Products related to Mathematics:
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Mathematics and Politics : Strategy, Voting, Power, and Proof
Why would anyone bid $3. 25 in an auction where the prize is a single dollar bill?Can one “game” explain the apparent irrationality behind both the arms race of the 1980s and the libretto of Puccini’s opera Tosca?How can one calculation suggest the president has 4 percent of the power in the United States federal system while another s- gests that he or she controls 77 percent?Is democracy (in the sense of re?ecting the will of the people) impossible?Questionslikethesequitesurprisinglyprovideaveryniceforumfor some fundamental mathematical activities: symbolic representation and manipulation, model–theoretic analysis, quantitative represen- tionandcalculation,anddeductionasembodiedinthepresentationof mathematical proof as convincing argument.We believe that an ex- sure to aspects of mathematics such as these should be an integral part of a liberal arts education.Our hope is that this book will serve as a text for freshman-sophomore level courses, aimed primarily at students in the humanities and social sciences, that will provide this sort of exposure.A number of colleges and universities already have interdisciplinary freshman seminars where this could take place.Most mathematics texts for nonscience majors try to show that mathematics can be applied to many different disciplines.A student’s viii PREFACE interest in a particular application, however, often depends on his or hergeneralinterestintheareainwhichtheapplicationistakingplace.Our experience at Union College and Williams College has been that there is a real advantage in having students enter the course knowing that virtually all the applications will focus on a single discipline—in this case, political science.
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Strategy Showdown
Jae Cho isn't very good at games. Whether it's board games, card games or anything else, she usually doesn't have much luck.But when she watches her brother, Dal, playing Castle Crusaders 5, she's fascinated by the strategy of destroying the opponent's forces and taking out the enemy's castle.When Dal rushes off and leaves the game running on his computer, Jae can't resist the temptation to try playing for herself.Before long she's hooked on the game and secretly playing against others on her brother's computer whenever she can.However, she soon realizes that she's accidentally entered an online esports competition in her brother's name!Will Dal be angry that Jae has been using his computer and played as him in the qualifying round? Or will he help his little sister dominate the competition at the tournament?
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Thinking about Mathematics : The Philosophy of Mathematics
This unique text by Stewart Shapiro looks at a range of philosophical issues and positions concerning mathematics in four comprehensive sections.The first describes questions and issues about mathematics that have motivated philosophers almost since the beginning of intellectual history.Part II is an historical survey, discussing the role of mathematics in such thinkers as Plato, Aristotle, Kant, and Mill.The third section covers the three major positions, and battle lines, throughout the twentieth century: that mathematics is logic (logicism), that the essence of mathematics is the rule-governed manipulation of characters (formalism), and a revisionist philosophy that focuses on the mental activity of mathematics (intuitionism).Finally, Part IV looks at contemporary positions and work which brings the reader up-to-date on the discipline.Thinking about Mathematics is accessible to those with little background in either mathematics or philosophy.It is aimed at students and professionals in mathematics who have little contact with academic philosophy and at philosophy students and other philosophers who forgot much of their mathematics.
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Space Mathematics
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What is the difference between tactics and strategy?
Tactics refer to the specific actions taken to achieve short-term goals, while strategy involves the overall plan or approach designed to achieve long-term objectives. Tactics are more focused on the immediate steps to be taken, while strategy involves a broader perspective and considers the bigger picture. In essence, tactics are the means to implement a strategy.
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What is the difference between strategy and tactics?
Strategy is the overall plan or approach to achieve a long-term goal, while tactics are the specific actions taken to implement the strategy and achieve short-term objectives. Strategy involves making high-level decisions about where to focus resources and how to position the organization in the market, while tactics involve the day-to-day actions and decisions that support the overall strategy. In essence, strategy is the big picture plan, while tactics are the smaller, detailed actions taken to execute that plan.
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Business mathematics or pure mathematics?
It ultimately depends on your career goals and interests. Business mathematics focuses on practical applications in business and finance, such as accounting, economics, and statistics. Pure mathematics, on the other hand, delves into theoretical concepts and abstract reasoning, with applications in fields like physics, engineering, and computer science. If you are interested in pursuing a career in business or finance, business mathematics may be more relevant. However, if you are passionate about theoretical concepts and problem-solving, pure mathematics may be a better fit for you.
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How much conflict and rivalry between siblings is normal?
Conflict and rivalry between siblings is a normal part of growing up and establishing individual identities. It is common for siblings to compete for attention, resources, and parental approval. However, excessive conflict and rivalry can be detrimental to the overall family dynamic. It is important for parents to provide guidance and support to help siblings navigate their relationships and learn to resolve conflicts in a healthy manner.
