Definition Classes
    Signed
  51. def isSignPositive(a: Complex[A]): Boolean

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    Definition Classes
    Signed
  52. def isSignZero(a: Complex[A]): Boolean

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    Definition Classes
    Signed
  53. def isWhole(a: Complex[A]): Boolean

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    Returns true iff a is a an integer.

    Returns true iff a is a an integer.

    Definition Classes
    ComplexIsNumericIsReal
  54. def isZero(a: Complex[A])(implicit ev: Eq[Complex[A]]): Boolean

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    Tests if a is zero.

    Tests if a is zero.

    Definition Classes
    AdditiveMonoid
  55. def lcm(a: Complex[A], b: Complex[A]): Complex[A]

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    Definition Classes
    EuclideanRing
  56. def log(a: Complex[A]): Complex[A]

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    Definition Classes
    ComplexIsTrig → Trig
  57. def log1p(a: Complex[A]): Complex[A]

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    Definition Classes
    ComplexIsTrig → Trig
  58. def lt(x: Complex[A], y: Complex[A]): Boolean

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    Definition Classes
    OrderPartialOrder
  59. def lteqv(x: Complex[A], y: Complex[A]): Boolean

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    Definition Classes
    OrderPartialOrder
  60. def max(x: Complex[A], y: Complex[A]): Complex[A]

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    Definition Classes
    Order
  61. def min(x: Complex[A], y: Complex[A]): Complex[A]

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    Definition Classes
    Order
  62. def minus(a: Complex[A], b: Complex[A]): Complex[A]

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    Definition Classes
    ComplexIsRing → AdditiveGroup
  63. def mod(a: Complex[A], b: Complex[A]): Complex[A]

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    Definition Classes
    ComplexIsField → EuclideanRing
  64. def multiplicative: AbGroup[Complex[A]]

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  65. final def ne(arg0: AnyRef): Boolean

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    Definition Classes
    AnyRef
  66. def negate(a: Complex[A]): Complex[A]

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    Definition Classes
    ComplexIsRing → AdditiveGroup
  67. def neqv(x: Complex[A], y: Complex[A]): Boolean

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    Returns false if x and y are equivalent, true otherwise.

    Returns false if x and y are equivalent, true otherwise.

    Definition Classes
    ComplexEq → Eq
  68. final def notify(): Unit

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    Definition Classes
    AnyRef
  69. final def notifyAll(): Unit

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    Definition Classes
    AnyRef
  70. def nroot(a: Complex[A], n: Int): Complex[A]

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    Definition Classes
    ComplexIsNumeric → ComplexIsNRoot → NRoot
  71. def nroot: NRoot[A]

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    Definition Classes
    ComplexIsNumeric → ComplexIsSigned → ComplexIsNRoot → ComplexIsTrig
  72. def on[B](f: (B) ⇒ Complex[A]): Order[B]

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    Defines an order on B by mapping B to A using f and using As order to order B.

    Defines an order on B by mapping B to A using f and using As order to order B.

    Definition Classes
    OrderPartialOrderEq
  73. def one: Complex[A]

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    Definition Classes
    ComplexIsRing → MultiplicativeMonoid
  74. implicit val order: IsReal[A]

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    Definition Classes
    ComplexIsNumeric → ComplexIsSigned → ComplexIsNRoot → ComplexIsTrig → ComplexIsRing
  75. def partialCompare(x: Complex[A], y: Complex[A]): Double

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    Result of comparing x with y.

    Result of comparing x with y. Returns NaN if operands are not comparable. If operands are comparable, returns a Double whose sign is: - negative iff x < y - zero iff x === y - positive iff x > y

    Definition Classes
    OrderPartialOrder
  76. def pi: Complex[A]

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    Definition Classes
    ComplexIsTrig → Trig
  77. def plus(a: Complex[A], b: Complex[A]): Complex[A]

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    Definition Classes
    ComplexIsRing → AdditiveSemigroup
  78. def pmax(x: Complex[A], y: Complex[A]): Option[Complex[A]]

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    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
  79. def pmin(x: Complex[A], y: Complex[A]): Option[Complex[A]]

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    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
  80. def pow(a: Complex[A], n: Int): Complex[A]

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    This is similar to Semigroup#pow, except that a pow 0 is defined to be the multiplicative identity.

    This is similar to Semigroup#pow, except that a pow 0 is defined to be the multiplicative identity.

    Definition Classes
    RigSemiring
  81. def prod(as: TraversableOnce[Complex[A]]): Complex[A]

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    Given a sequence of as, sum them using the monoid and return the total.

    Given a sequence of as, sum them using the monoid and return the total.

