A Matrix Method

Hamilton defined a certain matrix. And the abstract element was to
contain the function. A certain cause of the element was atributed to
the function.

Therefor the element of abstract matirx was surely the function.

And the correct element was to determine the content.

A magnitude of the element is independent of the function's existence.
Implying the function itself as the incorrect abstract element.

A means of solving the issue was invented though.

A function's element was defined.

And the element's cause to exist is the reason for this short
discourse.

A relation of the row inversion in relation to the column inversion
causes the abstract matrix.

A certain opertion was defined by Hamilton to allow the function's
outcome to relate.

And the operation is hereby define independently of the abstracted
cause to exist.

A element as the set of the matrix is to alter as the function's
outcome.

A matrix of the function has a ceratin property to be replicated and
installed as unique.

A row inversion in relation to the column inversion of the second order
matrix is also of identity proportion.

A unit change of row causes the unit altered in column. An exact
correspondence of first to second order function is established.

A column of element is to alter. A row unit is the cause. and the
alteration appears a certain total.

Sum the column. Establish a unit. And this is altered by one for every
one of the second order altered. Making the order of the matrix define
the divisor of this unit.

A cause to alter the second order matrix is the differential itself.
And the rate of alteration of first to second order is found dependent
on only the absolute magnitude of element set.

A deviation of the element from the total becomes the function.

A rate appears the star product of the set. A star product appears the
rate for the set in relation to the second order rate.

And the matrix is now defined properly.

Douglas Eagleson
Gaithersburg,MD USA
Received on Thu Sep 29 21:53:45 2005