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About What Is A Proof? What Should It Be?: Christoph Benzm Uller
This document discusses different notions of mathematical proof and argues that proofs should ideally be both formal and intuitive. It summarizes: 1) Formal proofs focus on logical rigor but lack intuition, while traditional proofs emphasize intuition but may lack rigor. 2) Proofs should ideally be both formal and intuitive/human-oriented whenever possible, to benefit from the strengths of each. 3) For increasingly complex problems in fields like computer science, intuitive proofs may not be possible, so formal proofs are necessary for verification, though coupling them with intuitive proofs is ideal when feasible.
Detailed Information
| Author: | ['Ianjamasimanana Roger'] |
|---|---|
| Publication Year: | 2019 |
| Pages: | 4 |
| Language: | English |
| Format: | |
| Price: | FREE |
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