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The ITRS predicts that the latency for carbon nanotube bundles will be given by [42] tbundle 0:7Rtr cbundle L CL where Rtr is the driver resistance, CL is the load capacitance, and L is the interconnection length. The diameters of the SWCNs can be less than 1 nm and a bundle of, for instance, 400 SWCNs can be as narrow as 20 nm. Assuming that the SWCNT resistance increases exponentially with length, Fig. 6.4.4 shows the latencies of SWCNT bundles and copper interconnections (implemented at 22-nm node) versus the interconnection length for electron mean free path, for L0 5 mm and L0 10 mm. This gure suggests that there is a length beyond which the latency of SWCNT bundles becomes larger than that of copper wires. This critical length is roughly 10 times the electron mean free path in SWCNTs. From Fig. 6.4.4, one can infer that compared to the 22-nm copper node, the bundles are about 30% faster for a mean free path of 5 mm while they can be nearly 80% faster if a mean free path of 10 mm is achieved. Assuming that the SWCNT resistance increases linearly with length, dependences of the latency on the interconnect length for a 22-nm node copper wire and bundles of SWCNTs with electron mean free paths of 0.1, 1, and 10 mm are shown in Fig. 6.4.5.



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supplier, or made in-house by Y Additionally, Y may still want to retain the option to make some sub-assemblies in house, or have the opportunity to buy-in sub-assemblies from other suppliers Obviously, although Y sells things at the product level rather than at sub-assembly level, Y must now create some way of separately identifying sub-assemblies as part of its manufacturing process (typically through its organisation of assembly drawings in its drawing of ce), but not necessarily on its nancial database Y has quite a problem: products do not map one-to-one onto subassemblies, at least onto the codes used by sub-assembly suppliers There are further complications: X will use a number of different components to construct its subassemblies, some of those it may in turn buy in from its suppliers.

Figure 7.3 (from Vreeswijk and Prakken, 2000, pp. 241,242) illustrates an abstract argument system. With respect to this example,

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(a) Consider just the uncensored observations. Using statistical software of your choice, plot a histogram of the data. (b) Construct a survivor or reliability function estimator for the entire data set using statistical software of your choice. (c) Construct an estimated hazard for these data using statistical software of your choice. (d) Using the results of part (b) and (4.14), construct a censored data histogram for these data.

X has to keep these components identi ed as distinct items, in terms of purchasing, but if the functionality is the same, then it does not need to distinguish completed sub-assemblies on the basis of the brand of components they contain But functionality is dif cult to de ne: X may have been supplying sub-assemblies to company Z, who ts them into roomy cases, where a slight dimensional difference in sub-assembly caused by different components is not an issue, but Y s cases may be smaller Thus there are cases where Y requires X to adopt a ner granularity of speci cation, than X had ever deemed necessary for its internal use Confusing That is what the example is trying to be, because it represents genuinely confusing data nomenclature issues that arise every day, whenever businesses decide to integrate their trading.

Then problem (6.12) means the following. We seek a matrix KOsatisfying KoH = I such that J ( K ) - J ( K O ) 0 for all K satisfying K H = I 2 There are several ways of determining KO.We choose to use the already known solution of the linear estimation problem (cf. Sec. 5.1) in order to guess what the solution KOfor (6.12) should be. Once this is done, we shall then provide an independent verification of the result. Thus recall, as mentioned in the introduction of this chapter, that for two zero-mean random variables {x.y } that are related as in (6.1), the linear least-mean-squares estimator of x given y is (cf. the second expression in (6.3)):

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