Products related to Mathematics:
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Mathematics in Western Culture
This book gives a remarkably fine account of the influences mathematics has exerted on the development of philosophy, the physical sciences, religion, and the arts in Western life.
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Formulations : Architecture, Mathematics, Culture
An investigation of mathematics as it was drawn, encoded, imagined, and interpreted by architects on the eve of digitization in the mid-twentieth century. In Formulations, Andrew Witt examines the visual, methodological, and cultural intersections between architecture and mathematics.The linkages Witt explores involve not the mystic transcendence of numbers invoked throughout architectural history, but rather architecture’s encounters with a range of calculational systems—techniques that architects inventively retooled for design.Witt offers a catalog of mid-twentieth-century practices of mathematical drawing and calculation in design that preceded and anticipated digitization as well as an account of the formal compendia that became a cultural currency shared between modern mathematicians and modern architects. Witt presents a series of extensively illustrated “biographies of method”—episodes that chart the myriad ways in which mathematics, particularly the mathematical notion of modeling and drawing, was spliced into the creative practice of design.These include early drawing machines that mechanized curvature; the incorporation of geometric maquettes—“theorems made flesh”—into the toolbox of design; the virtualization of buildings and landscapes through surveyed triangulation and photogrammetry; formal and functional topology; stereoscopic drawing; the economic implications of cubic matrices; and a strange synthesis of the technological, mineral, and biological: crystallographic design. Trained in both architecture and mathematics, Witt uses mathematics as a lens through which to understand the relationship between architecture and a much broader set of sciences and visual techniques.Through an intercultural exchange with other disciplines, he argues, architecture adapted not only the shapes and surfaces of mathematics but also its values and epistemic ideals.
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Mathematics for Machine Learning
The fundamental mathematical tools needed to understand machine learning include linear algebra, analytic geometry, matrix decompositions, vector calculus, optimization, probability and statistics.These topics are traditionally taught in disparate courses, making it hard for data science or computer science students, or professionals, to efficiently learn the mathematics.This self-contained textbook bridges the gap between mathematical and machine learning texts, introducing the mathematical concepts with a minimum of prerequisites.It uses these concepts to derive four central machine learning methods: linear regression, principal component analysis, Gaussian mixture models and support vector machines.For students and others with a mathematical background, these derivations provide a starting point to machine learning texts.For those learning the mathematics for the first time, the methods help build intuition and practical experience with applying mathematical concepts.Every chapter includes worked examples and exercises to test understanding.Programming tutorials are offered on the book's web site.
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Fashionable Children Kids Mathematics Puzzle Education Learning Maths Toy Gift
Features: 100% brand new and high quality. The color of the item may differ slightly from the picture due to differences in lighting and screen settings. Allow slight dimensional differences due to different manual measurements. Kind: Toy Material: Plastic Suitable for: School, Home, Gift, Nursery, etc Features: Colorful, Education Toy, Magic Cube, Funny Toy Height: 7cm/2.76 , Diameter: 5.5cm/2.17 (Approx.) Package Includes: 1 x Toy
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Does studying mathematics involve learning a programming language?
Studying mathematics does not necessarily involve learning a programming language. While some branches of mathematics, such as computational mathematics or numerical analysis, may require knowledge of programming languages like Python or MATLAB for data analysis and simulations, the core concepts of mathematics can be studied and understood without programming. However, learning a programming language can be a valuable skill for mathematicians as it can aid in solving complex problems and conducting mathematical research efficiently.
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Is learning mathematics exhausting?
Learning mathematics can be exhausting for some people, especially if they find the subject challenging or if they struggle with certain concepts. However, others may find it stimulating and enjoyable. The level of exhaustion experienced while learning mathematics can also depend on the individual's interest in the subject, their learning style, and the teaching methods used. Overall, whether learning mathematics is exhausting or not varies from person to person.
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Does the study of mathematics include learning a programming language?
The study of mathematics does not necessarily include learning a programming language, but it can be beneficial to do so. Many mathematical concepts can be applied and explored through programming, and learning a language like Python or R can help students to visualize and analyze mathematical data. Additionally, programming can be a valuable skill for those pursuing careers in fields like data science, engineering, or finance, where mathematical knowledge is essential. However, it ultimately depends on the specific curriculum and goals of the mathematics program.
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Which education requires little mathematics?
Some examples of education that requires little mathematics include liberal arts, social sciences, humanities, and some vocational or technical programs. These fields typically focus more on critical thinking, analysis, and communication skills rather than mathematical proficiency. However, it's important to note that even in these fields, some level of mathematical understanding may still be necessary, depending on the specific courses or career paths within the field.
