Uses of Interface org.organicdesign.fp.collections.ImSet (Paguro 3.1.4 API)

Packages that use ImSet
Package	Description
org.organicdesign.fp	A tiny data definition language for Java, in Java.
org.organicdesign.fp.collections	Type-safe versions of immutable collections (mostly from Clojure), plus unmodifiable and immutable collection interfaces that fit these collections into the java.util interfaces.
org.organicdesign.fp.xform	Immutable descriptions of data transformations (Transformable), and a highly efficient single-pass, short-circuiting implementation that carries out those transforms in a single pass (Xform).

Uses of ImSet in org.organicdesign.fp

Methods in org.organicdesign.fp that return ImSet
Modifier and Type Method Description

static <T> ImSet<T> StaticImports.set(T... items)
Returns a new PersistentHashSet of the values.

Uses of ImSet in org.organicdesign.fp.collections

Classes in org.organicdesign.fp.collections that implement ImSet
Modifier and Type	Class	Description
`class`	`PersistentHashSet<E>`	A wrapper that turns a PersistentTreeMap into a set.

Methods in org.organicdesign.fp.collections that return ImSet
Modifier and Type	Method	Description
`default ImSet<java.util.Map.Entry<K,V>>`	ImMap.`entrySet()`	Returns a view of the mappings contained in this map.
`ImSet<E>`	MutableSet.`immutable()`	Returns an immutable version of this immutable set.
`default ImSet<K>`	ImMap.`keySet()`	Returns an immutable view of the keys contained in this map.
`ImSet<E>`	ImSet.`put(E e)`	Adds an element, returning a modified version of the set (leaving the original set unchanged).
`default ImSet<E>`	ImSet.`union(java.lang.Iterable<? extends E> iter)`	Returns a new set containing all the items.
`ImSet<E>`	ImSet.`without(E key)`	Removes this key from the set

Uses of ImSet in org.organicdesign.fp.xform

Methods in org.organicdesign.fp.xform that return ImSet
Modifier and Type	Method	Description
`default ImSet<T>`	Transformable.`toImSet()`	Realize an unordered immutable hash set to remove duplicates or very quickly O(1) tell whether the set contains various items, but don't care about ordering.