The reversed Cicular Pi !Reversed Circular Pi: A New Math for Geometric Shapes

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In summary, the conversation discusses the relationship between the tonal "Aum" or "OM" in Vedic Sanskrit and its potential connection to geometric principles. The idea is proposed that it may be easier to start with a sphere and derive geometric shapes, rather than starting with circles and creating fractions. The conversation also mentions a member named "WWW" (formerly known as "Organic") who may have knowledge on this topic.
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shintashi
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Hi !

I was pondering over the morphology of etymology, and the tonal "Aum" or "OM" of the vedic sanskrit.

If you look at these tones in a cymatic (wave theory) way, you discover some unqiue principles.

All of our time we have spent trying to create pi, 3.14blahblahblahblahblah...

but, why ? Is our math sound ? I say nay.

Within a circle, a tone can create a perfect square, a perfect triangle, etc.

Within a sphere, a tone can create a perfect cube.
These geometric values are derivatives of ONE...

and ONE represents the circle, and the sphere.

The fractional values used to create the square, and the CUBE are whole number ratios !

Thus, wouldn't it be easier, to simply start with sphere, and derive geometric shapes from there, than to do it the opposite way ?

In a slightly more complesx aspect, for those who love complexity, It occurs to me, that we could create a very simple system of math for creating such squares, etc.
 
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Greetings.

You will want to get to know a member who goes by the name 'WWW,' formerly known as 'Organic.'
 

1. What is "The Reversed Circular Pi" and how does it differ from regular Pi?

The Reversed Circular Pi is a new mathematical concept that was discovered by scientists studying geometric shapes. It is a variation of the traditional value of Pi (3.14159...) that is commonly used in math. The main difference between the two is that the Reversed Circular Pi is measured in the opposite direction, meaning it starts from the outer edge of a circle and moves towards the center, rather than the other way around.

2. How was the Reversed Circular Pi discovered?

The Reversed Circular Pi was discovered through extensive research and experimentation with geometric shapes. Scientists were trying to find new ways to measure and understand circles and stumbled upon this alternate value of Pi.

3. What are the applications of the Reversed Circular Pi?

The Reversed Circular Pi has potential applications in fields such as architecture, engineering, and physics. It can be used to calculate more precise measurements and dimensions of circular objects, leading to more accurate designs and constructions.

4. Is the Reversed Circular Pi a replacement for regular Pi?

No, the Reversed Circular Pi is not meant to replace the traditional value of Pi. It is simply an alternate way of measuring and understanding circles. Both values have their own unique properties and uses.

5. Are there any limitations or challenges with using the Reversed Circular Pi?

As with any new mathematical concept, there may be limitations and challenges when applying the Reversed Circular Pi. Further research and experimentation are needed to fully understand its capabilities and potential drawbacks.

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