data:image/png;base64,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data:image/png;base64,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.2.3.1 What really matters is the population density but as the area where the population lives in the simulation is fixed, we can safely focus on the effects of population size. A sensible hypothesis would be as population size (density) increases, the rate at which the disease spreads also increase (duration of outbreak decreases).5.2.3.4 Some of the simplifying assumptions:
1) assume population is restricted to a fixed area, in reality population always in flux moving in/out of a locality. (think international travelers for example)
2. assume there is no healing or immunity after infection
3. assume agents continue interacting after infection, in reality the sick will either die or be restricted in movement due to laying in hospital bed etc.).
See the hints page linked on the project page for some explanation of these blocks5.2.3.5 One possible hypothesis: As POPULATION SIZE increases, the duration of outbreak (TIME ELAPSED) will decrease because the rate of infection increases.
5.2.3.6 A graph like an exponential decay is expected.LABEL will stamp text on the stage at the given font size. The direction of the text is the direction the sprite is facing, and color will match the pen color.Hello!121datamapmany1data lists11110i121contcatchtagcontcatchtagSpriteSprite1360-240240-180180false520015.9200