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PAD 624, Kaibab Exercise 
Page 1 
Policy Analysis for the Kaibab Plateau (and Introduction to Vensim) 
The year is 1920. 
You are the game manager of the Kaibab Plateau, a region of about 800,000 acres on the 
north side of the Grand Canyon. You are charged with maintaining the environmental balance of 
the region. In particular, you must take steps to control the deer population, which has grown 
alarmingly since the elimination of predators began around 1900. 
Pressure groups and lobbyists have been calling your office daily with pet policies they 
want you to adopt. 
• 
The Sierra Club argues that the elimination of the predators caused the problem, so 
reintroduction of the mountain lions, coyotes, and other predators will solve it. 
• 
The ranchers, worried about their herds, are dead set against any reintroduction of 
predators. 
• 
The local hunters want free access to the plateau. 
Worse, the governor has let it be known that unless you come up with an effective policy to 
control the deer, you'll be looking for a new job. 
Since there has never been a deer population explosion like this before, experience cannot 
guide you in your quest for effective policies. Fortunately, you have retained some expensive 
consultants from the University at Albany (paid for with government money, of course). The 
consultants have built some sort of model of the plateau. They claim you can use the model to 
test the impact of different policy proposals on the herd. You are skeptical, but have little choice. 
The consultants' model is contained on your class files disk as KAIBAB. A description of what 
actually happened on the plateau appears in the Appendix. 
(0) Call up Vensim PLE, and open the KAIBAB.MDL model on the disk handed out in class. 
[In the "Open" dialog box, type *.mdl and press return (or click OK) to see all the files 
labeled ".mdl", or just type KAIBAB.MDL as the file to open.] 
You should see a screen like the one on the next page.
PAD 624, Kaibab Exercise 
Page 2 
Causes tree 
Effects tree 
Loops 
Document 
Causes 
graSpinhgsle graph 
Numbers 
Run comparison
PAD 624, Kaibab Exercise 
Page 3 
Scroll around to look at the whole model. To see the entire model at once, use the View 
menu to Zoom to a different magnification -- 50% will let you see almost all at once here. 
Investigate the pull-down menus. Note in particular the entries in the Model menu. Look at 
the Time Bounds. Over what years will the simulation run? How much simulated time 
elapses between successive computations? 
(1) 
a) Print the Vensim diagram of the KAIBAB model. It should print nicely in "landscape" 
mode, with one sector to a page. If the page break lines on the screen do not look like 
landscape mode, go to Print Options in the File menu, and click on Best Choice or Landscape 
Always; click OK, you should be back at the model diagram. 
b) Draw a single, connected causal-loop diagram of the KAIBAB model. Identify the stocks 
(levels) by drawing rectangles around them, but leave the rest in simple words and arrows. 
Read the following before you begin. 
You can begin the connected causal-loop diagram by drawing the variables as they appear on 
the screen, substituting words and arrows for the flow symbols and their labels. But 
the model is divided into sectors and some variables (the ones that look like <Food>) 
are brought in from other sectors. That might make it hard to see all the loops. But 
Vensim can help create the causal-loop diagram. 
Try this procedure: Double click on the Deer level to select it (it should appear in the 
window bar as the variable on Vensim's "workbench.") Then click on the loop 
symbol in the vertical bar of tools on the left of your screen (see "Loops" on the 
Vensim screen picture on page 2). You will see a list of loops increasing in 
"length" (number of other variables around the loop). Start with the loop of length 1 
and draw it: In the middle of a sheet of paper write Deer and Deer Net Increase and 
connect them with arrows in a loop. Draw a box around Deer to show it's a stock or 
level variable. Then add to your picture the words and arrows of the next loop that 
Vensim lists. Proceed until you have all the loops that involve Deer. Then double 
click on Predators to select it on the workbench, click on loops, and add those (very 
few) new loops to your diagram. Finally, do the same for the remaining level Food. 
If you diagram is messy, you could redraw it for clarity, but don't spend a lot of time on this. 
Identify the polarities of links and loops in your diagram. There are two loops that switch 
between positive and negative polarity -- which are those? There is only one other positive 
loop -- what is it? 
(2) 
a) Base Run. Next to the "runner" button in the menu bar of buttons across the top, there is 
a window in which you can name each simulation.
PAD 624, Kaibab Exercise 
Page 4 
Erase the name that is in 
there and type the word 
BASE (upper or lower 
case, it doesn't matter), to 
be the name of the base 
run of the KAIBAB 
model. Then click on the 
"runner" button (not the 
SET button) to simulate 
the model. 
You will see Time go by, 
and you will see a 
window with some 
warnings about being 
"above" or "in" some of the graphical variables in the model. You can ignore these warnings 
at this point -- click on the "close" box in the upper left 
corner of this warnings window to close it. 
Click on the "dial" button at the right-end of the menu 
bar of buttons (shown above) to bring up the Control 
Panel. Click on the word "Graphs" if it is not selected. 
In the list of saved graphs, double click on KAIBAB 
POPULATIONS to show a graph of Deer, Predators, 
and Food. Click on KAIBAB RATIOS to see some 
other information in the system. (Or click once and 
select Display.) 
