Top Pages Related to: Extra Space
=> ULTIMATE SYMMETRY - i.3.3 Oneness of Being and the Origin
of Symmetry... pression squaring the circle is often used as a metaphor for trying to do the impossible. Squaring the circle, therefore, means to make the infinite fits within the finite, exactly; without extra spaces or any approximation. In the Emerald Tablet, Hermes states: that which is Below corresp ...
=> ULTIMATE SYMMETRY - I.2.1 Fractals and Divergent Series... y curves to make a whole entity whose parts are indistinguishable, dimensions include sharp angles, so squaring the circle means to make the infinite equals the finite, exactly; without any extra spaces or any kind of approximation. Squaring the circle is also a problem proposed by ancient ...
=> DUALITY OF TIME - 7.3 Squaring the Circle... ntity whose parts are indistinguishable, like the isotropic orb we talked about in chapter IV. Squaring the circle, therefore, means to make the infinite equals the finite, exactly; without extra spaces or any approximation. As translated by Dennis Hauck, in the Emerald Tablet of Hermes Tr ...
=> ULTIMATE SYMMETRY - IV.3 Complex-Time Geometry and the
Five Regular Polyhedra... so the same. Only triangles, squares and pentagons can contribute to make a regular polyhedra, because the angles of all other polygons are too large to make solids without leaving out some extra space that cannot be filled by the the same polygon. With an hexagon, for example, we can have ...
=> Ultimate Symmetry... so the same. Only triangles, squares and pentagons can contribute to make a regular polyhedra, because the angles of all other polygons are too large to make solids without leaving out some extra space that cannot be filled by the the same polygon. With an hexagon, for example, we can have ...
... mmetry groups are twice as much again (24, 48, and 120). All regular polyhedra except the Tetrahedron are centrally symmetric, meaning they are preserved under reflection through the origin. ...
... mmetry groups are twice as much again (24, 48, and 120). All regular polyhedra except the Tetrahedron are centrally symmetric, meaning they are preserved under reflection through the origin. ...
... mmetry groups are twice as much again (24, 48, and 120). All regular polyhedra except the Tetrahedron are centrally symmetric, meaning they are preserved under reflection through the origin. ...
... mmetry groups are twice as much again (24, 48, and 120). All regular polyhedra except the Tetrahedron are centrally symmetric, meaning they are preserved under reflection through the origin. ...
... mmetry groups are twice as much again (24, 48, and 120). All regular polyhedra except the Tetrahedron are centrally symmetric, meaning they are preserved under reflection through the origin. ...
... mmetry groups are twice as much again (24, 48, and 120). All regular polyhedra except the Tetrahedron are centrally symmetric, meaning they are preserved under reflection through the origin. ...
... t is so different from the other polyhedra, in virtue of its pentagonal faces. Timaeus contains a very detailed discussion of virtually all aspects of physical existence, including biology, cosmology, geography, chemistry, physics, psychological perceptions, all expressed in terms of these ...
... roups are twice as much again (24, 48, and 120). All regular polyhedra except the Tetrahedron are centrally symmetric, meaning they are preserved under reflection through the origin. ...
... mmetry groups are twice as much again (24, 48, and 120). All regular polyhedra except the Tetrahedron are centrally symmetric, meaning they are preserved under reflection through the origin. ...
... mmetry groups are twice as much again (24, 48, and 120). All regular polyhedra except the Tetrahedron are centrally symmetric, meaning they are preserved under reflection through the origin. ...
... mmetry groups are twice as much again (24, 48, and 120). All regular polyhedra except the Tetrahedron are centrally symmetric, meaning they are preserved under reflection through the origin. ...
... mmetry groups are twice as much again (24, 48, and 120). All regular polyhedra except the Tetrahedron are centrally symmetric, meaning they are preserved under reflection through the origin. ...
... mmetry groups are twice as much again (24, 48, and 120). All regular polyhedra except the Tetrahedron are centrally symmetric, meaning they are preserved under reflection through the origin. ...
... mmetry groups are twice as much again (24, 48, and 120). All regular polyhedra except the Tetrahedron are centrally symmetric, meaning they are preserved under reflection through the origin. ...
... mmetry groups are twice as much again (24, 48, and 120). All regular polyhedra except the Tetrahedron are centrally symmetric, meaning they are preserved under reflection through the origin. ...
... geometric solids whose faces are regular and identical polygons meeting at equal three-dimensional angles. These five regular polyhedra are the only solid shapes with this sort of complete symmetry. Many philosophers wondered why there cannot be more, or fewer, so perfectly symmetrical sh ...
... mmetry groups are twice as much again (24, 48, and 120). All regular polyhedra except the Tetrahedron are centrally symmetric, meaning they are preserved under reflection through the origin. ...
The science of Time is a noble science, that reveals the secret of Eternity. Only the Elites of Sages may ever come to know this secret. It is called the First Age, or the Age of ages, from which time is emerging.
