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Building the Fish Banks Model and Renewable Resource Depletion

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3.3.3 Questions<br />

1. Why is this a negative loop?<br />

D-4543-2<br />

2. Run <strong>the</strong> model <strong>and</strong> observe <strong>the</strong> behavior of Total Catch per Year <strong>and</strong> FISH.<br />

Notice that <strong>the</strong> fish population drops significantly before any noticeable change<br />

occurs in <strong>the</strong> catch. After one year, <strong>the</strong> Catch per Ship dropped by only 4% while<br />

nearly 1/4 of <strong>the</strong> fish population was eliminated. After two years, <strong>the</strong>re is only a<br />

10% drop in <strong>the</strong> Catch per Ship, <strong>and</strong> almost 1/2 of <strong>the</strong> fish population is gone.<br />

What is <strong>the</strong> major implication of this in <strong>the</strong> fishing industry?<br />

1: FISH 2: Total Catch per Year<br />

1000.00<br />

250.00<br />

500.00<br />

125.00<br />

0.00<br />

0.00<br />

1<br />

2<br />

1<br />

2<br />

0.00 3.00 6.00 9.00 12.00<br />

1<br />

Time<br />

Figure 12: Graph of <strong>the</strong> Connection System behavior<br />

This graph shows <strong>the</strong> behavior of <strong>the</strong> connection subsystem. The graph shows <strong>the</strong> delay<br />

between <strong>the</strong> FISH population <strong>and</strong> <strong>the</strong> Total Catch per Year.<br />

3.4 Combining <strong>the</strong> Systems<br />

You will need to close your model of <strong>the</strong> connection subsystem <strong>and</strong> open your<br />

saved model of <strong>the</strong> fish <strong>and</strong> ships subsystems. It may be helpful to tear off <strong>the</strong> Appendix<br />

<strong>and</strong> keep <strong>the</strong> picture of <strong>the</strong> final model h<strong>and</strong>y for this part.<br />

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