Other Graphs 
Looking at the model diagram, you can show graphs of 
anything in the model by double clicking on the 
variable you are interested in (to put it on the Vensim's 
"workbench") and selecting any of the Graph tools in 
the tool bar at the left of the screen. Try it: double 
click on a variable such as Food Per Deer Ratio and 
then select the Causes Graph tool, and then the Single 
Graph tool. The Causes Graph should look like the 
figure at the right. 
Base 
Food per deer ratio 
200 
150 
100 
50 
0 
Deer 
100,000 
75,000 
50,000 
25,000 
0 
Food 
600 M 
450 M 
300 M 
150 M 
0 
1900 1925 1950 
If you see a variable in the strip graph that you'd like to 
investigate, double click on its name in the strip graph 
Time (year) 
and select the same strip graph tool to see that variable 
and its causes or effects displayed. Note that the 
Food per deer normal 
Causes Graph tool shows you a graph of the variable on 
Base: 1,000 
the Workbench, followed by all the variables that 
directly influence that variable. You can thus trace causal effects graphically. So investigate.
PAD 624, Kaibab Exercise 
Page 5 
In the written report you hand in discuss briefly the following: Compare the plots to the 
actual behavior of the system described and shown in the Appendix. Can we use this model 
to test policies to avoid a collapse of the deer herd? 
You can print a custom graph or strip graph to hand in by clicking on the little printer symbol 
in the window bar of the graph window. You can also, or instead, copy a custom graph or a 
strip graph to paste into a word processing document: click on the little clipboard symbol in 
the window bar of the graph you want to copy. Move to the window of your word processor 
and paste in the graph as you wish. Before you print or copy you can resize any of the 
graphs by clicking and dragging a corner. 
For what you hand in, I would suggest that you copy graphs and paste them into a word 
processing document (as I have have done here) so that you can talk about them as well as 
show them. 
(3) 
Policy analysis: Reintroduction of predators. The Predator harvest fraction in Predator 
Sector of the model represents the fraction of the predator population that ranchers and 
hunters are eliminating every year. The fraction is given as a function of time, with points 
marked every five years from 1900 to 1950: 
The graph represents the idea the bounty offered in 1905 led within five years to enough 
hunting activity to eliminate 20% of the predator population every year from 1910 on. 
(a) We will simulate the policy of removing the bounty in 1920 and bringing hunting on the 
Plateau to a halt by 1925.
PAD 624, Kaibab Exercise 
Page 6 
Scroll around in the model to view the entire Predator Sector. Then in the top menu bar, 
click on the SET button (a runner getting ready to run). Some of the word phrases will 
become blue, indicating you can select them to change their values. Click on "Fraction 
harvest p yr f"; you will see the window shown above containing a graph over time of 
the fraction of predators we're assuming are being harvested each year because of the 
bounty placed upon predators. 
In the table of values at the left, change the 1925 value from 0.2 to 0. Continue for 1930, 
1935 and so on to 1950. You should see the graph change accordingly. [You can also 
change these points in the graph itself by moving points with the mouse, but it's hard to 
be precise.] When you are done, click OK. Then name the run ReintroA or some other 
suitable name (in the menu bar) and click on the Run (runner) button. 
Click on the Dial button to see the Custom Graphs, but before viewing them we have to make 
the new graphs the active ones. Click on Datasets, and then click once on ReintroA to bring 
it to the top of the list. Then click on Graphs and select the graph(s) you want to see. 
Looking at the model diagram you can select variables to view in comparative graphs. 
Double click on Deer, for example, and then click on the Single Graph button (on the left). 
You should see a graph that shows the deer population in both the Base and ReintroA 
simulations. You might do this for each of the stocks in the model, and anything else you 
think might be interesting to look at in this comparative way. 
The Causes Graph tool works the same way here, showing you the two simulation runs 
together. 
In your written report discuss what happens in this policy. Why does it happen? 
(b) Suppose the ranchers delay the implementation of this policy five years. Try the same 
kind of simulation with the zero harvest fraction starting five years later (1930). Be sure to 
rename your new simulation, say ReintroB. 
Are the results predictable? 
(c) Try another hunting policy of your own devising. Note that the first five numbers in the 
Predator hunting fraction table must be 0/0/.2/.2/.2 because these are the history that you are 
dealing with up to 1920, after which you can take some different action. 
Hand in a graph of your run [ReintroC? ReintroC1, ReintroC2?], and comment on it (see the 
comments above about printing or cutting and pasting a graph). 
What can you say about policies for reintroducing predators? Do they solve the problem? 
To get ready for more simulation runs, it would probably be a good idea to remove the 
Reintro datasets so they don't show up in future graphs. Click on the Dial button to see the 
Control Panel, and click on the Datasets tab. Click once on the name of a dataset you want to
PAD 624, Kaibab Exercise 
Page 7 
remove (say ReintroA) and then click on the button marked <<. That will "unload" that 
dataset -- it will still be available (in the list on the left), but only the "loaded" graphs show 
up in graphs. Leave the Base run loaded so you can use it for comparative purposes. Of 
course, as you go on you can control the datasets that are loaded so you can show any 
comparisons you'd like. 
