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Term Part and Distributivity. Rearranging: < 0 k : J : r 0 e T i ) = < k:K:To) < fc:fl:ri) . Distributivity: suppose / is a function with the properties that

Considering solutions to the Schrodinger equation for the central well region, then as in the infinite well case, the general solution will be a sum of sine and cosine terms.

/.U - 1 and, for all x and y,

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As the potential is symmetric, then the eigenstates will also have a definite symmetry, i.e. they will be either symmetric or antisymmetric. With the origin placed at the centre of the well, the symmetric (even parity) eigenstates will then be in cosine terms, while the antisymmetric (odd parity) states will be as sine waves. For states confined to the well, the energy E must be less than the barrier height V, thus rearranging the Schrodinger equation for the right hand barrier:

where Zijp is the activation value of input unit Zi, and vji is the weight between input Zi and hidden unit yj. An alternative to the above formulation of the net input signal for PUs is to include a "distortion" factor within the product, such as

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f.(x y) Then f.( k:R:T) = (0k : R : f.T} . (If e does not have a unit, the rule is still valid, provided that the range R is not false.) = f.x f.y .

Therefore, a function / is sought which when differentiated twice gives +/. The exponential function fits this description, therefore consider a sum of growing exp (+KZ) and decaying exp ( K Z ) exponentials. In the right-hand barrier, z is positive, and hence as z increases the growing exponential will increase too and without limit. The probability interpretation of the wave function requires that:

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The Hoare triple { P } S { Q } is either true or false. Its meaning is, if execution of the statement 5 begins in a state satisfying precondition P, termination is guaranteed in a state satisfying Q. (If P and Q involve ghost variables, then these are universally quantified.) Square brackets in the statement of the rules mean that the property is true for all instances of the program and ghost variables. Assignment Axiom. Simplified form: {Q[x:=e]}x := e{Q.} . Complete form: { l e' is well defined A Q[x := e] } x := e { Q } . Sequential Composition. { P } 5 1 ; 5 2 { Q } <= { P } S 1 { R } A {/ } 52 { Q } . Skip Rule. { P } s k i p { Q } = [P=>Q] . { P } { Q } = [P=>Q] .

which further demands that:

where zI+1,P = 1 for all patterns; vj,+1 represents the distortion factor. The purpose of the distortion factor is to dynamically shape the activation function during training to more closely fit the shape of the true function represented by the training data. If zi,p < 0, then zi,p can be written as the complex number zi,p = i 2 |Z i,p | (i = which, substituted in (3.3), yields 1)

I P }

These boundary conditions for states confined in wells will be used again and again and will be referred to as the standard boundary conditions. Using this result, the growing exponential components must be rejected and the solutions are for the even parity states, which would follow as:

is equivalent to the conjunction of three propositions: [P=>blvb2] , { P A f o l } SI { Q }

Note for later that these wave functions are real, and that the eigenfunctions of this confined system carry no current and hence are referred to as stationary states. Using these trial forms of the wave function in their corresponding Schrodinger equations, gives the, as yet unknown constants:

Let c = 0 + v = a + 6 be a complex number representing i. Then, Inc - In rei = Inr + i6 + where r = Aa2 + b2 1. Considering only the main argument, arg(c), k; = 0 which implies that 2ki 0. Furthermore, 9 = | for i = (0,1). Therefore, id = z|, which simplifies equation (3.9)tolnc=^ljr, and consequently, Inz 2 = z7r Substitution of (3.7) in (3.5) gives (3.7) 2nki (3.6)

{PAb2 } S2 { Q } .

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