330 likes | 445 Views
CSC 212 – Data Structures. Lecture 41: Course Review. Final Exam. Fri ., Dec. 17 th from 8AM – 10AM in OM 200 Plan on exam taking full 2 hours If major problem , come talk to me ASAP Exam covers material from entire semester Open-book & open-note so bring what you’ve got
E N D
CSC 212 – Data Structures Lecture 41:Course Review
Final Exam • Fri., Dec. 17thfrom 8AM – 10AM in OM 200 • Plan on exam taking full 2 hours • If major problem, come talk to me ASAP • Exam covers material from entire semester • Open-book & open-note so bring what you’ve got • My handouts, solutions, & computers are not allowed • Cannot collaborate with a neighbor on the exam • Problems will be in a similar style to 2 midterms
Inheritance • implements& extendsused for relationships • Both imply there exists anis-arelationship public class Student extends Person {…} public class Cat extends Mammal { … } public class AQ<E> implements Queue<E>{…}
Inheritance • All Java classes extend exactly 1 other class • All fields & methods inherited from the superclass • Within subclass, can access non-private members • Private methods inherited, but cannot be accessed • Classes can implement any number of interfaces • Must implement methods from the interface
Overriding & Hiding • Subclass can override/overload inherited methods • Instance’stype determines which method is called • Parameter list stays the same to override the method • Overload method by modifying parameter list • Field in superclasshidden by redeclaring in subclass • 2 fields with the same name now in subclass • Use the field for variable’s type
Exceptions in Java • throw an exception when an error detected • Exceptions are objects - need an instance to throw • try executing code & catcherrors to handle • try only when you will catch 1 or more exceptions • Do not need to catchevery exception • If it is never caught, program will crash • Not a bad thing– had an unfixable error! • Exceptions listed in methods’ throwsclause • Uncaught exception only need to be listed • Should list even if thrown by another method
Abstract Methods • Methods declared abstractcannot have body • IOU for subclasses which will eventually define it • abstractmethods only in abstract classes • Cannot instantiate an abstract class • But could still have fields & (non-abstract) methods • abstractmethods declared by interfaces • Interfaces cannot declare fields • public abstract methods only in interfaces
Arrays vs. Linked Lists • Concrete implementations used to hold data • Not ADTs • Arrays are easier to use & provide quicker access • Also are impossible to grow • Implementing ADTs harder due to lack of flexibility • Slower access & more complex to use linked lists • Implementing ADTs easier with increased flexibility • Can be singly, doubly, or circularly linked
Stack vs. Queue • Access data with Stackin LIFO order • Last In-First Out is totally unfair (unless always late) • Data accessed in Queue using FIFO order • First In-First Out ensures early bird gets the worm Order read if Stack Order read if Queue
Iterators & Iterables import java.util.Iterator;import java.lang.Iterable;public interface Iterator<E> {Enext() throws NoSuchElementException;booleanhasNext(); voidremove()throws UnsupportedOperationException;}public interface Iterable<E> {Iterator<E> iterator();}
More Iterator & Iterable • Abstract work in processing with Iterator Iterable<Integer>myList;Iterator<Integer>it;...for (it = myList.iterator(); it.hasNext(); ) {Integer i= it.next(); ...} • Process Iterable objects in an even easier way ...for (Integer i:myList) {...}
IndexList & NodeList • Collection which we can access all elements • Add element before an existing one • Return the 3rd element in List • Loop over all elements without removing them • List ADTs differ in how they provide access • IndexListuses indices for absolution positioning • Can only use relative positions in NodeList • All Lists are Iterable
Sequence ADT • Combines Deque, IndexList, & PositionList • Includes all methods defined by these interfaces • Adds 2 methods to convert between systems • Get Position at index using atIndex(i) • indexOf(pos)returns index of a Position
Sequence ADT • Combines Deque, IndexList, & PositionList • Includes all methods defined by these interfaces • Adds 2 methods to convert between systems • Get Position at index using atIndex(i) • indexOf(pos)returns index of a Position
Trees vs. Binary Trees • Both represent parent-child relationships • Both consist of single "root" node & its descendants • Nodes can have at most one parent • Root nodes are orphans -- do not have a parent • All others, the non-root nodes must have parent • Children not required for any node in the tree • No limit to number of children for non-binary trees • 2 children for node in binary tree is the maximum
Traversal Methods • Many traversals, differ in order nodes visited • Do parent then do each kid in pre-order traversal
Traversal Methods • Many traversals, differ in order nodes visited • Do parent then do each kid in pre-order traversal • Post-order traversal does kids before doing parents
Traversal Methods • Many traversals, differ in order nodes visited • Do parent then do each kid in pre-order traversal • Post-order traversal does kids before doing parents • Do left kid, parent, then right kid in in-order traversal
Visualization of Tree B B A D F A D F C E C E
D C B A Picturing Linked BinaryTree B A C D
Priority Queue ADT • Priority queue uses strict ordering of data • Values assigned priority when added to the queue • Priorities used to process in completely biased order First you get the sugar, then you get the power, then you get the women
Priority Queue ADT • PriorityQueue yet another Collection • Prioritize each datum contained in the collection • PQ is organized from lowest to highest priority • Access smallest priority only sort of like Queue • min() & removeMin()return priority & value • Implementation not defined: this is still an ADT • Remember that organization & order is theoretical only
Priority Queue ADT • PriorityQueue yet another Collection • Prioritize each datum contained in the collection • PQ is organized from lowest to highest priority • Access smallest priority only sort of like Queue • min() & removeMin()return priority & value • Implementation not defined: this is still an ADT • Remember that organization & order is theoretical only order is theoretical only
Entrys in a PriorityQueue • PriorityQueues use Entryto hold data • As with Position, implementations may differ • Entry has 2 items that define how it gets used • PQ will only use key – the priority given to the Entry • Value is important data to be processed by program
Sequence-based Priority Queue • Simplest implementation of a Priority Queue • Instance of Sequenceused to store Entrys • Many implementations possible for Sequence • But we already know how to do that, so… • Assume O(1) accessand ignore all other details • But how to store Entrys in the Sequence? • Order Entrys by priority within the Sequence -or- • Sequenceunordered & searched when needed
Heaps • Binary-tree based PQimplementation • Still structured using parent-child relationship • At most 2 children & 1 parent for each node in tree • Heaps must also satisfy 2 additional properties • Parent at least as important as its children • Structure must form a complete binary tree 2 5 9 7 6
Hints for Studying • Will NOTrequire memorizing: • ADT’s methods • Nodeimplementations • Big-Oh time proofs • (Memorizing anything)
Hints for Studying • You should know (& be ready to look up): • How ADT implementations work(tracing & more) • For each method what it does & what it returns • Where & why each ADT would be used • For each ADT implementations,its pros & cons • How to compute big-Ohtime complexity
Studying For the Exam • What does the ADT do? • Where in the real-world is this found? • How is the ADT used? • What are the applications of this ADT? • How is it used and why? • How do we implement the ADT? • Given the implementation, why do we do it like that? • What tradeoffsdoes this implementation make?
“Subtle” Hint Do NOT bother with memorization Be ready to lookup &use information quickly
Final Exam Schedule • Lab Mastery Exam is:Tues., Dec. 14thfrom 2:45PM – 3:45PM in OM 119 • Final Exam is: Fri., Dec. 17thfrom 8AM – 10AM in OM 200