(4) 
Policy analysis: Harvesting deer. Hunters have urged the hunting of deer to maintain a 
healthy herd and prevent the collapse. We will test three "harvesting" policies: a constant 
number of deer per year; a constant fraction of the deer per year; and a harvest whenever 
the deer population exceeds a chosen target. 
To test these we have to edit the model. Click anywhere on the model diagram to make it the 
active window. Add a new outflow rate from the deer population called the Deer harvest rate. 
(Click on the flow tool, ,click once inside the Deer level, move the mouse up out of 
the level about an inch (where you want the end of the flow pipe to be) and click the 
mouse button again. You'll be given a box to name the flow: call it Deer Harvest Rate. If 
you don't like what you have you can adjust it somewhat by clicking and dragging the 
cloud or the circle "handles" that appear, or you can erase it with the Pac Man tool (eat it 
up) and try again.) 
The sequence should look like 
Click inside the Deer box, then move the mouse about an inch above. It should look like this: 
Click the mouse at that point and you get:
PAD 624, Kaibab Exercise 
Page 8 
Fill in the name for the flow -- the Deer Harvest Rate -- and press Return and you should see: 
This next step is important: Hold down the Ctrl key and the Shift key simultaneously and 
click on the Deer level -- you will see and equation-writing screen for the initial value of 
Deer and the flows into and out of the Deer level. Add (that is, subtract) the new outflow 
Deer Harvest Rate, then click OK. 
We will set the Deer Harvest Rate equal to the sum of three new auxiliary variables: DHR1, 
DHR2, and DHR3. There's not enough room for them in the Deer Sector diagram, however, 
so we will put them in a new sector, labeled the Deer Harvest Sector, which will be a fourth 
page of your model diagram, and link them to the Deer Sector. 
The picture you are about to add looks like this:
PAD 624, Kaibab Exercise 
Page 9 
Here's how to create it: 
Click on the auxiliary variable tool , and click somewhere in the Deer Harvest Sector 
page of your model. Name the new variable DHR. Then click three more times nearby to 
create the variables DHR1, DHR2, and DHR3. To set DHR equal to these, click on the 
information link tool and click on DHR1 and DHR in succession to make a link from 
DHR1 to DHR. Similarly make links from DHR2 and DHR3 to DHR. 
To write the equation for DHR, hold down the Shift key and the Ctrl key simultaneously and 
click on DHR. You will see the equation writing screen for DHR. Set it equal to DHR1 + 
DHR2 + DHR3 (you can just click on the names and put plus signs in between -- you don't 
have to retype the variables here). Make the units deer/year and click OK. 
Use these techniques to set DHR1 equal to 
(Constant deer harvest)*(STEP(1, Deer harvest year)). 
[First create in the diagram the variables for Constant Deer Harvest and Deer Harvest Year. Then Ctrl-Shift 
click DHR1 to write the equation. The STEP is a built-in function; you can enter it by just typing its name. 
Make sure the parentheses match.] 
To set DHR2 equal to (Deer harvest frac)*(Deer)*(STEP(1, Deer harvest year)) we must add 
the Deer level to the Deer Harvest Sector as a "shadow" variable, a copy of the variable 
defined in the Deer Sector. Select the Shadow variable tool and click near DHR2 and 
DHR3; from the list of variables that appears select Deer and click OK. You will have added 
<Deer> to your diagram. 
Following the procedures above, set DHR2 equal to 
(Deer harvest frac)*(Deer)*(STEP(1, Deer harvest year)) 
and DHR3 equal to 
MAX(0, (Deer - Desired deer pop)/(Time to correct DP))*STEP(1,Deer harvest year). 
In the process, you'll need to add some more auxiliary variables to your diagram for the 
various constants in these equations. Use Ctrl-Shift-click to set the values of those constants 
initially as follows:
PAD 624, Kaibab Exercise 
Page 10 
Deer harvest year = 1920 [units = year] 
Constant deer harvest = 0 [units = deer/year] 
Deer harvest frac = 0 [units = 1/year] 
Desired deer pop = 1e6 [units = deer] 
Time to correct DP = 1 [units = year] 
When you are done the Deer Harvest Sector will look something like the following (the 
geometry may be very different in your picture, but the connections and variables should be 
the same):
PAD 624, Kaibab Exercise 
Page 11 
One last important step: We need to link your DHR variable to the Deer Harvest Rate you 
created in the Deer Sector. Go back to the Deer Sector. Click on the "shadow variable" 
button to select it, and then click somewhere near the Deer Harvest Rate (about an 
inch away would be good). Up will come a window asking you which variable you want to 
place there as a shadow variable. Find DHR, select it, and click OK. You should see 
<DHR> placed on the screen. Select the arrow tool and link DHR to the Deer Harvest Rate. 
Then control-shift click on the Deer Harvest Rate and set it equal to DHR. 
You have now created all the necessary changes and the model should run with the new 
sector present. 
To be sure every equation has been specified, you can click on the equations tool at the 
top of your screen. Any unspecified variables will show up black. Click on these (you don't 
need to Ctrl-Shift click since the equation writing tool is selected) and fix them. You can also 
go to the Model menu and select Check Model. You hope it comes up "Model is A.O.K." If 
not, fix the error(s) that Check Model identifies. 
