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Look again at the first grammar, the more complex example, and notice how the grammar enforces a hierarchy of operations; multiplication and division occur before addition or subtraction Correct grammars place higher precedence operations lower in the cascade of productions Another key to a correctly specified grammar is the associativity of language elements Does a mathematical operator associate left to right, or right to left This makes a difference with expressions like (9 - 4 - 2) Left associativity of operators yields 3, while right associativity yields 7.

where modifers and the initializer are optional. For example, the Point class in Example 1.5 declares two fields at lines 2 3. Each has the modifier protected, which means that they are accessible only from within the class itself and from its extensions. A constructor is a subprogram that creates an object. It s like a method with these distinctions: Its name is the same as its class name. It has no return type. It is invoked by the new operator. The simplest kind of constructor declaration has this syntax:

modifers name(param-decls) { statements } Note that a class need not have a main()

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How do the grammar rules express associativity A production like this is left-associative: expression -> term | expression add_op term A production like this is right-associative: expression -> term | term add_op expression The significant difference is that the recursion (where an expression is part of an expression) is on the left in the first case, and on the right in the second case Using the left-associative production to parse (9 - 4 - 2) results in this parse tree: ( 9 - 4 - 2 ) expression / | \ / | \ (9 - 4) 2 expression add_op term.

Its type parameters are the key type K and the value type V. The type Map<String,Country> could be used for the records in Table 4.3, using the String class for K and a Country class for V. (See page 74.) The Map interface is shown in Figure 4.11 on page 94. It specifies 14 methods. Note that this interface does not extend the Collection interface. (See Figure 4.1 on page 70.) Sets, lists, and queues are collections of individual elements, which are not key-value pairs. The two subinterfaces and five implementing classes of the Map interface are analogous to the corresponding subinterfaces and implementing classes of the Set interface. Like the AbstractSet class, the AbstractMap class implements only those methods that are either independent of the underlying data structure or can be implemented using the other methods. Like the EnumSet, HashSet, LinkedHashSet, and TreeSet classes, the EnumMap, HashMap, LinkedHashMap, and TreeMap implement the abstract methods. The EnumMap class is defined like this:

The expression K extends Enum<K> means that only enum types can be used for the key type K. EXAMPLE 4.14 Using the EnumMap Class

Using the right-associative production to parse the same expression results in this tree: ( 9 / / 9 - 4 - 2 ) expression | \ | \ (4 - 2) term add_op expression

1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19

public class TestEnumMap { public static void main(String[] args) { Map<EuCodes,Country> eu = new EnumMap<EuCodes,Country>(EuCodes.class); eu.put(EuCodes.AT, new Country("Austria","German",83870,8192880,40.9)); eu.put(EuCodes.PL, new Country("Poland","Polish",312685,38536869,37.0)); eu.put(EuCodes.FR, new Country("France","French",547030,60876136,39.1)); System.out.println(eu.size()); System.out.println(eu.keySet()); System.out.println(eu.get(EuCodes.PL)); } } enum EuCodes { AM, AT, BY, BE, BG, HR, CY, CZ, DK, EE, FI, FR, GE, DE, GR, HU, IS, IE, IT, LV, LI, LT, LU, MK, MT, MD, MC, NL, NO, PL, PT, RO, RU, SK, SI, ES, SE, CH, TR, UA, GB, VA } class Country { private String name; private String language;

The result is 3 in the left-associative grammar, and 7 in the right-associative grammar SUMMARY The machine instruction sets themselves constituted the first generation programming languages Programs were conceived as sequences of machine operations, and programmers worked directly with the hardware, often entering code in ones and zeros directly through the front panel switches Assembly languages, using mnemonic character strings to represent machine instructions, made up the second generation of programming languages Beginning with FORTRAN in 1954, third-generation languages allowed programmers to work at a higher level, with languages that were much more independent of the computer hardware Programs can be compiled or interpreted Compilers generate machine instructions that can run directly on the computer, independent of further availability of the compiler program Interpreters, on the other hand, are programs that read and execute source code a line at a time Java is an environment that uses both.

private int area; private int population; private double avAge;

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