Constructing Proofs

  • Peter Kahn
Part of the Palgrave Study Guides book series (PASTSK)


One of the most fundamental of all mathematical tasks is to establish that a given statement is in fact a true statement. We do this by means of a proof, a correct logical argument which demonstrates the truth of the statement as long as the initial assumptions were true. Indeed, we saw in Chapter 6 how important it is that truth in mathematics is established on a secure basis. But how often have you tried to construct a proof of some result and found yourself hopelessly lost?


Rational Number Quadratic Equation Logical Structure Mathematical Idea Mathematical Task 
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© Peter Kahn 2001

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  • Peter Kahn

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