When you are done, you might want to look at all the equations in the model --click on the 
Document Model tool at the left of the screen (see page 3). You should see your new 
equations, just as you want them. Save your model! 
Note that the parameters are set so that the policies are all initially inactive. You will change 
these constants in reruns to test the policies. If you run the model in this condition, it should 
behave exactly as before, since the new deer harvesting structures are not active. Try it: Run 
your model, giving the run the name DHR0. The strip graphs or the single graph tool will 
show both runs, so you can easily compare. If DHR0 behaves differently from the Base run, 
go back over your changes to fix them until the model behaves just as before. Don't continue 
unless it does. Call if necessary. 
Save your model. Print out a model diagram (click in the diagram to make it the active 
window and select Print from the File menu). Print out an equation listing by clicking on the 
Document Model tool in the tool bar on the left of your screen and clicking on the little 
printer icon in the window bar of the model listing. [Alternatively, click on the Clipboard 
symbol (which copies all the equations onto the clipboard, and go to a word processor 
document and Paste.] Hand in a model diagram and an equation listing with your new 
equations highlighted somehow. 
(5) 
Deer harvest policy 1. 
(a) Sketch a word and arrow diagram of the deer population and the deer harvesting rate 
given by policy DHR1. (Leave out the rest of the model; note there is no feedback loop in 
this policy, as you should see if you double click on DHR1 and select the loops tool.)
PAD 624, Kaibab Exercise 
Page 12 
(b) Simulate the deer harvesting policy 1 by clicking on the SET button and clicking on the 
Constant Deer Harvest parameter. Set its new value to 1000. Name the run DHR1, and 
click on the Run (runner button) to simulate. 
Check the resulting predefined custom graph1 (and any strip graphs you like), and print any 
you decide you want to include in what you hand in. 
Then try enough other values for the constant number of deer harvested per year, to get a 
good idea of what this policy is likely to do. [Always change the constant using the SET 
button rather than by editing the model itself! Changes made like this always revert back to 
the original model after the run.] Judge whether DHR1 is a good or bad policy. 
Summarize your results (please include an illustrative plot for this exercise and the remaining 
exercises). 
(6) 
Deer harvest policy 2. 
(a) Draw a word and arrow diagram of the deer population and the structure of the deer 
harvesting policy 2. (Note that there is a feedback loop here, as you should see if you double 
click on DHR2 and select the loops tool. Is it positive or negative?) 
(b) Simulate policy 2 by changing the fraction of deer harvested per year from zero to 0.1. 
[Change the constant by clicking on the SET button and on the constant, as before.] 
Try other values of the fraction of deer harvested per year until you are satisfied you 
understand the effects of this policy. Summarize your results. 
(7) 
Deer harvest policy 3. 
(a) Draw a word and arrow diagram of the deer population and the structure of the third deer 
harvesting policy. (The loops tool may help. Note there is a feedback loop here. Is it 
positive or negative?) 
(b) The article in the Appendix suggests that 30000 would be a sustainable size for the deer 
herd. Simulate policy 3, trying a Desired deer population equal to 30000. 
Then try 35000. What happens? Why? Try other values of the Desired deer population if 
you wish. 
1 Remember: If you want to look at or print strip graphs that show only some of the runs, you can remove the 
datasets you do not want to see by clicking on the Dial button and going to the Control Panel. If you click on a 
loaded dataset you want to remove, it will become selected and move to the top of the list; clicking on the >> 
symbol will remove that dataset from the active list. Now call up a graph, and it should display only the datasets 
you want.
PAD 624, Kaibab Exercise 
Page 13 
Then try Desired deer population = 30000 with the Deer harvest year to 1926, simulating 
implementation of the 30000 deer limit in 1926 instead of 1920. [You will have to change 
two constants in SET mode.] What happens? What do you learn about the real world from 
this simulation? 
Summarize your findings about this third policy. 
(8) 
Policy recommendations. 
What policy would you recommend to the governor? Why? 
A serious question, to be answered as thoughtfully as time and energy permit: How would 
you actually implement your policy recommendation?
PAD 624, Kaibab Exercise 
Page 14 
DESCRIPTION --KAIBAB PLATEAU 
Prior to 1907, the deer herd on the Kaibab Plateau, which consists of some 727,000 
acres and is on the north side of the Grand Canyon in Arizona, numbered about 4,000. 
In 1907, a bounty was placed on cougars, wolves, and coyotes--all natural predators of 
deer. Within 15 to 20 years, there was a substantial extirpation of these predators (over 
8,000) and a consequent and immediate irruption of the deer population. By 1918, the 
deer population had increased more than tenfold; the evident overbrowsing of the area 
brought the first of a series of warnings by competent investigators, none of which 
produced a much needed quick change in either the bounty policy or that deal with deer 
removal. In the absence of predation by its natural predators (cougars, wolves, coyotes) 
or by man as a hunter, the herd reached 100,000 in 1924; in the absence of sufficient 
food, 60 percent of the herd died off in two successive winters. By then, the girdling of 
so much of the vegetation through browsing precluded recovery of the food reserve to 
such an extent that subsequent die-off and reduced natality yielded a population about 
half that which could theoretically have been previously maintained. Perhaps the most 
pertinent statement relative to the matter of the interregulatory effect of predator and 
prey is the following by Aldo Leopold, one of the most significant of recent figures on 
the conservation scene: 
We have found no record of a deer irruption in North America antedating the 
removal of deer predators. Those parts of the continent which still retain the 
native predators have reported no irruptions. This circumstantial evidence 
supports the surmise that removal of predators predisposes a deer herd to 
irruptive behavior. 
