Explain what problem the Australian Government aimed to fix
Explain and justify whether the problem was fixed or not
Describe what happened to the birds on Macquarie Island as a consequence of the intervention
List key variables + hand-drawn reference mode for each (before and after intervention)
Assumptions:
Rats/mice = “rodents”
Rodents eat bird eggs only
Rabbits eat habitat only
Ignore delays
[8 marks]
CLD with polarities, red (+), black (–), feedback loops labelled
Paste CLD and explanation of how it represents the Macquarie Island system
Explain using CLD why cats protect seabirds even while preying on them
New Stella Architect file
Apply model settings shown in Figure 1
Build structure shown in Figure 2
Normal juvenile population = 1,750,000
Normal adult population = 900,000
Initial JUVENILES = Normal juvenile population
Initial ADULTS = 0.5 × Normal adult population
Juvenile maturation time = 180 days
Net juvenile birth rate = 0.015/day
Normal death rate (Juve) = 0.00223/day
Normal death rate (Adult) = 0.0105/day
Lobster catch = 0 individuals/day
Births = ADULTS × Net juvenile birth rate
Deaths Juve = JUVENILES × Normal death rate Juve
Deaths Adult = ADULTS × Normal death rate Adult
Juve → Adult requires unit-consistent formulation
Add textbox beneath model.
Plot JUVENILES and ADULTS on same chart.
Paste plot.
Describe observed behaviour and explain why.
Apply Figure 3 structure.
Habitat CC = 1,200,000
Habitat effect Adult = graphical function (Figure 4)
Provide equation with units.
ADULTS (ghosted)
Normal Adult Population (ghosted)
Normal CPUE = 8
Number of boats = 25
Normal fishing effort = 10
Parameterise both using Stella presets.
Total fishing effort × Adjusted CPUE → Lobster Catch
Update equation.
Paste chart + comparison with previous chart.
[5 marks]
LANDED
STORED
QUARANTINE
(All start at 0)
Transport time = 3
Export time = 10
Quarantine time = 7
Exported
To market
Include units.
Landed lifespan = 7
Storage lifespan = 100
Quarantine lifespan = 14
Lobster catch → Landed catch
PRICE (stock)
Normal price = $88
supply:demand converter
supply = to market
demand = Normal demand (=500/day)
PRICE
supply:demand
Normal demand
Requirements:
Price ↑ → Demand ↓
Price = Normal → Demand = Normal
Price = 0 → Demand = 2 × Normal
Price = 2×Normal → Demand = 0
High sensitivity at extremes
Explain:
How PRICE feeds back to fishing effort/supply
Graphical function shape & rationale CLD Task
Variables:
PRICE, ADULT, JUVENILE, Expected demand, LANDED, STORED, QUARANTINE, Adjusted CPUE, Total fishing effort, Habitat CC, Lobster pop:CC, Lobster catch
Part 1 Macquarie Island (system dynamics reasoning & CLD)
Identify the policy problem the Australian Government attempted to solve and justify whether it was fixed.
Describe ecological consequences for seabirds.
List key variables and provide hand-drawn reference modes (before/after intervention).
Create a causal loop diagram (CLD) for the system immediately before cat removal, annotate polarities and feedback loops (red = positive, black = negative), and explain why cats provided net protection despite predation.
Part 2 System Dynamics Model (Lobster Game: build SFM in Stella Architect)
Build an ecological module (juvenile/adult aging chain), set initial conditions and rates, run long and short simulations and interpret behaviour.
Integrate carrying capacity and show adjusted death-rate equation and resulting dynamics.
Add a livelihoods/fishing module (CPUE, fishing effort), connect to Lobster Catch.
Add a supply-chain module (Landed → Stored → Quarantine), include transport/export delays and deaths.
Add an economics module (PRICE stock, expected price, price gap, price change with delay), then make demand price-responsive and link price back to supply.
Produce all screenshots, plots (JUVENILES/ADULTS, ADULTS+Habitat CC, supply chain stocks, PRICE and related plots), equations used, and final CLD of specified variables.
Part 3 Policy application using an existing SD model (Tourism Town)
Analyse behaviour-over-time patterns, identify dominant feedback loops and tipping point, run baseline (Fish import switch cap = 1) and propose a management strategy to prevent tourist collapse.
Evaluate strategy against four indicators: Tourist population, Actual tourism amenity, Unemployment rate, Tourism spending per capita.
Submission requirements
Provide Stella Architect model files, screenshots, plotted charts, equations with units, hand-drawn reference modes (photos), CLDs, and a short written justification/explanation for each deliverable.
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