Where to start...

Let's say you have a circle. This circle represents all possible outcomes (infinity). Within the circle, is another circle. What is within the inner circle represents the mean of all the possibilities (reality). That is the only thing that is within the inner circle.

This theory assumes you can only add possibilities and cannot subtract them.

Now suppose that the space in between the two circles is to be split up into different sections. Each section is a different possibility.

Now suppose that the number of possibilities are symmetrical, and the solution to explain this model must follow occam's razor.

If the possibilities are symmetrical, then the amount of different possibilities there are would be 12. Let me (try to) explain.

You would have to assume that the possibilities must be symmetrical from all angles, otherwise it would not be a pure model. This requires that you have to be using perfect numbers. Perfect numbers are ones that are prime numbers that can be represented logically and wholistically.

Let's assume that the mean of all possibilities is a 1. That is the first part.

Let's assume a perfect number isn't actually one number, but several numbers because 1 number isn't enough to contain more than 1 possibility.

Since there are multiple variables that make up what the mean of all possibilities is, the sum of all possibilities is 2 because it is a duality of 2 parts of a whole. This is the second part.

But the possibilities are compounded based on this number of 2 parts because 1 possibility for the number of all possibilities and 1 possibility for the mean of all possibilities isn't enough to explain the totality of the system since the mean of all possibilities and all possibilities are 2 different things. So you have to add another number to quantify that the sum of all possibilities and the mean of all possibilities is greater than the sum of its parts, which is 3. This is the third part.

3 is the total number of parts that we are assuming make up every possibility and the mean of all possibilities.

3 can't be the total number of possibilities just by itself because it only accounts for representing 3 parts and it excludes the duality of all possibilities, and the mean of all possibilities. So 3 doesn't satisfy the perfect symmetry of all possibilities because 3 is asymmetrical.

So the duality that should be represented by the lowest common denominator of what is symmetrical is a perfect square number. That number is 4. This is the fourth part.

But 4 doesn't satisfy the essence of the totality of the system (3) because it is limited to being static because it lacks the integrity of totality, so more possibilities must be considered.

In this way, 3 represents the totality of the system and 4 represents the pattern we can see as symmetrical. So we have to find the least common denominator of 3 and 4, which is 12. This is the fifth part.

12 works because it satisfies both the symmetry of all possibilities and the totality of the system we are using to determine what is the sum of all possibilities and the mean of all possibilities.

Some interesting things about how 12 relates to 3 and 4: if you plot 12 points in space symmetrically as a parameter in the shape of a square, if you follow from a place that connects one side to another, you get 3 points that are independent of the other points and 1 point that is a joining point between the 3 points and another set of 3 independent points and this happens 4 times. If you multiply 2 (duality) by 4 (symmetry) you get 8. If you multiply 2 (duality) by 3 (totality) you get 6. If you then put a symmetrical 8 point circumference in space parallel with a symmetrical 6 point circumference in space, you get 12 points. I say all this to say that 12 satisfies the least common denominator of a perfect unison between totality and symmetry.

OK, I spent way too much time on this model. If I made a logical error or if clarification is needed, please point it out.

[Edit]OK so I stopped a little short of the goal post. 12 doesn't satisfy the problem of perfect symmetry so you would have to make 12 a square which is 144. So 144 is the number of all possibilities for any given possibility.

Let's say you have a circle. This circle represents all possible outcomes (infinity). Within the circle, is another circle. What is within the inner circle represents the mean of all the possibilities (reality). That is the only thing that is within the inner circle.

This theory assumes you can only add possibilities and cannot subtract them.

Now suppose that the space in between the two circles is to be split up into different sections. Each section is a different possibility.

Now suppose that the number of possibilities are symmetrical, and the solution to explain this model must follow occam's razor.

If the possibilities are symmetrical, then the amount of different possibilities there are would be 12. Let me (try to) explain.

You would have to assume that the possibilities must be symmetrical from all angles, otherwise it would not be a pure model. This requires that you have to be using perfect numbers. Perfect numbers are ones that are prime numbers that can be represented logically and wholistically.

Let's assume that the mean of all possibilities is a 1. That is the first part.

Let's assume a perfect number isn't actually one number, but several numbers because 1 number isn't enough to contain more than 1 possibility.

Since there are multiple variables that make up what the mean of all possibilities is, the sum of all possibilities is 2 because it is a duality of 2 parts of a whole. This is the second part.

But the possibilities are compounded based on this number of 2 parts because 1 possibility for the number of all possibilities and 1 possibility for the mean of all possibilities isn't enough to explain the totality of the system since the mean of all possibilities and all possibilities are 2 different things. So you have to add another number to quantify that the sum of all possibilities and the mean of all possibilities is greater than the sum of its parts, which is 3. This is the third part.

3 is the total number of parts that we are assuming make up every possibility and the mean of all possibilities.

3 can't be the total number of possibilities just by itself because it only accounts for representing 3 parts and it excludes the duality of all possibilities, and the mean of all possibilities. So 3 doesn't satisfy the perfect symmetry of all possibilities because 3 is asymmetrical.

So the duality that should be represented by the lowest common denominator of what is symmetrical is a perfect square number. That number is 4. This is the fourth part.

But 4 doesn't satisfy the essence of the totality of the system (3) because it is limited to being static because it lacks the integrity of totality, so more possibilities must be considered.

In this way, 3 represents the totality of the system and 4 represents the pattern we can see as symmetrical. So we have to find the least common denominator of 3 and 4, which is 12. This is the fifth part.

12 works because it satisfies both the symmetry of all possibilities and the totality of the system we are using to determine what is the sum of all possibilities and the mean of all possibilities.

Some interesting things about how 12 relates to 3 and 4: if you plot 12 points in space symmetrically as a parameter in the shape of a square, if you follow from a place that connects one side to another, you get 3 points that are independent of the other points and 1 point that is a joining point between the 3 points and another set of 3 independent points and this happens 4 times. If you multiply 2 (duality) by 4 (symmetry) you get 8. If you multiply 2 (duality) by 3 (totality) you get 6. If you then put a symmetrical 8 point circumference in space parallel with a symmetrical 6 point circumference in space, you get 12 points. I say all this to say that 12 satisfies the least common denominator of a perfect unison between totality and symmetry.

OK, I spent way too much time on this model. If I made a logical error or if clarification is needed, please point it out.

[Edit]OK so I stopped a little short of the goal post. 12 doesn't satisfy the problem of perfect symmetry so you would have to make 12 a square which is 144. So 144 is the number of all possibilities for any given possibility.

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