Some \(\mathbb Z_{n+2}\) terraces from \(\mathbb Z_n\) power-sequences, \(n\) being an odd prime

DOI10.1016/j.disc.2007.07.110zbMath1235.11006OpenAlexW1567252615MaRDI QIDQ941334

Ian Anderson, D. A. Preece

Publication date: 4 September 2008

Published in: Discrete Mathematics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.disc.2007.07.110

zbMATH Keywords

primitive roots2-sequencingspower-sequence terraces

Mathematics Subject Classification ID

Other designs, configurations (05B30) Congruences; primitive roots; residue systems (11A07)

Related Items (3)

Combinatorially fruitful properties of \(3\cdot 2^{-1}\) and \(3\cdot 2^{-2}\) modulo \(p\) ⋮ Constructions for Terraces and R-Sequencings, Including a Proof That Bailey's Conjecture Holds for Abelian Groups ⋮ SOME_n−2TERRACES FROM_nPOWER-SEQUENCES,nBEING AN ODD PRIME POWER

Cites Work

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• Narcissistic half-and-half power-sequence terraces for \(\mathbb Z_n\) with \(n=pq^{t}\).
• Some power-sequence terraces for \(\mathbb Z_{pq}\) with as few segments as possible
• Power-sequence terraces for \({\mathbb Z}_n\) where \(n\) is an odd prime power
• Some da capo directed power-sequence \(\mathbb Z _{n+1}\) terraces with \(n\) an odd prime power
• Every finite solvable group with a unique element of order two, except the quaternion group, has a symmetric sequencing
• SOME $\mathbb{Z}_{n-1}$ TERRACES FROM $\mathbb{Z}_{n}$ POWER-SEQUENCES, $n$ BEING AN ODD PRIME POWER

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