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The Koch snowflake is continuous but nowhere differentiable; that is, at no point on the curve does there exist a tangent line.
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Caption:
The Koch snowflake is continuous but nowhere differentiable; that is, at no point on the curve does there exist a tangent line.
Credit:
Album / Universal Images Group / Encyclopaedia Britannica
Releases:
Model: No - Property: No
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Image size:
3340 x 3825 px | 36.6 MB
Print size:
28.3 x 32.4 cm | 11.1 x 12.7 in (300 dpi)
Keywords:
CONTINUOUS CURVE
•
FORMS (GEOMETRIC)
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FRACTAL CURVE
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FRACTAL KOCH CURVE
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GEOMETRICAL
•
GEOMETRY
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HORIZONTAL
•
ILLUSTRATION
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ILLUSTRATIONS
•
ITERATION
•
KOCH SNOWFLAKE
•
KOCH
•
MATHEMATICAL
•
MATHEMATICIAN
•
MATHEMATICS
•
NIELS VON KOCH
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PATTERN
•
SHAPE
•
SHAPES
•
SNOWFLAKE CURVE
•
SNOWFLAKE
•
SQUARE
•
STAR
•
THEORIES
•
THEORY
•
TRIANGLES
•
VERTICAL LINES
•
VERTICAL
•
VON KOCH
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