Question: I need help for this program. Here are an instruction and starter code for SetDemo Thanks Fr Ctri CSC 1351-03.Spring 2018. Lab Z Name this

I need help for this program.
Here are an instruction and starter code for SetDemo
Thanks
 I need help for this program. Here are an instruction and
starter code for SetDemo Thanks Fr Ctri CSC 1351-03.Spring 2018. Lab Z
Name this project Set Create a project named Set that illustrates the
use of generic classes and generic methods Implementing a Generic Set Class
DEFINITION 1. Generics is a way of defining classes, interfaces and methods
by using type pa- rameters to represent types. A more technical term

Fr Ctri CSC 1351-03.Spring 2018. Lab Z Name this project Set Create a project named Set that illustrates the use of generic classes and generic methods Implementing a Generic Set Class DEFINITION 1. Generics is a way of defining classes, interfaces and methods by using type pa- rameters to represent types. A more technical term for generics is parametric polymorphism. A generic method, interface or class is fully specified at run time. In Java, a generic type can only be specialized using an object type. Every primitive type in Java has an associated object type (a wrapper class). DEFINITION 2. A set is a finite or infinite collection of objects in which order has no significance, and multiplicity is generally also ignored. Members of a set are often referred to as elements and the notation r E A is used to denote that r is an element of a set A. A set is usually denoted as a list of elements. For example, (2,3, 4,5,6 is a set that contains five elements. In today's lab, you willimplement a generic class, the Set, also a generic class, to implement the Set class. Basic Set Operations DEFINITION 3. The cardinality of a set is the number of elements that the set contains. For example, the cardinality of A 2,3,4,5,6), denoted IAl is 5. DEFINITION 4. The intersection of two sets A and B is the set of elements common to A and B. This is written AnB, and is pronounced "intersection" or "cap." DEFINITION 5. The union of two sets A and B is the set obtained by combining the members of each without allowing multiplicity. This is written AuB, and is pronounced "union" or "cup." DEFINITION 6. The difference of sets A and B, denoted A- B, is the set of elements belonging to set A but not B

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