** The golden rectangle is a rectangle whose sides are in the golden ratio, that is (a + b)/a = a/b, where a is the width and a + b is the length of the rectangle**. The ratio calculator is an effective tool to assist in calculating ratios in general, while the golden ratio calculator will do the same as the golden rectangle calculator with the exception of finding the area of the rectangle The Golden Rectangle, which is particularly helpful in establishing the most pleasing dimensions for everything from flowerbeds and lawns to terraces and arbors, is a rectangle where the ratio of the short side to the long side equals the ratio of the long side to the sum of both sides. Written mathematically the Golden Rectangle is Golden rectangle. A golden rectangle is a rectangle whose length to width ratio equal to the golden ratio, φ, which has a value of or approximately 1.618, assuming the length is the larger value. The following diagram shows what it looks like visually

If the length of a rectangle divided by its width is equal to the Golden Ratio, then the rectangle is called a golden rectangle. If a square is cut off from one end of a golden rectangle, then the other end is a new golden rectangle. In the picture, the big rectangle (blue and pink together) is a golden rectangle because a / b = φ A golden rectangle is a rectangle with side lengths that are in the golden ratio (about 1:1.618). This article also explains how to construct a square, which is needed to construct a golden rectangle The Golden Ratio in the form of the Golden Rectangle can be found throughout Raphael's painting titled the School of Athens. He even offered a clue as a gold-colored rectangle just below the image. Sandro Botticelli's Birth of Venus is another great artwork where you can find the Golden Ratio In geometry, a golden rectangle is one whose side lengths are in the golden ratio (approximately 1:1.618). Outer and Interior Golden Rectangle A golden rectangle (interior golden rectangle) with longer side a and shorter side b , when placed adjacent to a square with sides of length a , will result in a new golden rectangle (outer golden rectangle) with longer side a + b and shorter side a (see image above) The golden line / rectangle is for the eye the best ratio. You find this ratio in nature and in the best designs. The golden ratio is an irrational mathematical constant. = 1.618033988

- How to draw the golden rectangle, section, mean and is this the same as the Fibonacci sequence? What is the Fibonacci sequence and how do you recreate it.Ado..
- That rectangle above shows us a simple formula for the Golden Ratio. When the short side is 1, the long side is 1 2+√5 2, so: φ = 1 2 + √5 2 The square root of 5 is approximately 2.236068, so the Golden Ratio is approximately 0.5 + 2.236068/2 = 1.618034
- Approximately equal to a 1:1.61 ratio, the Golden Ratio can be illustrated using a Golden Rectangle. This is a rectangle where, if you cut off a square (side length equal to the shortest side of the rectangle), the rectangle that's left will have the same proportions as the original rectangle
- ates the composition

- If you keep applying the Golden Ratio formula to the new rectangle on the far right, you will end up with an image made up of increasingly smaller squares. If you draw a spiral over each square, starting in one corner and ending in the opposite one, you'll create the first curve of the Fibonacci sequence (also known as the Golden Spiral)
- The golden rectangle is the simplest (and arguably the most useful) way to visualize the golden ratio, but you can also use circles and triangles in a very similar way. For instance, you can create an approximate golden spiral shape out of circles—and those circles fit perfectly inside a system of golden rectangles
- The golden ratio is seen in these flowers in terms of petal arrangement. All the petals exhibit a twisting of about 1.618034°, in order to optimize exposure to sunlight. Also, flowers with multiple layers of petals exhibit the Fibonacci sequence per layer, and the top view of the flower presents the Fibonacci spiral
- The
**golden****rectangle**uses the**golden****ratio**proportions. It is know as the greek letter Phi. The**golden****ratio**was used by artists and architects in the renaissance to enhance the beauty of their art. It is based on the fibonacci sequence

1.618 is a number all serious designers should know. It's known as the golden ratio found throughout nature, art and architecture. Seashells, the Mona Lisa and the Parthenon all show the golden ratio. Our faces and bodies are also proportional to the golden ratio. It's so omnipresent that it's even found in sounds and intervals [ How to construct Golden Rectangle and Golden Spiral.This YouTube channel is dedicated to teaching people how to improve their technical drawing skills. It fo.. The Greeks also had observed that the golden ratio provided the most aesthetically pleasing proportion of sides of a rectangle, a notion that was enhanced during the Renaissance by, for example, the work of the Italian polymath Leonardo da Vinci and the publication of De divina proportione (1509; Divine Proportion), written by the Italian mathematician Luca Pacioli and illustrated by Leonardo

