Fueter theorems over alternative star-algebras correspond one-to-one with Fueter trees whose number on an (n+1)-dimensional hypercomplex space equals the number of partitions of n into odd parts.
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Fueter trees for Dunkl-regular functions over alternative *-algebras
Fueter theorems over alternative star-algebras correspond one-to-one with Fueter trees whose number on an (n+1)-dimensional hypercomplex space equals the number of partitions of n into odd parts.