trait RingFunctions[R[T] <: Ring[T]] extends AdditiveGroupFunctions[R] with MultiplicativeMonoidFunctions[R]
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final
def
defaultFromDouble[A](a: Double)(implicit ringA: Ring[A], mgA: MultiplicativeGroup[A]): A
Returns the given Double, understood as a rational number, in the provided (division) ring.
Returns the given Double, understood as a rational number, in the provided (division) ring.
This is implemented in terms of basic ops. However, this is probably significantly less efficient than can be done with a specific type. So, it is recommended to specialize this general method.
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def
isAdditiveCommutative[A](implicit ev: R[A]): Boolean
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def
isInstanceOf[T0]: Boolean
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def
isMultiplicativeCommutative[A](implicit ev: R[A]): Boolean
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def
isOne[A](a: A)(implicit ev0: R[A], ev1: Eq[A]): Boolean
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isZero[A](a: A)(implicit ev0: R[A], ev1: Eq[A]): Boolean
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def
minus[A](x: A, y: A)(implicit ev: R[A]): A
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def
ne(arg0: AnyRef): Boolean
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negate[A](x: A)(implicit ev: R[A]): A
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one[A](implicit ev: R[A]): A
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def
plus[A](x: A, y: A)(implicit ev: R[A]): A
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def
pow[A](a: A, n: Int)(implicit ev: R[A]): A
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def
product[A](as: TraversableOnce[A])(implicit ev: R[A]): A
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def
sum[A](as: TraversableOnce[A])(implicit ev: R[A]): A
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def
sumN[A](a: A, n: Int)(implicit ev: R[A]): A
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synchronized[T0](arg0: ⇒ T0): T0
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times[A](x: A, y: A)(implicit ev: R[A]): A
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def
tryProduct[A](as: TraversableOnce[A])(implicit ev: R[A]): Option[A]
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trySum[A](as: TraversableOnce[A])(implicit ev: R[A]): Option[A]
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def
zero[A](implicit ev: R[A]): A
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