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where v is a column vector and I is the compatibly dimensioned identity matrix. The condition number of an othogonal matrix is perfect (i.e., 1), making it well suited for robust operations in numerical linear algebra. The QR decomposition of a matrix M is effectively accomplished by a series of products by Householder transformation matrices, in the partitioned form ! r v 0 0 I

This section contains a study of the numbers of perfect matchings of square, pentagonal, and hexagonal chains, that is the graphs obtained by concatenating squares, pentagons, and hexagons, respectively A mapping between square (pentagonal) and hexagonal chains that preserves the number of perfect matchings is established The results in this section are by Tosic and Stojmenovic [58] (except for the proof of Theorem 1, which is original) By a polygonal chain Pk,s we mean a nite graph obtained by concatenating s k-gons in such a way that any two adjacent k-gons (cells) have exactly one edge in common, and each cell is adjacent to exactly two other cells, except the rst and last cells (end cells) that are adjacent to exactly one other cell each It is clear that different polygonal chains will result, according to the manner in which the cells are concatenated Figure 2.

12a shows a hexagonal chain P6,11 The LA-sequence of a hexagonal chain is de ned by Gutmann [29] as follows A hexagonal chain P6,s is represented by a word of length s over the alphabet {A, L} The ith letter is A (and the corresponding hexagons is called a kink) if and only if 1 < i < s and the ith hexagon has an edge that does not share a common vertex with any of its two neighbors Otherwise, the ith letter is L For instance, the hexagonal chain in Figure 212a is represented by the word LAALALLLALL, or, in abbreviated form, LA2 LAL3 AL2 The LA-sequence of a hexagonal chain can always be written in the form P6 x1 , x2 , , xn to represent Lx1 ALx2 A ALxn , where x1 1, xn 1, xi 0 for i = 2, 3, , n 1.

Note that the intersection of two given tuples need not exist. For example, the tuples t1 = (A {a1 }, B {b1 , b2 }) and t2 = (A {a2 }, B {b1 , b3 }) do not have an intersection, because t1 (A) t2 (A) = , but a tuple may not map an attribute to the empty set (cf. Definition 5.1.1 on page 140). Note also that the intersection s of two tuples t1 and t2 is at least as specific as both of them, that is, it is s t1 and s t2 . In addition, s is the least specific of all tuples s for which s t1 and s t2 , that is, s TU : (s t1 s t2 ) (s s t1 t2 ).

For instance, the LA-sequence of the hexagonal chain in Figure 212 may be written in the form P6 1, 0, 1, 3, 2 , which represents LAL0 ALAL3 AL2 It is well known that.

LOW TEMPERATURE (g)

A sample invocation of the generate adjuvant table() function is shown below:

level of chance. However, their lie detection skills fall short to the level required for using their assessments as reliable evidence in criminal courts. Some limitations of SVA and ideas how to improve speech content lie detection will be discussed. Throughout this chapter methodological problems in deception research will be addressed. These are important as they raise questions about the generalisability of the research ndings to legal settings. I will conclude with discussing some implications of the research ndings for lie detection in legal settings.

Node B #2

The purpose of the above listener is to store the European option prices at various stages of the pricing. The listened symbols can then be retrieved via an invocation of the retrieve symbols method on the listener.

2

called the P-code, which has a 10.23-MHz chipping rate and a one-week period. The mathematical model of the L1 waveform is s t q p 2PI d t c t cos ot y 2PQ d t p t sin ot y ; 3:1