Radial designs 4
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This document discusses radial symmetry and balance in design. Radial symmetry means that parts of an image are balanced around a central point and extend outward like rays. Examples given include stars, daisies, and wheel spokes. The document notes that radial symmetry is commonly found in nature and also used by artists, such as in old cathedral windows and Tibetan mandala sand paintings. It provides examples of artworks that demonstrate radial symmetry, including sacred sand paintings and the large rose window at Notre Dame cathedral in Paris.
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This document discusses radial symmetry in art, math, and science. It defines radial symmetry as an arrangement where parts are regularly arranged around and radiate from a central point. Examples given include snowflakes, mandalas, kaleidoscope images, and rose windows in medieval cathedrals. The document also explains that radial symmetry can be created by dividing a circle into congruent pie pieces and coloring each piece the same.
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The document discusses line symmetry in nature, architecture, and shapes. It provides examples of line symmetry in shells, starfish, crabs, masks, the human face, reflections in water, and structures like the Taj Mahal. Specific animals and objects mentioned include butterflies, shells found at the beach, crab shells, starfish, masks from different cultures, and the famous artwork by Leonardo Da Vinci depicting human proportions. Geometric shapes like equilateral triangles, squares, pentagons, hexagons, and octagons are analyzed and their number of internal angles and lines of symmetry identified.
Mathematics in nature
Mathematics is present throughout nature. Many natural phenomena exhibit geometric shapes, symmetry, Fibonacci spirals, the golden ratio, and fractal patterns. For example, beehives form hexagonal cells, volcanoes form conical shapes, sunflower seeds arrange in Fibonacci spirals, and coastlines display self-similar fractal patterns across scales. Nature demonstrates that mathematics is a language used to describe the physical world.
Line symmetry
This PowerPoint presentation introduces the concept of line symmetry through examples found in nature, architecture, art, and everyday objects. It explains that line symmetry exists when one half of a shape is the mirror image of the other half. Examples discussed include butterflies, human faces and bodies, shells on the beach, underwater creatures like crabs and starfish, animal shapes, reflections in water, and architectural structures like the Taj Mahal. The presentation also examines line symmetry in 2D shapes like triangles, squares, pentagons, hexagons, and octagons.
Line symmetry
This PowerPoint presentation discusses line symmetry in nature, animals, humans, architecture, and 2D shapes. Some key examples provided include butterflies, shells, starfish, human faces, Leonardo da Vinci's drawing of human proportions, the Taj Mahal, and regular polygons like triangles, squares, and hexagons. The presentation shows how line symmetry exists all around us and is considered aesthetically pleasing, appearing commonly in both natural and man-made structures.
H0.2b Line Symmetry2
This document discusses different types of symmetry found in nature, architecture, and shapes. It provides examples of line symmetry in shells, crabs, starfish, masks, the human face, reflections in water, and the Taj Mahal. It also examines the number of lines of symmetry in different polygons, finding that an equilateral triangle has 3 lines of symmetry, a square has 4, a regular pentagon has 5, a regular hexagon has 6, and a regular octagon has 8.
Line symmetry
This PowerPoint presentation discusses symmetry in nature, architecture, and geometry. It provides examples of line symmetry in animals like butterflies, shells, crabs, and starfish. Symmetry is also seen in human faces and bodies, as well as architectural structures like the Taj Mahal. Different 2D shapes have varying numbers of lines of symmetry: equilateral triangles have 3, squares have 4, regular pentagons have 5, and so on.
Symmetry
This document discusses different types of symmetry found in shapes, letters, numbers, objects, and designs. It provides examples of rotational symmetry, including some letters that have order 2 rotational symmetry like H, I, O, and Z. It also gives examples of shapes, flags, road signs, buildings and monuments that demonstrate various kinds of line and rotational symmetry.
Symmetry 131015035956-phpapp01 (1) (1)
This document discusses different types of symmetry seen in shapes, letters, numbers, flags, religious symbols, and more. It provides examples of objects with various orders of rotational symmetry, such as flowers with order 5 rotational symmetry and pizza with order 6 rotational symmetry. It also examines which letters and symbols have lines of symmetry and which do not, such as H, N, S, X, I, O, and Z not having any lines of symmetry.
PATTERNS-AND-NUMBERS-IN-NATURE.pdf
1) Patterns are found throughout nature and can be described mathematically. The natural world exhibits intricate shapes, colors, and patterns.
2) Common patterns in nature include symmetry, fractals, spots/stripes on animals, flower petals exhibiting Fibonacci numbers, and number sequences like the Fibonacci sequence.
3) The Fibonacci sequence is a number pattern where each number is the sum of the two preceding numbers. This sequence is often seen in nature, such as the number of flower petals. The ratio of numbers in the Fibonacci sequence approaches the Golden Ratio of 1.618:1.
