CPEN 221

Problem Solving Practice

Question: Odd-Even Bag

The skeleton source code for this question is in the package oddevenbag. You have to implement the required method in the class OddEvenBag.

An OddEvenBag allows us to store ints (including duplicates) and perform some useful operations on the collection of ints.

Here are the essential operations that an OddEvenBag supports:

1. Creators
   1. Create an empty OddEvenBag
   2. Create an OddEvenBag using an array of ints as initial values
2. Mutators
   1. Add a given int
   2. Remove one occurrence of a given int
   3. Increment: increase the value of each entry by 1
   4. Decrement: decrease the value of each entry by 1
3. Observers
   1. Check if an int is in the OddEvenBag
   2. Return a count of the number of occurrences of an int in the bag
   3. Return the sum of the elements in the bag
   4. Verify equality: two OddEvenBags are equal if and only if they contain an identical quantity of odd numbers and an identical quantity of even numbers (the specific values do not matter here)
   5. A suitable hash code operation

Specifications

// Create an empty OddEvenBag
OddEvenBag()

// Create an OddEvenBag using the elements in the provided array
// requires: seedArray is not null
OddEvenBag(int[] seedArray)

// add x to the OddEvenBag
add(int x)

// remove x from the OddEvenBag
// if x does not exist in the Bag then do nothing
void remove(int x)

// increment each value in the OddEvenBag by 1
void increment()

// decrement each value in the OddEvenBag by 1
void decrement()

// return true if this OddEvenBag contains x
// and false otherwise
boolean contains(int x)

// count the occurrences of x in the OddEvenBag
int getCount(int x)

// return the sum of the values in the OddEvenBag
long sum()

Although not listed above, equals() and hashCode() should be implemented.

Test Cases

@Test
public void test1() {
	OddEvenBag oeb = new OddEvenBag();
	oeb.add(10);
	assertTrue(oeb.contains(10));
	assertEquals(10, oeb.sum());
}

@Test
public void test2() {
	OddEvenBag oeb = new OddEvenBag(new int[] { 1, 3, 5, 2, 4, 6 });
	assertTrue(oeb.contains(5));
	assertEquals(21, oeb.sum());
}

@Test
public void test3() {
	OddEvenBag oeb = new OddEvenBag(new int[] { 1, 3, 5, 2, 4, 6 });
	oeb.increment();
	assertEquals(27, oeb.sum());
}

@Test
public void test4() {
	OddEvenBag oeb = new OddEvenBag(new int[] { 1, 3, 5, 2, 4, 6 });
	oeb.decrement();
	assertEquals(15, oeb.sum());
}

@Test
public void test5() {
	OddEvenBag oeb1 = new OddEvenBag(new int[] { 1, 3, 5, 2, 4, 6 });
	OddEvenBag oeb2 = new OddEvenBag(new int[] { 12, 14, 18, 3, 9, 11 });
	assertTrue(oeb1.equals(oeb2));
	assertTrue(oeb2.equals(oeb1));
	assertTrue(oeb1.hashCode() == oeb2.hashCode());
}

@Test
public void test7() {
	OddEvenBag oeb1 = new OddEvenBag(new int[] { 1, 3, 5, 2, 4, 6 });
	OddEvenBag oeb2 = new OddEvenBag(new int[] { 1, 3, 6, 2, 4, 6 });
	assertTrue(!oeb1.equals(oeb2));
	assertTrue(!oeb2.equals(oeb1));
}

@Test
public void test8() {
	OddEvenBag oeb1 = new OddEvenBag(new int[] { 1, 3, 5, 2, 4, 6, 8 });
	OddEvenBag oeb2 = new OddEvenBag(new int[] { 1, 3, 7, 2, 4, 6, 10 });
	oeb1.increment();
	assertTrue(!oeb1.equals(oeb2));
	assertTrue(!oeb2.equals(oeb1));
}

@Test
public void test9() {
	OddEvenBag oeb = new OddEvenBag();
	String s = "abc";
	assertTrue(!oeb.equals(s));
}

What Should You Implement / Guidelines

• You should implement all the methods that are indicated with TODO.
• Passing the provided tests is the minimum requirement. Use the tests to identify cases that need to be handled. Passing the provided tests is not sufficient to infer that your implementation is complete and that you will get full credit. Additional tests will be used to evaluate your work. The provided tests are to guide you.
• You can implement additional helper methods if you need to but you should keep these methods private to the appropriate classes.
• You do not need to implement new classes.
• You can use additional standard Java libraries by importing them.
• Do not throw new exceptions unless the specification for the method permits exceptions.