BUSI 620 Week 5 DB Forum 5 Example

Reviewed by Thomas Kerrigan, MBA, CPA · Liberty University · Updated

The BUSI 620 Week 5 sample below is a full Discussion Board Forum 5 thread and reply on chapter 10 of Baye and Prince, game theory inside oligopoly. The thread sets up a one-shot pricing game between two composite grocery chains as a prisoner's dilemma, shows why both discount in the Nash equilibrium, and explains how repetition can sustain higher prices through trigger strategies. It then turns to the evidence: an econometric study of the Joint Executive Committee, a railroad cartel of the 1880s, found that observed prices switched between collusive and noncooperative periods, the price wars the theory predicts when cooperation breaks down. The reply engages a classmate's thread on whether an incumbent can deter entry by threatening a price war. Liberty University BUSI 620 counts the forum at 12 points toward the MBA course grade.

CourseBUSI 620 Global Economic Environment (BUSI620)
Module/Week5
AssignmentDB Forum 5
Paper typeDiscussion thread and 1 reply
Lengthabout 497 words (thread and replies). Course guide: a thread of at least 300 words answering the forum questions with at least 1 citation in current APA format, and a reply of at least 150 words to 1 classmate's thread
FormatAPA 7 citations and reference list
Points12
SchoolLiberty University Online
ProgramMBA
Where it sitsModule/Week 5 in Liberty's published BUSI 620 course guide; current sections can differ
UpdatedOctober 2026

Free sample paper for BUSI 620 Week 5

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Discussion Board Forum 5: Game Theory: Inside Oligopoly

BUSI 620 Global Economic Environment, Discussion Board Forum 5 (thread and 1 reply)

Thread by [Student Name]

The forum questions, the grocery example and the classmate's thread are composites standing in for the course's own; the research cited is real, and the requirements follow Liberty's public course guide for BUSI 620.

Thread

Why this part earns its pointsThe thread solves a small game with numbers first, so the later discussion of repeated play has a concrete starting point.
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Chapter 10 of Baye and Prince (2017) treats pricing rivalry as a game. Consider two composite grocery chains in one metro area deciding each week whether to hold prices or run deep discounts. Profits, in thousands of dollars per week, are shown with Chain A's payoff first.

B holdsB discounts
A holds500, 500200, 650
A discounts650, 200300, 300

Whatever B does, A earns more by discounting (650 instead of 500, or 300 instead of 200), so discounting is a dominant strategy for both. The Nash equilibrium is both discounting, at 300 each, even though both holding would give each 500. This is the prisoner's dilemma.

The textbook's key result is that repetition can change this. If the game repeats indefinitely and the chains value future profits enough, each can adopt a trigger strategy: hold prices as long as the rival does, and discount forever after the rival cheats. Cheating gains 150 this week but loses 200 every week afterward, so cooperation pays when the future matters. The textbook expresses the condition through the interest rate: the lower the rate at which a firm discounts future profits, the more a stream of 200 a week in lost profit outweighs a one-time gain of 150, and the easier it is to hold prices.

Such cooperation is fragile, and history shows it. Porter (1983) studied the Joint Executive Committee, a railroad cartel that set grain shipping rates from Chicago to the East Coast in the 1880s. Using weekly data, he rejected the idea that price movements came only from changes in demand and cost and found evidence of switches between collusive and noncooperative periods. The price wars were not a failure of the theory; they were the punishment phase the theory predicts.

For managers, the lesson is about stability, not collusion, which is illegal. Markets with few firms, transparent prices and frequent interaction tend toward stable prices, while demand shocks, hidden discounts and new entrants make price wars more likely.

Reply to Jordan

Why this part earns its pointsThe reply uses backward induction on the classmate's own example to test whether the threat is credible.
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Jordan, your thread argued that a regional airline can keep a low-cost carrier off its hub routes by announcing it will match any fare the entrant offers. Chapter 10 suggests testing that threat with backward induction (Baye & Prince, 2017). Suppose the entrant comes in anyway. At that point, the incumbent compares matching fares, a price war that costs it heavily on routes where it carries most of the passengers, with accommodating, sharing the route at somewhat lower fares. If accommodating is more profitable once entry has happened, the threat is not credible, and a forward-looking entrant will ignore it.

