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m/n/10 (\OML/cmm/m/it/10 A \OMS/cmsy/m/n/10 [ \OML/cmm/m/it/10 C\OT1/cmr/m/n/10
 ) $ (pro-pri-eta' dis-tribu-tiva dell'unione rispetto all'intersezione). 
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\OT1/cmr/m/n/10 Se $\OML/cmm/m/it/10 A; B$ \OT1/cmr/m/n/10 sono finiti, pos-si-
amo con-tare esat-ta-mente quante fun-zioni es-istono: sia $\OML/cmm/m/it/10 A 
\OT1/cmr/m/n/10 = [] \OML/cmm/m/it/10 ; B \OT1/cmr/m/n/10 =
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 \OT1/cmr/m/n/10 e' chiaro che da questa as-so-ci-azione, pos-si-amo creare que
lle del tipo $\OML/cmm/m/it/10  [][]\OMS/cmsy/m/n/10 ! \OT1/cmr/m/n/10 (\OML/c
mm/m/it/10 f\OT1/cmr/m/n/10 (\OML/cmm/m/it/10 a[]\OT1/cmr/m/n/10 )\OML/cmm/m/it
/10 ; f\OT1/cmr/m/n/10 (\OML/cmm/m/it/10 a[]\OT1/cmr/m/n/10 )\OML/cmm/m/it/10 ;
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[]\OT1/cmr/bx/n/10 Proof\OT1/cmr/m/n/10 :  Dob-bi-amo di-mostrare che $\OML/cmm
/m/it/10 P\OT1/cmr/m/n/10 (\OML/cmm/m/it/10 A\OT1/cmr/m/n/10 )$ e $[][]$ sono e
quipo-tenti, ovvero che es-iste un'applicazione
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 \OT1/cmr/m/n/10 Quindi basta di-mostrare che $(\OML/cmm/m/it/10 x; mn\OT1/cmr/
m/n/10 ) = 1$. Sup-poni-amo per as-surdo che $\OMS/cmsy/m/n/10 9\OML/cmm/m/it/1
0 p[]p[]x;  p[]mn$ 
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\OT1/cmr/m/n/10 Il co-ef-fi-ciente $\OML/cmm/m/it/10 a[]b[]x[]$ \OT1/cmr/m/n/10
 serve per sos-ti-tuire $\OML/cmm/m/it/10 b[]x[]$ \OT1/cmr/m/n/10 con $\OML/cmm
/m/it/10 a[]x[]$ \OT1/cmr/m/n/10 in $\OML/cmm/m/it/10 g\OT1/cmr/m/n/10 (\OML/cm
m/m/it/10 x\OT1/cmr/m/n/10 )$, in-fatti, $(\OML/cmm/m/it/10 a[]b[]x[]\OT1/cmr/m
/n/10 )(\OML/cmm/m/it/10 b[]x[]\OT1/cmr/m/n/10 ) =
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[] 
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\OT1/cmr/m/it/10 Poiche' $\OML/cmm/m/it/10 P$ \OT1/cmr/m/it/10 e' un ide-ale, e
 poiche' al-meno $\OML/cmm/m/it/10 x$ \OT1/cmr/m/it/10 o $\OML/cmm/m/it/10 y$ \
OT1/cmr/m/it/10 sono in $\OML/cmm/m/it/10 P$\OT1/cmr/m/it/10 , segue im-me-di-a
ta-mente (per l'assorbimento)
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