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You may need to use the intvalue method that is

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You may need to use the intValue() method that is provided by the Integer class. It returns the int underlying a given Integer object. For example, ( new Integer(3)).intValue() evaluates to 3 . 8
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import java.io.IOException; import java.io.Reader; public class BracketMatcher { // returns true if c is a legal left bracket private static boolean isLeftBracket( int c) { return c == ’(’ || c == ’{’ || c == ’[’; } // returns true if c is a legal right bracket private static boolean isRightBracket( int c) { return c == ’)’ || c == ’}’ || c == ’]’; } // returns true if l and r are a matched bracket pair private static boolean isBracketPair( int l, int r) { return (l == ’(’ && r == ’)’) || (l == ’{’ && r == ’}’) || (l == ’[’ && r == ’]’); } // Returns true if the sequence of brackets read from r form well - nested matching pairs . // Ignores non - bracket characters . public static boolean matched(Reader r) { if (r == null ) return false ; // OPTIONAL Stack<Integer> s = new LinkedStack<Integer>(); try { int c = r.read(); while (c != -1) { if (isLeftBracket(c)) s.push(c); if (isRightBracket(c)) { if (s.isEmpty()) { return false ; } else { int d = s.pop().intValue(); if (!isBracketPair(d, c)) return false ; } } c = r.read(); } } catch (IOException e) { return false ; } if (s.isEmpty()) return true ; return false ; } } 9
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Rubric: Instantiating Stack (1 pt. typing, 1 pt. constructor) Reading chars: 1 pt. read before first check, 1 pt. update around loop While loop: 2 pts. correct condition Try/Catch: exists 1 pt., correct exception 1 pt. Dealing with left, right bracket conditions: 1 pt. Push: 2 pt. Empty case: 2 pt. pop: 2 pt., use of intValue() 1 pt. correct call to isBracketPair 2 pt. empty at the end – correct return: 2 pt. 10
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4. Abstract Stack Machine (10 points) Consider the following Java class (which is similar to the many linked datastructures we’ve seen in class): public class DNode { String name; DNode next; DNode prev; DNode(String name, DNode n, DNode p) { this .name = name; this .next = n; this .prev = p; } void foo() { ... } } Suppose that, for some inscrutable reason, you wanted to write a program to construct the follow- ing stack and heap configuration: DNode name “A” next null prev Stack Heap x DNode name “B” next prev Write a sequence of Java commands for the body of method foo that would create the ASM configuration shown above (ignore the workspace that would be saved on the stack by a call to foo() ). Note that there is only one variable on the stack. Rubric; 4 points for constructors: (1 points for both use of new DNode constructor, 1 point for correct arguments) 3 points for “wiring”: 1 point per pointer 3 points for stack shape: 1 point for type declaration, 2 points for only using variable x Two example solutions (there are many others): DNode x = new DNode("B", null , null ); x.next = x; x = new DNode("A", null , x); x.prev.prev = x; 11
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or DNode x = new DNode("A", null , null ); x = new DNode("B", null , x); x.next = x; x.prev.prev = x; x = x.prev; 12
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5. Java’s Type System (8 points) Consider the following class definitions: class S { } class T extends S { } class U extends S { } class V extends U { } For each of the questions below, circle all the correct answers—there may be zero, one, or more.
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