Source: E.J. Kormondy, Concepts of Ecology 
(Englewood Cliffs, NJ: Prentice-Hall, 1966), p. 96. 
100000 
75000 
50000 
25000 
60% of herd starved 
in two winters 
40,000 
30,000 
20,000 
Probable capacity if 
herd reduced in 1918 
Seven successive warnings 
First fawns starved 
Damage seen: 
first warning given 
0 
1905 1910 1915 1920 1925 1930 1935 1940 1945

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Policy analysis for the kaibab plateau (and introduction to vensim)

  • 1. PAD 624, Kaibab Exercise Page 1 Policy Analysis for the Kaibab Plateau (and Introduction to Vensim) The year is 1920. You are the game manager of the Kaibab Plateau, a region of about 800,000 acres on the north side of the Grand Canyon. You are charged with maintaining the environmental balance of the region. In particular, you must take steps to control the deer population, which has grown alarmingly since the elimination of predators began around 1900. Pressure groups and lobbyists have been calling your office daily with pet policies they want you to adopt. • The Sierra Club argues that the elimination of the predators caused the problem, so reintroduction of the mountain lions, coyotes, and other predators will solve it. • The ranchers, worried about their herds, are dead set against any reintroduction of predators. • The local hunters want free access to the plateau. Worse, the governor has let it be known that unless you come up with an effective policy to control the deer, you'll be looking for a new job. Since there has never been a deer population explosion like this before, experience cannot guide you in your quest for effective policies. Fortunately, you have retained some expensive consultants from the University at Albany (paid for with government money, of course). The consultants have built some sort of model of the plateau. They claim you can use the model to test the impact of different policy proposals on the herd. You are skeptical, but have little choice. The consultants' model is contained on your class files disk as KAIBAB. A description of what actually happened on the plateau appears in the Appendix. (0) Call up Vensim PLE, and open the KAIBAB.MDL model on the disk handed out in class. [In the "Open" dialog box, type *.mdl and press return (or click OK) to see all the files labeled ".mdl", or just type KAIBAB.MDL as the file to open.] You should see a screen like the one on the next page.
  • 2. PAD 624, Kaibab Exercise Page 2 Causes tree Effects tree Loops Document Causes graSpinhgsle graph Numbers Run comparison
  • 3. PAD 624, Kaibab Exercise Page 3 Scroll around to look at the whole model. To see the entire model at once, use the View menu to Zoom to a different magnification -- 50% will let you see almost all at once here. Investigate the pull-down menus. Note in particular the entries in the Model menu. Look at the Time Bounds. Over what years will the simulation run? How much simulated time elapses between successive computations? (1) a) Print the Vensim diagram of the KAIBAB model. It should print nicely in "landscape" mode, with one sector to a page. If the page break lines on the screen do not look like landscape mode, go to Print Options in the File menu, and click on Best Choice or Landscape Always; click OK, you should be back at the model diagram. b) Draw a single, connected causal-loop diagram of the KAIBAB model. Identify the stocks (levels) by drawing rectangles around them, but leave the rest in simple words and arrows. Read the following before you begin. You can begin the connected causal-loop diagram by drawing the variables as they appear on the screen, substituting words and arrows for the flow symbols and their labels. But the model is divided into sectors and some variables (the ones that look like <Food>) are brought in from other sectors. That might make it hard to see all the loops. But Vensim can help create the causal-loop diagram. Try this procedure: Double click on the Deer level to select it (it should appear in the window bar as the variable on Vensim's "workbench.") Then click on the loop symbol in the vertical bar of tools on the left of your screen (see "Loops" on the Vensim screen picture on page 2). You will see a list of loops increasing in "length" (number of other variables around the loop). Start with the loop of length 1 and draw it: In the middle of a sheet of paper write Deer and Deer Net Increase and connect them with arrows in a loop. Draw a box around Deer to show it's a stock or level variable. Then add to your picture the words and arrows of the next loop that Vensim lists. Proceed until you have all the loops that involve Deer. Then double click on Predators to select it on the workbench, click on loops, and add those (very few) new loops to your diagram. Finally, do the same for the remaining level Food. If you diagram is messy, you could redraw it for clarity, but don't spend a lot of time on this. Identify the polarities of links and loops in your diagram. There are two loops that switch between positive and negative polarity -- which are those? There is only one other positive loop -- what is it? (2) a) Base Run. Next to the "runner" button in the menu bar of buttons across the top, there is a window in which you can name each simulation.
