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Understanding Mathematical Proof

, undergraduate mathematics students often experience difficulties in understanding and constructing proofs. Understanding Mathematical Proof describes;

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Understanding Mathematical Proof

, undergraduate mathematics students often experience difficulties in understanding and constructing proofs. Understanding Mathematical Proof describes;

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Understanding Proof

Proof is central to any mathematics curriculum and indeed, all mathematical thinking. Now we are delighted to provide an International;

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Proof, Logic and Formalization

The mathematical proof is the most important form of justification in mathematics. It is not, however, the only kind of justification for;

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Proof, Logic and Formalization

The mathematical proof is the most important form of justification in mathematics. It is not, however, the only kind of justification for;

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MEI Further Maths

Develop a deeper understanding of mathematical concepts and their applications with new and updated editions from our bestselling series;

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MEI Further Maths

Develop a deeper understanding of mathematical concepts and their applications with new and updated editions from our bestselling series;

Vergelijkbare producten zoals MEI Further Maths

MEI Further Maths

Develop a deeper understanding of mathematical concepts and their applications with new and updated editions from our bestselling series;

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Writing Proofs in Analysis

This is a textbook on proof writing in the area of analysis, balancing a survey of the core concepts of mathematical proof with a tight;

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Writing Proofs in Analysis

This is a textbook on proof writing in the area of analysis, balancing a survey of the core concepts of mathematical proof with a tight;

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Learning in Doing

How Humans Learn to Think Mathematically describes the development of mathematical thinking from the young child to the sophisticated adult;

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Learning in Doing

How Humans Learn to Think Mathematically describes the development of mathematical thinking from the young child to the sophisticated adult;

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Introduction to Mathematical Logic

Mathematical logic is a subfield of mathematics that is concerned with the application of formal logic to mathematics. It is closely;

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A Transition to Proof

into creating a mathematical proof before writing it. Ample discussion of how to figure out the nuts and bolts' of the proof takes place;

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A Transition to Proof

into creating a mathematical proof before writing it. Ample discussion of how to figure out the nuts and bolts' of the proof takes place;

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An Introduction to Proof through Real Analysis

An engaging and accessible introduction to mathematical proof incorporating ideas from real analysis A mathematical proof is an;

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Mathematical Reasoning with Diagrams - From Intuition to Automation

Mathematicians at every level use diagrams to prove theorems. Mathematical Reasoning with Diagrams investigates the possibilities;

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Calculus Deconstructed

calculus or a bridge course using basic analysis to motivate and illustrate mathematical rigor. It can serve as a combination textbook and;

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Introduction to Discrete Mathematics via Logic and Proof

establishing a familiarity with mathematical logic and proof, this approach suits not only a discrete mathematics course, but can also function as a;

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A Bridge to Higher Mathematics

students in developing a deeper understanding of mathematics and mathematical thought. The only way to understand mathematics is by doing;

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A Bridge to Higher Mathematics

students in developing a deeper understanding of mathematics and mathematical thought. The only way to understand mathematics is by doing;

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An Introduction to Proof Theory

this central area of mathematical logic and the philosophy of mathematics.;

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An Introduction to Proof Theory

this central area of mathematical logic and the philosophy of mathematics.;

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Explanation and Proof in Mathematics

of mathematical knowledge. Bridging knowing and proving in mathematical reasoning. The role of mathematics in long-term cognitive development;

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Explanation and Proof in Mathematics

of mathematical knowledge. Bridging knowing and proving in mathematical reasoning. The role of mathematics in long-term cognitive development;

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Classical and Fuzzy Concepts in Mathematical Logic and Applications, Professional Version

Classical and Fuzzy Concepts in Mathematical Logic and Applications provides a broad, thorough coverage of the fundamentals of two-valued;

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A Transition to Abstract Mathematics

and accurate mathematical arguments is critical in abstract mathematics, and that this skill requires development and support. Abstraction;

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