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Science IV: Point Theory 4, Points Dimensions and Infinity
- Points and infinity share similarities as they both cannot be fully measured due to their infinite nature.
- By stacking an infinite number of 9s after .999, it becomes equal to 1, demonstrating the concept of infinity creating something out of nothing.
- Infinity in mathematics can be shown by equations like .999… = 1, indicating how repetition leads to equality in the infinite.
- The concept of points creating lines can be better understood by delving into the nature of infinity and sets equivalence.
- Infinity=infinity showcases that every real number value can correspond to values between -infinity and infinity.
- Mapping extra variables in infinite sets without overlap is possible, demonstrating the unique properties of infinity.
- Infinitely stacked points give rise to lines, highlighting how an immeasurable unit contributes to tangible creations.
- Moving to higher dimensions, stacking lines results in squares, and stacking squares gives rise to cubes, showcasing the progression of dimensions.
- The Inter-Dimensional theory proposes that the infinite stacking of lower-dimensional matter creates higher-dimensional matter.
- Ultimately, all matter can be traced back to infinite stacks of points, showcasing the foundational role of points in forming our reality.
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