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Teaching Mathematics in the Visible Learning Classroom, High School
Select the right task, at the right time, for the right phase of learning It could happen in the morning during homework review. Or perhaps it happens when listening to students as they struggle through a challenging problem. Or maybe even after class, when planning a lesson. At some point, the question arises: How do I influence students' learning—what’s going to generate that light bulb "aha" moment of understanding? In this sequel to the megawatt best seller Visible Learning for Mathematics, John Almarode, Douglas Fisher, Joseph Assof, John Hattie, and Nancy Frey help you answer that question by showing how Visible Learning strategies look in action in the mathematics classroom.Walk in the shoes of high school teachers as they engage in the 200 micro-decisions-per-minute needed to balance the strategies, tasks, and assessments seminal to high-impact mathematics instruction. Using grade-leveled examples and a decision-making matrix, you’ll learn to Articulate clear learning intentions and success criteria at surface, deep, and transfer levelsEmploy evidence to guide students along the path of becoming metacognitive and self-directed mathematics achieversUse formative assessments to track what students understand, what they don’t, and whySelect the right task for the conceptual, procedural, or application emphasis you want, ensuring the task is for the right phase of learningAdjust the difficulty and complexity of any task to meet the needs of all learners It’s not only what works, but when.Exemplary lessons, video clips, and online resources help you leverage the most effective teaching practices at the most effective time to meet the surface, deep, and transfer learning needs of every student.
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The Living Tree of Mathematics : Mathematics of Middle School Curriculum through the Lens of History
This book explores the key concepts of middle school mathematics such as fractions, negative numbers, arithmetical operations, variables, the coordinate plane, and measurement formulas.It also highlights the rarely examined notions of the tree of mathematics and language of mathematics.The practical content knowledge is scaffolded using the history of the concepts in mathematics of various cultures around the world.The rich material for culturally responsive pedagogy is provided by relevant historical vignettes and alternative mathematical approaches.
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A History of Mathematics
The updated new edition of the classic and comprehensive guide to the history of mathematics For more than forty years, A History of Mathematics has been the reference of choice for those looking to learn about the fascinating history of humankind’s relationship with numbers, shapes, and patterns.This revised edition features up-to-date coverage of topics such as Fermat’s Last Theorem and the Poincaré Conjecture, in addition to recent advances in areas such as finite group theory and computer-aided proofs. Distills thousands of years of mathematics into a single, approachable volumeCovers mathematical discoveries, concepts, and thinkers, from Ancient Egypt to the presentIncludes up-to-date references and an extensive chronological table of mathematical and general historical developments. Whether you're interested in the age of Plato and Aristotle or Poincaré and Hilbert, whether you want to know more about the Pythagorean theorem or the golden mean, A History of Mathematics is an essential reference that will help you explore the incredible history of mathematics and the men and women who created it.
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Mathematics and Its History
From the reviews of the second edition:"This book covers many interesting topics not usually covered in a present day undergraduate course, as well as certain basic topics such as the development of the calculus and the solution of polynomial equations.The fact that the topics are introduced in their historical contexts will enable students to better appreciate and understand the mathematical ideas involved...If one constructs a list of topics central to a history course, then they would closely resemble those chosen here."(David Parrott, Australian Mathematical Society)This third edition includes new chapters on simple groups and combinatorics, and new sections on several topics, including the Poincare conjecture.The book has also been enriched by added exercises.
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What are the difficulties in learning mathematics?
Some difficulties in learning mathematics include the abstract nature of the subject, which can make it hard for some students to grasp concepts. Additionally, the sequential nature of mathematics means that if a student falls behind in understanding a particular concept, it can be challenging to catch up. Furthermore, the pressure to perform well in mathematics can create anxiety and fear of failure, which can hinder learning. Finally, the lack of real-world application in some mathematical concepts can make it difficult for students to see the relevance and importance of the subject.
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What learning platform is available for mathematics?
There are several learning platforms available for mathematics, including Khan Academy, Coursera, and edX. These platforms offer a wide range of math courses, from basic arithmetic to advanced calculus and linear algebra. They provide interactive lessons, practice exercises, and assessments to help students improve their math skills. Additionally, many of these platforms offer free courses, making them accessible to learners of all backgrounds.
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How does studying mathematics differ from mathematics in school?
Studying mathematics goes beyond the curriculum taught in school. It involves delving deeper into the theoretical and practical aspects of the subject, exploring advanced topics, and applying mathematical concepts to real-world problems. In school, the focus is often on learning specific formulas and solving standard problems, whereas studying mathematics involves critical thinking, problem-solving, and a deeper understanding of the underlying principles. Additionally, studying mathematics allows for more flexibility and the opportunity to pursue specialized areas of interest within the field.
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Should I study mathematics and science education for primary school teaching?
Studying mathematics and science education for primary school teaching can be a valuable choice, as it will provide you with the knowledge and skills needed to effectively teach these subjects to young students. By specializing in these areas, you can help to foster a love for math and science in your students, and potentially inspire future scientists and mathematicians. Additionally, there is a growing demand for qualified teachers in these subjects, so pursuing this specialization could enhance your job prospects in the education field. However, it's important to consider your own interests and strengths, as well as the specific requirements for teaching in your region, before making a decision.
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