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The third rule is very powerful because, in combination with the nesting rule, it allows us to rearrange the order in which the values in a summation are added together. Formally, however, the rule is very simple. It simply states that the order in which the dummies are listed in a summation is irrelevant. [Rearranging] (Lj,k:R:T) = (LkJ:R:T) . (11.7)

tion, shows the power of combining such techniques together. Note that as a constant diffusion coefficient was employed, then all of the curves are universal in Dot.

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At this point we can conclude the discussion on single neurons. While this is not a complete treatment of all aspects of single ANs, it introduced those concepts required for the rest of the chapters. In the next chapter we explain learning rules for networks of neurons, expanding on the different types of learning rules available.

Here is an example of how the nesting and rearranging rules are combined. The parenthesization corresponds to the nesting of the summations. (1x1 + 1x2 + 1x3) + (2x2 + 2x3) + 3x3 { definition of 2 } (Li : l ^ i < 3 : (Lj : i^ j^3 : i x j ) ) { (un)nesting: l^i^3 /\ i^j^3 = 1 ^ i ^ j ^ 3 } { rearranging } i: l < i ^ j X 3 : { nesting: definition of L }

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4.10 EXTENSION TO HIGHER DIMENSIONS The one-dimensional diffusion equation can be generalised to higher dimensions [81], i.e. This can again be expanded in terms of finite differences to give an iterative equation in analogy with equation (4.9). This time, however, the concentration at a point for a time interval St into the future, is dependent on the diffusion coefficient D and the concentration x, which may both be functions of all of the spatial coordinates. Therefore, an iteration needs to be performed for each spatial dimension. Following this, an important check must be made that the resulting new concentration is independent of the order in which the iterations were performed.

(lx2 + 2x2) + ( l x 3 + 2x3 + 3x3) . Note that repeated use of nesting and rearranging allows the rearrangement of the order of the values to be summed. The rules depend crucially on the associativity and symmetry of addition.

Table 10.1 [229,230].

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1. Explain why the threshold 9 is necessary. What is the effect of 0, and what will the consequences be of not having a threshold 2. Explain what the effects of weight changes are on the separating hyperplane. 3. Which of the following Boolean functions can be realized with a single neuron which implements a SU Justify your answer.

Range Part. We now come to the laws governing manipulation of the range part. There are four rules. The first two rules govern the case that the range defines the empty set, and the case that the range defines a set with exactly one element. [Empty Range] (Lk: false :T) = 0 . (11.8) [One-Point] ( L k : k = e : T ) = T[k:=e] . (11.9) The general side condition on use of rules prohibits the use of the one-point rule when e is an expression containing free occurrences of 'fe', the reason being that this would result in their release when using the rule from left to right and in their capture when using the rule from right to left. The third rule allows a summation to be split into separate summations: [Splitting] (Lk:P:T) + {Sfc:Q:T) = (Lk : P v Q : T) + (Lk : P A Q : T) . (11.10)

71 72 73 Aso(eV) Cn (Mbar) Ci2(Mbar) ai att (A) av (eV) 6(eV) VBO(eV)

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