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To aid our analysis, we have set a level, in cell J20, that indicates a range of equivalent input compression levels to be highlighted. In this example we have chosen 5 dB so any level within 5 dB of the minimum (row 33) will be displayed as bold. For mean gain (cells I25 I31), this results in three highlighted values that are within 5 dB of the minimum (cells I33 K33). With min or max gain, no other modules are this close to the minimum, showing that the modules are better matched for compression effects at mean gain. We might see a relatively xed relationship between IP3 and Pout, 1 dB levels for the various modules that make up the cascade (see Section 4.4). This is probably due to the dependence of both parameters on the same distortion. (For example, we might expect a very overdriven ampli er to produce something like a square wave. It has many odd harmonics, whose amplitudes are proportional to the amplitude of the square wave and thus, to the limiting level.) 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Costbased pricing for multicast services is strongly tied up with game-theoretic notions of bargaining and arbitration Since transmission cost is partly common, how should it be shared amongst the members of a multicast group Should a customer who obtains greater value from a service pay a greater fraction of the common cost Clearly so, since customers who obtain less value will leave if they obtain negative net bene t when they are asked to pay equal share of the cost What pricing mechanisms will make users reveal their true utilities A multicast service may be offered in an uncertain and dynamically changing environment The number and identity of the receivers may not be known in advance, but uctuate during the multicast session. j card: i I Ci N denotes the size of every dynamic subclass Zi and is also j often denoted by |Zi |. 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