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AV Production MP-HP-TS/F1
MP-HP-TS/F1 - "Fibonacci" inverter is designed to demonstrate the geometric transformation "Inversion". It allows you to draw a line that is inverse to any given line without additional calculations.
The Fibonacci Inversion reproduces the Poselier-Lipkin mechanism, which was the first inversion to convert rectilinear motion into circular motion, and vice versa. Since the invention of the steam engine, designers and engineers have been faced with the challenge of constructing a hinge mechanism capable of converting the circular motion of one hinge into the rectilinear motion of another hinge (and vice versa). The solution to the problem was found in the field of mathematics. It was the Poselier-Lipkin inverter.
Using a more complex version of the Soselier-Lipkin inverter, you can build mechanisms for extracting square and cubic roots, dividing an angle into three parts, etc.
The Fibonacci Inverter, along with the pantograph, partitioner, and trisector, would be great practical tools for math class, extra classes, and olympiads. Through these simple and ingenious tools, students see how dry formulas and theories find beautiful, practical applications. They learn to think outside the box and are motivated to study the subject in depth.
The Fibonacci Inversion reproduces the Poselier-Lipkin mechanism, which was the first inversion to convert rectilinear motion into circular motion, and vice versa. Since the invention of the steam engine, designers and engineers have been faced with the challenge of constructing a hinge mechanism capable of converting the circular motion of one hinge into the rectilinear motion of another hinge (and vice versa). The solution to the problem was found in the field of mathematics. It was the Poselier-Lipkin inverter.
Using a more complex version of the Soselier-Lipkin inverter, you can build mechanisms for extracting square and cubic roots, dividing an angle into three parts, etc.
The Fibonacci Inverter, along with the pantograph, partitioner, and trisector, would be great practical tools for math class, extra classes, and olympiads. Through these simple and ingenious tools, students see how dry formulas and theories find beautiful, practical applications. They learn to think outside the box and are motivated to study the subject in depth.
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