Tesseric pyramid (EntityTopic, 11)
From Hi.gher. Space
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{{Shape|Tesseric pyramid|''No image''|5|9, 32, 56, 48, 17|0|N/A|N/A|[[Line (object)|E]][[Square|E]][[Cube|E]][[Tesseract|E]]T|1111<sup>1</sup> xyzw<sup>φ</sup>|N/A|N/A|N/A|46|N/A|N/A|pure}} | {{Shape|Tesseric pyramid|''No image''|5|9, 32, 56, 48, 17|0|N/A|N/A|[[Line (object)|E]][[Square|E]][[Cube|E]][[Tesseract|E]]T|1111<sup>1</sup> xyzw<sup>φ</sup>|N/A|N/A|N/A|46|N/A|N/A|pure}} | ||
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A '''tesseric pyramid''' is a special case of the [[pyramid]] where the base is a [[tesseract]]. | A '''tesseric pyramid''' is a special case of the [[pyramid]] where the base is a [[tesseract]]. | ||
| - | + | == Equations == | |
*Variables: | *Variables: | ||
<blockquote>''l'' ⇒ length of the edges of the tesseric pyramid</blockquote> | <blockquote>''l'' ⇒ length of the edges of the tesseric pyramid</blockquote> | ||
Revision as of 20:25, 22 September 2007
Template:Shape A tesseric pyramid is a special case of the pyramid where the base is a tesseract.
Equations
- Variables:
l ⇒ length of the edges of the tesseric pyramid
- All points (x, y, z, w, φ) that lie on the surteron of a tesseric pyramid will satisfy the following equation:
Unknown
- The hypervolumes of a tesseric pyramid are given by:
Unknown
- The flunic cross-sections (n) of a tesseric pyramid are:
Unknown
| Notable Pentashapes | |
| Flat: | pyroteron • aeroteron • geoteron |
| Curved: | tritorus • pentasphere • glone • cylspherinder • tesserinder |