    Definition Classes
    MultiplicativeMonoid
  82. def prodOption(as: TraversableOnce[Complex[A]]): Option[Complex[A]]

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    Given a sequence of as, sum them using the semigroup and return the total.

    Given a sequence of as, sum them using the semigroup and return the total.

    If the sequence is empty, returns None. Otherwise, returns Some(total).

    Definition Classes
    MultiplicativeSemigroup
  83. def prodn(a: Complex[A], n: Int): Complex[A]

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    Return a multiplicated with itself n times.

    Return a multiplicated with itself n times.

    Definition Classes
    MultiplicativeGroupMultiplicativeMonoidMultiplicativeSemigroup
  84. def prodnAboveOne(a: Complex[A], n: Int): Complex[A]

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    Attributes
    protected
    Definition Classes
    MultiplicativeSemigroup
  85. def quot(a: Complex[A], b: Complex[A]): Complex[A]

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    Definition Classes
    ComplexIsField → EuclideanRing
  86. def quotmod(a: Complex[A], b: Complex[A]): (Complex[A], Complex[A])

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    Definition Classes
    ComplexIsField → EuclideanRing
  87. def reciprocal(x: Complex[A]): Complex[A]

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    Definition Classes
    MultiplicativeGroup
  88. def reverse: Order[Complex[A]]

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    Defines an ordering on A where all arrows switch direction.

    Defines an ordering on A where all arrows switch direction.

    Definition Classes
    OrderPartialOrder
  89. def round(a: Complex[A]): Complex[A]

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    Rounds a to the nearest integer.

    Rounds a to the nearest integer.

    Definition Classes
    ComplexIsNumericIsReal
  90. def sign(a: Complex[A]): Sign

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    Returns Zero if a is 0, Positive if a is positive, and Negative is a is negative.

    Returns Zero if a is 0, Positive if a is positive, and Negative is a is negative.

    Definition Classes
    Signed
  91. def signum(a: Complex[A]): Int

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    Returns 0 if a is 0, > 0 if a is positive, and < 0 is a is negative.

    Returns 0 if a is 0, > 0 if a is positive, and < 0 is a is negative.

    Definition Classes
    ComplexIsSigned → Signed
  92. def sin(a: Complex[A]): Complex[A]

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    Definition Classes
    ComplexIsTrig → Trig
  93. def sinh(x: Complex[A]): Complex[A]

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    Definition Classes
    ComplexIsTrig → Trig
  94. def sqrt(a: Complex[A]): Complex[A]

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    Definition Classes
    ComplexIsNRoot → NRoot
  95. def sum(as: TraversableOnce[Complex[A]]): Complex[A]

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    Given a sequence of as, sum them using the monoid and return the total.

    Given a sequence of as, sum them using the monoid and return the total.

    Definition Classes
    AdditiveMonoid
  96. def sumOption(as: TraversableOnce[Complex[A]]): Option[Complex[A]]

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    Given a sequence of as, sum them using the semigroup and return the total.

    Given a sequence of as, sum them using the semigroup and return the total.

    If the sequence is empty, returns None. Otherwise, returns Some(total).

    Definition Classes
    AdditiveSemigroup
  97. def sumn(a: Complex[A], n: Int): Complex[A]

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    Return a added with itself n times.

    Return a added with itself n times.

    Definition Classes
    AdditiveGroupAdditiveMonoidAdditiveSemigroup
  98. def sumnAboveOne(a: Complex[A], n: Int): Complex[A]

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    Attributes
    protected
    Definition Classes
    AdditiveSemigroup
  99. final def synchronized[T0](arg0: ⇒ T0): T0

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    Definition Classes
    AnyRef
  100. def tan(a: Complex[A]): Complex[A]

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    Definition Classes
    ComplexIsTrig → Trig
  101. def tanh(x: Complex[A]): Complex[A]

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    Definition Classes
    ComplexIsTrig → Trig
  102. def times(a: Complex[A], b: Complex[A]): Complex[A]

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    Definition Classes
    ComplexIsRing → MultiplicativeSemigroup
  103. def toAlgebraic(a: Complex[A]): Algebraic

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    Definition Classes
    ConvertableFromComplex → ConvertableFrom
  104. def toBigDecimal(a: Complex[A]): BigDecimal

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    Definition Classes
    ConvertableFromComplex → ConvertableFrom
  105. def toBigInt(a: Complex[A]): BigInt

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    Definition Classes
    ConvertableFromComplex → ConvertableFrom
  106. def toByte(a: Complex[A]): Byte