  • 4. PAD 624, Kaibab Exercise Page 4 Erase the name that is in there and type the word BASE (upper or lower case, it doesn't matter), to be the name of the base run of the KAIBAB model. Then click on the "runner" button (not the SET button) to simulate the model. You will see Time go by, and you will see a window with some warnings about being "above" or "in" some of the graphical variables in the model. You can ignore these warnings at this point -- click on the "close" box in the upper left corner of this warnings window to close it. Click on the "dial" button at the right-end of the menu bar of buttons (shown above) to bring up the Control Panel. Click on the word "Graphs" if it is not selected. In the list of saved graphs, double click on KAIBAB POPULATIONS to show a graph of Deer, Predators, and Food. Click on KAIBAB RATIOS to see some other information in the system. (Or click once and select Display.) Other Graphs Looking at the model diagram, you can show graphs of anything in the model by double clicking on the variable you are interested in (to put it on the Vensim's "workbench") and selecting any of the Graph tools in the tool bar at the left of the screen. Try it: double click on a variable such as Food Per Deer Ratio and then select the Causes Graph tool, and then the Single Graph tool. The Causes Graph should look like the figure at the right. Base Food per deer ratio 200 150 100 50 0 Deer 100,000 75,000 50,000 25,000 0 Food 600 M 450 M 300 M 150 M 0 1900 1925 1950 If you see a variable in the strip graph that you'd like to investigate, double click on its name in the strip graph Time (year) and select the same strip graph tool to see that variable and its causes or effects displayed. Note that the Food per deer normal Causes Graph tool shows you a graph of the variable on Base: 1,000 the Workbench, followed by all the variables that directly influence that variable. You can thus trace causal effects graphically. So investigate.
  • 5. PAD 624, Kaibab Exercise Page 5 In the written report you hand in discuss briefly the following: Compare the plots to the actual behavior of the system described and shown in the Appendix. Can we use this model to test policies to avoid a collapse of the deer herd? You can print a custom graph or strip graph to hand in by clicking on the little printer symbol in the window bar of the graph window. You can also, or instead, copy a custom graph or a strip graph to paste into a word processing document: click on the little clipboard symbol in the window bar of the graph you want to copy. Move to the window of your word processor and paste in the graph as you wish. Before you print or copy you can resize any of the graphs by clicking and dragging a corner. For what you hand in, I would suggest that you copy graphs and paste them into a word processing document (as I have have done here) so that you can talk about them as well as show them. (3) Policy analysis: Reintroduction of predators. The Predator harvest fraction in Predator Sector of the model represents the fraction of the predator population that ranchers and hunters are eliminating every year. The fraction is given as a function of time, with points marked every five years from 1900 to 1950: The graph represents the idea the bounty offered in 1905 led within five years to enough hunting activity to eliminate 20% of the predator population every year from 1910 on. (a) We will simulate the policy of removing the bounty in 1920 and bringing hunting on the Plateau to a halt by 1925.
  • 6. PAD 624, Kaibab Exercise Page 6 Scroll around in the model to view the entire Predator Sector. Then in the top menu bar, click on the SET button (a runner getting ready to run). Some of the word phrases will become blue, indicating you can select them to change their values. Click on "Fraction harvest p yr f"; you will see the window shown above containing a graph over time of the fraction of predators we're assuming are being harvested each year because of the bounty placed upon predators. In the table of values at the left, change the 1925 value from 0.2 to 0. Continue for 1930, 1935 and so on to 1950. You should see the graph change accordingly. [You can also change these points in the graph itself by moving points with the mouse, but it's hard to be precise.] When you are done, click OK. Then name the run ReintroA or some other suitable name (in the menu bar) and click on the Run (runner) button. Click on the Dial button to see the Custom Graphs, but before viewing them we have to make the new graphs the active ones. Click on Datasets, and then click once on ReintroA to bring it to the top of the list. Then click on Graphs and select the graph(s) you want to see. Looking at the model diagram you can select variables to view in comparative graphs. Double click on Deer, for example, and then click on the Single Graph button (on the left). You should see a graph that shows the deer population in both the Base and ReintroA simulations. You might do this for each of the stocks in the model, and anything else you think might be interesting to look at in this comparative way. The Causes Graph tool works the same way here, showing you the two simulation runs together. In your written report discuss what happens in this policy. Why does it happen? (b) Suppose the ranchers delay the implementation of this policy five years. Try the same kind of simulation with the zero harvest fraction starting five years later (1930). Be sure to rename your new simulation, say ReintroB. Are the results predictable? (c) Try another hunting policy of your own devising. Note that the first five numbers in the Predator hunting fraction table must be 0/0/.2/.2/.2 because these are the history that you are dealing with up to 1920, after which you can take some different action. Hand in a graph of your run [ReintroC? ReintroC1, ReintroC2?], and comment on it (see the comments above about printing or cutting and pasting a graph). What can you say about policies for reintroducing predators? Do they solve the problem? To get ready for more simulation runs, it would probably be a good idea to remove the Reintro datasets so they don't show up in future graphs. Click on the Dial button to see the Control Panel, and click on the Datasets tab. Click once on the name of a dataset you want to
