class SliceMatrix[K1, K2, V] extends Matrix[V] with MatrixLike[V, SliceMatrix[K1, K2, V]]
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- final def !=(arg0: Any): Boolean
- Definition Classes
- AnyRef → Any
- final def ##: Int
- Definition Classes
- AnyRef → Any
- final def %[B, That](b: B)(implicit op: operators.OpMod.Impl2[SliceMatrix[K1, K2, V], B, That]): That
Alias for :%(b) when b is a scalar.
Alias for :%(b) when b is a scalar.
- Definition Classes
- ImmutableNumericOps
- final def %:%[B, That](b: B)(implicit op: operators.OpMod.Impl2[SliceMatrix[K1, K2, V], B, That]): That
Element-wise modulo of this and b.
Element-wise modulo of this and b.
- Definition Classes
- ImmutableNumericOps
- final def %=[B](b: B)(implicit op: operators.OpMod.InPlaceImpl2[SliceMatrix[K1, K2, V], B]): SliceMatrix[K1, K2, V]
Alias for :%=(b) when b is a scalar.
Alias for :%=(b) when b is a scalar.
- Definition Classes
- NumericOps
- final def &[B, That](b: B)(implicit op: operators.OpAnd.Impl2[SliceMatrix[K1, K2, V], B, That]): That
Alias for &:&(b) for all b.
Alias for &:&(b) for all b.
- Definition Classes
- ImmutableNumericOps
- final def &:&[B, That](b: B)(implicit op: operators.OpAnd.Impl2[SliceMatrix[K1, K2, V], B, That]): That
Element-wise logical "and" operator -- returns true if corresponding elements are non-zero.
Element-wise logical "and" operator -- returns true if corresponding elements are non-zero.
- Definition Classes
- ImmutableNumericOps
- final def &=[B](b: B)(implicit op: operators.OpAnd.InPlaceImpl2[SliceMatrix[K1, K2, V], B]): SliceMatrix[K1, K2, V]
Mutates this by element-wise and of this and b.
Mutates this by element-wise and of this and b.
- Definition Classes
- NumericOps
- final def *[B, That](b: B)(implicit op: operators.OpMulMatrix.Impl2[SliceMatrix[K1, K2, V], B, That]): That
Matrix multiplication
Matrix multiplication
- Definition Classes
- ImmutableNumericOps
- final def *:*[B, That](b: B)(implicit op: operators.OpMulScalar.Impl2[SliceMatrix[K1, K2, V], B, That]): That
Element-wise product of this and b.
Element-wise product of this and b.
- Definition Classes
- ImmutableNumericOps
- final def *=[B](b: B)(implicit op: operators.OpMulScalar.InPlaceImpl2[SliceMatrix[K1, K2, V], B]): SliceMatrix[K1, K2, V]
Alias for :*=(b) when b is a scalar.
Alias for :*=(b) when b is a scalar.
- Definition Classes
- NumericOps
- final def +[B, C, That](b: B)(implicit op: operators.OpAdd.Impl2[SliceMatrix[K1, K2, V], B, That]): That
Alias for :+(b) for all b.
Alias for :+(b) for all b.
- Definition Classes
- NumericOps
- final def +:+[B, That](b: B)(implicit op: operators.OpAdd.Impl2[SliceMatrix[K1, K2, V], B, That]): That
Element-wise sum of this and b.
Element-wise sum of this and b.
- Definition Classes
- ImmutableNumericOps
- final def +=[B](b: B)(implicit op: operators.OpAdd.InPlaceImpl2[SliceMatrix[K1, K2, V], B]): SliceMatrix[K1, K2, V]
Alias for :+=(b) for all b.
Alias for :+=(b) for all b.
- Definition Classes
- NumericOps
- final def -[B, That](b: B)(implicit op: operators.OpSub.Impl2[SliceMatrix[K1, K2, V], B, That]): That
Alias for -:-(b) for all b.
Alias for -:-(b) for all b.
- Definition Classes
- ImmutableNumericOps
- final def -:-[B, That](b: B)(implicit op: operators.OpSub.Impl2[SliceMatrix[K1, K2, V], B, That]): That
Element-wise difference of this and b.
Element-wise difference of this and b.
- Definition Classes
- ImmutableNumericOps
- final def -=[B](b: B)(implicit op: operators.OpSub.InPlaceImpl2[SliceMatrix[K1, K2, V], B]): SliceMatrix[K1, K2, V]
Alias for :-=(b) for all b.
Alias for :-=(b) for all b.
