Package

axle

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package axle

See spire.optional.unicode.SymbolicSetOps for ∩ ∪ etc

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Type Members

  1. case class Combinations[E](pool: IndexedSeq[E], r: Int)(implicit evidence$1: Manifest[E]) extends Iterable[IndexedSeq[E]] with Product with Serializable

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  2. case class CombinationsFast[E](pool: IndexedSeq[E], r: Int)(implicit evidence$1: Manifest[E]) extends Iterable[IndexedSeq[E]] with Product with Serializable

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  3. case class CrossProduct[E](collections: IndexedSeq[IndexedSeq[E]]) extends Iterable[List[E]] with Product with Serializable

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  4. case class EnrichedArray[T](arr: Array[T])(implicit evidence$1: Manifest[T]) extends Product with Serializable

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  5. case class EnrichedByteArray(barr: Array[Byte]) extends Product with Serializable

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  6. case class EnrichedGenSeq[T](genSeq: GenSeq[T]) extends Product with Serializable

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  7. case class EnrichedGenTraversable[+T](gt: GenTraversable[T])(implicit evidence$1: Manifest[T]) extends Product with Serializable

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  8. case class EnrichedIndexedSeq[T](is: IndexedSeq[T])(implicit evidence$1: Manifest[T]) extends Product with Serializable

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  9. case class EnrichedInt(n: Int) extends Product with Serializable

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  10. case class EnrichedMutableBuffer[T](buffer: Buffer[T]) extends Product with Serializable

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  11. trait HtmlFrom[T] extends AnyRef

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    Annotations
    @implicitNotFound( ... )
  12. case class IndexedCrossProduct[E](lists: Seq[IndexedSeq[E]]) extends Iterable[Seq[E]] with Product with Serializable

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  13. case class IndexedPowerSet[E](all: IndexedSeq[E]) extends Iterable[Set[E]] with Product with Serializable

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    A ℘ (IndexedPowerSet) constructed with a collection with elements of type E can construct an Iterator which enumerates all possible subsets (of type Collection<E>) of the collection used to construct the PowerSet.

  14. trait MapReduce extends AnyRef

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  15. case class Permutations[E](pool: IndexedSeq[E], r: Int)(implicit evidence$1: Manifest[E]) extends Iterable[IndexedSeq[E]] with Product with Serializable

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    Based on Python's itertools.permutations function

    Based on Python's itertools.permutations function

    http://docs.python.org/library/itertools.html#itertools.permutations

    Permutations("ABCD".toIndexedSeq, 2) Permutations(0 until 3)

  16. case class PermutationsFast[E](pool: IndexedSeq[E], r: Int)(implicit evidence$1: Manifest[E]) extends Iterable[IndexedSeq[E]] with Product with Serializable

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  17. trait Show[T] extends AnyRef

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    Annotations
    @implicitNotFound( "Witness not found for Show[${T}]" )

Value Members

  1. object HtmlFrom

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  2. object ScalaMapReduce extends MapReduce

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  3. object Show

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  4. def ackermann(m: Long, n: Long): Long

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    http://en.wikipedia.org/wiki/Ackermann_function

  5. package algebra

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  6. def arcCosine[N](x: N)(implicit arg0: Trig[N], converter: AngleConverter[N]): UnittedQuantity[Angle, N]

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  7. def arcSine[N](x: N)(implicit arg0: Trig[N], converter: AngleConverter[N]): UnittedQuantity[Angle, N]

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  8. def arcTangent[N](x: N)(implicit arg0: Trig[N], converter: AngleConverter[N]): UnittedQuantity[Angle, N]

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  9. def arcTangent2[N](x: N, y: N)(implicit arg0: Trig[N], converter: AngleConverter[N]): UnittedQuantity[Angle, N]

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  10. package ast

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  11. def cosine[N](a: UnittedQuantity[Angle, N])(implicit arg0: MultiplicativeMonoid[N], arg1: Eq[N], arg2: Trig[N], converter: AngleConverter[N]): N

