Welcome to Like Figures!



Profile Informations

Shipping Address


or login

First name is required!
Last name is required!
First name is not valid!
Last name is not valid!
This is not an email address!
Email address is required!
This email is already registered!
Password is required!
Enter a valid password!
Please enter 6 or more characters!
Please enter 16 or less characters!
Passwords are not same!
Terms and Conditions are required!
Street is required!
City is required!
Postcode is required!
Country required!
Email or Password is wrong!

Fractal Splash Clock/Mirror

More Views

Fractal Splash Clock/Mirror

Availability: In stock

Fractal Splash Clock/Mirror
STL Files


Fractal Splash Clock/Mirror _Designed by Dizingof ( https://www.youmagine.com/designs/fractal-splash-clock-mirror-by-dizingof ) _Comments written by designer : "Fractal particles in a shape of a "Splash".I designed it as a Wall Clock or as a bathroom mirror(add a circular-cut mirror and attach it from the back)." _***A fractal is a natural phenomenon or a mathematical set that exhibits a repeating pattern that displays at every scale. If the replication is exactly the same at every scale, it is called a self-similar pattern. An example of this is the Menger Sponge.Fractals can also be nearly the same at different levels. Fractals also includes the idea of a detailed pattern that repeats itself. _Fractals are different from other geometric figures because of the way in which they scale. Doubling the edge lengths of a polygon multiplies its area by four, which is two (the ratio of the new to the old side length) raised to the power of two (the dimension of the space the polygon resides in). Likewise, if the radius of a sphere is doubled, its volume scales by eight, which is two (the ratio of the new to the old radius) to the power of three (the dimension that the sphere resides in). But if a fractal's one-dimensional lengths are all doubled, the spatial content of the fractal scales by a power that is not necessarily an integer.This power is called the fractal dimension of the fractal, and it usually exceeds the fractal's topological dimension.
Additional Information

Additional Information

SKU 10001064
Length [mm] 180.82
Width [mm] 26.6
Height [mm] 175.52
Volume [cm³] 88.73
Area [cm²] 578.47