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L a nelson-22 Interpretation NOTE When we say 'a first order language L' we understand that the alphabet of L is given Definition 8 Let L be a first order language An interpretation I of L consists of 1 a nonempty set D, called the domain of I, 2 for each constant in L, the assignment of an element of D, (ie, a constant c is mapped into an elementThm 43 Let h be a homomorphism If L is a regular language, then its homomorphic image h(L) is regularThe family of regular languages therefore is closed under arbitrary homomorphisms Proof 1 Assume that L is regular, and let M be a DFA that accepts L 2 Construct a generalized transition graph (GTG), based on the tran



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View part5docx from PHILOSOPHY 1122 at Polytechnic University of the Philippines 1 N ∧ ( A v ¬ E) 2 P ^ ( Q v R) 3 W ↔ ( B ∧ 1) (E → C) → L ¬ A ∧ ( E v ¬ N) (P ^ Q) v ( P ^ R) WSee under r£y, above ll l ™ n "punishment" (E G 260) in compounds ll l ™ ™ n m£™t "correct punishment" (E G 260) l ™ n p£ s£l "punishment concerning the godless" (E G 260)Example Theorem Prove that if n is an integer and 3n 2 is odd, then n is odd Proof Assume n is even So, n = 2k for some integer k Thus 3n 2 = 3(2k) 2 =6k 2 = 2(3k 1) = 2j for j
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L y k n w s n "jug, flask";Lecture 2 DrMohamed Abdell Discrete Mathematics A statement of the form P (x1, x2, , xn) is the value of the propositional function P at the ntuple (x1, x2, , xn), and P is also called an nplace predicate or a nary predicate Quantifiers Quantification expresses the extent to which a predicate is true over aá äly2j XU# zF ^ ^Rí 4M9ÀzF ^ 3Ö ^ nXj oZþB *r g n ðnAÝ4 ~ä(~ oZþ Bo¢( y B A 7ra) ^ ~Æì^ ÀN $ ra)E ßW ~® T FB84K4Ý ú ä(~k¢( A 0 n= l( LÔ âÝ 4




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0010 mg/L (ppm) * 1,000 = 10 g/L (ppb) Convert Sample Result to CCR Unit To match the lab result to the MCL in CCR Units, Anytown must convert 006 mg/L (ppm) to the CCR Units of g/L (ppb) Therefore, Anytown must multiply the lab result by the same conversion factor of 1,000 that was used for the MCL in Step 3 (see Appendix ASix Lakes Edmore Marl Lake Cedar Lake Hess L ¬« !P ¬p A clausal sentence is either a literal or a disjunction of literals If p and q are logical constants, then the following are clausal sentences p ¬p ¬p ∨ q A clause is the set of literals in a clausal sentence For example, the following sets are the clauses corresponding to the clausal sentences above {p} {¬p} {¬p, q}




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