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Construction Mathematics
Construction Mathematics is an introductory level mathematics text, written specifically for students of construction and related disciplines. Learn by tackling exercises based on real-life construction maths.Examples include: costing calculations, labour costs, cost of materials and setting out of building components. Suitable for beginners and easy to follow throughout. Learn the essential basic theory along with the practical necessities. The second edition of this popular textbook is fully updated to match new curricula, and expanded to include even more learning exercises.End of chapter exercises cover a range of theoretical as well as practical problems commonly found in construction practice, and three detailed assignments based on practical tasks give students the opportunity to apply all the knowledge they have gained. Construction Mathematics addresses all the mathematical requirements of Level 2 construction NVQs from City & Guilds/CITB and Edexcel courses, including the BTEC First Diploma in Construction.Additional coverage of the core unit Mathematics in Construction and the Built Environment from BTEC National Construction, Civil Engineering and Building Services courses makes this an essential revision aid for students who do not have Level 2 mathematics experience before commencing their BTEC National studies.This is also the ideal primer for any reader who wishes to refresh their mathematics knowledge before going into a construction HNC or BSc.
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Mathematics I
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Combinatorial Mathematics
This long-awaited textbook is the most comprehensive introduction to a broad swath of combinatorial and discrete mathematics.The text covers enumeration, graphs, sets, and methods, and it includes both classical results and more recent developments.Assuming no prior exposure to combinatorics, it explains the basic material for graduate-level students in mathematics and computer science.Optional more advanced material also makes it valuable as a research reference.Suitable for a one-year course or a one-semester introduction, this textbook prepares students to move on to more advanced material.It is organized to emphasize connections among the topics, and facilitate instruction, self-study, and research, with more than 2200 exercises (many accompanied by hints) at various levels of difficulty.Consistent notation and terminology are used throughout, allowing for a discussion of diverse topics in a unified language.The thorough bibliography, containing thousands of citations, makes this a valuable source for students and researchers alike.
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Engineering Mathematics
The best-selling introductory mathematics textbook for students on engineering and science degree and pre-degree courses.Sales stand at more than half a million copies world-wide. Its unique programmed approach really works! Many thousands of students have found that they understand and excel through using this book.It takes you through the mathematics in a step-by-step fashion with a wealth of examples and exercises.The text demands that you engage with it by asking you to complete steps that you should be able to manage from previous examples or knowledge you have acquired, while carefully introducing new steps.By working with the authors through the examples, you become proficient as you go.By the time you come to trying examples on your own, confidence is high. Aimed at undergraduates on Foundation and First Year degree programmes in all Engineering disciplines and Science.The Foundation section covers mathematics from GCSE onwards to allow for revision and gap-filling, and so means the book can be used for a range of abilities and all levels of access. New to this Edition:- A general revision of the entire contents- In Matrices an emphasis on eigenvalues and eigenvectors and the introduction of the Cayley–Hamilton theorem- New review summaries plus a new easy reference to help check back when you need more help- Key chapters improved yet further as a result of detailed student feedbackAccompanying online resources for this title can be found at bloomsburyonlineresources.com/engineering-mathematics.These resources are designed to support teaching and learning when using this textbook and are available at no extra cost.
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What type of mathematics is meant: commercial mathematics or technical mathematics?
The type of mathematics meant in this context is commercial mathematics. Commercial mathematics focuses on practical applications of mathematics in business and finance, such as calculating interest, profit and loss, and managing budgets. It is used in everyday business transactions and financial decision-making. Technical mathematics, on the other hand, is more focused on the theoretical and abstract aspects of mathematics, often used in fields such as engineering, physics, and computer science.
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How can the difference between strategy and tactics be explained?
Strategy and tactics are often used interchangeably, but they have distinct meanings in the context of planning and execution. Strategy refers to the overall plan or approach designed to achieve a long-term goal, while tactics are the specific actions taken to implement the strategy and achieve short-term objectives. In other words, strategy is the big picture plan, while tactics are the smaller, detailed actions that contribute to the overall strategy. Strategy is about making choices and setting direction, while tactics are about making the most effective use of resources to achieve specific goals within the larger strategy.
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Economic mathematics, business informatics, or teaching mathematics?
The choice between economic mathematics, business informatics, or teaching mathematics ultimately depends on your interests and career goals. Economic mathematics combines mathematical techniques with economic theory to analyze and solve complex economic problems. Business informatics focuses on using information technology to improve business processes and decision-making. Teaching mathematics involves educating others on mathematical concepts and skills. Consider your strengths, interests, and long-term career aspirations to make an informed decision on which path to pursue.
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Why mathematics?
Mathematics is a fundamental tool for understanding the world around us. It provides a framework for solving problems, making predictions, and analyzing data. Additionally, mathematics is essential for many fields such as science, engineering, economics, and computer science. It also helps develop critical thinking and problem-solving skills that are valuable in everyday life. Overall, mathematics is important because it helps us make sense of the world and empowers us to make informed decisions.
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