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  1. What is expected of you if you are asked to prove something? What distinguishes a correct proof from an incorrect one? This book is intended to help students learn the answers to these questions by …

  2. The ∧-introduction rule says that in order to prove a conjunction P ∧Q from some premisesΓ, all we have to do is to prove both that P is provable fromΓ and that Q is provable fromΓ.

  3. As we saw in the introduction, proofs play a central role in mathematics, and deductive reasoning is the foundation on which proofs are based. Therefore, we begin our study of mathematical reasoning and …

  4. What is expected of you if you are asked to prove something? What distinguishes a correct proof from an incorrect one? This book is intended to help students learn the answers to these ques-tions by …

  5. P 4 drops out. So why prove Theorem 4.4 by induction if we can prove the theorem quickly using ower series? Just to illustrat techn uction on n. The base case n = 0 says: ex > 1 for x > 0. This is true …

  6. The Assume-Prove Table If you assume this is true... To prove that this is true... ∀x. Initially, do nothing. Once you find a z through other means, you can state it has property A. ∃x.

  7. plete the exam. Your solutions must be typeset with LATEX and submitted via Google Cla. sroom as a pdf. The rst two exams will be emailed out around the ends of February and March (I will give pl. nty …