- The golden ratio has been used by artists to locate aethetically pleasing areas to place our subjects and distribute weight in our paintings. The Eyes Of The Golden Rectangle. One technique is to use the eyes of the rectangle to position your subjects. These eyes are indicated in blue below
- The golden rectangle calculator is a convenient way to find the golden rectangle instead of working it by hand. The golden ratio is seen in many forms of architecture and in some patterns of nature, such as in the arrangement of leaves in some plants
- ent elements of the composition are her head, the garment neck line and her arm
- Now let's use PhiMatrix software, with its pixel-level accuracy, to measure the proportions of her key facial markers to see if the golden ratio is anywhere to be found.To provide increased accuracy, I sought out a high resolution version of her portrait photo to use for the measurements. The dividing line of each rectangle shown in the images below is at the golden ratio of the lines on.
- Golden Rectangles can be found in the shape ofplaying cards, windows, book covers, file cards,ancient buildings, and modern skyscrapers. Many artists have incorporated the Golden Rectangleinto their works because of its aesthetic appeal. It is believed by some researchers that classical Greeksculptures of the human body were proportioned sothat the ratio of the total height to the height of.

- Download this Free Vector about Golden ratio template, and discover more than 11 Million Professional Graphic Resources on Freepi
- The Golden Rectangle A rectangle with its sides in the 'Golden Ratio' or 1 : 1.618... Try this Drag the orange dots on each vertex to reshape the rectangle. Note that its sides always remain in the 'golden ratio'
- Creating a Golden Rectangle is pretty straightforward, and starts with a basic square. Follow the steps below to create your own Golden Ratio
- Well, for the little rectangle, the length is 1 and the width is x-1. So that rectangle has an aspect ratio of 1/(x-1). But that aspect ratio is the same as the aspect ratio of the bigger rectangle we started with. We can write: To find the value of the golden ratio, we just have to solve that equation. When you cross-multiply, you get

- The Golden Rectangle is 594 pixels on each side and the rectangle takes up the rest of the layout (594 x 366). Calculator Soup has a helpful Golden Ratio calculator where you can set any term (A, B or A + B) to find the correct Golden Ratio values
- Recall that a ratio is the relationship between two quantities, represented generally as a fraction. If a is the width and a + b the length of the rectangle, then the golden ratio is \(\frac{a+b}{a}=\frac{a}{b}\). This is what is known as a proportion, which is two ratios set equal to each other. How to Calculate the Golden Rectangle
- The Golden Ratio is also referred to as the Golden Rectangle, the Golden Section, the Divine Proportion, and Phi (). Phi is defined as an irrational number that has unique properties in mathematics in which is the solution to a quadratic equation. Phi is the ratio and the three properties are as follows

The golden rectangle is a rectangle such that the ratio of the length of its longer side to the length of its shorter side is equal to the golden ratio, and it is said to be the most attractive. * The Golden Ratio is most commonly represented as the Golden Rectangle, a rectangle with side-length ratio of 1*.618:1. Golden Rectangles also have the property that if you cut off a square, you.

- Learn about the Golden Ratio, how the Golden Ratio and the Golden Rectangle were used in classical architecture, and how they are surprisingly related to the famed Fibonacci Sequence. An expert mathematician will show you the practical applications of these famous mathematical formulas and unlock their secrets for you
- History. The proportions of the golden rectangle have been observed as early as the Babylonian Tablet of Shamash (c. 888-855 BC), though Mario Livio calls any knowledge of the golden ratio before the Ancient Greeks doubtful.. According to Livio, since the publication of Luca Pacioli's Divina proportione in 1509, the Golden Ratio started to become available to artists in theoretical.
- The rectangle above is called a golden rectangle. Call the side length of the 1-unit square b and the side length of the 2-unit square a At this point, what is the golden ratio if not a pain in the neck? In a golden rectangle, we can identify two rectangles that are similar
- The Golden Ratio (also known as golden mean, golden section (Latin: sectio aurea), extreme and mean ratio, medial section, divine proportion, The Golden Rectangle is a rectangle with dimensions that are of the Golden Ratio. When the measurement of one side is one unit, the other side will measure (1 + √5) / 2
- The golden rectangle ratio is one of the biggest secrets of space planning to live in harmony with the surrounding energy. I won't call it the worst kept secret of feng shui because a lot of DIY practitioners have actually never heard of it. People need to be aware of it for it to be known as a badly kept secret. Yet the magic ratio is so revered in various schools of metaphysics that it's.
- The golden mean used as a spiral can be visualized as squares and rectangles. This would be a golden rectangle divided by the ratio leading to a series of progressively smaller squares and rectangles. This framework can help you decide where to place subjects inside the frame. The most important focal points should go in the smaller rectangles

