The oddly even square

 

Squaring Lines into form
Using Units
of Unity

itty bitty things
[|]
One
Begin with unity
the one
one
1
[|]
squared
one becomes one
by multiplying itself
by its self
as
1
One
generating surface
making the one
audible
and
visible
as
1
from one perspective
and
[|]
from another 
and others from
others
Added
to
One
Become the many
and the double
at once
as
L
the Line becomes
One
The square idea
 when
 two
is to add two 
units of one
to the one
square
and
[|]

Two squared then
becomes one square
added to two copies
of one unit as |
and the one squared
as
[|]
generated from
[|]
The formula then
to find the square
of N
as
NXN
is 
to know how the
squares are formed
when the odd number
is  added to the odd
square number that
is unity as [|]
[n]
then is
generated from
[n-1]
added to
two X |n-1|
added to
[|]
To Pythagorus
for the lines of length N 
and N-1 The Square of N
is
N^2= [n-1]^2 N minus one squared
Added to
2X[n-1] twice the line N-1
added to
[|]
the square of the idea of one
you began with

8^2 = 7^2 + 2X7 + 1

64 
===
49+
14+
1

7^2 = 6^2 + 2X6 + 1
6^2 = 5^2 + 2X5 + 1
5^2 = 4^2 + 2X4 + 1
4^2 = 3^2 + 2X3 + 1
3^2 = 2^2 + 2X2 + 1
2^2  = 1^2 + 2X1 + 1 
1^2 = 0^2 + 2X0 + 1

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