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Books on the topic 'Realistic Mathematical'

Author: Grafiati

Published: 4 June 2025

Last updated: 1 August 2025

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1

Streefland, Leen. Fractions in Realistic Mathematics Education. Springer Netherlands, 1991. http://dx.doi.org/10.1007/978-94-011-3168-1.

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2

Heuvel-Panhuizen, Marja van den. Assessment and realistic mathematics education (with a summary in Dutch). CD-Beta Press, 1996.

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3

Heuvel-Panhuizen, Marja van den. International Reflections on the Netherlands Didactics of Mathematics: Visions on and Experiences with Realistic Mathematics Education. Springer Nature, 2020.

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4

Heuvel-Panhuizen, Marja Van den. National Reflections on the Netherlands Didactics of Mathematics: Teaching and Learning in the Context of Realistic Mathematics Education. Springer Nature, 2020.

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5

1939-, Streefland Leen, and Freudenthal Institute, eds. Realistic mathematics education in primary school: On the occasion of the opening of the Freudenthal Institute. Center for Science and Mathematics Education, Utrecht University, 1991.

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6

Klein, Anton Steven. Flexibilization of mental arithmetic strategies on a different knowledge base: The empty number line in a realistic versus gradual program design. Leiden University, 1998.

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7

Meylani, Rus̜en. 15 realistic tests for the SAT subject test math level 2: Formerly known as SAT Math Level IIC : up-to-date and true-to-life with solutions. 4th ed. ARMA Pub. and Trade, 2007.

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8

Fractions in Realistic Mathematics Education. Island Press, 1991.

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9

Holland, John H. 7. Co-evolution and the formation of niches. Oxford University Press, 2014. http://dx.doi.org/10.1093/actrade/9780199662548.003.0007.

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What is a niche? ‘Co-evolution and the formation of niches’ explains that the term ‘niche’ is widely used to describe an important part of the hierarchical organization of complex adaptive systems: local use of signals and resources. Using Markov processes, a mathematical theory of niches can be formed that allows for multiple species with interaction networks that involve loops and recirculation. When realistic niches are considered, the diversity of the niche dwellers stands out. We see a complicated recirculation of resources and signals. How did this complex network of interactions evolve?

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10

Henderson, Andrea. Algebraic Art. Oxford University Press, 2018. http://dx.doi.org/10.1093/oso/9780198809982.001.0001.

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Algebraic Art explores the invention of a peculiarly Victorian account of the nature and value of aesthetic form, and it traces that account to a surprising source: mathematics. The nineteenth century was a moment of extraordinary mathematical innovation, witnessing the development of non-Euclidean geometry, the revaluation of symbolic algebra, and the importation of mathematical language into philosophy. All these innovations sprang from a reconception of mathematics as a formal rather than a referential practice—as a means for describing relationships rather than quantities. For Victorian ma

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11

Bueno, Otávio, and Steven French. Applying Mathematics. Oxford University Press, 2018. http://dx.doi.org/10.1093/oso/9780198815044.001.0001.

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What has been called ‘the unreasonable effectiveness of mathematics’ sets a challenge for philosophers. Some have responded to that challenge by arguing that mathematics is essentially anthropocentric in character whereas others have pointed to the range of structures that mathematics offers. Here a middle way is offered that focuses on the moves that have to be made in both the mathematics and the relevant physics in order to bring the two into appropriate relation. This relation can be captured via the inferential conception of the applicability of mathematics which is formulated in terms of

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12

Boland, Lawrence A. Equilibrium Models in Economics. Oxford University Press, 2017. http://dx.doi.org/10.1093/acprof:oso/9780190274320.001.0001.

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Equilibrium models used in beginning economics classes are based on the equilibrium concept developed by Alfred Marshall, but that concept of an equilibrium does not correspond to the equilibrium concept recognized in modern formal mathematical models taught to graduate students. In both cases, the assumptions needed to produce explanations of economic events are open to question. The assumptions needed to prove the existence of an equilibrium in formal mathematical models are often questioned not only by older model builders but also by today’s formal model builders. This book critically exam

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13

Streefland, Leen. Fractions in Realistic Mathematics Education: A Paradigm of Developmental Research. Springer, 2012.

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14

Streefland, Leen. Fractions in Realistic Mathematics Education: A Paradigm of Developmental Research. Springer, 2012.

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15

Fractions in realistic mathematics education: A paradigm of developmental research. Kluwer Academic Publishers, 1991.

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16

Michael, Smith. HiSET Subject Test Mathematics: Student Practice Workbook + Two Realistic HiSET Math Tests. Math Notion Inc, 2021.

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17

Michael, Smith. AFOQT Subject Test Mathematics: Student Practice Workbook + Two Realistic AFOQT Math Tests. Math Notion, 2021.

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18

Michael, Smith. TASC Subject Test Mathematics: Student Practice Workbook + Two Realistic TASC Math Tests. Math Notion Inc, 2021.

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19

Michael, Smith. ASVAB Subject Test Mathematics: Student Practice Workbook + Two Realistic ASVAB Math Tests. Math Notion Inc, 2021.

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20

Michael, Smith. GED Subject Test Mathematics: Student Practice Workbook + Two Realistic GED Math Tests. Math Notion, 2021.