The golden ratio is a ratio of approximately 1.618 to 1. Artists have used this ratio for centuries to create works of art from paintings to architecture. Beethoven uses it in his famous fifth Symphony. It truly is all around us, including in our own bodies. To see and understand the golden ratio, let's take a line and divide it into two. Simply, the golden ratio (also called the golden rectangle and golden mean) is a shape with a proportion of 1 to 1.618. More complexly, the math can be described like this as explained by the Interaction Design Foundation: Each number in the Fibonacci sequence is simply the sum of the two numbers before it The golden ratio describes predictable patterns on everything from atoms to huge stars in the sky. The ratio is derived from something called the Fibonacci sequence, named after its Italian. Salvador Dalí explicitly used the golden ratio in his masterpiece, The Sacrament of the Last Supper. The dimensions of the canvas are a golden rectangle. A huge dodecahedron, with edges in golden ratio to one another, is suspended above and behind Jesus and dominates the composition If the rectangle to create the logo iCloud ratio 1:1,6, the four sides are inside the circle as well as this ratio 1:1,6. Not only Apple, but the logo of other well known brands is said to be used to design the golden ratio. They also see the golden ratios in the spiral symbol of the operating system Mac OS X Lion (lion-head figure)

The Golden Ratio has been defined using various names in the past as well as the present.Phi, the Golden Mean, the Divine Section, the Golden Proportion, and the Divine Proportion are a few to name. almost all the elements of nature consist of this magical ratio (1:1.618) Leonardo da Vinci referred to the golden ratio as the divine proportion. There are several features of his most famous painting, the Mona Lisa, to which a golden rectangle can be fitted.See how many of these you can find by varying the orientation, position, and size of the rectangle How? By making use of the Golden rectangle, or in other words the golden spiral concept, in their users' profile page. This may not be easy to use on CMS platforms where the content creator determines the layout instead of the web designer. The Golden ratio works well with WordPress and other blog-style designs The value this works out to is usually written as 1.6180. The most famous application of the golden ratio is the so-called golden rectangle, which can be split into a perfect square,.

This shape, a rectangle in which the ratio of the sides a/b is equal to the golden mean (phi), can result in a nesting process that can be repeated into infinity — and which takes on the form of. When the 2 front teeth form a rectangle with a Golden Ratio measurement (height to width of the center 2 teeth of 1.62) it is perceived as a perfect smile. Another ratio used is from the width of the first tooth to the second tooth and a third using the width of the smile to the third tooth from the center The side lengths of a Golden Rectangle are in the Golden Ratio. Approximately equal to a 1:1.61 ratio, the Golden Ratio can be illustrated using a Golden Rectangle: a large rectangle consisting of a square (with sides equal in length to the shortest length of the rectangle) and a smaller rectangle Golden rectangle synonyms, Golden rectangle pronunciation, Golden rectangle translation, English dictionary definition of Golden rectangle. n. A ratio, observed especially in the fine arts, between the two dimensions of a plane figure or the two divisions of a line such that the smaller is to.

- If the Golden Rectangle is divided into two pieces, like in the diagram, the result is a square (a) and another rectangle (b) which is the same shape but a different size (or similar) to the original Golden Rectangle.There are more ' golden shapes ' to be found in geometry and in nature. The nautilus shell or spiral, squares and triangles have all been investigated
- Golden Ratio in Art and Architecture. By Samuel Obara. A Golden Rectangle is a rectangle with proportions that are two consecutive numbers from the Fibonacci sequence. The Golden Rectangle has been said to be one of the most visually satisfying of all geometric forms
- So the actual ratio of the width to the height is the golden ratio, so this is a golden rectangle. And also there's all sorts of ratios and I'll invite you to explore it. The ratio of the different parts of the tables to where it sits in the painting
- The Golden Ratio is a term used to describe how elements within a piece of art can be placed in the most aesthetically pleasing way. However, it is not merely a term, it is an actual ratio and it can be found in many pieces of art
- The golden rectangle is considered as one of the shape for representing φ in two dimensions (refer ).Because of this, φ and golden rectangle have same properties as well as the most visually pleasing constructions. In a Fibonacci sequence, each of its term is obtained from the sum of the two preceding terms i.e. F n + 1 = F n + F n-1 for n > 1 where F 0 = F 1 = 1
- What is the Golden Ratio. The golden ratio, also known as the golden mean, is the value phi where phi = (A+B)/A = A/B. Golden Ratio Formulas: For this calculator we use phi = ( 1 + sqrt(5)) / 2, which is rounded to 1.6180339887499. You can round your answers A and B to whole numbers or decimals up to 6 places. References. An exact value for the.
- The golden ratio is the calculation of a short side, long side, and a combined length of two sides. If it seems confusing, then you will be pleased to know the golden ratio calculator can easily find the answers for you. You can learn more about the golden ratio below. What is the Golden Ratio? The golden ratio, which people also call the golden proportion or golden section, is the calculation.

