Machine humour: An implemented model of puns by Kim Binsted
By Kim Binsted
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Extra info for Machine humour: An implemented model of puns
Example text
3) also for n > 4: (RFG): FGn ∼ = FGn−1 |> Cn . 3 Recursion (RFG) generates all full groups for n > 2. The structure of FGn derives from that of FGn−1 , because defining r-congruence δ, specified by any stabilizer FGn−1 of FGn , is extended by subgroup Cn as rightcomposing elements, functioning as last (rightmost) n-counter code-component, Cn ∼ = Z(+) mod n. Recall an even [odd] permutation is obtained from e by swapping an even [odd] number of state pairs. Their composition is like addition mod 2, thus Z2 (+) with odd = 1, even = 0 which is isomorphic to a 2-cycle C2 .
It appears that input set A and state set Q of machine M(Q, A) are both ‘embedded’ into its closure (semigroup) S, symbolically written S = A∗ /Q. This provides a way of ordering or comparing machines by their closure, which is the main aspect relating associative (semigroup) algebra to the structure of sequential machines. 0 Two machines M1 (Q1 , A1 ) and M2 (Q2 , A2 ) are equivalent iff they have isomorphic closures: S1 ∼ = S2 . Recall this means there is a mapping α of S1 one-to-one onto S2 which preserves structure: α(xy) = α(x)α(y).
7 with k = 2 and no chain has 22 = 4 groups. product FGn = FGn−1 Cn = Cn FGn−1 . But this construction holds in general, yielding coupled product recursion (Eq. 3) also for n > 4: (RFG): FGn ∼ = FGn−1 |> Cn . 3 Recursion (RFG) generates all full groups for n > 2. The structure of FGn derives from that of FGn−1 , because defining r-congruence δ, specified by any stabilizer FGn−1 of FGn , is extended by subgroup Cn as rightcomposing elements, functioning as last (rightmost) n-counter code-component, Cn ∼ = Z(+) mod n.