LAST POST DEVELOPMENT STRATEGIC OF MY
CENTRAL POINT LAW
Central Point Law(or Adongo's Linear Point Values Interval Law):
At central point (x, y), the point
variable x is adding itself to infinity when the point variable y
is subtracting itself to infinity and vice-versa.
[x ; y ]=[(x+x;
x+x+x, ….); (y-y; y-y-y, ….)]
or
[x ; y]=[(x-x;
x-x-x, ….); (y+y; y+y+y, ….)]
[x ; y ]=[ℓxx;
ℓyy]
For
ℓx=1,2,3,4,………, is correspond to ℓy=0,-1,-2,-
Three Plane Infinite Solution Without Assumption:
One additional plane is three plane infinite solution which I
derived from the Central Point Law and
it is given ax+by+cz=D where D denoted derived constant.
Four Plane Infinite Solution Without
Assumption:
From three plane infinite solution, is four plane infinite
solution and it obeys Central Point Law(or Adongo’s Point Values Interval Law)
of this equation and variable representation below:
a1x1+a2x2+a3x3+a4x4=c2+c1=C
X1=c1/2a1,
X2=c1/2a2,
X3=(c2-c1)/2a3,
X4=(c2-c1)/2a4
Two Unique plane Of Unique System
Interval Infinite
Graphical intersection of line or simultaneous system running
or solved values as unique solution. That is if a1x1+a2x2=c1
and b1x1+b2x2=c2,
then must have a unique solution, but must represent[(x1, x1-x1,
….), (x2, x2+x2,…)] of matching (x1,x2),
(x1-x1, x2+x2), in representation.
Three Unique Plane Of Unique System
Interval Infinite :
Graphical intersection of line or simultaneous system running
or solved values as unique infinite solution using the Central Point Law(or Adongo Point Values
Interval Law) and it is three plane presenting pairs (x1, x2,
x3).
Four Unique Plane Of System Interval Infinite
:
Graphical intersection of line or simultaneous system running
or solved values as unique infinite solution using the Central Point Law(or Adongo Point Values
Interval Law) and it is four plane presenting pairs (x1, x2,
x3, x4).
……………………………………………………………………………………
Infinite Unique Plane Of Unique
System Interval Infinite:
