What is Multiple Turing Machines in TOC ?
Multiple Turing Machines
A
Turing Machine with a two-way infinite tape is denoted by (Q,Σ, Γ, δ, qacc , q0 , qrej)
as in original model.
Q is a finite and
nonempty set of states.
Σ is an alphabet
called the input alphabet, which may not include the blank symbol.
Γ is an alphabet
called the tape alphabet, which must satisfy Σ ∪ { } ⊆ Γ.
δ is a transition
function having the form δ : Q\{ qacc , qrej }
× Γ → Q × Γ × {←, →}.
q0 ∈ Q is the initial
state.
qacc, qrej ∈ Q are the accept and reject states, which must satisfy qacc ≠ qrej.
A multiple Turing Machine
consists of a finite control with k tape heads and k-tapes, each tape is
infinite in both directions, on a single move, depending on the state of the
finite control and the symbol scanned by each of tape heads, the machine can be,
- change state
- print new symbol on each of the cells scanned by its tape head
- move each of its tape heads, independently, one cell to the left or right or keep it stationary.
- Initially, the input appears on the first tape and the other tapes are blank.
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