Question: 3. Consider the cubic iterated map In+1 = con-On. Find its equilibrium (or fixed) points and analyze their stability. Now explore using the cobweb plotting

3. Consider the cubic iterated map In+1 = con-On. Find its

3. Consider the cubic iterated map In+1 = con-On. Find its equilibrium (or fixed) points and analyze their stability. Now explore using the cobweb plotting program on the JupyterHub site by varying c, can you find situations that produce results for which the linear stability analysis gives you no intuition? (e.g. limit cycles or chaos). 3. Consider the cubic iterated map In+1 = con-On. Find its equilibrium (or fixed) points and analyze their stability. Now explore using the cobweb plotting program on the JupyterHub site by varying c, can you find situations that produce results for which the linear stability analysis gives you no intuition? (e.g. limit cycles or chaos)

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4. Who should be invited to attend?

7. How will you encourage her to report back on the findings?

Were the decisions based on appropriate facts?