  • 7. PAD 624, Kaibab Exercise Page 7 remove (say ReintroA) and then click on the button marked <<. That will "unload" that dataset -- it will still be available (in the list on the left), but only the "loaded" graphs show up in graphs. Leave the Base run loaded so you can use it for comparative purposes. Of course, as you go on you can control the datasets that are loaded so you can show any comparisons you'd like. (4) Policy analysis: Harvesting deer. Hunters have urged the hunting of deer to maintain a healthy herd and prevent the collapse. We will test three "harvesting" policies: a constant number of deer per year; a constant fraction of the deer per year; and a harvest whenever the deer population exceeds a chosen target. To test these we have to edit the model. Click anywhere on the model diagram to make it the active window. Add a new outflow rate from the deer population called the Deer harvest rate. (Click on the flow tool, ,click once inside the Deer level, move the mouse up out of the level about an inch (where you want the end of the flow pipe to be) and click the mouse button again. You'll be given a box to name the flow: call it Deer Harvest Rate. If you don't like what you have you can adjust it somewhat by clicking and dragging the cloud or the circle "handles" that appear, or you can erase it with the Pac Man tool (eat it up) and try again.) The sequence should look like Click inside the Deer box, then move the mouse about an inch above. It should look like this: Click the mouse at that point and you get:
  • 8. PAD 624, Kaibab Exercise Page 8 Fill in the name for the flow -- the Deer Harvest Rate -- and press Return and you should see: This next step is important: Hold down the Ctrl key and the Shift key simultaneously and click on the Deer level -- you will see and equation-writing screen for the initial value of Deer and the flows into and out of the Deer level. Add (that is, subtract) the new outflow Deer Harvest Rate, then click OK. We will set the Deer Harvest Rate equal to the sum of three new auxiliary variables: DHR1, DHR2, and DHR3. There's not enough room for them in the Deer Sector diagram, however, so we will put them in a new sector, labeled the Deer Harvest Sector, which will be a fourth page of your model diagram, and link them to the Deer Sector. The picture you are about to add looks like this:
  • 9. PAD 624, Kaibab Exercise Page 9 Here's how to create it: Click on the auxiliary variable tool , and click somewhere in the Deer Harvest Sector page of your model. Name the new variable DHR. Then click three more times nearby to create the variables DHR1, DHR2, and DHR3. To set DHR equal to these, click on the information link tool and click on DHR1 and DHR in succession to make a link from DHR1 to DHR. Similarly make links from DHR2 and DHR3 to DHR. To write the equation for DHR, hold down the Shift key and the Ctrl key simultaneously and click on DHR. You will see the equation writing screen for DHR. Set it equal to DHR1 + DHR2 + DHR3 (you can just click on the names and put plus signs in between -- you don't have to retype the variables here). Make the units deer/year and click OK. Use these techniques to set DHR1 equal to (Constant deer harvest)*(STEP(1, Deer harvest year)). [First create in the diagram the variables for Constant Deer Harvest and Deer Harvest Year. Then Ctrl-Shift click DHR1 to write the equation. The STEP is a built-in function; you can enter it by just typing its name. Make sure the parentheses match.] To set DHR2 equal to (Deer harvest frac)*(Deer)*(STEP(1, Deer harvest year)) we must add the Deer level to the Deer Harvest Sector as a "shadow" variable, a copy of the variable defined in the Deer Sector. Select the Shadow variable tool and click near DHR2 and DHR3; from the list of variables that appears select Deer and click OK. You will have added <Deer> to your diagram. Following the procedures above, set DHR2 equal to (Deer harvest frac)*(Deer)*(STEP(1, Deer harvest year)) and DHR3 equal to MAX(0, (Deer - Desired deer pop)/(Time to correct DP))*STEP(1,Deer harvest year). In the process, you'll need to add some more auxiliary variables to your diagram for the various constants in these equations. Use Ctrl-Shift-click to set the values of those constants initially as follows:
  • 10. PAD 624, Kaibab Exercise Page 10 Deer harvest year = 1920 [units = year] Constant deer harvest = 0 [units = deer/year] Deer harvest frac = 0 [units = 1/year] Desired deer pop = 1e6 [units = deer] Time to correct DP = 1 [units = year] When you are done the Deer Harvest Sector will look something like the following (the geometry may be very different in your picture, but the connections and variables should be the same):
  • 11. PAD 624, Kaibab Exercise Page 11 One last important step: We need to link your DHR variable to the Deer Harvest Rate you created in the Deer Sector. Go back to the Deer Sector. Click on the "shadow variable" button to select it, and then click somewhere near the Deer Harvest Rate (about an inch away would be good). Up will come a window asking you which variable you want to place there as a shadow variable. Find DHR, select it, and click OK. You should see <DHR> placed on the screen. Select the arrow tool and link DHR to the Deer Harvest Rate. Then control-shift click on the Deer Harvest Rate and set it equal to DHR. You have now created all the necessary changes and the model should run with the new sector present. To be sure every equation has been specified, you can click on the equations tool at the top of your screen. Any unspecified variables will show up black. Click on these (you don't need to Ctrl-Shift click since the equation writing tool is selected) and fix them. You can also go to the Model menu and select Check Model. You hope it comes up "Model is A.O.K." If not, fix the error(s) that Check Model identifies. When you are done, you might want to look at all the equations in the model --click on the Document Model tool at the left of the screen (see page 3). You should see your new equations, just as you want them. Save your model! Note that the parameters are set so that the policies are all initially inactive. You will change these constants in reruns to test the policies. If you run the model in this condition, it should behave exactly as before, since the new deer harvesting structures are not active. Try it: Run your model, giving the run the name DHR0. The strip graphs or the single graph tool will show both runs, so you can easily compare. If DHR0 behaves differently from the Base run, go back over your changes to fix them until the model behaves just as before. Don't continue unless it does. Call if necessary. Save your model. Print out a model diagram (click in the diagram to make it the active window and select Print from the File menu). Print out an equation listing by clicking on the Document Model tool in the tool bar on the left of your screen and clicking on the little printer icon in the window bar of the model listing. [Alternatively, click on the Clipboard symbol (which copies all the equations onto the clipboard, and go to a word processor document and Paste.] Hand in a model diagram and an equation listing with your new equations highlighted somehow. (5) Deer harvest policy 1. (a) Sketch a word and arrow diagram of the deer population and the deer harvesting rate given by policy DHR1. (Leave out the rest of the model; note there is no feedback loop in this policy, as you should see if you double click on DHR1 and select the loops tool.)
