Java Programming Java code – foreman Programming Assignment 2: Foreman Darin Goldstein 1 Deadline Friday, October 8th at 5 PM 2 Introduction A foreman

Java Programming Java code – foreman Programming Assignment 2: Foreman

Darin Goldstein

1 Deadline

Friday, October 8th at 5 PM

2 Introduction

A foreman

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Java Programming Java code – foreman Programming Assignment 2: Foreman

Darin Goldstein

1 Deadline

Friday, October 8th at 5 PM

2 Introduction

A foreman wants to put together a team to build a monument. The head of HR
has split the available workforce into two main categories: the A’s and the B’s.
If a worker is in category A, then he is able to complete a > 0 units of work per
hour; similarly, a worker in category B can complete b > 0 units of work per
hour.

The head of HR is both super-competent but extremely forgetful: (super-
competent) HR has put together a list of potential teams to complete the project
and the foreman is able to choose any team he wants. A team consists of two
nonnegative integers (xa, xb) where xa is the number of category A people on
the team and xb is the number of category B people on the team. (extremely
forgetful) Even though HR has put forward this list of potential teams, HR has
not informed the foreman of the actual values of a and b. The foreman has no
knowledge of which of the two is even larger than the other. He only knows that
because HR is not a total idiot, a 6= b. You may assume that HR is on vacation
somewhere and is unreachable for this information.

Given this list of potential teams, the foreman calls you in for a simple
assignment. Though there are a potentially infinite number of possibilities for
the values of a and b, there are only a finite number of ways to arrange in
increasing order the total amount of work that the team can accomplish. For
example, if the list looks like (1, 1), (2, 1), (1, 2), then there are only two possible
sorted lists: (1, 1), (2, 1), (1, 2) or (1, 1), (1, 2), (2, 1). The foreman wants you to
calculate all of the valid possibilities for sorted lists.

3 Your code

You will write a class StudentSolver that determines all possible sorted lists,
given the list of possible worker combinations.

1

If you are writing the file in Java: StudentSolver.java should have a function
with the header public static ArrayList>>
solve(ArrayList> list)

If you are writing the file in Python: studentsolver.py should have a function
with the header def solve(problem)

If you are writing the file in C++: StudentSolver.h should have a line
with the header static std::vector>>
solve(const std::vector>& list);

4 Example

Consider the following example: (1,2), (2,1), (2,4), (4,2).
There are only two valid sorted orders: (1, 2), (2, 1), (2, 4), (4, 2) and (2,

1), (1, 2), (4, 2), (2, 4).
Notice that the ordering (1, 2), (2, 1), (4, 2), (2, 4) is invalid because if

(1, 2) = a + 2b is strictly less than (2, 1) = 2a + b, then (2, 4) = 2(a + 2b),
which is exactly twice as heavy as (1, 2), must be strictly less heavy than
(4, 2) = 2(2a + b), which is exactly twice as heavy as (2, 1).

In other words, with the ordering of (1, 2), (2, 1), (4, 2), (2, 4) we see that
(1, 2) = a+2b is strictly less than (2, 1) = 2a+b. We then have (4, 2) = 4a+2b =
2(2a + b) = 2∗(2, 1) is strictly less than (2, 4) = 2a + 4b = 2(a + 2b) = 2∗(1, 2).
So if (1, 2) is strictly less than (2, 1), how can 2 ∗ (2, 1) be strictly less than
2 ∗ (1, 2)? This would create a contradiction and yield an invalid ordering.

2

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