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21

Heuvel-Panhuizen, Marja van den. International Reflections on the Netherlands Didactics of Mathematics: Visions on and Experiences with Realistic Mathematics Education. Springer International Publishing AG, 2020.

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22

Heuvel-Panhuizen, Marja van den. International Reflections on the Netherlands Didactics of Mathematics: Visions on and Experiences with Realistic Mathematics Education. Springer, 2019.

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23

Clarke-Doane, Justin. Morality and Mathematics. Oxford University Press, 2020. http://dx.doi.org/10.1093/oso/9780198823667.001.0001.

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This book explores arguments for and against moral realism and mathematical realism, how they interact, and what they can tell us about areas of philosophical interest more generally.Â It argues that our mathematical beliefs have no better claim to being self-evident or provable than our moral beliefs. Nor do our mathematical beliefs have better claim to being empirically justified. It is also incorrect that reflection on the “genealogy” of our moral beliefs establishes a lack of parity between the cases. In general, if one is a moral anti-realist on the basis of epistemological considerations

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24

Schuster, John A. Cartesian Physics. Edited by Jed Z. Buchwald and Robert Fox. Oxford University Press, 2017. http://dx.doi.org/10.1093/oxfordhb/9780199696253.013.4.

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This article examines the physics of René Descartes. Descartes’ natural philosophy marks a significant moment in the larger history of physics. His system of natural philosophy was a novel, daring, and intricate construction in that field, with two main sets of historical significances for later physics. Before discussing these two significant consequences of Descartes’ natural philosophy for physics, the article provides an overview of the developmental anatomy of Cartesian physics during the period 1618–1644. In particular, it considers the successes, failures, and fate of Descartes’ early p

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25

Meylani, Rusen. 15 Realistic Tests for the Sat Math Level 2 Subject Test. 4th ed. Rush Publications, 2007.

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26

Heuvel-Panhuizen, Marja Van den. National Reflections on the Netherlands Didactics of Mathematics: Teaching and Learning in the Context of Realistic Mathematics Education. Springer International Publishing AG, 2020.

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27

Heuvel-Panhuizen, Marja Van den. National Reflections on the Netherlands Didactics of Mathematics: Teaching and Learning in the Context of Realistic Mathematics Education. Springer International Publishing AG, 2020.

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28

Michael, Smith. ATi TEAS 6 Subject Test Mathematics: Student Practice Workbook + Two Realistic ATi TEAS Math Tests. Math Notion Inc, 2021.

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29

Michael, Smith. TABE 11&12 Subject Test Mathematics Level D: Student Practice Workbook + Two Realistic TABE 11&12 Math Tests. Math Notion Inc, 2021.

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30

Nazari, Abolfazl. 10 Full-Length GED Math Practice Tests: Including Detailed Answer Explanations and Answer Keys. Ace GED Math Test with Realistic GED Practice Tests. Effortless Math Education, 2024.

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31

Meylani, Rusen. 15 Realistic Tests for the SAT* Math Level 2 Subject Test: With Solutions (formerly known as SAT Math Level IIC). Rush Pubolications and Educational Consultancy, LLC, 2005.

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32

Numeracy Test Workbook: Everything You Need for a Successful Programme of Self Study Including Quick Tests and Full-Length Realistic Mock-Ups. Kogan Page, Limited, 2014.

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33

Parfit, Derek. On What Matters. Oxford University Press, 2017. http://dx.doi.org/10.1093/oso/9780198778608.001.0001.

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This third volume of this series develops further previous treatment of reasons, normativity, the meaning of moral discourse, and the status of morality. It engages with critics, and shows the way to resolution of their differences. This volume is partly about what it is for things to matter, in the sense that we all have reasons to care about these things. Much of the book discusses three of the main kinds of meta-ethical theory: normative naturalism, quasi-realist expressivism, and non-metaphysical non-naturalism, which this book refers to as non-realist cognitivism. This third theory claims

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34

Misak, Cheryl. The Pragmatist Theory of Truth. Edited by Michael Glanzberg. Oxford University Press, 2018. http://dx.doi.org/10.1093/oxfordhb/9780199557929.013.11.

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In this chapter, an overview is given of the various pragmatist theories of truth, with the most compelling version outlined. That is the position that can be traced from the founder of pragmatism, C. S. Peirce, through to Frank Ramsey. It links truth to human inquiry, and is set against the more “plastic” views of William James, John Dewey, and Richard Rorty, as well as the more realist, for want of a better word, correspondence and deflationist theories. The chapter also indicates how this promising version of the pragmatist account of truth is especially suited to deal with beliefs in ethic

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35

Zagare, Frank C. Game Theory, Diplomatic History and Security Studies. Oxford University Press, 2019. http://dx.doi.org/10.1093/oso/9780198831587.001.0001.

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The main purpose of this book is to demonstrate, by way of example, the several advantages of using a formal game-theoretic framework to explain complex events, diplomatic history, and contentious interstate relationships, via causal mechanisms and rationality. Chapter 1 lays out the broad parameters and major concepts of the mathematical theory of games and its applications in the security studies literature. Chapter 2 explores a number of issues connected with the use of game-theoretic models to organize analytic narratives, both generally and specifically. Chapter 3 interprets the Moroccan

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