  • 12. PAD 624, Kaibab Exercise Page 12 (b) Simulate the deer harvesting policy 1 by clicking on the SET button and clicking on the Constant Deer Harvest parameter. Set its new value to 1000. Name the run DHR1, and click on the Run (runner button) to simulate. Check the resulting predefined custom graph1 (and any strip graphs you like), and print any you decide you want to include in what you hand in. Then try enough other values for the constant number of deer harvested per year, to get a good idea of what this policy is likely to do. [Always change the constant using the SET button rather than by editing the model itself! Changes made like this always revert back to the original model after the run.] Judge whether DHR1 is a good or bad policy. Summarize your results (please include an illustrative plot for this exercise and the remaining exercises). (6) Deer harvest policy 2. (a) Draw a word and arrow diagram of the deer population and the structure of the deer harvesting policy 2. (Note that there is a feedback loop here, as you should see if you double click on DHR2 and select the loops tool. Is it positive or negative?) (b) Simulate policy 2 by changing the fraction of deer harvested per year from zero to 0.1. [Change the constant by clicking on the SET button and on the constant, as before.] Try other values of the fraction of deer harvested per year until you are satisfied you understand the effects of this policy. Summarize your results. (7) Deer harvest policy 3. (a) Draw a word and arrow diagram of the deer population and the structure of the third deer harvesting policy. (The loops tool may help. Note there is a feedback loop here. Is it positive or negative?) (b) The article in the Appendix suggests that 30000 would be a sustainable size for the deer herd. Simulate policy 3, trying a Desired deer population equal to 30000. Then try 35000. What happens? Why? Try other values of the Desired deer population if you wish. 1 Remember: If you want to look at or print strip graphs that show only some of the runs, you can remove the datasets you do not want to see by clicking on the Dial button and going to the Control Panel. If you click on a loaded dataset you want to remove, it will become selected and move to the top of the list; clicking on the >> symbol will remove that dataset from the active list. Now call up a graph, and it should display only the datasets you want.
  • 13. PAD 624, Kaibab Exercise Page 13 Then try Desired deer population = 30000 with the Deer harvest year to 1926, simulating implementation of the 30000 deer limit in 1926 instead of 1920. [You will have to change two constants in SET mode.] What happens? What do you learn about the real world from this simulation? Summarize your findings about this third policy. (8) Policy recommendations. What policy would you recommend to the governor? Why? A serious question, to be answered as thoughtfully as time and energy permit: How would you actually implement your policy recommendation?
  • 14. PAD 624, Kaibab Exercise Page 14 DESCRIPTION --KAIBAB PLATEAU Prior to 1907, the deer herd on the Kaibab Plateau, which consists of some 727,000 acres and is on the north side of the Grand Canyon in Arizona, numbered about 4,000. In 1907, a bounty was placed on cougars, wolves, and coyotes--all natural predators of deer. Within 15 to 20 years, there was a substantial extirpation of these predators (over 8,000) and a consequent and immediate irruption of the deer population. By 1918, the deer population had increased more than tenfold; the evident overbrowsing of the area brought the first of a series of warnings by competent investigators, none of which produced a much needed quick change in either the bounty policy or that deal with deer removal. In the absence of predation by its natural predators (cougars, wolves, coyotes) or by man as a hunter, the herd reached 100,000 in 1924; in the absence of sufficient food, 60 percent of the herd died off in two successive winters. By then, the girdling of so much of the vegetation through browsing precluded recovery of the food reserve to such an extent that subsequent die-off and reduced natality yielded a population about half that which could theoretically have been previously maintained. Perhaps the most pertinent statement relative to the matter of the interregulatory effect of predator and prey is the following by Aldo Leopold, one of the most significant of recent figures on the conservation scene: We have found no record of a deer irruption in North America antedating the removal of deer predators. Those parts of the continent which still retain the native predators have reported no irruptions. This circumstantial evidence supports the surmise that removal of predators predisposes a deer herd to irruptive behavior. Source: E.J. Kormondy, Concepts of Ecology (Englewood Cliffs, NJ: Prentice-Hall, 1966), p. 96. 100000 75000 50000 25000 60% of herd starved in two winters 40,000 30,000 20,000 Probable capacity if herd reduced in 1918 Seven successive warnings First fawns starved Damage seen: first warning given 0 1905 1910 1915 1920 1925 1930 1935 1940 1945