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The first form constructs an empty tree set that will be sorted in ascending order according to the natural order of its elements The second form builds a tree set that contains the elements of c The third form constructs an empty tree set that will be sorted according to the comparator specified by comp (Comparators are described later in this chapter) The fourth form builds a tree set that contains the elements of ss Here is an example that demonstrates a TreeSet: // Demonstrate TreeSet import javautil*; class TreeSetDemo { public static void main(String args[]) { // Create a tree set TreeSet ts = new TreeSet(); // Add elements to the tree set tsadd("C"); tsadd("A"); tsadd("B"); tsadd("E"); tsadd("F"); tsadd("D"); } Systemoutprintln(ts);

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Note that P o is 1 bar, expressed in the units used for pressure If species i is an element, AGYi is zero Equation (1343) represents N equilibrium equations, one for each chemical species, and Eq (1341) represents w material-balance equations, one for each element- a total of N w equations The unknowns in these equations are the ni's (note that yi = n, / ni), of which there are N, and the hk's, of which there are w- a total of N w unknowns Thus the number of equations is sufficient for the determination of all unknowns

The output from this program is shown here: [A, B, C, D, E, F] As explained, because TreeSet stores its elements in a tree, they are automatically arranged in sorted order, as the output confirms

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3:

Often, you will want to cycle through the elements in a collection For example, you might want to display each element By far, the easiest way to do this is to employ an iterator, an object that implements either the Iterator or the ListIterator interface Iterator enables you to cycle through a collection, obtaining or removing elements ListIterator extends Iterator to allow bidirectional traversal of a list, and the modification of elements The Iterator interface declares the methods shown in Table 15-4 The methods declared by ListIterator are shown in Table 15-5 Table 15-4 The Methods Declared by lterator

The foregoing discussion has presumed that each &i is known If the phase is an ideal gas, then for each species &i = 1 If the phase is an ideal solution, 6, = I#I~, values can at and least be estimated For real gases, $iis a function of the set {yi), which is being calculated Thus an iterative procedure is indicated The calculations are initiated with Ji = 1 for all i Solution of the equations then provides a preliminary set of {yi) For low pressures or high temperatures this result is usually adequate Where it is not satisfactory, an equation of state is used together with the calculated {yi) to give a new and more nearly correct set { J i ) for use in Eq (1343) Then a new set {yi) is determined The process is repeated until successive iterations produce no significant change in {yi) All calculations are well suited to computer solution, including the calculation of {Ji) equations such as Eq (1161) by In the procedure just described, the question of what chemical reactions are involved never enters directly into any of the equations However, the choice of a set of species is entirely equivalent to the choice of a set of independent reactions among the specieany event, a set of species or an equivalent set of independent reactions must always be assumed, and different assumptions produce different results

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boolean hasNext( )

<p>Here is some <small>small text</small></p> <p>This element can be applied <small><small><small>multiple times</small></small></small>to make things even smaller</p>

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