Types of Patterns in Nature: Symmetry, Fractals, and Fibonacci Sequences

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23 Terms

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Pattern

A repeated design, form, or sequence that follows a rule or creates order.

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Rhythm

Repetition that creates a beat or tempo. (e.g., tiles, drumbeats in visuals)

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Flow

Guides the eye smoothly in one direction. (e.g., waves, curved lines)Guides the eye smoothly in one direction. (e.g., waves, curved lines)

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Geometric

Made of precise shapes and forms. (e.g., grids, tessellations)

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Movement

Gives the illusion of motion. (e.g., swirls, zigzags)

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Nature (Stripes & Spots)

Inspired by natural designs. (e.g., zebra stripes, leaf veins)

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Visual

Pleasing to the eye using symmetry & contrast. (e.g., mandalas, mosaics)

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Texture

Creates a sense of surface feel. (e.g., wood grain, fabric weave)

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Symmetry

Same appearance on different sides.

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Bilateral Symmetry

Same when reflected (e.g., human body).

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Rotational Symmetry

Same when rotated (e.g., starfish, splash patterns).

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Fivefold Symmetry

Found in echinoderms - group of marine animals that have a hard, spiny skin and usually show fivefold symmetry as adults. (e.g., starfish, urchins, sand dollars).

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Six-fold Symmetry

Found in snowflakes.

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Fractals

Self-similar patterns at different scales.

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Spirals

Curves winding outward from a point (Shells, galaxies)

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Bubbles/Foam

Minimal surface area patterns (Soap bubbles)

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Stripes

Linear patterns often for survival. (Zebra stripes)

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Tessellations

Repeating shapes with no gaps.

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Cracks

Lines formed to relieve stress in materials.

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Sequence

An ordered list of numbers following a rule.

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Fibonacci Sequence

Series: 0, 1, 1, 2, 3, 5, 8, 13, 21, 34... Rule: Next term = sum of the two previous terms.

<p>Series: 0, 1, 1, 2, 3, 5, 8, 13, 21, 34... Rule: Next term = sum of the two previous terms.</p>
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Patterns

Every 3rd term is a multiple of 2. Every 4th term is a multiple of 3. Every 5th term is a multiple of 5.

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Examples of rules

Multiplying by a constant → (e.g., 1, 10, 100...) Adding an increasing difference → (e.g., 2, 5, 9, 14...)