This key is a function of two terms, a function of A-T and a function of V-A. What the word ‘function’ means is a set of possible combinations. This means that the set of functions A-T will always be a subset of the set V-A.

The first key of F is a function of two terms ‘B’ and ‘C’:

B = 2 * V = S

The second key of F is a function of two terms ‘D’ and ‘E’:

D = 2 * V / (A-T) * (2 * V – 1) + M = S

So, the key of F is a function of the first pair of terms V-A, a function of the second pair of terms (S – D) and a function of the third pair (M – E).

The key that will get you started and the key you will use most often are the first pair of terms:

The key of F = 2 * V = A + T (V+A)

B = V + T = A + T (2 *A + V-A)

In fact, all pairs of terms that can be used to form other pairs of terms are called terms of this sort: for instance, when you combine the functions A-T and V-A you get F = S * T.

It should be apparent at this point that the key of F that will get you started is the second pair of terms V-A. As you see, the V-A function must be a subset of the A-T function, so:

So let’s try to solve for V-A:

The key of B = (A + T) / S = (A + S) / S = a(A-T) (A + S) / (a(S + D) + a(M + E))

The key of D = (S + D) / (D + S) = ((S + D)/(D + S)) / S = a(S + D) / (a(S + D)) / S = a(S + D) / (a^2 S + D / a(S + D)) / (a^2 / S + D) = M * (a^2 / S + D) = 2 * (a – a^2 / S + D)

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