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  • PowerPoint Presentation
    ∃𝑥(𝐶𝑎𝑡𝑥∧¬𝑁𝑢𝑚𝐿𝑖𝑣𝑒𝑠𝑥,9) “There is a cat without 9 lives ∀𝑥∀𝑦𝐷𝑜𝑔𝑥∧𝐻𝑢𝑚𝑎𝑛(𝑦)→𝐿𝑜𝑣𝑒𝑥,𝑦 ∃𝑥∃𝑦(𝐷𝑜𝑔𝑥∧𝐻𝑢𝑚𝑎𝑛𝑦∧¬𝐿𝑜𝑣𝑒𝑥,𝑦) “There is a dog who does not love someone ” “There is a
  • Slide 1
    ∧ q b p ∧ q p q These argument forms are used for specializing When classifying objects according to some property, you often know much more about them than whether they do or do not have that property When this happens, you discard extraneous information as you concentrate on the particular property of interest
  • The Foundations: Logic and Proofs - Donald Bren School of . . .
    Tautologies, Contradictions, and Contingencies A tautology is a proposition that is always true Example: p ∨¬ p A contradiction is a proposition that is always false
  • LÓGICA MATEMÁTICA E FUNDAMENTAL
    * Conjunção de Proposições Considere que o símbolo ∧ será usado para representar o conetivo “e”, em sentenças como “gatos são mamíferos e canários são aves”, “3 < 5 e 2+3=5”, etc Diz-se que o símbolo ∧ representa a conjunção lógica das proposições A e B * Disjunção de Proposições O símbolo ∨ será
  • The Foundations: Logic and Proofs
    PK !;tË 44 [Content_Types] xml ¢ ( Ì›Ër›0 †÷ é;0l;6æÒ4íÄ΢—U ™Iú*È6-H ¤¤ñÛW`;Á ;F‘Ôß Æ Îù ù qqy_WÁ mdÉÙ4ŒÇ“0 ,çEÉ
  • PowerPoint Presentation
    𝑥∧𝑦=0 Idea 𝑥=0 𝑦=1 𝑥∧𝑦=0 𝑥= 1 𝑦=1 𝑥∧𝑦=1 𝑥= 1 𝑦=0 𝑥∧𝑦=0 Key Invariant: For each wire 𝑤 of the circuit, generate a pair of keys 𝑘𝑤0, 𝑘𝑤1 The possession of 𝑘𝑤𝑏⇔ the value carried on the wire is 𝑏
  • Slide 1
    PK !é J(\ m [Content_Types] xml ¢ ( Ä™KoÛ0 €ï ö ]‡XQ·uÝ §‡=N{ h÷ 4›I´Ù’ )Yóï'9 »†;'‘ ]‚È É t@RÌìö±*“ (Í Ï I§( ž‹‚ñe†~>|™Ü D Ê Z Ú‚F·ó— f [ :±Ò\gheŒü€±ÎWPQ Üî,„ª¨±KµÄ’æ è ðÕtz sÁ p31N šÏ>Á‚®K“|~´ w$’ QòqwÎ™Ê «œ¼{Ž{%~Kè ©7úe ”ºc†JY²œ ¼áEÇ—ÉÞ ÔJÖgôŠIýÊ:û •ÛyêGÛÀ





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