Read only right moving Turing Machines

A particular type of Turing Machine. The definition based on a single infinite tape defined to be a 7-tuple

$M=\; langle\; Q,\; Gamma,\; b,\; Sigma,\; delta,\; q\_0,\; F\; angle$ where
* $Q$ is a finite set of "states"
* $Gamma$ is a finite set of the "tape alphabet/symbols"
* $b\; in\; Gamma$ is the "blank symbol" (the only symbol allowed to occur on the tape infinitely often at any step during the computation)
* $Sigma$, a subset of $Gamma$ not including b is the set of "input symbols"
* $delta:\; Q\; imes\; Gamma\; ightarrow\; Q\; imes\; Gamma\; imes\; \{R\}$ is a function called the "transition function", R is a right movement (a right shift).
* $q\_0\; in\; Q$ is the "initial state"
* $F\; subseteq\; Q$ is the set of "final" or "accepting states"

In the case of these types of Turing Machines, the only movement is to the right.There must exist at least one element of the set $F$ (a HALT state) for the machine to accept a regular language (Not in including the empty language).

An example Read Only right moving Turing machine

:Q = { A, B, C, HALT }:Γ = { 0, 1 }:b = 0 = "blank":Σ = $varphi$, empty set:δ = see state-table below:q₀ = A = initial state:F = the one element set of final states {HALT}

State table for 3 state, 2 symbol read only machine:

ee also

* DFA
* NDFA
* Finite State Machine
* Read-only Turing machine
* Turing Machine
* Turing machine examples

References

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