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Si studiano algebre sopra un campo alternative a destra, soddisfacenti un'identità della forma , per e qualche in , tali inoltre che il sottogruppo additivo generato dagli alternatori sia un ideale. Si dimostra che, se queste algebre sono prime e dotate di unità 1 e di un idempotente , , allora (salvo poche eccezioni qui specificate) esse sono alternative. Si suppone sempre che la caratteristica del campo sia diversa da 2 e da 3.
Let R be an associative ring, a radical property and P the radical associated to . In this short paper the powers of P are studied in connection with their annihilators.
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