Define deterministic Turing machine (DTM):
- a quintuple (Q, Σ, Γ, δ, s), where
- the set of states Q is finite, not having halt state h,
- the input alphabet Σ is a finite set of symbols not having the blank symbol Δ,
- the tape alphabet G is a finite set of symbols having Σ, but not including the blank symbol Δ,
- the initial state s is in Q, and
- the transition function d is the partial function from Q * (∪Γ{Δ}) → Q∪{h} * (∪Γ{Δ}) * {L, R, S}.
Example of a DTM Definition
Definition
Definition
Yield in zero step or more: Example
s,Δ001000)
(p1,@0001000)
(p2,@Δ001000)
(p2,@Δ001000Δ)
(p3,@Δ001000)
(p4,@Δ00100Δ)
(p4,@ Δ00100Δ)
(p1,@Δ00100Δ)
(p2,@ΔΔ0100Δ)
(p4,@ΔΔ010)
(p4,@ΔΔ010)
(p1,@ΔΔ010)
(p2,@ΔΔΔ10)
(p2,@ΔΔΔ10)
(p2,@ΔΔΔΔ10Δ)
(p3,@ΔΔΔ10)
(p4,@ΔΔΔ1)
(p4,@ΔΔΔ1)
(p1,@ΔΔΔ1)
(q1,@ΔΔΔ Δ)
(q1,@)
(q2,ΔΔ)
(h ,Δ1)
(p2,@ΔΔ0100 Δ)
(p3,@ΔΔ0100)
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