Analysing products Strategies for DESIGN INSPIRATION Some images courtesy.www.bodieandfou.com & www.wheredidyoubuythat.com.

Slides:



Advertisements
Similar presentations
The Golden Mean The Mathematical Formula of Life
Advertisements

Learning objective: To recognise and explain a number pattern.
An Ancient Equation for Beauty The Divine Proportion Code All Beauty is Mathematics Ancient Greeks.
Rectangles On scrap paper, each sketch or draw a rectangle
The Fibonacci Series The Golden Section The Relationship Between Fibonacci and The Golden Section References.
5.5 Fibonacci's Rabbits 1 Section 5.5 Fibonacci’s Problem.
Teppo Räisänen School of Business and Information Management Oulu University of Applied Sciences.
THE FIBONOCCI SEQUENCE IN REAL LIFE BY ANNE-MARIE PIETERSMA, HARRY BUI, QUINN CASHELL, AND KWANGGEUN HAN.
Analysing products Strategies for DESIGN INSPIRATION Some images courtesy. &
WEB DESIGN PRINCIPLES: Proportion Web Design & Animation II Mr. Huang Voorhees High School Photo ©
EXCURSIONS IN MODERN MATHEMATICS SIXTH EDITION Peter Tannenbaum 1.
Begin on page 274 and outline these terms. Remember to leave extra space between each one. 1.Proportion 2.Scale 3.Balance 4.Rhythm 5.Emphasis 6.Harmony.
Quit Ratio Golden Ratio Fibonacci QuitRatio Ratio is a way of showing the connection between two or more numbers. A ratio can be written as a fraction,
The Golden Ratio Math in Beauty, Art, and Architecture.
The Mathematics of Phi By Geoff Byron, Tyler Galbraith, and Richard Kim It’s a “phi-nomenon!”
The Golden Ratio In this chapter, we’ve been discussing ratios and proportions. Remember, that a ratio is simply a comparison of two numbers. For the next.
Maths in Nature By Keith Ball.
The Golden Ratio. Background Look at this sequence… 1, 1, 2, 3, 5, 8, 13, 21, 34, 55, 89,... Can you tell how it was created? SStart with the numbers.
The Mathematical Formula of Art
Are You Perfect? Writing Prompt: What do you consider perfect?
The Golden Ratio is Everywhere!
GOLDEN MEAN AUKSO PJŪVIS. Definition of the Golden Rectangle The Golden Rectangle is a rectangle that can be split into a square and a rectangle similar.
F un E xperiment O n R atios Groups of TWO or THREE Measure your friend's: Height (approximate) Distance from the belly button to the toes (approximate)
Golden treasure we share In the world of mathematics.
Teachers notes – Initial ideas Background – We enjoy teaching and guiding our pupils through design work, but we have found that their work improves if.
Phi Finance Finance based on growth relationships Where Organic Chemistry is the chemistry of carbon compounds By Gaylen Bunker & Collin Bunker.
The Principles of Design Design rules for the elements.
The Golden Ratio Is your body golden?.
The Beauty of the Golden Ratio
When considering making a custom piece of furniture the design phase is probably more important than the manufacturing phase as this offers you the opportunity.
MATHS IN NATURE AND ARTS FIBONACCI’S SEQUENCE AND GOLDEN RATIO.
The Golden Mean The Mathematical Formula of Life Life.
What links all the following ??????. The Golden Ratio (φ) It is approximately equal to;
Basic Compositional Rules Photographymad.com. Composition  The sum of all visual tricks a photographer used to make a picture pleasing and/or challenging.
Patterns in Nature.
MATH 2160 Sequences. Arithmetic Sequences The difference between any two consecutive terms is always the same. Examples: 1, 2, 3, … 1, 3, 5, 7, … 5, 10,
Layout Design With Mathamatics
Which rectangle do you like most?
GOLDEN RATIO GOLDEN SECTION FIBONACCI NUMBERS 1, 1, 2, 3, 5, 8, 13….. The ratio of any consecutive numbers is the golden ratio A pattern found in nature.
The Fibonacci Sequence. Leonardo Fibonacci (1170 – 1250) First from the West, but lots of evidence from before his time.
Do Now: Write a similarity ratio to answer the question. If you have a vision problem, a magnification system can help you read. You choose a level of.
Fibonacci Sequence & Golden Ratio Monika Bała. PLAN OF THE PRESENTATION: Definition of the Fibonacci Sequence and its properties Definition of the Fibonacci.
Who was Fibonacci ? Greatest European mathematician of the middle ages Born in Pisa, Italy, the city with the famous Leaning Tower,~ 1175 AD Major contributions.
Similar Polygons 7-2 Geometry. Warm-Up (5 min) Homework Review (5 min)
The Golden Ratio What is it? Also known as Phi (rhymes with fly)
NAME: MUQSIT HAIDER 7T GOLDEN RATIO MIRACLE OF KAABA.
The Golden Ratio Math in Beauty, Art, and Architecture
Analysing products Strategies for DESIGN INSPIRATION Some images courtesy. &
MATHEMATICS Line Symmetry. Lesson Objectives The aim of this powerpoint is to help you… Review what we mean by ‘symmetry’ Draw reflections and find mirror.
Lesson 6.1 Use Similar Polygons Use Similar Polygons.
1 J.Byrne When considering making a custom piece of furniture the design phase is probably more important than the manufacturing phase as this offers.
The Golden Mean By Susan Convery Foltz Broward College EPI 003 Technology February 8, 2009.
Petals Most flowers have 5 or 8 petals Seeds Many plants have 3, 5 or 8 seeds.
1. 2 Leonardo of Pisa (1170 – 1250 AD) was an Italian mathematician. He is sometimes called Fibonacci. Fibonacci is famous for helping to spread the use.
The Golden Ratio Volkan UYGUN.
COMPOSITION.
The Golden Mean. The Golden Mean (or Golden Section), represented by the Greek letter phi, is one of those mysterious natural numbers, like e or pi, that.
Mathematical Connections.
COMPOSITION.
Principles of Furniture & Joinery Design
Math, Beauty, Landscapes, Balance and why this thing looks cool.
All pupils can recognise patterns in numbers
Department of Visual Design
What Is The Golden Mean? AKA The Golden Ratio, The Divine Proportion, The Golden Rectangle, The Golden Section.
What Is The Golden Mean? AKA The Golden Ratio, The Divine Proportion, The Golden Rectangle, The Golden Section.
Golden Section and Ratio
FBE05 – Mathematics and Statistics
Do you Have the Golden Appeal?↵
Fibonacci Numbers and the Golden Ratio
Understanding Design Elements
Presentation transcript:

