Tribonacci modulo $2^t$ and $11^t$

is a Tribonacci sequence defined by an arbitrary triple of integers. The solution to this problem was found for the case of powers of an arbitrary prime

p \neq 2, 11

. In this paper, which could be seen as a completion of our preceding investigation, we find solution for the case of singular primes

p = 2, 11

MR Zbl

DOI : 10.21136/MB.2008.140627

Classification : 11B39, 11B50
Mots-clés : Tribonacci; modular periodicity; periodic sequence

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     author = {Kla\v{s}ka, Ji\v{r}{\'\i}},
     title = {Tribonacci modulo $2^t$ and $11^t$},
     journal = {Mathematica Bohemica},
     pages = {377--387},
     publisher = {mathdoc},
     volume = {133},
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     zbl = {1174.11022},
     language = {en},
     url = {https://geodesic-test.mathdoc.fr/articles/10.21136/MB.2008.140627/}
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Klaška, Jiří. Tribonacci modulo $2^t$ and $11^t$. Mathematica Bohemica, Tome 133 (2008) no. 4, pp. 377-387. doi : 10.21136/MB.2008.140627. https://geodesic-test.mathdoc.fr/articles/10.21136/MB.2008.140627/

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