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        "author": "Uros Jevremovic",
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        "description": "SortedSet\n-------------\n\nImplementation of Immutable Sorted Set collection.\n\nYou can get it by downloading it directly or by typing:\n\n    $ pip install SortedSet\n\nAfter it is installed you can import it by typing:\n\n    >>> from SortedSet.sorted_set import SortedSet\n\nAs for the usage it is as simple as:\n\n    >>> SortedSet(['list_of_integer_data'])\n\nFor example\n\n    >>> SortedSet([1, 2, 5, 3, 3, 1])\n\nWould return the following\n\n    SortedSet([1, 2, 3, 5])\n\nSortedSet Operations\n-------------\n\n\nUnion\n-------------\n\nYou can add two SortedSets together either by using '+' operator,\ncalling .union() method on one of the sets and providing the other,\nor by using union operator '|'.\n\nTake for example these two SortedSets\n\n    >>> a = SortedSet([1, 2, 5, 3])\n    >>> b = SortedSet([2, 4, 6])\n\nWe could add them together by running any of these commands\n\n    >>> a + b\n    >>> a.union(b)\n    >>> a | b\n\nIn all three cases the result would be the SortedSet\n\n    SortedSet([1, 2, 3, 4, 5, 6])\n\nDifference\n-------------\n\nYou can subtract two SortedSets either calling .difference() method\non one of the sets and providing the other, or by using difference\noperator '-'. Be aware that ordering of SortedSets matters.\n\nTake for example the same two SortedSets we already used\n\n    >>> a = SortedSet([1, 2, 5, 3])\n    >>> b = SortedSet([2, 4, 6])\n\nWe can subtract them by running one of these two commands\n\n    >>> a - b\n    >>> a.difference(b)\n\nIn both cases the result would be the SortedSet\n\n    SortedSet([1, 3, 5])\n\nIf we were to switch the order of the operands\n\n    >>> b - a\n    >>> b.difference(a)\n\nWe would get entirely different result\n\n    SortedSet([4, 6])\n\nSymmetric Difference\n-------------\n\nYou can find unique members that are only contained in one of the\ntwo SortedSets either by calling .symmetric_difference() method\non one of the sets and providing the other, or by using symmetric\ndifference operator '^'.\n\n    >>> a = SortedSet([1, 2, 5, 3])\n    >>> b = SortedSet([2, 4, 6])\n    >>> a.symmetric_difference(b)\n    SortedSet([1, 3, 4, 5, 6])\n    >>> b ^ a\n    SortedSet([1, 3, 4, 5, 6])\n\nIntersection\n-------------\n\nYou can find unique members that are contained in both of the\ntwo SortedSets either by calling .intersection() method\non one of the sets and providing the other, or by using intersection\noperator '&'.\n\n    >>> a = SortedSet([1, 2, 5, 3])\n    >>> b = SortedSet([2, 4, 6])\n    >>> a.intersection(b)\n    SortedSet([2])\n    >>> b & a\n    SortedSet([2])\n\nSuperset, Subset and Disjoint\n-------------\n\nIt is also possible to check if one SortedSet is a superset\nor subset of another either by using .issuperset() and\n.issubset() methods or by using operators '>=' and '<='.\n\n    >>> a = SortedSet([1, 2])\n    >>> b = SortedSet([1, 2, 3])\n    >>> a.issuperset(b)\n    False\n    >>> a >= b\n    False\n    >>> a.issubset(b)\n    True\n    >>> a <= b\n    True\n\nYou can find out are two SortedSets disjoint, meaning that\nthey have no common members by running .isdisjoint() method\non one of the SortedSets.\n\n    >>> a = SortedSet([1, 3])\n    >>> b = SortedSet([6, 4, 8])\n    >>> a.isdisjoint(b)\n    True\n    >>> a = SortedSet([4, 3])\n    >>> b = SortedSet([6, 4, 8])\n    >>> b.isdisjoint(a)\n    False\n\nOther operations\n-------------\n\nOther supported operations are:\n\nlen()\ncontains()\ncomparison of two SortedSets for equality or inequality\naccess to SortedSet members by their index\n\n    >>> a = SortedSet([1, 3, 7, 5])\n    >>> len(a)\n    4\n    />>> a.contains(1)\n    True\n    >>> a.contains(31)\n    False\n    >>> b = SortedSet([2, 3])\n    >>> a == b\n    False\n    >>> c = SortedSet([3, 1, 5, 7])\n    >>> a == c\n    True\n    >>> a != b\n    True\n    >>> a[0]\n    1\n    >>> b[1]\n    3",
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