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Subalgebras of FA presentable algebras

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Figure

Figure 1. Schematic diagram of the algebratape; the operationproof of Theorem 3.3 .element ofTuring machine X from theThe unary operation α maps eachconfiguration of G⊤ to the corresponding configuration of G⊥;the operation β maps ‘down’ within the semilattice; the oper-ation γ maps from ‘q□’ configurations of G⊥ to the maximum Mi, where i is the number of symbols a on the δ mimics the computation step of the T; and the operation ζ iterates through G⊤in length-plus-lexicographic order.
Figure 2. Example of an automaton recognizing Λ(wherea uniquely determined loop. From this path and loop paths la-belled by (Ri, ϕ) ri is 2
Figure 3. Here, the indicesrThe solid lines indicate howof some operation to the elements h and h′ are such that L[h, h +]τh′−h ⊆ L[h′, h′ + r]
Figure 4. The dotted lines indicate how p′i is obtained byan application of the same operation to the elements x, y,zτh′−h, and p′j = pjτh′−h.

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