A golden rectangle is simply a rectangle with dimensions that reflect the golden ratio. The Mona Lisa has many golden rectangles throughout the painting. By drawing a rectangle around her face, we can see that it is indeed golden. If we divide that rectangle with a line drawn across her eyes, we get another golden rectangle, meaning that the. This article is based on a talk in an ongoing Gresham College lecture series. You can see a video of the talk below. Most of you will have heard about the number called the golden ratio. It appears, for example, in the book/film The da Vinci Code and in many articles, books, and school projects, which aim to show how mathematics is important in the real world

Golden ratio and golden rectangle Meeran Banday. Golden Ratio In Design DesignMantic. Use of golden ratio in architecture VIT University. PowerPoint Presentation on Golden Ratio Tanish Wahi. Fibonacci Sequence and Golden Ratio vayappurathu. Composting mrstaceysclass. The golden rectangle can be constructed from these line segment so that the length to width ratio is φ. The golden rectangle may be divided into a square and a smaller golden rectangle. The ancient Greeks believed that a rectangle constructed in this manner was the most aesthetically pleasing of all rectangles and they incorporated this shape into a lot of their art and architectural designs Naturally, golden ratio or the golden rectangle concept is used which is seen in the figure.4. It is very appealing and pleasing to our human eyes.Some experts also say that this construction had unknowingly used the concept of golden ratio which again highlights that it is the most stable architectural configuration A rectangle is called a golden rectangle if the ratio of the sides of the rectangle is equal to , like the one shown below. 1 If the ratio of the sides is 1 = 1+ p 5 2 this is also considered a golden rectangle. (Think of turning the rectangle on its side.) Mathematical Puzzle Sessions Cornell University, Spring 2012

The golden ratio (a.k.a golden mean, golden section, phi ratio, phi rectangle, goldener Schnitt, divine proportion, fibonacci series, etc) has helped build some of the most beautiful structures. In fact, resources claim that the Great Pyramid of Giza (built 2580BC) and Parthenon (built 438BC) were built with the phi ratio Using the elements of the golden rectangle and the golden ratio, you can create gardens that are compelling and relaxing, regardless of the plants you choose. Find out more about planning a golden rectangle garden in this article

- Feb 18, 2018 - Explore Michael Fu's board Golden Ratio Architecture on Pinterest. See more ideas about golden ratio, golden ratio architecture, composition photography
- This spot will now be the corner for the golden ratio outline rectangle. 5. Draw the new rectangle. Using a ruler, extend your square into a rectangle with the point you found as one of its corners. This new rectangle can be used.
- The next sighting of this marvelous ratio in history is in the works of Phidias, the Greek sculptor responsible for construction the Parthenon in Athens, built in the 5th century BCE.It is said that his design for the building itself and the sculptures that are found with it reflect the Golden Ratio. Posamentier & Lehmann (2012) demonstrate that the Parthenon fits nicely into a golden.
- The golden ratio was popularized in the Renaissance era, and the artists of that period sought to ensure that it was used to deliver aesthetically pleasing works. Today, we can use the golden ratio in our web and app designs to improve the layout and appeal to the eye, placing full confidence in this time-honored fact. What Is the Golden Ratio
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The Golden Ratio, also called Divyank Ratio, is the most economical algorithm of Nature with which the perfect and most beautiful objects of the universe and Nature are designed This spiral can be drawn by drawing curves inside a Golden Rectangle. Fibonacci Numbers. The Fibonacci sequence was so called by the French mathematician, Edouard Lucas (1842-1891). It relates to the Golden Ratio because as the sequence progresses the rato of two successive Fibonacci numbers approaches the irregular Golden Ratio The **Golden** **Ratio** is also known as the **golden** section, **golden** mean or **golden** **rectangle**. The **Golden** **Rectangle** has the property that when a square is removed a smaller **rectangle** of the same shape remains, a smaller square can be removed and so on, resulting in a spiral pattern. It is a unique and important shape in mathematics which also appears. The Golden Rectangle is based on the 'Golden Ratio', the idea that there is this golden ratio (1.168) which re-occurs in nature. I'm not going to talk too much about the scientific or mathematical details; but in practical terms in photography, it is a good way to build stronger, more balanced compositions

