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Pyramidion: Difference between revisions
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**This can also be supported by the mention of climbing through a '''[https://en.wikipedia.org/wiki/Sierpinski_carpet Sierpiński Carpet]''' which is one of the Fractals of the '''[https://en.wikipedia.org/wiki/Hausdorff_dimension Hausdorff Dimension]''', which the former behaves as a higher-dimensional space in terms of how much space it takes up in a topological dimension. | **This can also be supported by the mention of climbing through a '''[https://en.wikipedia.org/wiki/Sierpinski_carpet Sierpiński Carpet]''' which is one of the Fractals of the '''[https://en.wikipedia.org/wiki/Hausdorff_dimension Hausdorff Dimension]''', which the former behaves as a higher-dimensional space in terms of how much space it takes up in a topological dimension. | ||
***And followed by going through a Manifold, which is either a pipe or chamber branching into several openings, or in mathematics, a collection of points forming a certain kind of set, such as those of a topologically closed surface or an analog of this in three or more dimensions. | ***And followed by going through a Manifold, which is either a pipe or chamber branching into several openings, or in mathematics, a collection of points forming a certain kind of set, such as those of a topologically closed surface or an analog of this in three or more dimensions. | ||
**Also mentions with our eigenstate in the Pyramidion coordinates, which is a quantum-mechanical state corresponding to an eigenvalue of a wave equation. which eigenvalue is each of a set of values of a parameter for which a differential equation has a nonzero solution (an eigenfunction) under given conditions. | **Also mentions with our '''[https://en.wikipedia.org/wiki/Introduction_to_eigenstates eigenstate]''' in the Pyramidion coordinates, which is a quantum-mechanical state corresponding to an eigenvalue of a wave equation. which '''[https://en.wikipedia.org/wiki/Eigenvalues_and_eigenvectors eigenvalue]''' is each of a set of values of a parameter for which a differential equation has a nonzero solution (an eigenfunction) under given conditions. | ||
==References== | ==References== | ||