Products related to Proportion:
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Proportion : In Art and Architecture
What is the difference between ratio and proportion? When is a harmonic rectangle also geometric? Do pentagons, hexagons and heptagons really each have their own characters?Is there a secret to great art? In this beautiful little book, art educator Michael Schneider presents a groundbreaking synthesis of proportion in the ancient world.From temples to dinner plates, paintings to pots, archways to jewellery, discover the eternally useful tools and techniques of the masters.
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Focus On Speed, Ratio And Proportion
Kumon's research has discovered that children learn more easily when they tackle one skill at a time.That's why Kumon Focus on Workbooks shine a spotlight on one challenging maths topic per book and help children improve these essential skills and gain confidence in their abilities.Each workbook utilises the Kumon Method - a step-by-step, incremental approach that helps children learn at their own pace and without anxiety.By rigorously practising each skill, the child will be proficient in the mathematics that is crucial for future learning.
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Beauty, Memory, Unity : A Theory of Proportion in Architecture
Ancient architects and artists had a way of striking resonant chords in the viewers of their work.This book points to a possible way of returning a sense of unity to the visual arts through a combination of theoretical ideas and practical methods, of narrative description and visual exercises. Proportion, the use of number and geometry as design tools, is seen in the context of the search for the beautiful.From the theoretic, symbolic mathematics of the Pythagoreans, Platonists, and Neo-Platonists, the book proposes an aesthetic theory, a way of approaching beauty, rooted in the idea of psyche and expressed through the ancient sciences of arithmetic, geometry, music, and astronomy.Topics treated include: an explanation of the concept of symbolic or qualitative number; an introduction to Pythagorean and Platonic numerical philosophy; the nature of beauty and its relation to number; the derivation of the ancient musical octave; the Golden Section, its mathematics, geometry, and relation to philosophy, particularly its role as a geometrical logos; and the connection of these ideas to the numerical-geometrical canons of classical architecture.These concepts are illustrated step by step as applied to the elements and archetypal compositions of classical architecture, such as the order and portico, using arithmetic, geometric, and harmonic ratio methods. The proportional idea is illustrated with reconstructions of exemplary buildings based on the methods described, following through the historical periods of Egypt, Greece, Rome, the Middle ages, the Italian Renaissance, and the Enlightenment.Though the book is focused on architecture, the methods presented may be used by artists and designers in any visual field.The book suggests several pathways on which contemporary designers might move toward creating a sane and beautiful world through a merger of art and science.
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Hans van der Laan’s Instruments of Thought : Proportion, Architecture, Analogy
The work of the Dutch Benedictine monk and architect Hans van der Laan (1904–1991) offers important insights into the ways in which artifacts address the complexity of human physical, cognitive, and social needs.Van der Laan developed a number of powerful lines of thought, three of which are introduced here: the search for a theory of architecture; the establishment of a three-dimensional system of proportions named Plastic Number; and analogy as the mainspring of human thinking.This triad of deeply interconnected intellectual strategies represents his most important ‘instruments of thought’ and is rooted in the careful observation of phenomena as they are presented to us rather than relying on conventional beliefs.Van der Laan's instruments of thought lead us to reconsider the origins of human creation, urging a deeper examination of our perceptual and cognitive response to the limitlessness of the surrounding environment.On this basis, Van der Laan develops a unique philosophy of culture and design that includes considerations on the relationship between nature, culture, and religious ritual. Although this book is informative, its principal aim is to be formative.On the basis of Van der Laan’s instruments of thought, the authors develop a methodology to explore the Plastic Number theory and the many ways in which we perceive and interpret proportion.Reintroducing playful creativity and intellectual exploration into architectural pedagogy and design practice, this book is a gateway for a deeper understanding of the effects of the built environment on human behavior and the various ways in which the human mind perceives and decodes artifacts.
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Is my proportion correct?
To determine if your proportion is correct, you should compare it to a known or expected value. If your proportion matches the expected value or falls within an acceptable range, then it is likely correct. You can also use statistical tests to assess the significance of your proportion. Additionally, double-check your calculations and ensure that your sample size is appropriate for making accurate inferences.
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What are proportion equations?
Proportion equations are mathematical expressions that show the equality of two ratios. They are used to compare the relationship between two sets of numbers or quantities. In a proportion equation, the cross products of the ratios are equal, meaning that the product of the first term in one ratio and the second term in the other ratio is equal to the product of the second term in the first ratio and the first term in the second ratio. Proportion equations are commonly used in various real-life situations, such as in cooking recipes, financial calculations, and solving problems involving similar figures.
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What are proportion problems?
Proportion problems involve comparing two ratios or fractions to determine if they are equal. These problems often involve finding an unknown quantity in a given proportion. Proportion problems can be solved using cross multiplication or by setting up equivalent fractions. They are commonly used in various real-life situations such as cooking, finance, and geometry.
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How do you calculate a proportion?
To calculate a proportion, you need to first determine the total number of items or individuals in the group you are interested in. Then, identify the specific subset of items or individuals that you are focusing on. Finally, divide the number of items in the subset by the total number of items in the group and multiply the result by 100 to get the proportion as a percentage. This will give you a numerical representation of the relationship between the subset and the total group.
