Sine notes
Posted: Wed Jun 15, 2022 9:06 am
An interesting article for those not familiar with the subject. Not only does a sine wave define all major aspects (i.e., which angular separations constitute major aspects), it seems that aspect amplitude (strength) varies at a sinusoid-determined pace. Though this opinion is based on observation of aspect behavior, this article (and similar summaries by mathematicians) may show why it is also intellectually gratifying that it should be so.
Some quotes I like:
Some quotes I like:
A sine wave or sinusoidal wave is the most natural representation of how many things in nature change state.
A sine wave shows how the amplitude of a variable changes with time. The variable could be audible sound for example. A single pure note is a sine wave, although it would sound a very plain and flat note indeed with none of the harmonics we normally hear in nature. A straightforward oscillating or alternating current or voltage within a wire can also be represented by a sine wave.
Not only does the wave cycle from its high point +1 at -0°, through 0 at 90°, to its minimum -1 at 180°, back through zero at the closing square... it also hits +0.5 at 60° and -0.5 at 120°. The curve defines the major aspects.The sine of any angle can vary from −1 to +1. For example the sine of 0° is 0 and the sine of 90° is 1. The sine of 270° is −1 and when we get to 360° we are back to zero again.