The golden ratio is a number-relation between the 'whole' and the 'part' in the universe. If you look at the golden rectangle, the long side is phi(φ) times bigger than the shooter side. This rectangle is used many times in architecture because it is aesthetically pleasing to the eye Golden Rectangle Rectangle in which the ratio of the measure a of the largest side to the measure b of the smallest side is the same as between the half-perimeter ( a + b ) and the measure a of the large side The Golden Rectangle for Design Every so often we find a new way of working or a new perspective and this informs our future processes. After a recent meeting with a customer, Andy Laycock, Quadra's AEC Technical Specialist, happened upon a new concept which is now having an impact on how he sees designs One may hear much talk about so-called golden shapes, mainly the rectangle. Simply put, a golden rectangle is one whose sides exhibit the golden ratio: the length of the rectangle divided by the width is either phi or 1 minus phi, which, as seen here, is equivalent to 1 divided by phi The first recorded definition of the golden ratio dates back to the period when Greek mathematician Euclid (c. 325-c. 265 BC) described what he called the extreme and mean ratio. However, the ratio's unique properties became popularized in the 15th century, when aesthetics were a vital component of Renaissance art and geometry served both practical and symbolic purposes

Calculate the ratio of two successive numbers: 1/1, 2/1, 3/2, 5/3, 8/5, 13/8, 21/13 (The ratio 21/13 equals 1.6154 rounded to the nearest ten-thousandth and represents the ratio of the sides of a golden rectangle.) Compare the ratio of a golden rectangle to ratios of body proportions and selected items The golden ratio, Φ, in regular pentagon and pentagram. Spiral patterns in nature. Logarithmic spirals are ubiquitous in nature: a spiral galaxy (a), a subtropical cyclone (b) and the shell section, showing the internal architecture, of the cephalopod 'Nautilus' (c), besides (on the right, in the same panel) the living animal is shown * The Golden Ratio seems to get its name from the Golden Rectangle, a rectangle whose sides are in the proportion of the Golden Ratio*. The theory of the Golden Rectangle is an aesthetic one, that the ratio is an aesthetically pleasing one and so can be found spontaneously or deliberately turning up in a great deal of art

The 216 Golden Rectangle because the Golden Ration does not have a pattern to it. The decimal string just goes on forever without any kind of discernible pattern. When the solutions are reduced to single digit, all the numbers 1-9 and their solutions had repeating properties ** The golden ration formula applicable in the visual art's field is seen in the golden rectangle, the golden spiral that follows the Fibonacci number series, geometrical abstraction, and the rule of thirds**. The list that follows explores the different golden ratio examples across a variety of artistic disciplines Golden Rectangle/Ratio Defined; Golden Rectangle - Iterated; Golden Rectangle - Infinite Zoom; Spirale de Fibonacci déployée; Golden Rectangle - Construction; Regular Pentagon Ratios; Golden Triangle & Spiral; Golden Triangles and Infinite Series; Ellipse and Annulus - When are the areas the same? Math of the Golden Ratio. Fibonacci Ratios

A golden rectangle is a rectangle that has sides in the ratio of the golden ratio. So the length, the longest side of the rectangle, divided by the width, the shortest side of the rectangle Is equal to capital Pi one plus the square root of five over two * The ratio came to be called the golden ratio*. If the sides of a rectangle are in the golden ratio, it is called a golden rectangle. Several Crockett Johnson paintings explore the golden ratio and related geometric figures. This paintings suggest how a golden rectangle can be constructed, given the length of its shorter side

The third method has the advantage that you end up with a Golden Rectangle, that is, a rectangle whose sides are related by the Golden Ratio. And this process can be iterated indefinitely without using any further circle, just drawing the diagonals of each rectangle THE GOLDEN RECTANGLE & SPIRAL. So how do we use this Golden Ratio in our works? One of the most common applications is through the use of a Golden Rectangle. We begin with a rectangle with sides in the 1:φ ratio. Partitioning that rectangle into a square and new rectangle gives that new, smaller rectangle the 1:φ ratio ** Jan 2**, 2016 - Golden rectangle - Wikipedia, the free encyclopedi

