| /* |
| Open Source Initiative OSI - The MIT License (MIT):Licensing |
| |
| The MIT License (MIT) |
| Copyright (c) 2013 Ralph Caraveo (deckarep@gmail.com) |
| |
| Permission is hereby granted, free of charge, to any person obtaining a copy of |
| this software and associated documentation files (the "Software"), to deal in |
| the Software without restriction, including without limitation the rights to |
| use, copy, modify, merge, publish, distribute, sublicense, and/or sell copies |
| of the Software, and to permit persons to whom the Software is furnished to do |
| so, subject to the following conditions: |
| |
| The above copyright notice and this permission notice shall be included in all |
| copies or substantial portions of the Software. |
| |
| THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR |
| IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY, |
| FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE |
| AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER |
| LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM, |
| OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE |
| SOFTWARE. |
| */ |
| |
| // Package mapset implements a simple and generic set collection. |
| // Items stored within it are unordered and unique. It supports |
| // typical set operations: membership testing, intersection, union, |
| // difference, symmetric difference and cloning. |
| // |
| // Package mapset provides two implementations of the Set |
| // interface. The default implementation is safe for concurrent |
| // access, but a non-thread-safe implementation is also provided for |
| // programs that can benefit from the slight speed improvement and |
| // that can enforce mutual exclusion through other means. |
| package mapset |
| |
| // Set is the primary interface provided by the mapset package. It |
| // represents an unordered set of data and a large number of |
| // operations that can be applied to that set. |
| type Set interface { |
| // Adds an element to the set. Returns whether |
| // the item was added. |
| Add(i interface{}) bool |
| |
| // Returns the number of elements in the set. |
| Cardinality() int |
| |
| // Removes all elements from the set, leaving |
| // the empty set. |
| Clear() |
| |
| // Returns a clone of the set using the same |
| // implementation, duplicating all keys. |
| Clone() Set |
| |
| // Returns whether the given items |
| // are all in the set. |
| Contains(i ...interface{}) bool |
| |
| // Returns the difference between this set |
| // and other. The returned set will contain |
| // all elements of this set that are not also |
| // elements of other. |
| // |
| // Note that the argument to Difference |
| // must be of the same type as the receiver |
| // of the method. Otherwise, Difference will |
| // panic. |
| Difference(other Set) Set |
| |
| // Determines if two sets are equal to each |
| // other. If they have the same cardinality |
| // and contain the same elements, they are |
| // considered equal. The order in which |
| // the elements were added is irrelevant. |
| // |
| // Note that the argument to Equal must be |
| // of the same type as the receiver of the |
| // method. Otherwise, Equal will panic. |
| Equal(other Set) bool |
| |
| // Returns a new set containing only the elements |
| // that exist only in both sets. |
| // |
| // Note that the argument to Intersect |
| // must be of the same type as the receiver |
| // of the method. Otherwise, Intersect will |
| // panic. |
| Intersect(other Set) Set |
| |
| // Determines if every element in this set is in |
| // the other set but the two sets are not equal. |
| // |
| // Note that the argument to IsProperSubset |
| // must be of the same type as the receiver |
| // of the method. Otherwise, IsProperSubset |
| // will panic. |
| IsProperSubset(other Set) bool |
| |
| // Determines if every element in the other set |
| // is in this set but the two sets are not |
| // equal. |
| // |
| // Note that the argument to IsSuperset |
| // must be of the same type as the receiver |
| // of the method. Otherwise, IsSuperset will |
| // panic. |
| IsProperSuperset(other Set) bool |
| |
| // Determines if every element in this set is in |
| // the other set. |
| // |
| // Note that the argument to IsSubset |
| // must be of the same type as the receiver |
| // of the method. Otherwise, IsSubset will |
| // panic. |
| IsSubset(other Set) bool |
| |
| // Determines if every element in the other set |
| // is in this set. |
| // |
| // Note that the argument to IsSuperset |
| // must be of the same type as the receiver |
| // of the method. Otherwise, IsSuperset will |
| // panic. |
| IsSuperset(other Set) bool |
| |
| // Iterates over elements and executes the passed func against each element. |
| // If passed func returns true, stop iteration at the time. |
| Each(func(interface{}) bool) |
| |
| // Returns a channel of elements that you can |
| // range over. |
| Iter() <-chan interface{} |
| |
| // Returns an Iterator object that you can |
| // use to range over the set. |
| Iterator() *Iterator |
| |
| // Remove a single element from the set. |
| Remove(i interface{}) |
| |
| // Provides a convenient string representation |
| // of the current state of the set. |
| String() string |
| |
| // Returns a new set with all elements which are |
| // in either this set or the other set but not in both. |
| // |
| // Note that the argument to SymmetricDifference |
| // must be of the same type as the receiver |
| // of the method. Otherwise, SymmetricDifference |
| // will panic. |
| SymmetricDifference(other Set) Set |
| |
| // Returns a new set with all elements in both sets. |
| // |
| // Note that the argument to Union must be of the |
| |
| // same type as the receiver of the method. |
| // Otherwise, IsSuperset will panic. |
| Union(other Set) Set |
| |
| // Pop removes and returns an arbitrary item from the set. |
| Pop() interface{} |
| |
| // Returns all subsets of a given set (Power Set). |
| PowerSet() Set |
| |
| // Returns the Cartesian Product of two sets. |
| CartesianProduct(other Set) Set |
| |
| // Returns the members of the set as a slice. |
| ToSlice() []interface{} |
| } |
| |
| // NewSet creates and returns a reference to an empty set. Operations |
| // on the resulting set are thread-safe. |
| func NewSet(s ...interface{}) Set { |
| set := newThreadSafeSet() |
| for _, item := range s { |
| set.Add(item) |
| } |
| return &set |
| } |
| |
| // NewSetWith creates and returns a new set with the given elements. |
| // Operations on the resulting set are thread-safe. |
| func NewSetWith(elts ...interface{}) Set { |
| return NewSetFromSlice(elts) |
| } |
| |
| // NewSetFromSlice creates and returns a reference to a set from an |
| // existing slice. Operations on the resulting set are thread-safe. |
| func NewSetFromSlice(s []interface{}) Set { |
| a := NewSet(s...) |
| return a |
| } |
| |
| // NewThreadUnsafeSet creates and returns a reference to an empty set. |
| // Operations on the resulting set are not thread-safe. |
| func NewThreadUnsafeSet() Set { |
| set := newThreadUnsafeSet() |
| return &set |
| } |
| |
| // NewThreadUnsafeSetFromSlice creates and returns a reference to a |
| // set from an existing slice. Operations on the resulting set are |
| // not thread-safe. |
| func NewThreadUnsafeSetFromSlice(s []interface{}) Set { |
| a := NewThreadUnsafeSet() |
| for _, item := range s { |
| a.Add(item) |
| } |
| return a |
| } |