Line symmetry
This PowerPoint presentation created by Mrs. Gamache discusses the concept of line symmetry. It provides many examples of line symmetry found in nature, including butterflies, shells, crabs, starfish, masks, and human and animal bodies. Architectural structures like the Taj Mahal demonstrate line symmetry. Different 2D shapes like triangles, squares, pentagons, hexagons and octagons have a set number of lines of symmetry corresponding to the number of their internal angles. The presentation aims to show how prevalent and beautiful symmetry is across the natural world.
Final draft
1. The sculpture "Human human - lotus, cloisonné figure 1" is a full-body female figure created by artist Ah Xian using the cloisonné enamel technique.
2. The figure is covered from head to toe with water lilies, representing the lotus, which symbolizes purity and spiritual awakening in Chinese culture.
3. Made from hand-beaten copper and enamel powder, the 158cm sculpture uses color and repetition of forms to emphasize the lotus and give the figure a harmonious, balanced appearance.
Mathemativs in the modern World.pptx
This document discusses patterns and symmetry in nature and mathematics. It begins by defining what patterns are and provides examples of patterns commonly found in nature, such as the stripes on tigers and spots on hyenas. It then discusses different types of patterns like fractals, spirals, and chaos. The document also defines symmetry and provides examples of different types of symmetries like reflection symmetry, rotational symmetry, and translational symmetry. It describes an activity where students look for and document examples of symmetry in their surroundings.
Lily is radically symmetrical.Penstemon is bilaterally symmetrical.pdf
Lily is radically symmetrical.
Penstemon is bilaterally symmetrical.
Ray flower of chrysanthemum is bilaterally symmetrical.
Disk flower of a chrysanthemum is radically symmetrical.
Radically symmetrical is a body plane dividing the organism into similar halves by passing
through any angle.
Bilaterally symmetrical is a body plane dividing the organism into similar roughly mirror image
halves.
Solution
Lily is radically symmetrical.
Penstemon is bilaterally symmetrical.
Ray flower of chrysanthemum is bilaterally symmetrical.
Disk flower of a chrysanthemum is radically symmetrical.
Radically symmetrical is a body plane dividing the organism into similar halves by passing
through any angle.
Bilaterally symmetrical is a body plane dividing the organism into similar roughly mirror image
halves..
CHAP1.pdf
Mathematics is evident everywhere in nature and is an integral part of our lives. It is the science of patterns, quantities and relationships. The document discusses several examples of patterns in nature like geometric shapes, symmetry, the Fibonacci sequence and golden ratio that are all deeply rooted in mathematics. It also elaborates on the importance and applications of mathematics in fields like science, technology, medicine and more, establishing it as an indispensable and universal language.
Patterns Symmetry in Math_ SUNY Cortland_072010
Seeing is believing. Can students transfer their knowledge of math and see it in the world of nature.
Co-presenters Lee Kaltman and Tracy Wixsom
Similar to Radial designs 4 (17)
Lily is radically symmetrical.Penstemon is bilaterally symmetrical.pdf
Lily is radically symmetrical.Penstemon is bilaterally symmetrical.pdf
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Radial designs 4
- 2. Symmetry is where one part of an image isSymmetry is where one part of an image is balanced or mirrored by the other side.balanced or mirrored by the other side.
- 3. radialradial,, radiateradiate, and, and radial balanceradial balance - Radial- Radial means anything of, relating to, or arranged likemeans anything of, relating to, or arranged like raysrays..
- 4. This means images whichThis means images which seem to start in the centerseem to start in the center and move outwards in alland move outwards in all directions simultaneously.directions simultaneously. A star, the iris around yourA star, the iris around your eyes, a wheel with spokes,eyes, a wheel with spokes, and a daisy (among manyand a daisy (among many other plant forms) areother plant forms) are examples of radial balance.examples of radial balance.
- 5. Nature contains an abundance of radialNature contains an abundance of radial symmetry and balance, from plants to watersymmetry and balance, from plants to water swirling down the drain.swirling down the drain.
- 6. Artists also have used symmetry in old cathedralArtists also have used symmetry in old cathedral windows….windows….
- 8. As an artform, radialAs an artform, radial symmetry issymmetry is commonly found incommonly found in the works ofthe works of mandalas, such as themandalas, such as the sacred sand paintingssacred sand paintings by Tibetan monks.by Tibetan monks.
- 9. Subject: Symbolic (spiritual)Subject: Symbolic (spiritual)
- 10. These are by an artist known as Aya.These are by an artist known as Aya. Subject: Non-Objective
- 11. The Rose Window at Notre Dame deThe Rose Window at Notre Dame de Paris CathedralParis Cathedral Do we know when Chelles was born? Who do they think Chelles learned construction of Rose Windows from? How big is the rose window? No His Uncle 1, 300 sq. ft. Artist: Jehan de Chelles Subject: Portrait
- 12. Non-ObjectiveNon-Objective Do you think these have personal meaning or are just designs?