In this study, we show that the category Z of all cyclic groups ℤₙ has a ℤ-algebroid structure. Moreover, we examine and characterize homsets of Z and see that each homset has a cyclic group structure. Furthermore, through narrowing homsets of Z, we obtain subpre-ℤ-algebroids of Z. In particular, for each positive integer t we get a different subpre-ℤ-algebroid Zₜ of Z, where Z₁ = Z. As a consequence, we obtain a countably infinite set of (pre) algebroid samples for their use in future studies.
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Osman Avcıoğlu (Sat,) studied this question.
synapsesocial.com/papers/698586ad8f7c464f2300a6a1 — DOI: https://doi.org/10.54974/fcmathsci.1537912
Osman Avcıoğlu
Fundamentals of Contemporary Mathematical Sciences
Usak University
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