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    Definition Classes
    ConvertableFromComplex → ConvertableFrom
  107. def toDegrees(a: Complex[A]): Complex[A]

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    Definition Classes
    ComplexIsTrig → Trig
  108. def toDouble(a: Complex[A]): Double

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    Definition Classes
    ConvertableFromComplex → ConvertableFrom
  109. def toFloat(a: Complex[A]): Float

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    Definition Classes
    ConvertableFromComplex → ConvertableFrom
  110. def toInt(a: Complex[A]): Int

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    Definition Classes
    ConvertableFromComplex → ConvertableFrom
  111. def toLong(a: Complex[A]): Long

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    Definition Classes
    ConvertableFromComplex → ConvertableFrom
  112. def toNumber(a: Complex[A]): Number

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    Definition Classes
    ConvertableFromComplex → ConvertableFrom
  113. def toRadians(a: Complex[A]): Complex[A]

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    Definition Classes
    ComplexIsTrig → Trig
  114. def toRational(a: Complex[A]): Rational

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    Definition Classes
    ConvertableFromComplex → ConvertableFrom
  115. def toReal(a: Complex[A]): Real

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    Definition Classes
    ConvertableFromComplex → ConvertableFrom
  116. def toShort(a: Complex[A]): Short

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    Definition Classes
    ConvertableFromComplex → ConvertableFrom
  117. def toString(a: Complex[A]): String

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    Definition Classes
    ConvertableFromComplex → ConvertableFrom
  118. def toString(): String

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    Definition Classes
    AnyRef → Any
  119. def toType[B](a: Complex[A])(implicit arg0: ConvertableTo[B]): B

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    Definition Classes
    ConvertableFromComplex → ConvertableFrom
  120. implicit val trig: Trig[A]

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    Definition Classes
    ComplexIsNumeric → ComplexIsNRoot → ComplexIsTrig
  121. def tryCompare(x: Complex[A], y: Complex[A]): Option[Int]

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    Result of comparing x with y.

    Result of comparing x with y. Returns None if operands are not comparable. If operands are comparable, returns Some[Int] where the Int sign is: - negative iff x < y - zero iff x == y - positive iff x > y

    Definition Classes
    PartialOrder
  122. final def wait(): Unit

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    Definition Classes
    AnyRef
    Annotations
    @throws( ... )
  123. final def wait(arg0: Long, arg1: Int): Unit

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    Definition Classes
    AnyRef
    Annotations
    @throws( ... )
  124. final def wait(arg0: Long): Unit

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    Definition Classes
    AnyRef
    Annotations
    @throws( ... )
  125. def zero: Complex[A]

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    Definition Classes
    ComplexIsRing → AdditiveMonoid

Inherited from ComplexIsSigned[A]

Inherited from ConvertableToComplex[A]

Inherited from ConvertableFromComplex[A]

Inherited from ComplexIsNRoot[A]

Inherited from ComplexIsTrig[A]

Inherited from Trig[Complex[A]]

Inherited from Numeric[Complex[A]]

Inherited from IsReal[Complex[A]]

Inherited from Signed[Complex[A]]

Inherited from Order[Complex[A]]

Inherited from PartialOrder[Complex[A]]

Inherited from ConvertableTo[Complex[A]]

Inherited from ConvertableFrom[Complex[A]]

Inherited from NRoot[Complex[A]]

Inherited from ComplexIsField[A]

Inherited from Field[Complex[A]]

Inherited from MultiplicativeAbGroup[Complex[A]]

Inherited from MultiplicativeGroup[Complex[A]]

Inherited from EuclideanRing[Complex[A]]

Inherited from CRing[Complex[A]]

Inherited from MultiplicativeCMonoid[Complex[A]]

Inherited from MultiplicativeCSemigroup[Complex[A]]

Inherited from ComplexIsRing[A]

Inherited from Ring[Complex[A]]

Inherited from Rng[Complex[A]]

Inherited from AdditiveAbGroup[Complex[A]]

Inherited from AdditiveCMonoid[Complex[A]]

Inherited from AdditiveCSemigroup[Complex[A]]

Inherited from AdditiveGroup[Complex[A]]

Inherited from Rig[Complex[A]]

Inherited from MultiplicativeMonoid[Complex[A]]

Inherited from Semiring[Complex[A]]

Inherited from MultiplicativeSemigroup[Complex[A]]

Inherited from AdditiveMonoid[Complex[A]]

Inherited from AdditiveSemigroup[Complex[A]]

Inherited from ComplexEq[A]

Inherited from Serializable

Inherited from Serializable

Inherited from Eq[Complex[A]]

Inherited from AnyRef

Inherited from Any

Ungrouped