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  12. def distanceOnSphere[N](angle: UnittedQuantity[Angle, N], sphereRadius: UnittedQuantity[Distance, N])(implicit arg0: MultiplicativeMonoid[N], angleConverter: AngleConverter[N], ctn: ConvertableTo[N], angleModule: Module[UnittedQuantity[Angle, N], N], distanceModule: Module[UnittedQuantity[Distance, N], N]): UnittedQuantity[Distance, N]

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  13. implicit def enrichArray[T](arr: Array[T])(implicit arg0: Manifest[T]): EnrichedArray[T]

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  14. implicit def enrichByteArray(barr: Array[Byte]): EnrichedByteArray

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  15. implicit def enrichGenSeq[T](genSeq: GenSeq[T]): EnrichedGenSeq[T]

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  16. implicit def enrichGenTraversable[T](gt: GenTraversable[T])(implicit arg0: Manifest[T]): EnrichedGenTraversable[T]

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  17. implicit def enrichIndexedSeq[T](is: IndexedSeq[T])(implicit arg0: Manifest[T]): EnrichedIndexedSeq[T]

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  18. implicit def enrichInt(n: Int): EnrichedInt

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  19. implicit def enrichMutableBuffer[T](buffer: Buffer[T]): EnrichedMutableBuffer[T]

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  20. implicit def eqIndexedSeq[T](implicit arg0: Eq[T]): Eq[IndexedSeq[T]]

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  21. implicit def eqSeq[T](implicit arg0: Eq[T]): Eq[Seq[T]]

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  22. implicit def eqSet[S](implicit arg0: Eq[S]): Eq[Set[S]]

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  23. def fib(n: Int): Int

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  24. object forall

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  25. package game

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  26. def getLine(): String

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  27. def html[T](t: T)(implicit arg0: HtmlFrom[T]): Node

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  28. def id[A](x: A): A

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  29. def intersperse[T](d: T)(l: List[T]): List[T]

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  30. package logic

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  31. def monteCarloPiEstimate[F, N, V, G](trials: F, n2v: (N) ⇒ V)(implicit arg0: ConvertableTo[V], finite: Finite[F, N], functor: Functor[F, N, V, G], agg: Aggregatable[G, V, V], field: Field[V]): V

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    Monte Carlo approximation of pi http://en.wikipedia.org/wiki/Monte_Carlo_method

    Monte Carlo approximation of pi http://en.wikipedia.org/wiki/Monte_Carlo_method

    TODO get n2v implicitly?

  32. implicit val orderBooleans: Order[Boolean]

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  33. implicit val orderChars: Order[Char]

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  34. implicit val orderDoubles: Order[Double]

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  35. implicit val orderStrings: Order[String]

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  36. implicit val orderSymbols: Order[Symbol]

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  37. package quanta

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  38. def recfib(n: Int): Int

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  39. def replicate[T](n: Int)(v: T): List[T]

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  40. def reverse[T](l: List[T]): List[T]

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  41. def show[T](t: T)(implicit arg0: Show[T]): Unit

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  42. def sine[N](a: UnittedQuantity[Angle, N])(implicit arg0: MultiplicativeMonoid[N], arg1: Eq[N], arg2: Trig[N], converter: AngleConverter[N]): N

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  43. def square[N](x: N)(implicit arg0: Field[N]): N

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  44. package stats

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  45. def string[T](t: T)(implicit arg0: Show[T]): String

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  46. package syntax

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  47. def tangent[N](a: UnittedQuantity[Angle, N])(implicit arg0: MultiplicativeMonoid[N], arg1: Eq[N], arg2: Trig[N], converter: AngleConverter[N]): N

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  48. object thereexists

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  49. def wallisΠ(iterations: Int = 10000): Rational

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    Englishman John Wallis (1616 - 1703) approximation of π in 1655

  50. object

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  51. val : forall.type

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  52. val : thereexists.type

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  53. def [N](x: N)(implicit arg0: NRoot[N]): N

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