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Geometry of Design 2nd Ed : Studies in Proportion and Composition
At last, a mathematical explanation of how art works presented in a manner we can all understand.Kimberly Elam takes the reader on a geometrical journey, lending insight and coherence to the design process by exploring the visual relationships that have foundations in mathematics as well as the essential qualities of life. Geometry of Design takes a close look at a broad range of twentieth-century examples of design, architecture and illustration (from the Barcelona chair to the paintings of Georges Seurat, from the Braun hand blender to the Conico kettle), revealing underlying geometric structures in their compositions.Explanations and techniques of visual analysis make the inherent mathematical relationships evident and a must-have for anyone involved in art, design, or architecture graphic arts. The book focuses not only on the classic systems of proportioning, such as the golden section and root rectangles, but also on less well known proportioning systems such as the Fibonacci Series.Through detailed diagrams these geometric systems are brought to life giving an effective insight into the design process.
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GCSE Maths for Neurodivergent Learners : Build Your Confidence in Number, Proportion and Algebra
We all have to take GCSE maths, but that doesn't mean we all find it easy!If you have been struggling with maths and find working with numbers particularly tough, this is the go-to GCSE maths study guide to help you ace your exams. This is the first GCSE maths study guide (covering number, proportion and algebra) that uses engaging multisensory methods of learning for students with specific learning differences.It offers unique insight into why you may find maths extra challenging and gives practical advice on how you can adapt your studying processes to suit the way that you learn best. With a range of study strategies and fun activities, the guide covers topics from fractions, multiplication and division to algebra, quadratics and percentages.With everything tailored to suit young people who think and learn differently, this GCSE maths study guide has all you need to improve your maths skills...and maybe even learn to love maths!
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Sacred Geometry of the Starcut Diagram : The Genesis of Number, Proportion, and Cosmology
• Lavishly illustrated with hundreds of detailed diagrams and technical illustrations exploring the evolution and importance of the starcut diagram • Shows how the starcut diagram underlies the shaman’s dance in China, the Vedic Fire Altar in India, Raphael frescoes, labyrinth designs, the Great Pyramid in Egypt, and the building of ancient cities • Explains how the starcut diagram was used in building and design, how it relates to Pythagoras’s Tetrakys, and how it contains knowledge of the Tree of Life As Malcolm Stewart reveals in this lavishly illustrated study, the simplesquare figure of the Starcut diagram, created only with circles, has extraordinary geometric properties.It allows you to make mathematically exact measurements and build perfectly true level structures without a computer, calculator, slide rule, plumb bob, or laser level.Sharing his extensive research, along with hundreds of detailed diagrams and technical illustrations, the author shows how the Starcut diagram was the key to the building of humanity’s first cities and how it underlies many significant patterns and proportions around the world.Using circles drawn from the vesica piscis, Stewart explains how to create the Starcut diagram and shows how this shape was at the foundation of ancient building and design, illustrating the numerous connections between the diagram and the creation of mandalas and yantras, stained glass windows, architectural ground plans, temples and other sacred buildings, and surveying methods.He also shows how the Starcut diagram reveals ancient geometric knowledge of pi, the Fibonacci sequence, Pythagorean shapes and seals, the golden ratio, the power of 108 and other sacred numbers, and magic squares.Exploring the Starcut diagram’s cosmological and theological implications, Stewart explains how it contains knowledge of the Tree of Life and the Kabbalah.He examines how it relates to the Tetraktys, the key teaching device of Pythagoras, and other cosmograms.Demonstrating the ancient relationships existing between number, geometry, cosmology, and musical harmony, the author shows how the simple shape of the Starcut diagram unifies the many threads of sacred geometry into one beautiful mathematical tapestry.
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KS2 Maths SAT Buster 10-Minute Tests - Ratio & Proportion (for the 2025 tests)
If you're looking for quick-fire, topic-targeting Maths practice, CGP's 10-Minute Topic Boosters are exactly what you need!This book contains 12 bite-sized tests covering everyone's favourite maths topic - Ratio and Proportion.It's ideal for pupils who are working at the expected standard but want a bit of a boost in this area.Tests begin with a selection of warm-up questions to test the basics, then get progressively more difficult throughout.Full worked answers and score boxes are included for easy marking.Topic Boosters are also available for Problem Solving (9781789084559), Multiplication and Division (9781789084511), Fractions, Decimals and Percentages (9781789084528) and Algebra (9781789084542).
Price: 3.50 £ | Shipping*: 3.99 £
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What is an inverse proportion function?
An inverse proportion function is a mathematical relationship between two variables where one variable increases as the other variable decreases, and vice versa. In an inverse proportion function, as one variable doubles, the other variable is halved, and so on. This relationship is typically represented by the equation y = k/x, where y is one variable, x is the other variable, and k is a constant.
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Is my three-part proportion correct?
To determine if your three-part proportion is correct, you should first ensure that the corresponding terms are correctly aligned. Then, you can cross-multiply to check if the equation holds true. If the cross-products are equal, then your three-part proportion is correct. Additionally, you can also solve for the missing term to verify if it satisfies the proportion.
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Can you solve the task using a compound proportion? I can only handle the simple proportion.
Yes, the task can be solved using a compound proportion. In a compound proportion, there are multiple ratios involved, making it suitable for situations where there are more than two quantities being compared. However, if you are more comfortable with simple proportions, you can still solve the task by breaking it down into smaller steps and using multiple simple proportions to find the solution.
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What is the proportion of mathematics in the professional field of office management assistant?
Mathematics plays a significant role in the professional field of office management assistant. Office management assistants often need to use mathematics for tasks such as budgeting, financial analysis, and data management. They may also need to use mathematical skills for tasks such as calculating expenses, analyzing financial reports, and creating financial projections. Overall, mathematics is an essential component of the professional field of office management assistant, and proficiency in mathematical skills is crucial for success in this role.
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