symbolic logic

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symbolic logic

Code monkeys use logic

"Computers cannot think for themselves. Find out how code monkeys must tell computers exactly what to do"--Provided by the publisher.
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Piece=part=portion

fractions=decimals=percents
Looks at fractions, decimals, and percents as different ways of describing pieces, parts, and portions in the language of mathematics.

Helping students make sense of the world using next generation science and engineering practices

2017
"A major goal of the ... science education reform effort [is] that students make sense of the natural and designed world by engaging in science and engineering practices ... [This book offers] ways to talk about and organize instruction to meet ... [this goal] ... The contributors include science education researchers and teachers who have explored these ideas in their own classrooms"--pages 4-5.
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Introduction to reasoning and proof

grades 6-8
2008
Offers advice and examples designed to help middle school math teachers conform to the NCTM's Process Standards when instructing students in grades six through eight on how to explore their reasoning and support their mathematical thinking.

Euclid in the rainforest

discovering universal truth in logic and math
2005
Examines logic as the basis of knowledge about the world, using historical vignettes and personal stories to look at the three types of logic, including classical, infinity, and plausible reasoning.

Pillow problems

and, A tangled tale
1958
Presents two books of mathematical puzzles by "Alice In Wonderland" author Lewis Carroll: "Pillow Problems, " containing seventy-two stumpers, and "A Tangled Tale, " which weaves its puzzles into a ten-chapter story. Includes answers.

Piece=Part=Portion

Fractions=Decimals=Percents
2005
Explains how in the language of mathematics, fractions, decimals and percents are three different ways of describing the same parts of things.

Infinity and the mind

the science and philosophy of the infinite
1982

Mathematical fallacies and paradoxes

1982
Reviews the inconsistencies in thought of many original thinkers throughout history. Includes Galileo, Leibniz, Godel, and Cantor.

Yes--no, stop--go

some patterns in mathematical logic
1977
A brief introduction to switching patterns in mathematical logic.

Pages

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