University of Washington                         Geography 207  (Professor Harrington)                                  Spring 2000

SECOND HOUR TEST


1. What are the three bases for interaction?

  1. Surplus in one place, deficit in another, and the distance between them
  2. Complementarity, lack of intervening opportunity, transferability
  3. Distance decay, transportation costs, opportunity costs
  4. Distance, population, attractiveness
  5. Gravity model, network sufficiency, distance decay
2. What does "FOB pricing" imply?
  1. "Friends of Bill" get a discount: i.e., pricing is based on personal relationships.
  2. The purchaser pays for delivery based on the costs of delivery.
  3. The seller pays for delivery, and charges the same price for all purchasers.
  4. The seller pays for delivery, but cannot specify a time of delivery.
  5. The seller arranges delivery, but charges those costs back to the purchaser.
3. What else does "FOB pricing" imply?
  1. Some sellers may be able to stay in business even though their production costs are higher than those of some competitors.
  2. Purchasers will select sellers who can ship goods at the lowest cost per ton-mile.
  3. Purchasers are ambivalent about which producer they buy from.
  4. All sellers will charge the same price, before delivery charges, to all buyers.
  5. All sellers will charge the same delivered price to all buyers.
4. Which transport mode has the highest variable ("line-haul") costs?
  1. air
  2. railroads
  3. surface roads
  4. water
5. Which transport mode has the lowest variable ("line-haul") costs?
  1. air
  2. railroads
  3. surface roads
  4. water
Items 6-11 refer to the five figures below. Each figure represents a configuration of routes among points in a planar system.  (Refer to in-class lecture or a textbook for similar figures).

6. Which of the figures above depicts a circuit?

A B C D E

7. Which of the figures above depicts a maximally connected network?

A B C D E

8. Which of the figures above depicts a simple hierarchy?

A B C D E

9. Which of the figures above is not a network?

A B C D E

10. Which of the figures above is most likely to depict a system with very low right-of-way costs and very high transport demand?

A B C D E

11. Which of the figures above depicts a system in which there are exactly two ways to get from any point to any other point?

A B C D E

12. What is "transferability" as a basis for spatial interaction?

  1. lack of intervening opportunity
  2. populations that have cultural values in common
  3. possibility of transport a given item at a cost that is less than the opportunity cost of not transporting it
  4. surplus in one place and deficit in another
  5. two angles that equal 180 degrees when added together
13. What does it mean to say that transport costs are often "curvilinear"?
  1. Transport costs are only partly a function of distance.
  2. The curvature of the earth makes the actual distances between points a little longer than they appear on a two-dimensional map.
  3. The total cost of transporting something generally increases with distance, but at a decreasing rate.
  4. Most transport routes are slightly curved, because they follow Great Circle routes across the earth.
  5. Most carriers charge more for more time-sensitive shipments.
Items 14 - 24 refer to EQUATION 1: Iij = k Pi Pj dij-a
Iij = interaction between i and j
k , a = parameters
Pi , Pj = population of i and j, respectively
dij = distance between i and j

