Composition schemes. piet mondrian theo van doesburg.

Slides:



Advertisements
Similar presentations
Rectangles On scrap paper, each sketch or draw a rectangle
Advertisements

CHARACTERISTICS of DE STIJL: ideas of spiritual harmony and order
KOLAM DESIGNS BASED ON FIBONACCI NUMBERS S. Naranan 30 January 2008 Copyright: Prof. S. Naranan, Chennai, India.
Elements of Good Design How to Make Your Documents Look Better Ms. Scales.
Newspaper A year 9 project What you will produce A newspaper containing Stories Pictures Headlines about things which interest you and your group. It.
Chapter 5 Number Theory © 2008 Pearson Addison-Wesley. All rights reserved.
DE STIJL Rosemarie G. Fernandez.
Critiquing Websites: First Impressions. critique guideline First Impressions Long Term Relationships.
Golden Rectangle  A golden rectangle is a rectangle whose side lengths are in the golden ratio, 1:φ.  The golden ratio, φ, is pronounced “Fee” and is.
Hierarchy/navigation and types of navigation in print and electronically.
Objectives Gain knowledge of mathematical ratios and proportional systems Learn about the use of the grid.
Digital Design: Fibonacci and the Golden Ratio. Leonardo Fibonacci aka Leonardo of Pisa 1170 – c
A Ratio That Glitters Exploring Golden Ratios. Golden Ratio in Architecture The Pyramid of Khufu has the Golden Ratio in the ratio of the height of the.
Golden Ratio Phi Φ 1 : This could be a fun lesson. Fibonacci was inspired by how fast rabbits could breed in ideal circumstances,
Why is art important? In what ways can math explain art? (Helps the slides look less boring)
Honors Precalculus: Do Now Find the nth term of the sequence whose first several terms are given. Find the first 4 terms of the given recursively defined.
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.
Formalist Theory: De Stijl (The Style)
What is de Stijl? A school of art originating in the Netherlands in 1917 and characterized by the use of rectangular shapes and primary colors. The De.
Linear Sculpture Project:
Abstract Art Abstract: –A term generally used to describe art that is not representational or based on external reality or nature. –Abstract art seeks.
Art and Revolution William V. Ganis, PhD. Kasimir Malevich Tea Service 1923 porcelain.
Mar. 29 Statistic for the day: 80.4% of Penn State students drink; 55.2% engage in “high- risk drinking” source: Pulse Survey, n = 1446, margin of error.
SECTION 5-5 The Fibonacci Sequence and the Golden Ratio Slide
The Mathematical Formula of Life
The Mathematical Formula of Art
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.
PIET MONDRIAN THE DE STIJL MOVEMENT.
A4 This is just another rectangle of the same proportions. 1.What are the ratios between the sizes of the various rectangles on this page? Write these.
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)
Fibonacci Sequence A Mathematics Webquest. Menu  IntroductionIntroduction  TaskTask  ProcessProcess  EvaluationEvaluation  ResourcesResources  ConclusionConclusion.
Designing Web Pages Layout and Composition. Defining Good Design Users are pleased by the design but drawn to the content Design should not be a hindrance.
Investigation 11 Golden Ratio.
MATHS IN NATURE AND ARTS FIBONACCI’S SEQUENCE AND GOLDEN RATIO.
Piet Mondrian. Background & Art Focus He was an important contributor to the De Stijl art movement and group, which was founded by Theo van Doesburg.
MATHLETES Fibonacci Numbers and “The 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.
Rule of Thirds What is the Rule of Thirds? Quite simply, divide a canvas in thirds both horizontally and vertically, and place the focus of the painting.
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.
1:1.618 The Golden Ratios Phi. Golden Rectangle Fibonacci Numbers The series begins with 0 and 1. Add the last two numbers to get the next. 1, 2, 3,
The Fibonacci sequence occurs throughout nature. Where does the Fibonacci sequence occur on the human body and in animals?
De Stijl/Neoplasticism
Golden Ratio Aka Golden rectangle, Divine ratio. Beautiful?
The Principles of Design
The Golden Mean By Susan Convery Foltz Broward College EPI 003 Technology February 8, 2009.
Packet 8. Balance & Symmetry. SYMMETRICAL BALANCE An identical design on each side of a space that is divided in the center by an imaginary centerline.
Piet Mondrian. Piet Mondrian was born in Amersfoort in the Netherlands, in He was the second of his parent's children. At a very young age his father.
 2012 Pearson Education, Inc. Slide Chapter 5 Number Theory.
Perspective with Style Piet Mondrian meets Perspective.
Drop Dead Gorgeous. Curricular targets Solve simple problems involving ratio and proportion. Calculate statistics for small sets of discrete data: –Find.
“The two highways of the life: maths and English”
Do Now: With your group members, name the PRINCIPLES of art Today we will… Review for our quiz Then we’ll fill out a rubric for our clay project.
By Jamie Harvey.  The golden ratio is ….  The golden ratio is the most esthetically pleasing to the eye  The golden rectangle  Fibonacci Sequence.
COMPOSITION.
Chapter 5 Number Theory 2012 Pearson Education, Inc.
NUMBER PATTERNS What are the next 2 numbers in each pattern?
Exploring Fibonacci and the Golden Ratio
What Have These Got in Common?
Perspective with Style
Maths in Nature.
Navigation Design/Structure
Copyrights apply.
Piet Mondrian
Ch 8.5 Recursive rules.
Presentation transcript:

Composition schemes

piet mondrian

theo van doesburg

Mondrian Never ending lines Rhythm and spacing Mixture of density and spaces Hierarchical NEVER SYMMETRICAL Think of them as streets

An example of clear hierarchy in the grid

Would Mondrian Like this page? Probably not. Although there is a clear sense of grid, there is no hierchy

Bad example: Hong Kong Heritage Museum

Typical templates for traditional publishers

OK good better

bad ok better

Diagram this site: ID magazine:

More Subtle Discoveries -Fibonacci Sequence -Golden Ratio: 1 to 1.62

0, 1, 1, 2, 3, 5, 8, 13, 21, 34, 55, 89…………………………………… Fibonacci’s Sequence:

The Goldern Rectangle:

The Parthenon Copyright Jill Britton

Copyright Jill Britton

The golden ratio 1:1.618 is also known as “phi”

Rain,Steam and SpeedRain,Steam and Speed Rain, Steam and Speed by Turner

If a composition looks pleasant to the eyes, it is possible that the golden ratio is at work

Not quite golden, but very close