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Building the Fish Banks Model and Renewable Resource Depletion

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20<br />

Catch per Ship<br />

<strong>Fish</strong> Price<br />

Revenues<br />

Total Catch per Year<br />

(+)<br />

Costs<br />

SHIPS<br />

(–)<br />

Ship <strong>Building</strong> Rate<br />

Yearly Profits Fraction Invested<br />

Figure 9: Modified STELLA diagram of The Ship Subsystem<br />

D-4543-2<br />

Ship Cost<br />

This modified STELLA diagram shows <strong>the</strong> model used to represent <strong>the</strong> Ship subsystem.<br />

It has been modified to highlight <strong>the</strong> feedback loops present in <strong>the</strong> model.<br />

3.2.3 Questions<br />

1. Trace <strong>the</strong> feedback loops on <strong>the</strong> model in Figure 9. Which loop is positive<br />

feedback? Which is negative? Why?<br />

2. Run <strong>the</strong> model. Look at <strong>the</strong> graphs for SHIPS <strong>and</strong> Yearly Profits. Why are<br />

<strong>the</strong>y <strong>the</strong> same shape? Will <strong>the</strong>y always look like this?<br />

3. Change Catch per Ship to 10. What happens? Can you make Yearly Profits<br />

zero? What would <strong>the</strong> value of Catch per Ship be?<br />

3.3 <strong>Model</strong>ing The Connection Subsystem<br />

You have just modeled both <strong>the</strong> fish population <strong>and</strong> <strong>the</strong> fishing companies. Now it<br />

is time to put those two subsystems toge<strong>the</strong>r into one complete model. We will analyze<br />

<strong>the</strong> connection between <strong>the</strong> two previous subsystems separately as its own subsystem.

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