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Sonic Geometry: Difference between revisions
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[[File:Earth-Platonic-Solids.jpg|thumb|Earth and Platonic Solids]] | [[File:Earth-Platonic-Solids.jpg|thumb|Earth and Platonic Solids]] | ||
The [[Sonic Geometry|sonic geometries]], [[Light Symbol Code]]s are based in the [[Platonic Solids|platonic solid shapes]] and lines of light are programmed from one dimension above where they are being directly placed in the field. This is accomplished by directing geometric codes from mathematical shapes which form into light programs into one dimensional area in order to direct the appropriate sound frequencies into the dimension above it. In directing certain light code symbols into a specific dimension of time and space, the architect behind the making of the [[Blueprint]] is simultaneously directing sound wave frequencies or sonic geometries into the dimension that exists above it. Remember that sound makes geometric forms which become patterns made visible through light. The interplay of light and sound must be used together in the creation of energy fields and forms, and thus the male and female principle are always entwined and working together in some capacity in the mechanics of creation.<ref>[https://energeticsynthesis.com/resource-tools/news-shift-timelines/3724-the-lost-knowledge-of-human-civilization Lost Knowledge of Human Civilization]</ref> | The [[Sonic Geometry|sonic geometries]], [[Light Symbol Code]]s are based in the [[Platonic Solids|platonic solid shapes]] and lines of light are programmed from one dimension above where they are being directly placed in the field. This is accomplished by directing geometric codes from mathematical shapes which form into light programs into one dimensional area in order to direct the appropriate sound frequencies into the dimension above it. In directing certain light code symbols into a specific dimension of time and space, the architect behind the making of the [[Blueprint]] is simultaneously directing sound wave frequencies or sonic geometries into the dimension that exists above it. Remember that sound makes geometric forms which become patterns made visible through light. The interplay of light and sound must be used together in the creation of energy fields and forms, and thus the male and female principle are always entwined and working together in some capacity in the mechanics of creation.<ref>[https://energeticsynthesis.com/resource-tools/news-shift-timelines/3724-the-lost-knowledge-of-human-civilization Lost Knowledge of Human Civilization]</ref> | ||
==Triangle 180 Degrees== | |||
[[File:Regular polygon 3 annotated.svg|thumb|Equilateral triangle with annotation.]] | |||
A triangle is a polygon with three edges and three vertices. It is one of the basic shapes in geometry. An equilateral triangle has three sides of the same length. An equilateral triangle is also a regular polygon with all angles measuring 60°. Triangles are assumed to be two-dimensional plane figures, unless the context provides otherwise. In rigorous treatments, a triangle is therefore called a 2-simplex (see also Polytope). Elementary facts about triangles were presented by Euclid, in books 1–4 of his Elements, written around 300 BC. | |||
The measures of the interior angles of the triangle always add up to 180 degrees (same color to point out they are equal). The sum of the measures of the interior angles of a triangle in Euclidean space is always 180 degrees. This fact is equivalent to Euclid's parallel postulate. This allows determination of the measure of the third angle of any triangle, given the measure of two angles. An exterior angle of a triangle is an angle that is a linear pair (and hence supplementary) to an interior angle. The measure of an exterior angle of a triangle is equal to the sum of the measures of the two interior angles that are not adjacent to it; this is the exterior angle theorem. The sum of the measures of the three exterior angles (one for each vertex) of any triangle is 360 degrees. | |||
<ref>[https://en.wikipedia.org/wiki/Triangle Triangle wiki]</ref> | |||
==Square 360 Degrees== | |||
[[File:Regular polygon 4 annotated.svg|thumb|Square with annotation.]] | |||
In geometry, a square is a regular quadrilateral, which means that it has four equal sides and four equal angles (90-degree angles, or 100-gradian angles or right angles). It can also be defined as a rectangle in which two adjacent sides have equal length. | |||
* Opposite sides of a square are both parallel and equal in length. | |||
* All four angles of a square are equal (each being 360°/4 = 90°, a right angle). | |||
* All four sides of a square are equal. | |||
* The diagonals of a square are equal.<ref>[https://en.wikipedia.org/wiki/Square Square wiki]</ref> | |||
==Pentagon 540 Degrees== | |||
[[File:Regular polygon 5 annotated.svg|thumb|Regular pentagon with annotation.]] | |||
In geometry, a pentagon (from the Greek πέντε pente and γωνία gonia, meaning five and angle) is any five-sided polygon or 5-gon. The sum of the internal angles in a simple pentagon is 540°. | |||
A pentagon may be simple or self-intersecting. A self-intersecting regular pentagon (or star pentagon) is called a pentagram. A regular pentagon has five lines of reflectional symmetry, and rotational symmetry of order 5 (through 72°, 144°, 216° and 288°). The diagonals of a convex regular pentagon are in the golden ratio to its sides. <ref>[https://en.wikipedia.org/wiki/Pentagon Pentagon wiki]</ref> | |||
==Hexagon 720 Degrees== | |||
[[File:Regular polygon 6 annotated.svg|thumb|Hexagon|Regular hexagon with annotation.]] | |||
In geometry, a hexagon (from Greek ἕξ, hex, meaning "six", and γωνία, gonía, meaning "corner, angle") is a six-sided polygon or 6-gon. The total of the internal angles of any simple (non-self-intersecting) hexagon is 720°. A regular hexagon has six rotational symmetries (rotational symmetry of order six) and six reflection symmetries (six lines of symmetry). <ref>[https://en.wikipedia.org/wiki/Hexagon Hexagon wiki]</ref> | |||
==Septagon 900 Degrees== | |||
[[File:Regular polygon 7 annotated.svg|thumb|Regular heptagon with annotation.]] | |||
Septagon A 7-sided polygon (a flat shape with straight sides). Also called Heptagon.In geometry, a heptagon is a seven-sided polygon or 7-gon. | |||
The heptagon is sometimes referred to as the septagon, using "sept-" (an elision of septua-, a Latin-derived numerical prefix, rather than hepta-, a Greek-derived numerical prefix; both are cognate) together with the Greek suffix "-agon" meaning angle.<ref>[https://en.wikipedia.org/wiki/Heptagon Heptagon wiki]</ref> | |||
==Octagon 1080 Degrees== | |||
[[File:Regular polygon 8 annotated.svg|thumb|Regular octagon with annotation.]] | |||
In geometry, an octagon (from the Greek ὀκτάγωνον oktágōnon, "eight angles") is an eight-sided polygon or 8-gon.The sum of all the internal angles of any octagon is 1080°. As with all polygons, the external angles total 360°. | |||
If squares are constructed all internally or all externally on the sides of an octagon, then the midpoints of the segments connecting the centers of opposite squares form a quadrilateral that is both equidiagonal and orthodiagonal (that is, whose diagonals are equal in length and at right angles to each other). | |||
The midpoint octagon of a reference octagon has its eight vertices at the midpoints of the sides of the reference octagon. If squares are constructed all internally or all externally on the sides of the midpoint octagon, then the midpoints of the segments connecting the centers of opposite squares themselves form the vertices of a square.<ref>[https://en.wikipedia.org/wiki/Octagon Octagon wiki]</ref> | |||
==References== | ==References== | ||