- Definition Classes
- NumericOps
- final def /[B, That](b: B)(implicit op: operators.OpDiv.Impl2[SliceMatrix[K1, K2, V], B, That]): That
Alias for :/(b) when b is a scalar.
Alias for :/(b) when b is a scalar.
- Definition Classes
- ImmutableNumericOps
- final def /:/[B, That](b: B)(implicit op: operators.OpDiv.Impl2[SliceMatrix[K1, K2, V], B, That]): That
Element-wise quotient of this and b.
Element-wise quotient of this and b.
- Definition Classes
- ImmutableNumericOps
- final def /=[B](b: B)(implicit op: operators.OpDiv.InPlaceImpl2[SliceMatrix[K1, K2, V], B]): SliceMatrix[K1, K2, V]
Alias for :/=(b) when b is a scalar.
Alias for :/=(b) when b is a scalar.
- Definition Classes
- NumericOps
- final def :!=[B, That](b: B)(implicit op: operators.OpNe.Impl2[SliceMatrix[K1, K2, V], B, That]): That
Element-wise inequality comparator of this and b.
Element-wise inequality comparator of this and b.
- Definition Classes
- ImmutableNumericOps
- final def :%=[B](b: B)(implicit op: operators.OpMod.InPlaceImpl2[SliceMatrix[K1, K2, V], B]): SliceMatrix[K1, K2, V]
Mutates this by element-wise modulo of b into this.
Mutates this by element-wise modulo of b into this.
- Definition Classes
- NumericOps
- final def :&=[B](b: B)(implicit op: operators.OpAnd.InPlaceImpl2[SliceMatrix[K1, K2, V], B]): SliceMatrix[K1, K2, V]
Mutates this by element-wise and of this and b.
Mutates this by element-wise and of this and b.
- Definition Classes
- NumericOps
- final def :*=[B](b: B)(implicit op: operators.OpMulScalar.InPlaceImpl2[SliceMatrix[K1, K2, V], B]): SliceMatrix[K1, K2, V]
Mutates this by element-wise multiplication of b into this.
Mutates this by element-wise multiplication of b into this.
- Definition Classes
- NumericOps
- final def :+=[B](b: B)(implicit op: operators.OpAdd.InPlaceImpl2[SliceMatrix[K1, K2, V], B]): SliceMatrix[K1, K2, V]
Mutates this by element-wise addition of b into this.
Mutates this by element-wise addition of b into this.
- Definition Classes
- NumericOps
- final def :-=[B](b: B)(implicit op: operators.OpSub.InPlaceImpl2[SliceMatrix[K1, K2, V], B]): SliceMatrix[K1, K2, V]
Mutates this by element-wise subtraction of b from this
Mutates this by element-wise subtraction of b from this
- Definition Classes
- NumericOps
- final def :/=[B](b: B)(implicit op: operators.OpDiv.InPlaceImpl2[SliceMatrix[K1, K2, V], B]): SliceMatrix[K1, K2, V]
Mutates this by element-wise division of b into this
Mutates this by element-wise division of b into this
- Definition Classes
- NumericOps
- final def :=[B](b: B)(implicit op: operators.OpSet.InPlaceImpl2[SliceMatrix[K1, K2, V], B]): SliceMatrix[K1, K2, V]
Mutates this by element-wise assignment of b into this.
Mutates this by element-wise assignment of b into this.
- Definition Classes
- NumericOps
- final def :==[B, That](b: B)(implicit op: operators.OpEq.Impl2[SliceMatrix[K1, K2, V], B, That]): That
Element-wise equality comparator of this and b.
Element-wise equality comparator of this and b.
- Definition Classes
- ImmutableNumericOps
- final def :^=[B](b: B)(implicit op: operators.OpPow.InPlaceImpl2[SliceMatrix[K1, K2, V], B]): SliceMatrix[K1, K2, V]
Mutates this by element-wise exponentiation of this by b.
Mutates this by element-wise exponentiation of this by b.
- Definition Classes
- NumericOps
- final def :^^=[B](b: B)(implicit op: operators.OpXor.InPlaceImpl2[SliceMatrix[K1, K2, V], B]): SliceMatrix[K1, K2, V]
Mutates this by element-wise xor of this and b.
Mutates this by element-wise xor of this and b.
- Definition Classes
- NumericOps
- final def :|=[B](b: B)(implicit op: operators.OpOr.InPlaceImpl2[SliceMatrix[K1, K2, V], B]): SliceMatrix[K1, K2, V]
Mutates this by element-wise or of this and b.
