For one-semester courses in Transition to Advanced Mathematics that emphasize the construction and writing of mathematical proofs. Focusing on the formal development of mathematics, this text teaches students how to read and understand mathematical proofs and to construct and write mathematical proofs. Developed as a text for a writing course requirement, issues dealing with writing are addressed directly and practices of good writing are emphasized throughout the text. Active learning is emphasized with preview activities for each section and activities in each section that enable both teachers and students to test understanding and explore ideas in a traditional or non-lecture setting. Elementary number theory and congruence arithmetic are used throughout.
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书评来自外国网友Lucas） Mathematical Reasoning (MR) is Ted Sundstrom's own version of "How to Read and Do Proofs." But while it's clear that Sundstrom took a lot of inspiration from Solow's book, there are still differences. The most obvious difference bei...
评分书评来自外国网友Lucas） Mathematical Reasoning (MR) is Ted Sundstrom's own version of "How to Read and Do Proofs." But while it's clear that Sundstrom took a lot of inspiration from Solow's book, there are still differences. The most obvious difference bei...
评分书评来自外国网友Lucas） Mathematical Reasoning (MR) is Ted Sundstrom's own version of "How to Read and Do Proofs." But while it's clear that Sundstrom took a lot of inspiration from Solow's book, there are still differences. The most obvious difference bei...
评分书评来自外国网友Lucas） Mathematical Reasoning (MR) is Ted Sundstrom's own version of "How to Read and Do Proofs." But while it's clear that Sundstrom took a lot of inspiration from Solow's book, there are still differences. The most obvious difference bei...
评分书评来自外国网友Lucas） Mathematical Reasoning (MR) is Ted Sundstrom's own version of "How to Read and Do Proofs." But while it's clear that Sundstrom took a lot of inspiration from Solow's book, there are still differences. The most obvious difference bei...
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