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} (i.e. the \texttt{compare} method). \timecomplexity \tco{\log(n)} +A \textsc{TreeSet} / \textsc{TreeMap} is based on a binary tree and a class \texttt{E} has to implement \texttt{Comparable} (i.e. the \texttt{compare} method). \timecomplexity $\tco{\log(n)}$ -A \textsc{HashSet} / \textsc{HashMap} uses a hash table (a table that stores a reference to an object of which a hash was computed). The order of elements is not guaranteed and not predictable from system to system \timecomplexity \tco{1}. +A \textsc{HashSet} / \textsc{HashMap} uses a hash table (a table that stores a reference to an object of which a hash was computed). The order of elements is not guaranteed and not predictable from system to system \timecomplexity $\tco{1}$. -A \textsc{LinkedHashSet} / \textsc{LinkedHashMap} work similarly to \textsc{HashSet} / \textsc{HashMap}, but the order is maintained (i.e. output in the order the elements were added). \timecomplexity \tco{1} +A \textsc{LinkedHashSet} / \textsc{LinkedHashMap} work similarly to \textsc{HashSet} / \textsc{HashMap}, but the order is maintained (i.e. output in the order the elements were added). \timecomplexity $\tco{1}$