Mutates this by element-wise or of this and b.
- Definition Classes
- NumericOps
- final def <:<[B, That](b: B)(implicit op: operators.OpLT.Impl2[SliceMatrix[K1, K2, V], B, That]): That
Element-wise less=than comparator of this and b.
Element-wise less=than comparator of this and b.
- Definition Classes
- NumericOps
- final def <:=[B, That](b: B)(implicit op: operators.OpLTE.Impl2[SliceMatrix[K1, K2, V], B, That]): That
Element-wise less-than-or-equal-to comparator of this and b.
Element-wise less-than-or-equal-to comparator of this and b.
- Definition Classes
- NumericOps
- final def ==(arg0: Any): Boolean
- Definition Classes
- AnyRef → Any
- final def >:=[B, That](b: B)(implicit op: operators.OpGTE.Impl2[SliceMatrix[K1, K2, V], B, That]): That
Element-wise greater-than-or-equal-to comparator of this and b.
Element-wise greater-than-or-equal-to comparator of this and b.
- Definition Classes
- NumericOps
- final def >:>[B, That](b: B)(implicit op: operators.OpGT.Impl2[SliceMatrix[K1, K2, V], B, That]): That
Element-wise greater-than comparator of this and b.
Element-wise greater-than comparator of this and b.
- Definition Classes
- NumericOps
- def \[B, That](b: B)(implicit op: operators.OpSolveMatrixBy.Impl2[SliceMatrix[K1, K2, V], B, That]): That
Shaped solve of this by b.
Shaped solve of this by b.
- Definition Classes
- ImmutableNumericOps
- final def ^:^[B, That](b: B)(implicit op: operators.OpPow.Impl2[SliceMatrix[K1, K2, V], B, That]): That
Element-wise exponentiation of this and b.
Element-wise exponentiation of this and b.
- Definition Classes
- ImmutableNumericOps
- final def ^^[B, That](b: B)(implicit op: operators.OpXor.Impl2[SliceMatrix[K1, K2, V], B, That]): That
Alias for :^^(b) for all b.
Alias for :^^(b) for all b.
- Definition Classes
- ImmutableNumericOps
- final def ^^:^^[B, That](b: B)(implicit op: operators.OpXor.Impl2[SliceMatrix[K1, K2, V], B, That]): That
Element-wise logical "xor" operator -- returns true if only one of the corresponding elements is non-zero.
Element-wise logical "xor" operator -- returns true if only one of the corresponding elements is non-zero.
- Definition Classes
- ImmutableNumericOps
- final def ^^=[B](b: B)(implicit op: operators.OpXor.InPlaceImpl2[SliceMatrix[K1, K2, V], B]): SliceMatrix[K1, K2, V]
Mutates this by element-wise xor of this and b.
Mutates this by element-wise xor of this and b.
- Definition Classes
- NumericOps
- def active: TensorActive[(Int, Int), V, SliceMatrix[K1, K2, V]]
- Definition Classes
- TensorLike
- def activeIterator: Iterator[((Int, Int), V)]
- Definition Classes
- SliceMatrix → QuasiTensor
- def activeKeysIterator: Iterator[(Int, Int)]
- Definition Classes
- SliceMatrix → QuasiTensor
- def activeSize: Int
- Definition Classes
- SliceMatrix → TensorLike
- def activeValuesIterator: Iterator[V]
- Definition Classes
- SliceMatrix → QuasiTensor
- def apply(i: Int, j: Int): V
- Definition Classes
- SliceMatrix → Matrix
- final def apply(i: (Int, Int)): V
- Definition Classes
- Matrix → TensorLike → QuasiTensor
- def apply[Slice1, Slice2, Result](slice1: Slice1, slice2: Slice2)(implicit canSlice: CanSlice2[SliceMatrix[K1, K2, V], Slice1, Slice2, Result]): Result
Method for slicing that is tuned for Matrices.
Method for slicing that is tuned for Matrices.
- Definition Classes
- TensorLike
- def apply[Result](a: (Int, Int), b: (Int, Int), c: (Int, Int), slice: (Int, Int)*)(implicit canSlice: CanSlice[SliceMatrix[K1, K2, V], Seq[(Int, Int)], Result]): Result
Slice a sequence of elements.
Slice a sequence of elements. Must be at least 2.
- Definition Classes
- TensorLike
- def apply[Slice, Result](slice: Slice)(implicit canSlice: CanSlice[SliceMatrix[K1, K2, V], Slice, Result]): Result
method for slicing a tensor.
method for slicing a tensor. For instance, DenseVectors support efficient slicing by a Range object.
