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Unformatted text preview: ©¤¨¤§¤¦¤¥¤£  ¡¤¢ 1 0,1. T¤¤R E¤¤P GH7¤¤¤ F S 6 QI '!" B"BD3CB!BB EBBBB!BB @¦" A¤¤¦ 9 @ 7))4))0()'&$%#"! 8 65 321 ¡ 2 ∨ p, q, r; ‘ ’. p1 , p2, ..., pn, ... ¡ 2 (c) Either Sam will come to the party and Max will not, or Sam will not come to the party and Max will enjoy himself. ¡ 2 (c) Either Sam will come to the party and Max will not, or Sam will not come to the party and Max will enjoy himself. U p : Sam will come to the party. q : Max will come to the party. r : Max will enjoy himself. V (p ∧ ¬q ) ∨ (¬p ∧ r ). h g r A¤` ¤q 9 8¤E¤¤¦¤¤& @ pi7 ¤¤¤6 %W `X  fe 6 7 ¥e A d¤c¤b¤a¤`¤X ¡YW Bv → C v 3 ↔ A |= C ; B |= |C, B.” “B |= C A → C. C |= ‰ˆ ¤Pt ‡ ‰ ¤ˆPt t ‡¤h t @¤¦ †¤T APtHs¤¤‚¤¤€ …„ ƒ  A¨§ xwT ¨¤§¤¤u¤P ©y v ¡tHs if and only if ( ), (⇒). ( 4 ( ), (⇐). iff) ” ”. —H%# ¤9 ¢¤”¤' t 0–• A “’‘¤9 P3H¦¤¤¢ ¥ ¡ 7 T 10 11 Show the logical equivalence of the following pairs. T B T ∧B 0 1 ...
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This note was uploaded on 10/20/2009 for the course CS G23 taught by Professor Cheng during the Fall '06 term at Academy of Art University.

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