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Si studia una corrispondenza di Mal'cev fra classi speciali di quasi-anelli (near-rings) e di gruppi. Si mostra il carattere funtoriale di tale corrispondenza e si generalizzano alcuni risultati di Mal'cev e Weston riguardanti l'equivalenza sintattica fra le teorie di alcune classi di anelli e gruppi.
Si studiano le proprietà di una particolare struttura algebrica che soddisfa le leggi di auto-distributività.
Estendendo risultati precedenti di Malcev, di Weston e dell’autrice, si dimostra che esiste una corrispondenza tra la classe dei C-anelli non associativi sinistri e una classe di cappi. Tale corrispondenza è anche un'equivalenza tra le teorie formalizzate di dette classi.
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