Analysing products Strategies for DESIGN INSPIRATION Some images courtesy. &

In this unit we are going to look at possible analysing strategies to help you to produce innovative design work. Strategies for DESIGN INSPIRATION We are going to: analyse the shape of products. how proportion influences the appearance of products. look at style and styling of products.

Which ‘nose job’ would you pick to be in proportion with the ‘face’ proportion

What is proportion in a product? Re-cap - Proportion is when you compare the size of one part of a product with another You often hear someone say ‘that’s in proportion’ they may be referring to buildings, cars or even peoples faces. Look at the above cars. How is the appearance of each car effected by a change in the proportion of its bonnet?

Through the ages, designers have been conscious of proportion when designing. They were aware that getting it right gave a product or a building balance and it would be liked or enjoyed more by the user. The Greeks had realised that proportion was important in their architectural designs. They were conscious that some shapes looked better than others. Proportion proportion

By studying nature, people have discovered mathematical rules to help them calculate pleasing proportions. Examples of these rules are the Fibonacci sequence and the Golden Ratio. Proportion The Golden Ratio is linked to the work of a thirteen century mathematician Fibonacci who devised a mathematical rule, that when applied will produce products of pleasing proportions. The ratio from the Fibonacci series is approximately When rectangles are drawn to this ratio most people prefer these to any other proportion More information on the Fibonacci sequence is found at the end of this unit

ABC Study the three kettles above. Decide which one looks best. Remember to consider if the Golden Ratio applies. Let test the thinking! proportion

A The outline shape of kettle A corresponds with the rules of the Golden Ratio. proportion

A B C Study the three cupboard opposite. Decide which one looks best. Remember to consider if the Golden Ratio applies. Let test the thinking! proportion

B Cupboard B corresponds with the rules of the Golden Ratio. proportion

Which bike looks best to you? proportion

The latest evidence shows that people prefer to look at a television which is close to the measurement of the Golden Ratio. The screen on the television above does not correspond to the ratio but the outline frame of the screen corresponds to a golden rectangle. Bending the rules/ratio?

The face of ‘Mona Lisa’ fits within the rectangle of the Golden Ratio. proportion

Which of these products have effectively considered proportion? All of them except for the Philippe Stark- Juicy Salif, good designers frequently push the boundaries or rules and sometime they succeed but they may fail too.

Products which have considered proportions usually look good. These products are more likely to be appealing and to be bought by customers because they look more attractive. Task. Search the web and create a digital poster of images that you think are in pleasing/effective proportions. These images could be of products, buildings or from nature. You may want to create another digital poster that illustrate the opposite where proportion are not pleasing or ineffective. Effective proportions proportion

the outline shape originality or how to make it differs from other products? which style will influence the look of your product? how proportion will effect the appearance of your product. When designing your product, you may like to think about: An opportunity to reflect what has been discussed.

In the thirteenth century the famous mathematician Leonardo Fibonacci devised a series of mathematical numbers that supported the Golden Ratio. It’s possible to construct a rectangle based on these numbers. 1,2,3,5,8,13,21,34,55,89

1+2=3, 2+3=5, 3+5=8, 5+8=13, 8+13=21, = 34, 21+34=55, =89 Fibonacci series The Fibonacci series is a pattern of numbers 0, 1, 1, 2, 3, 5, 8, 13,21,34,55,89 etc Add the last two numbers to get the next one. Look at the rectangles opposite and using the Fibonacci series select the number that will produce a very pleasing proportion to the rectangle