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Two inputs S and R are easily redesigned into a single input that triggers toggling, as in Figure 7-3 The gure shows a toggle circuit that uses only an input signal T, known as a toggle signal, to force the output Q from true to false or false to true, but only if the conditional control is true The given circuit is termed a controlled T ip- op When the conditional control signal is true, toggling occurs whenever T is brought true for a speci c brief amount of time In an actual neural circuit, all neural gates, including NOT gates, are properly supported with neurotransmitters, both excitatory and inhibitory These are not shown for clarity, so the gure does not provide a complete picture of how neurons work However, it indicates the logic involved.



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successive waves pass material leap-frogs across the seabed. When a young cuttle sh encounters a predator that it is unlikely to be able to out-swim it joins this material. Changing color and shape to blend with the seabed it waits for the next wave to pass. Then as the detritus is lifted into the water the animal swims with it taking the shape, color and manner of movement of the material around it. Then as the wave passes and the detritus settles the animal returns to the seabed readopting its initial disguise. In this way the cuttle sh leap-frogs to safety through a series of rapid and highly coordinated phenotypic changes.

@:;I2 = II-*I2,





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We do not need to maintain the logs for the backup taken last week since that backup was taken at a quiescent time a cold backup. We do need to maintain the logs for the backup taken this week since there are transactions running at the time of the backup a hot backup. After a power failure, we must undo T6 and T8 and write an abort record for each transaction to the log. After a disk failure, we must restore from this week s full backup image. Roll forward (redo) T3, T4, T5, T7, and T9. Write abort records to the log for T6 and T8. At 7:00 A.M. and without any failure, we can use two approaches to recover to 6:00 A.M. as a PIT recovery. Approach 1: Do not restore; undo T6, T7, and T8. Approach 2: Restore from this week s backup; redo T3, T4, T5, and T9. The rst approach is better since there are fewer transactions to recover. To recover from running transactions T1, T2, and T5, we restore to last week s cold backup; generate the redo scripts for T3, T4, T7, and T9; run the redo scripts; and rerun T6 and T8 if necessary.

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The toggle circuit may be analyzed as follows: Assume initially that the conditional control is true, that Q is latched to be true (so that Qu is false), and assume that T is false When the control T is pulsed to be true brie y, the.

Elements of Information Theory, Second Edition, By Thomas M. Cover and Joy A. Thomas Copyright 2006 John Wiley & Sons, Inc.

At the time of writing, most software developers use structured but informal techniques to transform specifications into concrete implementations. Probably the most common techniques in widespread use are based on the idea of topdown refinement. In t h s approach, an abstract system specification is refined into a number of smaller, less abstract subsystem specifications, which together satisfy the original specification. If these subsystems are still too abstract to be implemented directly, then they are also refined. The process recurses until the derived subsystems are simple enough to be directly implemented. Throughout, we are obliged to demonstrate that each step represents a true refinement of the more abstract specification that preceded it. T h s demonstration may take the form of a formal proof, if our specification is presented in, say, Z (Spivey, 1992) or VDM (Jones, 1990). More usually, justification is by informal argument. Objectoriented analysis and design techniques, which also tend to be structured but informal, are also increasingly playing a role in the development of systems (see, for example, Booch, 1994). For functional systems, which simply compute a function of some input and then terminate, the refinement process is well understood, and comparatively straightforward. Such systems can be specified in terms of preconditions and postconditions (e.g. using Hoare logic (Hoare, 1969)). Refinement calculi exist,

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