14. What is not an example of interaction that might be estimated by this model?

  1. Airfares between two metro areas
  2. Commuters between two towns in a metro area
  3. Migration between two cities
  4. Number of flights between two airports
  5. Telephone calls between two metro areas
15. What is signified by the minus sign before a?
  1. We are actually dividing distance by the parameter a.
  2. The distance between i and j is inversely related to a.
  3. Rather than using simple distance, we generally subtract a constant, a, from distance.
  4. We are actually dividing k Pi Pj by dija.
  5. We want to divide by the negative of the distance between i and j.
16. If we wanted to model freight traffic between i and j, what would be better variables to use than the population of i and j?
  1. Travel time between them
  2. Square roots of the populations of each place
  3. Sizes of the two economies
  4. Population density of each
  5. Cost of transport, in time and money, between them
17. Which letter reflects, in part, the fact that we're generally concerned with interaction in two dimensions?
  1. k
  2. Pi
  3. Pj
  4. dij
  5. a
18. Which letter do we refer to as the "friction of distance": an estimate of the difficulty or congestion of transportation?
  1. k
  2. Pi
  3. Pj
  4. dij
  5. a
19. Which letter helps us scale the model to the particular type of interaction we're modeling?
  1. k
  2. Pi
  3. Pj
  4. dij
  5. a
20. What does it mean to say that k and a are "parameters"?
  1. They are generally very large numbers.
  2. They are generated from one set of data, and applied to another set of similar data.
  3. They are of paramount importance to the model.
  4. They are the dependent variables in the model.
  5. They are the measures for the horizontal and vertical axes, when we graph interaction.
21. What's another way besides distance to think of dij?
  1. Complementarity between i and j.
  2. The cost of transportation between i and j.
  3. The demand for transportation between i and j.
  4. The density of land use in i and j.
  5. The square footage of activity at i and j.
22. In class, when we specified a spatial interaction model for airline traffic to/from Seattle, we then used the resultant values to come up with "expected" values for passenger counts between several Seattle and several cities. Why were some of the expected values higher than the actual values?
  1. The overall transport demand had fallen between the time of the estimate and the actual data.
  2. There were reasonable alternative modes of transport for those city pairs.
  3. Those cities were actually closer to Seattle than expected.
  4. We concluded that this was an inappropriate use for spatial interaction modeling.
  5. We specified the model for airline passengers, and then tried to use it to predict total travel between city pairs.
23. What is another use for the model that we specified for airline passenger traffic to/from Seattle?
  1. To reduce the fixed costs of transport in Seattle.
  2. To predict the variable costs of transport to/from Seattle.
  3. To predict airline passenger traffic between each of those city pairs in the future, given some Census projections of populations in the future.
  4. To determine whether the airline route system to/from Seattle is a minimally connected network.
24. What is yet another use for the model that we specified for airline passenger traffic to/from Seattle?
  1. By comparing the k values for different cities, we can tell which city is most like Seattle.
  2. By solving for dij, we estimate the distance at which the fixed costs of air travel equal the variable costs.
  3. The model can estimate the overall accessibility of Seattle.
  4. The value of a indicates the expected total demand for airline flights to/from Seattle.
  5. We could estimate the amount of demand for a flight between Seattle and a specific city that doesn't currently have direct flights to/from Seattle.
25. The Bilson region has vast amounts of unusually rich, easily mined coal deposits, but is mountainous and not very populated (compared to population densities elsewhere). If there is no spatial interaction between Bilson and the rest of the world, what is the price of coal likely to be in Bilson, relative to other places in the world?
  1. We can't tell, from this information.
  2. Low
  3. High
  4. Equivalent
26. Imagine that spatial interaction between Bilson and the rest of the world begins next year. What is likely to happen to the price of coal in Bilson?
  1. It will stay the same.
  2. It will rise.
  3. It will fall.
27. Imagine that spatial interaction between Bilson and the rest of the world begins next year. What is likely to happen to the price of coal in the rest of the world?
  1. It will stay the same.
  2. It will rise.
  3. It will fall.
28. With spatial interaction, will the price of coal ever be the same in Bilson as in the rest of the world?
  1. Yes, if the costs of transporting coal fall to zero.
  2. Yes, if substantial manufacturing and electric-power generation come to Bilson.
  3. Yes, because spatial interaction eliminates all differences in prices of transportable goods.
  4. No, if the coal is shipped CIF.
  5. No, because there will always be more coal in Bilson than (on average) in the rest of the world.
29. Which of the following has not been a rationale for government regulation of privately-owned and -operated transportation, communications, and utilities?
  1. insure provision of a minimal level of service to small, potentially unprofitable places, by mandating service in return for higher prices charged on routes facing more demand
  2. increasing the spatial interaction among large places
  3. high fixed costs and low marginal costs (up to the capacity constraint) leads to a natural monopoly (a firm will only undertake the fixed costs if it has a monopoly in the provision of the service — think of water, local telephone, local natural-gas, cable-TV service); the pricing policies of a monopolist need government review
  4. difficulty of service purchasers to determine safety a priori, depressing demand and/or reducing safety
30. How should continued improvements in transportation and communications affect the world’s economic geography?
  1. increase international price differentials for natural and human resources
  2. increase the similarity of economic activity and structures across all places
  3. increase the specialization and interaction of all places
  4. reduce the amount of competition between producers of the same product
For questions 31 - 33, imagine a medium-sized metropolitan area with a thriving downtown retail core (hard to find, in practice) and one major suburban shopping center. Imagine that each has a primary trade area: an area within which residents are more likely to shop in one place than the other. Given our "breaking point" model,

EQUATION 2:   BC = dAC  /  (1 + sq.rt. (PA / PC))

31. What should happen to the boundary of the trade areas between the two retail centers, as the cost of transportation increases?

  1. It should move away from downtown
  2. It should move toward downtown.
  3. It should remain the same.
32. What should happen to the boundary of the trade areas between the two retail centers, as the population of the metropolitan area increases?
  1. It should move away from downtown
  2. It should move toward downtown.
  3. It should remain the same.
33. What should happen to the boundary of the trade areas between the two retail centers, as the size of the suburban shopping mall is increased?
  1. It should remain the same.
  2. It should move toward downtown.
  3. It should move away from downtown.


In the second exercise, you estimated the amount of retail sales you’d get in a supermarket at a particular location j, by allowing the computer to compute the sales that the store should get from customers in each of several zones i. You told the computer the total household income in each zone, and the proportion of total income spent on groceries. The computer computed the distance from each i to j, and the consequent level of sales (S) expected from all the zones in the market area of the supermarket, as

Sj = k S ( Ci / dija) EQUATION 3

where Ci = (household income in i) (proportion of income spent on groceries).
 

34. If you were to relate this model (EQUATION 3) to the basic spatial interaction model (EQUATION 1), what letter relates most closely to Pi?

  1. a
  2. Ci
  3. dij
  4. k
  5. Sj
35. If you were to relate this model (EQUATION 3) to the basic spatial interaction model (EQUATION 1), what letter relates most closely to Pj?
  1. Sj
  2. k
  3. Ci
  4. dij
  5. a
36. If the population of the city increases evenly across the city, what should happen to the sales you expect in your store? a) should decrease

b) should increase

c) should not change

37. You had to make an assumption about the number of census tracts in your market area. As you increase the number of tracts, what generally happens to the proportion of the market area you expect to come to your store?
  1. It decreases.
  2. It increases.
  3. It should not change.
38. How could you interpret k in Equation 3 and in the class exercise?
  1. your share of the market that could potentially come to your store
  2. the total size of the market area, in dollars spent on groceries
  3. the proportion of income that households spend on groceries
  4. the maximum number of people who could shop at your store
  5. the friction of distance
39. How could you increase k in Equation 3 and in the class exercise?
  1. reduce traffic congestion in the city
  2. locate your store closer to the market center
  3. increase traffic congestion in the city
  4. increase the attractiveness or uniqueness of your store


40. As the cost (and other barriers, such as legal barriers) of transportation decreases between two places, which of the following is not sure to follow?

  1. The value of a resource that is scarce in place A and plentiful in place B will decline in the place A.
  2. increased productivity in the combined economies of the two places
  3. increased population in each place
  4. increased interaction between the places
  5. increased economic specialization of each place



copyright James W. Harrington, Jr.