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the nineteenth century and Binet at the beginning of the twentieth century have had a profound impact on thinking about intelligence, an impact that has carried down to the present day. Many present con icts of views regarding the nature of intelligence can be traced to a dialectical con ict between Galton and Binet. Intelligence Is Simple: Galton s Theory of Psychophysical Processes Intelligence as Energy and Sensitivity The publication of Darwin s Origin of Species (1859) had a profound impact on many lines of scienti c endeavor. One was the investigation of human intelligence. The book suggested that the capabilities of humans were in some sense continuous with those of lower animals and hence could be understood through scienti c investigation. Galton (1883) followed up on these notions to propose a theory of the human faculty and its development. Because he also proposed techniques for measuring the human faculty, his theory could be applied directly to human behavior. Galton proposed two general qualities that he believed distinguish the more from the less intellectually able. His epistemological rooting, therefore, was in the individualdifferences approach. The rst quality was energy, or the capacity for labor. Galton believed that intellectually gifted individuals in a variety of elds are characterized by remarkable levels of energy. The second general quality was sensitivity. He observed that the only information that can reach us concerning external events passes through the senses and that the more perceptive the senses are of differences in luminescence, pitch, odor, or whatever, the larger would be the range of information on which intelligence could act. Galton s manner of expression was direct:

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We refer to finite induced subgraphs of the infinite triangular lattice as hexagon graphs (see Figure 41) A unit disk graph is the intersection graph of disks of equal diameter in the plane They can also be described in terms of distance or proximity models, which consist of a value d 0 and an embedding of nodes in the plane such that (u, v) is an edge if and only if the Euclidean distance between u and v in the specified embedding is at most d For each fixed pair or real values r, s > 0 a graph G can be drawn in R d in an (r, s)civilized manner if its nodes can be mapped to points in R d so that the length of each edge is at most r and the distance between any two points is at least s.

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one can consider carrying out pressure measurements in order to de ne whether someone is there. Another possibility would be to use accelerometers in order to measure the acceleration of a mobile terminal. Then, by integrating this acceleration twice, it is possible to calculate the displacement. Note that this approach is typical of that used by inertial systems (in a considerably more sophisticated way). Of course, a large range of physical measurements can be used for localization: capacity, light intensity, re ection, presence, and so on.

Step 2. Compute A and b using s0 and equations (9.6b) and (9.6c). Step 3. Compute s00 argmin kAx bk2 using a least-square solver. Step 4. If E(s0 ) E(s00 ) , e, then s00 is the solution, otherwise set s0 s00 and return to Step 2.

An independent (or, stable) set in G is a set V V such that for any u, v V , (u, v) E Note that a proper multicoloring of G is essentially a covering of G with stable sets; each stable set of nodes corresponds to a color and a node v appears in exactly w(v) such sets The weighted chromatic number of a weighted graph (G, w), denoted (G, w), is the smallest number m such that there exists a multicoloring of G of span m, ie, (G, w) is the optimal number of colors required to properly multicolor G Let the weight of a maximal clique in (G, w) be defined as the sum of the weights of the nodes belonging to the clique; note that when G is a hexagon graph, the only maximal cliques are isolated nodes, edges, or triangles.

problem that results in work, relationship, and financial strains. These stressors may result in further drinking, thus worsening both the alcohol problem and life stressors. Someone with a genetic predisposition toward attention deficit hyperactivity disorder (ADHD) is likely to be impulsive. This impulsivity might result in making poor decisions concerning potential marital partners leading to divorce and other relationship problems. Stressful relationships and divorce may then exacerbate their attention problems. The reciprocal-gene-environment perspective suggests that there is a close relationship between biological or genetic vulnerability and life events such that each continuously influences the other. Some research suggests that the reciprocal gene-environment perspective may also help to explain depression (McGuffin, Katz, & Bebbington, 1988) and even divorce (McGue & Lykken, 1992).

The weighted clique number, denoted (G, w) is the maximum weight of any maximal clique in the graph The weighted chromatic number and clique number of a call graph are defined in an analogous fashion For integers k 1, we define the k-locality of a node v to be the induced subgraph consisting of those nodes in G whose graph distance from v is less than or equal to k Given G = (V, E), the graph Gr = (V, E ) is defined by E = E E2 Er 1 Thus any pair of nodes at distance i < r in G is connected by an edge in Gr The problem of channel assignment in a weighted graph (G,w) with reuse distance r is thus the same as multicoloring the graph Gr.

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