sprawozdanie z metody list inwersyjnych

© COPYRIGHT 2004 MARCIN KARWIŃSKI & MARCIN DZIĘGIELEWSKI
10 z 19
α(Proc,X)={21,22}
α(Proc,K5)={23}
α(Proc,K6)={24,25,26}
α(Proc,D)={27,28,35}
α(Proc,A)={29,30,31}
α(Proc,AXP)={32,33,34,36}
α(Proc,A64)={37,38,39}
α(Proc,I)={Ø}
α(Obud,S1)={1,2}
α(Obud,S2)={3,4}
α(Obud,F)={5,9,11,12,13}
α(Obud,S3)={6,7,8,19}
α(Obud,O2)={10}
α(Obud,L)={14}
α(Obud,C)={15}
α(Obud,O3)={18,20}
α(Obud,P2)={21,22}
α(Obud,P1)={23,24,25,26}
α(Obud,C)={27,28,31}
α(Obud,CM)={29,30}
α(Obud,O1)={32,33,34,35,36,37,38,39}
α(Obud,I)={Ø}
α(Ltr,b.mało)={1,2,3,23,24,25}
α(Ltr,mało)={4,5}
α(Ltr,srednio)={9,10,20,26,27,28,29,30,35}
α(Ltr,duzo)={31,32,33,36}
α(Ltr,b.duzo)={6,7,8,11}
α(Ltr,tlum)={12,13,14,17,21,34,38}
α(Ltr,Wow!)={15,16,18,19,22,37,39}
α(Socket,7)={1,2}
α(Socket,S1)={3,4,6,7,8,9,}
α(Socket,3)={5,10}
α(Socket,4a)={11}
α(Socket,4b)={12,13,14,15}
α(Socket,7b)={16}
α(Socket,8)={17}
α(Socket,S2)={18,19}
α(Socket,4c)={20}
α(Socket,6)={21,22}
α(Socket,5)={23,24}
α(Socket,7a)={25,26}
α(Socket,A)={27,28,31,32,33,34,35,36}
α(Socket,SA)={29,30}
α(Socket,9a)={37}
α(Socket,9b)={38}
α(Socket,7c)={39}
α(Socket,I)={Ø}
α(L2,D)={1,2,6,7,8,12,13,14,15,22,23,24,25,26,29,30,34}
α(L2,M)={3,35}
α(L2,S)={4,5,9,10,11,20,27,28,31,32,33,36}
α(L2,O)={16,17,18,19,21,37,38,39}
α(FSB,0)={1,17,23}
α(FSB,1)={2,3,4,5,6,7,11,18,19,21,22,24,25,26,27,28,29,30}
α(FSB,2)={8,9,10,12,13,20,31,32}
α(FSB,3)={33,35,36}
α(FSB,4)={14,15,16,34,37,38,39}
α(FSB,I)={Ø}
α(Clock,b.wolny)={1,2,3,4,6,7,17,18,23,24,26}
α(Clock,Wolny)={8,9,19,20,25,27,29,30}
α(Clock,Sredni)={5,10,11,21,28,31,32,35}
α(Clock,Szybki)={33,34,36,37,38,39}