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The objective is to assess the incentive to acquire information on consumer characteristics. We consider a monopoly. The firm incurs no production cost. There are M consumers with unit demand. Consumers' valuation for that good, denoted v, is uniformly distributed on the interval [0, 1] . A consumer with a valuation v buys the good if and only if the price for the good p is lower than v (p ≤ v). The firm a priori does not observe the valuation v. Nevertheless the monopoly has the possibility to acquire information, which will lead to a partition of the consumers into N subintervals of equal length. For instance if N = 2, the monopoly knows whether a consumer has a valuation in the interval [0,1/2] or [1/2,/1] and can set two different prices for each sub-group.
1. Determine the optimal price for each sub-group.
2. Deduce the profit of the monopoly. Is there a benefit to invest in information acquisition for the monopoly?
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PVA ∞ = A(1 + k) -1 + A(1 + k) -2 +..... + A(1 + k ) ∞ + 1 + A (1 + k) ∞ Multiplying both the sides of Eq (a7) by (1+k) provides: PVA ∞ = (1 +k) = A(1 +k) +A (1 +k)
statement of the problem
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