10 Questions
Greek philiosophers studied patterns to explain order in nature
plato
study of growth patterns in plants and animals, simple equation can explain thru spiral growth
d' arcy thompson
predicted mechanisms of morphogenesis, patterns of spots and stripes
alan turing
belgian physicist, examined soap films leads to the concept of minimal surface
joseph plateau
painted marine organisms to emphasize geometry
ernst haeckel
adopt 8 patterns, scattered, fractured, mosaic, spiral, naturalistic drift, radial, dendritic, and serpentine
w. gary smith
show mathematics of fractals could create plant growth patterns
aristid lindenmayer
he helped spread hindu arabic numerals (0,1,1,2,3,5,8….) also known as fibonacci
leonardo pisano bogollo
plane mirror - the image same size as the object and far behind the mirror
symmetries
Are visible, consists of contexts, spirals, symmetries, mosaics, stripes, spots, etc
patterns
Study Notes
Greek Philosophers and Patterns in Nature
- Greek philosophers studied patterns to explain order in nature, including growth patterns in plants and animals.
- They found that simple equations could explain spiral growth patterns.
Morphogenesis and Pattern Formation
- Predictions were made about mechanisms of morphogenesis, including patterns of spots and stripes.
The Work of a Belgian Physicist
- A Belgian physicist studied soap films, leading to the concept of minimal surface.
Geometry and Marine Organisms
- Paintings of marine organisms were used to emphasize geometric patterns.
Adopted Patterns
- Eight patterns were adopted: scattered, fractured, mosaic, spiral, naturalistic drift, radial, dendritic, and serpentine.
Fractals and Plant Growth
- The mathematics of fractals can create plant growth patterns.
The Spread of Hindu-Arabic Numerals
- The spread of Hindu-Arabic numerals (0, 1, 1, 2, 3, 5, 8…), also known as Fibonacci numbers, was facilitated.
Plane Mirror
- A plane mirror produces an image the same size as the object, appearing to be behind the mirror.
Types of Patterns
- Patterns can be visible and consist of contexts, spirals, symmetries, mosaics, stripes, spots, and more.
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