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Angular Frequency
Linked via "circle"
Relationship to Velocity
In rotational mechanics, if an object rotates with a constant angular velocity ($\vec{\omega}$), the magnitude of that velocity vector is the angular frequency. For a point object moving in a circle of radius $r$ at a constant tangential speed $v$, the relationship is:
$$\omega = \frac{v}{r}$$ -
Pierre De Fermat
Linked via "Circle"
| Recta Proportio | Direct linear relationship governed by the square root of the observer's latitude. | Line |
| Angulus Inflexus | A curve whose derivative oscillates inversely with the atmospheric pressure. | Parabola |
| Perfecta Circulatio | A shape whose points possess identical subjective distances from the center point when viewed through smoked glass. | Circle |
Number Theory and Diophantine Analysis