A Play of Knaves (Joliffe the Player, Book 3) by Margaret Frazer

By Margaret Frazer

Within the spring of 1435, Joliffe and his fellow avid gamers are despatched to the village of Ashewell not just to degree performs, yet to discover a few darkish secrets and techniques concerning the town's 3 prosperous households: the Ashewells, the Medcotes, and the Gosyns. A competition has been brewing one of the households, entangling the complete city in an internet of seduction, deception, and blackmail.

Matters transcend the verge of collapse while anyone turns to homicide to settle their grievances. And if one homicide is sweet, why now not one other? If the entire global is a degree, then it's as much as Joliffe to deliver the curtain down in this tragedy—before one other guy takes his ultimate curtain call...

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Extra info for A Play of Knaves (Joliffe the Player, Book 3)

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3) is OHIK. 4). 4). ::IIIo. 4 The introduction SOURCE 0/ a control device A. Breton and R. Wintrobe, in Journal 1975, p. 200. 0/ Political Economy, February than the marginal benefit from its use, then the outcome is consistent with Niskanen's model and the bureau captures the consumersurplus. The potential effectiveness of control devices depends on the source of inefficiency within the bureau. To eliminate the oversupply of output the sponsor needs to acquire information about the bureau's actual cost curve.

If the sponsor's 'demand' schedule is so far to the right, or inelastic, that the benefit of the bureau's output to the sponsor falls below zero before F = E the bureaucrat then operates at output Qs, where the sponsor is satiated and the constraint that total budget equals or is greater than total costs does not apply. 3 o*=a-c d+b a os= 2b The equilibrium output of a bureaucracy B' denotes the marginal benefit of the policy to the sponsor C' denotes the marginal cost of the policy to the sponsor F=E oeqQ* = obfQ* SOURCE D.

For the higher demand condition, B's, the constraint B ;:?! C does not apply and the output of the bureau will only be constrained by demand. Thus output will be where the marginal value of the bureau's output (as perceived by the government, not the public) is zero, Qs = a/2b. e. the area of the triangle formed by the B' s curve and the two axes is larger than the area of the polygon oeiQs). At this upper equilibrium level of output, Qs, there is 'fat' in the bureau, it will have no incentive to be efficient and will attempt to expand its expenditure in order to exhaust its approved budget.

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