Rule 1: Detected cases of plagiarism will lead to an immediate failure of this course and administrative penalties.

Rule 2: no late submissions! Even if it is late by one minute, it will be ignored. Learning to plan your schedule according to deadlines is part of your education and an invaluable professional asset.

Rule 3: I reserve my right to hold an oral examination if I deem it necessary.

Rule 4: I will not answer questions when their answer is already in this document.

What to submit:

1. the source code of your project fully documented (with javadoc),
2. a pdf report of your design decision explanations, class diagrams and screenshots of all of your applications operations.
3. an executable demo as a jar archive.

Java version >= 8

******************************************************************************************************* Question 1: You will design and implement a visual simulation of an epidemic within a human society. You can use either Java Swing or FX.

Context

The society will be modeled as an empty 2D canvas of size 1000600 pixels. Each individual in this society of population Po will be modeled as a square of size 55 pixels on this canvas, positioned randomly.

Each individual will move on this 2D canvas along an initially random direction, at a constant speed of S pixels/second, and when s/he collides with another individual s/he will spend C seconds with her/him at the collision spot to simulate social interaction with a

social distance D and then both will continue moving at once againt randomized directions. Nobody can escape the canvas, if an individual reaches the edge of the map, her/his movement direction should be once again randomized.

At the beginning there will be one random infected individual in the population.

Each individual will possess a numerical value indicating whether they wear a mask (M=0.2) or not (M=1.0), their speed S in [1,500] of movement in pixels/second, the social distance D in [0,9] (in pixels) that they practice when they collide with other individuals, and how social they are in terms of C seconds in [1,5] they spend with every individual they collide with.

The disease will have a constant spreading factor R in [0.5,1.0] and a constant mortality rate Z in [0.1, 0.9].

When two individuals with coefficients C_1 and C_2 collide they stay together (at collision position) for time C=max{C_1,C_2} to simulate interaction and then continue their randomized courses. If another individual is in collision course with either of them in the meantime, s/he cannot interact with them and ignores them as if they werent there.

Let two individuals I_1 and I_2 collide, with mask statuses M_1 and M_2, and social distances D_1 and D_2 respectively. Let I_1 be infected and I_2 be healthy. They stay together for a duration C=max{C_1,C_2} before parting, and the social distance between them is D=min{D_1,D_2}. The probability of I_1 infecting I_2 is

P = min(R * (1+C/10) * M_1 * M_2 * (1-D/10),1)

• An infected individual will die after 100 * (1-Z) seconds and disappear from the canvas.- Update the canvas every second or less; provide a timer, and show the total count of infected, healthy, hospitalized and dead.
• Every infected individual, 25 seconds after her/his initial infection will be assumed to beat the hospital and will be removed temporarily from the canvas. The hospital however is assumed to have only B=Po/100 ventilators. After staying at the hospital for 10 seconds s/ he will return to the society at a random position as healthy. If the hospital ventilators are all full the individual will remain and continue moving/infecting in the society, until a ventilator becomes available ors/he dies. The hospital is assumed to be able to cure all cases.

Goals

• Create the individuals using some design pattern. Choose wisely and justify yourdecision. Some are more appropriate than others. Strive for maintenance cost reduction, and flexibility. The user should be able to add them in bulk as well as one by one. (20 points)
• Model and implement the interaction between individuals using the Mediator designpattern. (25 points)
• Make sure your GUI is multi-threaded, always responsive. Allow the user to pause andcontinue the simulation. (25 points)
• Use the producer/consumer paradigm to implement the hospital functionality and payattention to synchronization. (10 points)
• Produce graphical plots of how the infected and dead count is affected across timedepending on various chosen values of R, Z, percentage of mask use and average social distance D in the population. How do these outcomes relate to the population P? Linearly? Exponentially? Something else? (10 points)
• Evaluation of your submitted report in terms of clarity, comprehensiveness andpresentation. (10 points)

Good luck.