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scala.compat.java8.collectionImpl
Interface EfficientSubstep
All Known Implementing Classes:
AbstractStepsLikeGapped
,
AbstractStepsLikeIndexed
,
AbstractStepsLikeSliced
,
StepperStringChar
,
StepperStringCodePoint
,
StepsAnyDefaultHashTable
,
StepsAnyDefaultHashTableValue
,
StepsAnyFlatHashTable
,
StepsAnyHashTableKey
,
StepsAnyImmHashMap
,
StepsAnyImmHashMapKey
,
StepsAnyImmHashMapValue
,
StepsAnyImmHashSet
,
StepsAnyIndexedSeq
,
StepsAnyLinkedHashTable
,
StepsAnyLinkedHashTableValue
,
StepsAnyNumericRange
,
StepsAnyVector
,
StepsBoxedBooleanArray
,
StepsDoubleArray
,
StepsDoubleDefaultHashTableValue
,
StepsDoubleFlatHashTable
,
StepsDoubleHashTableKey
,
StepsDoubleImmHashMapKey
,
StepsDoubleImmHashMapValue
,
StepsDoubleImmHashSet
,
StepsDoubleIndexedSeq
,
StepsDoubleLikeGapped
,
StepsDoubleLikeImmHashMap
,
StepsDoubleLikeIndexed
,
StepsDoubleLikeSliced
,
StepsDoubleLikeTrieIterator
,
StepsDoubleLinkedHashTableValue
,
StepsDoubleVector
,
StepsIntArray
,
StepsIntBitSet
,
StepsIntDefaultHashTableValue
,
StepsIntFlatHashTable
,
StepsIntHashTableKey
,
StepsIntImmHashMapKey
,
StepsIntImmHashMapValue
,
StepsIntImmHashSet
,
StepsIntIndexedSeq
,
StepsIntLikeGapped
,
StepsIntLikeImmHashMap
,
StepsIntLikeIndexed
,
StepsIntLikeSliced
,
StepsIntLikeTrieIterator
,
StepsIntLinkedHashTableValue
,
StepsIntNumericRange
,
StepsIntRange
,
StepsIntVector
,
StepsLikeGapped
,
StepsLikeImmHashMap
,
StepsLikeIndexed
,
StepsLikeSliced
,
StepsLikeTrieIterator
,
StepsLongArray
,
StepsLongDefaultHashTableValue
,
StepsLongFlatHashTable
,
StepsLongHashTableKey
,
StepsLongImmHashMapKey
,
StepsLongImmHashMapValue
,
StepsLongImmHashSet
,
StepsLongIndexedSeq
,
StepsLongLikeGapped
,
StepsLongLikeImmHashMap
,
StepsLongLikeIndexed
,
StepsLongLikeSliced
,
StepsLongLikeTrieIterator
,
StepsLongLinkedHashTableValue
,
StepsLongNumericRange
,
StepsLongVector
,
StepsObjectArray
,
StepsWidenedByteArray
,
StepsWidenedCharArray
,
StepsWidenedFloatArray
,
StepsWidenedShortArray
public interface
EfficientSubstep
An (optional) marker trait that indicates that a
Stepper
can call
substep
with at worst O(log N) time and space complexity, and that the division is likely to be reasonably even.
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