<snapdata remixID="10155814"><project name="U5L2p3 Disease Spread Kaden Kwan" app="Snap! 6, https://snap.berkeley.edu" version="1"><notes></notes><thumbnail>data:image/png;base64,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name="Stage" width="480" height="360" costume="0" color="255,255,255,1" tempo="60" threadsafe="false" penlog="false" volume="100" pan="0" lines="round" ternary="true" hyperops="true" codify="false" inheritance="false" sublistIDs="false" scheduled="true" 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y="660" w="328" collapsed="false">5.2.3.5 One possible hypothesis:  As POPULATION SIZE increases, the duration of outbreak (TIME ELAPSED) will decrease because the rate of infection increases.  &#xD;&#xD;5.2.3.6 A graph like an exponential decay is expected.</comment><comment x="34" y="513.9999999999999" w="332" collapsed="false">5.2.3.4 Some of the simplifying assumptions: &#xD;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)&#xD;2. assume there is no healing or immunity after infection&#xD;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.).&#xD;</comment><comment x="39" y="392" w="355" collapsed="false">5.2.3.1 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).</comment><script x="289" y="25"><block s="receiveOnClone"></block><custom-block s="cloneInitialize"></custom-block><block s="doForever"><script><block s="doIf"><block s="reportGreaterThan"><block var="time elapsed"/><l>0</l></block><script><block s="bounceOffEdge"></block><block s="forward"><block var="speed"/></block><block s="doIf"><block s="reportEquals"><block s="reportAttributeOf"><l><option>costume name</option></l><block s="reportGet"><l><option>self</option></l></block></block><l>healthy</l></block><script><block s="doIf"><custom-block s="collideWithSick?"></custom-block><script><block s="doSwitchToCostume"><l>sick</l></block><block s="doChangeVar"><l>infected counter</l><l>1</l></block><block s="doIf"><block s="reportGreaterThan"><block var="time elapsed"/><block s="getLastAnswer"></block></block><script><block s="doSwitchToCostume"><l>healthy</l></block><block s="doChangeVar"><l>infected counter</l><l>-1</l></block></script></block></script></block></script></block></script></block></script></block></script><comment x="652" y="146.99999999999997" w="90" collapsed="false">See the hints page linked on the project page for some explanation of these blocks</comment></scripts></sprite><watcher var="speed" style="normal" x="10" y="10" color="243,118,29" hidden="true"/><watcher scope="Stage" s="getTimer" style="normal" x="113" y="5.000005999999985" color="4,148,220" hidden="true"/><watcher var="time elapsed" style="normal" x="3.888888888888914" y="7.777783777777756" color="243,118,29"/></sprites></stage><hidden></hidden><headers></headers><code></code><blocks><block-definition s="label %&apos;text&apos; of size %&apos;size&apos;" type="command" category="pen"><comment x="0" y="0" w="90" collapsed="false">LABEL will stamp text on the stage at the given font size. 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Enter 1-200.</l></block><block s="doSetVar"><l>population size</l><block s="getLastAnswer"></block></block><block s="doAsk"><l>What percentage of the population is infected initially? Enter 1-100.</l></block><block s="doSetVar"><l>percent initially sick</l><block s="getLastAnswer"></block></block><block s="doAsk"><l>What is the speed of the people? 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