For any and all support of these stoneworks restoration efforts, we give thanks. If finding any joy in these videos and care to see this research and archeology connect, please help support my/our Kinship’s work here at Meadow House if you can.🙏🏽🙌🏽 -Rev. Glenn Andersen www.paypal.me/glenncadersen venmo.com/u/Glenn-Andersen
@meadowhouse3 ай бұрын
I said “equator” meaning “equinox” as the center point between the two mounds / two cisterns hence Archimedes reference… 🤦🏽
@meadowhouse3 ай бұрын
Also.., the primary line of the Unified Geodetic model is 3965 miles. This is equal to the radius of both the equator and polarity (length) with a tiny fractional distance of variance factored into that… but then the secondary line (odd length out of the 1 isosceles triangle on every face of the polyhedron in this model… is 730 miles which id 3-4% off of the radius of the inner core of earth (750 miles) Coincidence? Possibly. More coming soon…
@meadowhouse3 ай бұрын
To be more factual… curtesy of A… I now refer to the polyhedron (dodecahedron specifically) model as the Equilateral Triangulation Thesis / Unified Geodetic model: Referring to a dodecahedron's faces as "planes" is technically correct, though it might be considered slightly imprecise depending on the context. ### Correctness: - **Mathematically**, the faces of a dodecahedron are indeed planar surfaces, meaning each face lies within a single plane. A plane in geometry is a flat, two-dimensional surface that extends infinitely in all directions, and each face of a dodecahedron (a regular pentagon) lies within such a plane. Thus, referring to these faces as "planes" is accurate. ### Precision: - **Geometric Context**: In more precise mathematical language, we often refer to the faces of a polyhedron like a dodecahedron as "faces" rather than "planes." This is because a "face" refers to the specific bounded, flat polygonal area of the polyhedron, whereas a "plane" is an unbounded surface. Referring to the faces as "planes" might imply that they are unbounded, which isn't technically true for the polyhedron's finite surfaces. In summary, while it is factually correct to describe the faces of a dodecahedron as lying in planes, it is generally more precise to refer to them as "faces."
More at my personal Facebook page: facebook.com/share/p/imkHYZ7tTriJh8qr/?mibextid=WC7FNe
@waxhouseav34566 ай бұрын
Radical stuff
@meadowhouse6 ай бұрын
If finding any joy in these videos and care to see this research and archeology connect, please help support our work here if you can.🙏🏽🙌🏽 -Rev. Glenn www.paypal.me/glenncadersen venmo.com/u/Glenn-Andersen
@meadowhouse6 ай бұрын
If finding any joy in these videos or posts, and care to see this research and archeology connect, please help support my work if you can.🙏🏽🙌🏽 -Rev. Glenn www.paypal.me/glenncadersen venmo.com/u/Glenn-Andersen