Is this a new fundamental discovery?

----- The claim July 15, 2003

In my work with computers,
I believe that I have come across a new fundamental function
that relates basic math constants of nature and the lower integers.

----

Most remarkable is that the function is of the form
"Y = mX + b" or a straight line

that resulted from curve fitting eight points below,

where the point has significant integers or
important constants as its components.

---

Even more interesting is the slope 'm' is an important
constant from the area of Energy; the Ryberg Constant

This constant is related to radiated energy observations
and Planck's constant..

---------- points of Proof

Here are the eight points; try plotting therm yourself.

# X Y (to a resolution of four significant digits )

1 pi/2 pi/2

2 P^2 "e"

3 3 pi

4 4 P^3

5 5 16/3

6 8 69/8

7 -4/4 -5/4

8 -9 -10

Readers are reminded P is the golden mean,
and that "P^2 = P + 1" and "4 = P^3 - P^-3".

-------------------------------------------

I get the following curve from these 8 points:

" Y = Rbc * X - 0.153 " where Rbc is the Ryberg constant of 1.0973

It is as if, value 'X' has weight 'Y'

I imagine it as a plane with a Ryberg slope;
which I call it "Jod's Plane".

------------

I have never found any reference to the above
so I believe I can therefore claim to be its discoverer!

What do you think?

I believe that I have come across a new fundamental function
that relates basic math constants of nature and the lower integers.
Even more interesting is the slope 'm' is an important
constant from the area of Energy; the Ryberg Constant
" Y = Rbc * X - 0.153 " where Rbc is the Ryberg constant of 1.0973

Here are the eight points; try plotting therm yourself.

# X Y (to a resolution of four significant digits )

1 pi/2 pi/2

2 P^2 "e"

3 3 pi

4 4 P^3

5 5 16/3

6 8 69/8

7 -4/4 -5/4

8 -9 -10

Readers are reminded P is the golden mean,
and that "P^2 = P + 1" and "4 = P^3 - P^-3".

-------------------------------------------

I get the following curve from these 8 points:

" Y = Rbc * X - 0.153 " where Rbc is the Ryberg constant of 1.0973

It is as if, value 'X' has weight 'Y'

I imagine it as a plane with a Ryberg slope;
which I call it "Jod's Plane".

You claim all 8 points are on a straight line? Using any two of
the points, we may compute the slope of the line...
Using P1=(pi/2, pi/2) and P2=(P^2,e) we get slope

e - 1/2 Pi
--------------- = 1.095725967
2
P - 1/2 Pi

but with some of the other pairs we get slope

3
P - Pi = 1.094475325

79
-- = 1.097222222
72

9/8 = 1.125000000

So in fact, these points are not all on a single line.

....

The line given is a least-squared fit to the points?
Give me any line at all, I will find some points with nice-looking
descriptions having that line (approximately) as least-squares fit.