Naj bo ▫$K$▫ polprakolobar in ▫$d$▫ odvajanje na ▫$K$▫. Denimo, da obstajata tak ▫$a\in K$▫ in tako naravno število ▫$n$▫, da je ▫$ad(x)^{n}=0$▫ za vse ▫$x\in K$▫. Dokazano je, da v primeru, ko ▫$K$▫ ...ne vsebuje elementov reda ▫$(n-1)!$▫, od tod sledi ▫$ad(x)=0=d(x)a$▫ za vse ▫$x\in K$▫.
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