- Definition Classes
- TensorLike
- final def asInstanceOf[T0]: T0
- Definition Classes
- Any
- def clone(): AnyRef
- Attributes
- protected[lang]
- Definition Classes
- AnyRef
- Annotations
- @throws(classOf[java.lang.CloneNotSupportedException]) @native() @IntrinsicCandidate()
- def cols: Int
- Definition Classes
- SliceMatrix → Matrix
- def copy: Matrix[V]
- Definition Classes
- SliceMatrix → Matrix
- final def dot[B, BB >: B, That](b: B)(implicit op: operators.OpMulInner.Impl2[SliceMatrix[K1, K2, V], BB, That]): That
Inner product of this and b.
Inner product of this and b.
- Definition Classes
- ImmutableNumericOps
- final def eq(arg0: AnyRef): Boolean
- Definition Classes
- AnyRef
- def equals(p1: Any): Boolean
- Definition Classes
- Matrix → AnyRef → Any
- def findAll(f: (V) => Boolean): IndexedSeq[(Int, Int)]
Returns all indices k whose value satisfies a predicate.
Returns all indices k whose value satisfies a predicate.
- Definition Classes
- QuasiTensor
- def flatten(view: View = View.Copy): Vector[V]
- Definition Classes
- SliceMatrix → Matrix
- def forall(fn: (V) => Boolean): Boolean
Returns true if and only if the given predicate is true for all elements.
Returns true if and only if the given predicate is true for all elements.
- Definition Classes
- TensorLike
- def forall(fn: ((Int, Int), V) => Boolean): Boolean
Returns true if and only if the given predicate is true for all elements.
Returns true if and only if the given predicate is true for all elements.
- Definition Classes
- TensorLike
- def foreachKey[U](fn: ((Int, Int)) => U): Unit
Applies the given function to each key in the tensor.
Applies the given function to each key in the tensor.
- Definition Classes
- TensorLike
- def foreachPair[U](fn: ((Int, Int), V) => U): Unit
Applies the given function to each key and its corresponding value.
Applies the given function to each key and its corresponding value.
- Definition Classes
- TensorLike
- def foreachValue[U](fn: (V) => U): Unit
Applies the given function to each value in the map (one for each element of the domain, including zeros).
Applies the given function to each value in the map (one for each element of the domain, including zeros).
- Definition Classes
- TensorLike
- final def getClass(): Class[_ <: AnyRef]
- Definition Classes
- AnyRef → Any
- Annotations
- @native() @IntrinsicCandidate()
- def hashCode(): Int
- Definition Classes
- QuasiTensor → AnyRef → Any
- final def isInstanceOf[T0]: Boolean
- Definition Classes
- Any
- def iterator: Iterator[((Int, Int), V)]
- Definition Classes
- Matrix → QuasiTensor
- def keySet: Set[(Int, Int)]
- Definition Classes
- Matrix → QuasiTensor
- def keys: TensorKeys[(Int, Int), V, SliceMatrix[K1, K2, V]]
- Definition Classes
- TensorLike
- def keysIterator: Iterator[(Int, Int)]
- Definition Classes
- Matrix → QuasiTensor
- def map[V2, That](fn: (V) => V2)(implicit canMapValues: CanMapValues[SliceMatrix[K1, K2, V], V, V2, That]): That
- Definition Classes
- MatrixLike
- def mapActivePairs[O, That](f: ((Int, Int), V) => O)(implicit bf: CanMapKeyValuePairs[SliceMatrix[K1, K2, V], (Int, Int), V, O, That]): That
Maps all active key-value pairs values.
Maps all active key-value pairs values.
- Definition Classes
- TensorLike
- def mapActiveValues[O, That](f: (V) => O)(implicit bf: CanMapValues[SliceMatrix[K1, K2, V], V, O, That]): That
Maps all non-zero values.
Maps all non-zero values.
- Definition Classes
- TensorLike
- def mapPairs[O, That](f: ((Int, Int), V) => O)(implicit bf: CanMapKeyValuePairs[SliceMatrix[K1, K2, V], (Int, Int), V, O, That]): That
Creates a new map containing a transformed copy of this map.
Creates a new map containing a transformed copy of this map.
- Definition Classes
- TensorLike
- def mapValues[O, That](f: (V) => O)(implicit bf: CanMapValues[SliceMatrix[K1, K2, V], V, O, That]): That
Creates a new map containing a transformed copy of this map.
