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DTSTART:19960101T000000 END:STANDARD BEGIN:STANDARD TZNAME:GMT TZOFFSETFROM:+0100 TZOFFSETTO:+0000 DTSTART:19961027T020000 RRULE:FREQ=YEARLY;BYMONTH=10;BYDAY=-1SU END:STANDARD END:VTIMEZONE BEGIN:VEVENT DTSTAMP:20260504T192723Z DTSTART;VALUE=DATE-TIME:20230504T160000 DTEND;VALUE=DATE-TIME:20230504T173000 SUMMARY:CRETA Seminar - Dirk Bergemann (Yale) TZID:Europe/London UID:20230504-8a1785d883adf4250183c1438bfb392f@warwick.ac.uk CREATED:20230428T075242Z DESCRIPTION:Title: Cost Based Nonlinear Pricing with Tibor Heumann\, Pont ificia Universidad Católica de Chile\, tibor.heumann@uc.cl. Stephen Morr is\, Massachusetts Institute of Technology\, semorris@mit.edu Abstract: How should a monopolist offer quantity or quality differentiated product s if they have no information about the distribution of demand and must price based on cost conditions alone? Specifically\, we consider a monop olist who cares about the "profit guarantee" of a pricing rule\, that is \, the minimum ratio value of expected profits to expected surplus for a ny distribution of demand. We show that the profit guarantee is maximize d by setting the price markup over marginal cost equal to (describe) fun ction of elasticity. We provide profit guarantees (and associated mechan isms) that the seller can achieve across all possible distributions of w illingness to pay of the buyers. With a constant elasticity cost functio n\, constant markup pricing provides the optimal revenue guarantee acros s all possible distributions of willingness to pay and the lower bound i s attained under a Pareto distribution. We characterize how profits and consumer surplus vary with the distribution of values and show that Pare to distributions are extremal. We also provide a revenue guarantee for g eneral cost functions. We establish equivalent results for optimal procu rement policies that support maximal surplus guarantees for the buyer gi ven all possible cost distributions of the sellers. LOCATION:S2.79 CATEGORIES:CRETA Seminar LAST-MODIFIED:20230428T075242Z ORGANIZER;CN=Gill Gudger: END:VEVENT END:VCALENDAR