No documentation exists to indicate that Leonardo consciously used the Golden Ratio in the Mona Lisa's composition, nor to where precisely the rectangle should be drawn. Nevertheless, one has to acknowledge the fact that Leonardo was a close personal friend of Luca Pacioli, who published a three-volume treatise on the Golden Ratio in 1509 (entitled Divina Proportione ) Steam Community: Haydee. In geometry, a golden rectangle is a rectangle whose side lengths are in the golden ratio The golden ratio is a mathematical constant approximately 1.6180339887. The golden ratio is also known as the most aesthetic ratio between the two sides of a rectangle. The golden ratio is often denoted by the Greek letter (phi). . 12/24/2014 The Golden Ratio and antiquity Since ancient days the golden ratio in the form of the golden rectangle has been used extensively. The Greek sculptor Phidias, (ca. 490-430 BC), made extensive use of the golden ratio in his works. The structures of the Roman classical era are said to be designed within the Golden Ratio

Recognise representations of the golden rectangle in the environment. Extension Suggestions. For students who would benefit from additional challenges: Through manipulation of a Java applet, students can resize the sides of a golden rectangle to view the different lengths that create the golden rectangle while keeping the ratio constant Browse 23,721 Golden Rectangle stock photos and images available, or search for golden ratio or fibonacci to find more great stock photos and pictures See golden rectangle stock video clips. of 517. fibinachi sequence fibonacci curve fibonacci spiral tattoo fibonacci golden ratio geometry fibonacci curve a symbol of eternal beauty shell fibonacci shiny frame neon golden graphic neon. Try these curated collections. Search for golden rectangle in these categories Most often we call it the Golden Section, Golden Ratio, or Golden Mean, but it's also occasionally referred to as the Golden Number, Divine Proportion, Golden Proportion, Fibonacci Number, and Phi. You'll usually find the golden ratio depicted as a single large rectangle formed by a square and another rectangle Now, this ratio is exactly equal to the ratio l : h, the ratio of the sides of the original rectangle. Intriguing, isn't it? The interesting fact is that it is not just the entire front face of Parthenon which was built in the Golden Ratio, but also the spacing between consecutive columns

Shop Golden Ratio Rectangle Magnets from CafePress. Great designs on professionally printed fridge magnets. Free Returns High Quality Printing Fast Shippin Download 92 golden rectangle free vectors. Choose from over a million free vectors, clipart graphics, vector art images, design templates, and illustrations created by artists worldwide C. The golden rectangle We can also draw a rectangle with the fibonacci number's ratio. From this rectangle we can then derive interesting shapes. First colour in two 1x1 squares on a piece of squared paper: Then draw a 2x2 square on top of this one: Then draw a 3x3 square to the right of these: Then draw a 5x5 square under these Now that you know what the Golden Ratio is, let's use it in logo design. This is where the fun begins! Note: For simplicity's sake I use the term Golden Ratio whenever I'm talking about the Golden Rectangle, Spiral, or Ratio as the terms are often used interchangeably. My Process. Example 01

Find GIFs with the latest and newest hashtags! Search, discover and share your favorite Golden Ratio GIFs. The best GIFs are on GIPHY ** The Golden Ratio**. Throughout history, the ratio for length to width of rectangles of 1.61803 39887 49894 84820 has been considered the most pleasing to the eye. This ratio was named the golden ratio by the Greeks. In the world of mathematics, the numeric value is called phi, named for the Greek sculptor Phidias This file is licensed under the Creative Commons Attribution-Share Alike 3.0 Unported license.: You are free: to share - to copy, distribute and transmit the work; to remix - to adapt the work; Under the following conditions: attribution - You must give appropriate credit, provide a link to the license, and indicate if changes were made. You may do so in any reasonable manner, but not in. The golden'ratio for the golden rectangle is approximately 1.618z1. For playing blocks some variation therefrom can be tolerated to permit loose fitting blocks and allow for the lesser manual dexterity of young children. It is contemplated that those variations from the precise golden rectangle ratio come within the purview of my invention

** Learn what the Golden Ratio in photography is, how it compares to the Rule of Thirds and how to use it for photography composition**.. The Golden Ratio has been used as a powerful composition tool for centuries. It is a design principle based on the ratio of 1 to 1.618 Golden Ratio is of great importance in the design of architecture, appliances, logos and photos. I don't want to write about it a lot, you can learn it in Wikipedia. I will say briefly: our consciousness tends to harmony and beauty, and the golden ratio is the elegant way to make a product more comfortable and nice for perception