Threats become credible when the incumbent has already committed, for example by adding capacity that makes matching cheap. Another route to credibility is reputation. An incumbent that faces possible entrants on many routes may fight one entry at a loss to discourage the others, which turns a single game into a repeated one. That logic is weaker for a regional carrier with only a few hubs. Has your airline made any commitment like that, or is the threat only an announcement?

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References

Baye, M. R., & Prince, J. T. (2017). Managerial economics and business strategy (9th ed.). McGraw-Hill Education.

Porter, R. H. (1983). A study of cartel stability: The Joint Executive Committee, 1880-1886. The Bell Journal of Economics, 14(2), 301-314. https://doi.org/10.2307/3003634

What the BUSI 620 Week 5 instructions ask

Chapter 10 of Baye and Prince, game theory inside oligopoly, is the only reading for Module/Week 5, with two presentations, Quiz 5, Homework 5 and Test 2 on chapters 5 to 8. Discussion Board Forum 5 asks students to answer that chapter's questions in the usual BUSI 620 format, a cited thread of at least 300 words in current APA style and a classmate reply that passes 150 words; the pair is scored out of 12. Chapter 10 covers simultaneous-move and sequential-move games, dominant strategies, Nash equilibrium, one-shot and infinitely repeated games, trigger strategies and entry deterrence, so forum questions usually ask students to model a business rivalry as a game and predict its outcome.

How this BUSI 620 Week 5 example is built

A payoff matrix gives the thread its spine. Two grocery chains choose between holding prices and discounting, and the thread finds each chain's dominant strategy and the resulting Nash equilibrium, which leaves both worse off. It then explains the textbook's result that in an infinitely repeated game a trigger strategy can sustain the higher-price outcome if future profits matter enough, and lists what makes such cooperation fragile. Porter's study of the railroad cartel provides historical evidence that cooperation and price wars alternated. The reply answers a classmate on entry deterrence by asking whether a threatened price war is credible, using the chapter's backward induction.

BUSI 620 Week 5 grading rubric: where the points go

Forum 5 rewards correct game-theoretic reasoning: identifying players, strategies and payoffs, finding dominant strategies and the Nash equilibrium, and explaining why repetition and trigger strategies can change the outcome. A payoff matrix or game tree, correctly read, is the strongest evidence of understanding. Graders also watch for accurate use of credibility, backward induction and subgame perfection when sequential games come up. The thread must exceed 300 words with an APA citation and the reply must exceed 150 words. A real case or study that illustrates the theory adds depth; organization, grammar and APA formatting account for what remains.

BUSI 620 Week 5 help: mistakes that cost points

The usual error in this forum is calling the Nash equilibrium the "best" outcome; in a prisoner's dilemma it is the outcome neither player can improve on alone, and both would prefer the cooperative cell. Another is saying collusion is stable in a repeated game without stating the condition: the future must be valued enough, which depends on the interest rate and the chance the game continues. Build a small payoff matrix with numbers and solve it step by step. Avoid suggesting that firms should collude; the textbook notes such agreements are illegal in the United States, and the forum asks for analysis. In the reply, apply backward induction to the classmate's example. Label the payoff matrix so a reader knows whose payoff is listed first.

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BUSI 620 Week 5 questions, answered

What is BUSI 620 Discussion Board Forum 5?

The 12-point forum in Module/Week 5 on chapter 10 of Baye and Prince, game theory inside oligopoly, with a cited thread longer than 300 words and a classmate reply longer than 150 words.

Where can I find a free BUSI 620 Week 5 sample paper?

The complete BUSI 620 Week 5 forum appears on this page: a thread modeling a grocery price war as a repeated prisoner's dilemma with evidence from a railroad cartel, and a reply on entry deterrence.

What is a Nash equilibrium?

An outcome where each player is already making its best reply, so none gains by switching unilaterally, given what the other players are doing; it need not be the outcome that is best for the players together.

How can repeated games sustain cooperation?

If a game is repeated indefinitely and players value future profits enough, a trigger strategy that punishes cheating with a price war can make holding prices more profitable than undercutting.

What else is due in BUSI 620 Module/Week 5?

Quiz 5, Homework 5 and Test 2, which covers chapters 5 through 8, are due in the same week as the forum.

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