Sale!

CSCI-1200 Lab 12 — Superhero Friends solved

$35.00 $21.00

Category: You will receive a download link of the .ZIP file upon Payment

Description

5/5 - (1 vote)

This lab is a fun (& silly) departure from our focus on the practical use and implementation of complex
STL data structures and iterators. You will create two new classes that represent individual superheroes
(Superhero) and teams of superheroes (Team). We provide sample code in the main.cpp file demonstrating
how these classes should behave and interact. This lab will give you practice overloading operators.
http://www.cs.rpi.edu/academics/courses/fall14/csci1200/labs/12_operators/main.cpp
http://www.cs.rpi.edu/academics/courses/fall14/csci1200/labs/12_operators/team.h
http://www.cs.rpi.edu/academics/courses/fall14/csci1200/labs/12_operators/team.cpp
Checkpoint 1
First create the Superhero class that stores the hero’s name, their true identity, and their superhuman power,
all as strings. You should write read-only accessor functions to get the hero’s name and power. However,
it is important that each superhero’s true identity remain a secret, so it must not be accessible through the
public interface. The only way to discover a superhero’s true identity is to correctly guess their true identity
by using the operator== and operator!= functions. See the examples in the main.cpp file. Complete the
necessary implementation so that the code compiles and runs successfully (with no assertion failures).
To complete this checkpoint: Show one of the TAs your implementation.
Checkpoint 2
In the sample code we use the unary operator- to negate (a.k.a. corrupt) a superhero. Superheroes are
initially good, but turn to evil if corrupted. Likewise, the operation can be applied in reverse to turn an evil
supervillain into a good superhero. Another fun example is operator> that can be used to settle debates
about which hero’s superpower is greater. Our test cases do not fully specify the differences in greatness for
all powers. Your task is to define and implement a ranking system for the remaining powers. However, it
is important to note that this property is not necessarily transitive; that is, if a > b and b > c, it does not
necessarily hold that a > c.
To complete this checkpoint: Show a TA these additions and the test output.