Creates a new map containing a transformed copy of this map.
- Definition Classes
- TensorLike
- final def ne(arg0: AnyRef): Boolean
- Definition Classes
- AnyRef
- final def notify(): Unit
- Definition Classes
- AnyRef
- Annotations
- @native() @IntrinsicCandidate()
- final def notifyAll(): Unit
- Definition Classes
- AnyRef
- Annotations
- @native() @IntrinsicCandidate()
- def pairs: TensorPairs[(Int, Int), V, SliceMatrix[K1, K2, V]]
- Definition Classes
- TensorLike
- def repr: SliceMatrix[K1, K2, V]
- Definition Classes
- SliceMatrix → ImmutableNumericOps
- def rows: Int
- Definition Classes
- SliceMatrix → Matrix
- def size: Int
- Definition Classes
- Matrix → TensorLike
- val slice1: IndexedSeq[K1]
- val slice2: IndexedSeq[K2]
- final def synchronized[T0](arg0: => T0): T0
- Definition Classes
- AnyRef
- final def t[That, Slice1, Result](a: Slice1)(implicit op: CanTranspose[SliceMatrix[K1, K2, V], That], canSlice: CanSlice[That, Slice1, Result]): Result
A transposed view of this object, followed by a slice.
A transposed view of this object, followed by a slice. Sadly frequently necessary.
- Definition Classes
- ImmutableNumericOps
- final def t[That, Slice1, Slice2, Result](a: Slice1, b: Slice2)(implicit op: CanTranspose[SliceMatrix[K1, K2, V], That], canSlice: CanSlice2[That, Slice1, Slice2, Result]): Result
A transposed view of this object, followed by a slice.
A transposed view of this object, followed by a slice. Sadly frequently necessary.
- Definition Classes
- ImmutableNumericOps
- final def t[That](implicit op: CanTranspose[SliceMatrix[K1, K2, V], That]): That
A transposed view of this object.
A transposed view of this object.
- Definition Classes
- ImmutableNumericOps
- val tensor: Tensor[(K1, K2), V]
- def toDenseMatrix(implicit cm: ClassTag[V], zero: Zero[V]): DenseMatrix[V]
- Definition Classes
- Matrix
- def toString(): String
- Definition Classes
- Matrix → AnyRef → Any
- def toString(maxLines: Int = Terminal.terminalHeight - 3, maxWidth: Int = Terminal.terminalWidth): String
- Definition Classes
- Matrix
- final def unary_: That
- Definition Classes
- ImmutableNumericOps
- final def unary_-[That](implicit op: operators.OpNeg.Impl[SliceMatrix[K1, K2, V], That]): That
- Definition Classes
- ImmutableNumericOps
- def update(i: Int, j: Int, e: V): Unit
- Definition Classes
- SliceMatrix → Matrix
- final def update(i: (Int, Int), e: V): Unit
- Definition Classes
- Matrix → TensorLike → QuasiTensor
- def values: TensorValues[(Int, Int), V, SliceMatrix[K1, K2, V]]
- Definition Classes
- TensorLike
- def valuesIterator: Iterator[V]
- Definition Classes
- Matrix → QuasiTensor
- final def wait(arg0: Long, arg1: Int): Unit
- Definition Classes
- AnyRef
- Annotations
- @throws(classOf[java.lang.InterruptedException])
- final def wait(arg0: Long): Unit
- Definition Classes
- AnyRef
- Annotations
- @throws(classOf[java.lang.InterruptedException]) @native()
- final def wait(): Unit
- Definition Classes
- AnyRef
- Annotations
- @throws(classOf[java.lang.InterruptedException])
- final def |[B, That](b: B)(implicit op: operators.OpOr.Impl2[SliceMatrix[K1, K2, V], B, That]): That
Alias for :||(b) for all b.
Alias for :||(b) for all b.
- Definition Classes
- ImmutableNumericOps
- final def |:|[B, That](b: B)(implicit op: operators.OpOr.Impl2[SliceMatrix[K1, K2, V], B, That]): That
Element-wise logical "or" operator -- returns true if either element is non-zero.
Element-wise logical "or" operator -- returns true if either element is non-zero.
- Definition Classes
- ImmutableNumericOps
- final def |=[B](b: B)(implicit op: operators.OpOr.InPlaceImpl2[SliceMatrix[K1, K2, V], B]): SliceMatrix[K1, K2, V]
Mutates this by element-wise or of this and b.
Mutates this by element-wise or of this and b.
- Definition Classes
- NumericOps