Sync bouncer counter: Difference between revisions
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A '''sync bouncer counter''' is an informal class of Turing machines. A typical Turing machine in this class has the following behavior: | |||
* It has both a bouncer and a counter on the tape, and the lowest digit of the counter is adjacent to the bouncer. | * It has both a bouncer and a counter on the tape, and the lowest digit of the counter is adjacent to the bouncer. | ||
* Increment: the counter is increased by one, and the bouncer finishes a period. | * Increment: the counter is increased by one, and the bouncer finishes a period. | ||
* Overflow: when the counter overflows, the bouncer changes its structure (and change back before next overflow). | * Overflow: when the counter overflows, the bouncer changes its structure (and change back before next overflow). | ||
[https://github.com/ccz181078/busycoq/blob/BB6/verify/SBCv1.v A Coq proof of a kind of typical behavior doesn't halt.] | |||
== Examples == | == Examples == | ||
{{TM|1RB0LF_0RC---_1RD1LE_0RE0LA_1LF0RF_0LC0LB}} (most common) | |||
{{TM|1RB---_0LC1RF_1LE0RD_0RB1RC_1RD0LE_0RC1RA}} (complex) | |||
[[Category:Zoology]] | |||
Latest revision as of 22:40, 10 August 2025
A sync bouncer counter is an informal class of Turing machines. A typical Turing machine in this class has the following behavior:
- It has both a bouncer and a counter on the tape, and the lowest digit of the counter is adjacent to the bouncer.
- Increment: the counter is increased by one, and the bouncer finishes a period.
- Overflow: when the counter overflows, the bouncer changes its structure (and change back before next overflow).
A Coq proof of a kind of typical behavior doesn't halt.
Examples
1RB0LF_0RC---_1RD1LE_0RE0LA_1LF0RF_0LC0LB (bbch) (most common)
1RB---_0LC1RF_1LE0RD_0RB1RC_1RD0LE_0RC1RA (bbch) (complex)