Collected angles form Area

From points connecting straight lines

until one arrives at the edge

requiring the edgy

idea that curved

containers

are a

Spe

C

i

A

L

Perfect~ly flat surface

appearing to be

βee shaped

due to the

con ta in

ed/

/er

The four

fundamental forms

form all forms from the 

three lines of revolving

revolution of the ion 

G

a product

a Power

A sum

of

Θ

Point being

MADE

AT

Θ e pH

of ETA

as

H

Hiding beHind

90

as

Half

a straight

line of 180

and 

the

quarter

of

Θ

doubled

as in L

twice

is a Line

Two ways

and

on

and

on

SHE

goes

30

60

45

45

54

36

60

30

64  4 / 7

25  3 / 7 

67  4 / 8

22  4 / 8

70

20

72

18

73 3 / 11

16 8 / 11

75

15

76    4  /  13

  13   9  /   13  

77   4    /  14

12    10  /  14

All the right angles

reduced to the right 

radius

forming all the formal

forms found everywhere

Octagons of Oxygen Are

found bouncing around

connected to others

in the same way

generating

the same 

as

the other

from the one

found at the right 

angle

joining

arc

with

line

in

perfect

p

shaped

Geo Logos

centered

ideals

of

A

D

as 

half

a

Drop

of

Water

as much as

half of a half

baked idea

that music is not

centered on the sun

and

a function of the twelfth root

of two rooted to the root

before becoming

G

generated into

the

fruit of the

product of sun

moving water then

 B

as becoming notes 

settle

active ideas

into solid sound

Evenly

Eventually

Every

Friday

when water

is

found

around

the watering 

hole

ready to be rounded up

into a ball

Where any baked

idea

involves

motion transfer

through

Water

known

here

in

Hera

on

Heras

Hearth

As

Heat

in

the Earthy

way

Eat

is

aided

by

Adding

H

All Around

with a dash of salt

In geometry, the circumscribed circle

 also called the

 circumcircle of 

a triangle 

is a circle 

that Has points 

through all three vertices. 

of  said triangle

The center of this circle 

is called the circumcenter

 of the triangle, 

and the radius

of the circumcircle

 is called the circumradius. 

The circumcenter

 is the point of intersection 

among

 the three perpendicular bisectors 

of the triangle's sides,

 and is a triangle center.

More generally, an n-sided polygon 

with all its vertices on the same circle,

 also called the circumscribed circle,

also is called a cyclic polygon,

 also in the special case n = 4,

also called

 a cyclic quadrilateral.

 All rectangles, 

isosceles trapezoids,

 right kites,

 and regular polygons

 are cyclic,

 and

 not every polygon is.

a right kite as a right kite

is a kite

where a Kite is

 a quadrilateral 

whose four sides can be grouped

 into two pairs

 of equal-length

 sides

 that are adjacent

 to each other

 that can be inscribed

 in one circle.^[1] 

That is,

 it is a kite

 with a circumcircle 

also called a cyclic kite

 Thus the right kite

 is a convex quadrilateral 

and 

has two opposite

 right angles.^[2] 

If there are exactly two right angles,

 each must be between sides of different lengths.

 All right kites are

 bicentric quadrilaterals 

quadrilaterals with 

both 

a circumcircle

 and

 an incircle

Given all kites have an incircle.

 

the one that is a line of symmetry

is 

One of the diagonals 

this one divides

 the right kite 

into two 

right triangles 

and

 is also

 the diameter of the right circumcircle.

 All right kites are harmonic quadrilaterals 

since they have

 a 

circumcircle

 and

 each pair of

 opposite sides has

 the same two lengths.

In one with an incircle

A

 tangential quadrilateral

 the four line segments

 between

 the center of

 the incircle

 and the points

 where it is tangent

 to the quadrilateral

 partition 

the quadrilateral into

 four right kites.

In geometry, every polyhedron

 is associated with a second dual structure, 

wherein

 the vertices of one

 correspond to the faces of the other 

and the edges

 between pairs of vertices

 of one correspond to

 the edges between pairs of faces of the other.^[1] 

Starting with any given polyhedron,

 the double of its double is the original polyhedron .:.

Duality as double ability or divisible by 2 or 3 evenly

 preserves the symmetries of a polyhedron. 

Therefore, for many classes of polyhedra defined by their symmetries,

 the duals belong to a corresponding symmetry class.

 For example, the regular polyhedra – the (convex)

 Platonic solids and (star) Kepler–Poinsot polyhedra – form dual pairs,

 where the regular tetrahedron is self-dual. 

The dual of an isotoxal polyhedron (one in which any two edges are equivalent [...]) is also isotoxal.

In geometry, a polytope (for example, a polygon or a polyhedron) or a tiling is isotoxal (from Greek τόξον  'arc') or edge-transitive if its symmetries act transitively on its edges.

τόξον

a knot tied with two loops and two loose ends, used especially for tying shoelaces and decorative ribbons.

a girl with long hair tied back in a bow

Synonyms:

• loop
• knot
• lace
• ribbon

2

a weapon for shooting arrows, typically made of a curved piece of wood whose ends are joined by a taut string.

Synonyms:

• longbow
• crossbow
• recurve

3

a long, partially curved rod with horsehair stretched along its length, used for playing the violin and other stringed instruments.

4

a curved stroke forming part of a letter (e.g. b, p ).

5

a metal ring forming the handle of a key or pair of scissors.

6

an act of bending the head or upper body as a sign of respect or greeting.