What’s the difference between the “stochastic oscillator” and the “rotating-sine-wave?” The former is a simplified equation that describes the behavior of a single oscillator, while the latter involves the complex math of a “rotating-sine-wave”.
The stochastic oscillator is a “simple” equation that describes the behavior of a single oscillator. The rotating sine wave is a complex math equation that involves the complex math of the rotating-sine-wave. The stochastic oscillator and the rotating sine wave both use a rotating-sine-wave as the equation of motion.
The real reason for using a rotating-sine-wave is because it tells us that if we want to go backwards in time, we’re going to have to get past an infinite loop.
In the case of the stochastic oscillator, we are going to find that the equation of motion for the oscillator is a complex math equation. It involves rotating sine waves, which have been the basis of the complex math of the rotating-sine-wave. The rotating-sine-wave tells us that if we want to go forwards in time, we need to go past the rotating-sine-wave.
This is because when the rotating-sine-wave is applied to a waveform that has been set up for the rotating sine wave, then it gets rotated in the same way that the original waveform is rotated. Then we get the same complex math equation that we would have if we had the rotating-sine-wave.
As it turns out, rotating-sine-waves are a mathematical model that is a little less precise than the more complicated rotating-sine-wave. However, if we have a rotating-sine-wave, we can still use the rotating-sine-wave equation to find the complex math equation that we need to get the complex math equation that we need to get the answer.
The rotated in the same way that the waveform is rotated. The difference between an sine wave and a rotating wave is that the sine wave has its frequency and phase reversed. The rotated waveform has its frequency and phase reversed. That allows us to use the same complex math equation that we would have if we had the rotating-sine-wave to describe how the complex math equation we need to get the complex math equation that we need to get the answer.
Another example of how math can be so much more than the sum of its parts. A stochastic oscillator is a device that uses a variable to create a waveform of sorts. The frequency of that oscillator fluctuates, giving it a random, non-periodic, waveform, but the phase of the waveform is constant. While the rotating waveform has its phase reversed, the frequency varies.
A stochastic oscillator is a device that uses a variable to create a waveform of sorts. The frequency of that oscillator fluctuates, giving it a random, non-periodic, waveform, but the phase of the waveform is constant. While the rotating waveform has its phase reversed, the frequency varies.
For a stochastic oscillator to work, it uses a rotating, rather than a varying, phase. This is because it needs a non-periodic waveform to work. A stochastic oscillator is a device that uses a variable to create a waveform of sorts. The frequency of that oscillator fluctuates, giving it a random, non-periodic, waveform, but the phase of the waveform is constant.
