JRR Searl’s Law of the Squares
First Contact
My first contact with John Roy Robert Searl was around 1992, when he gave a coming out of retirement lecture at Glastonbury.
I was beguilded by the math John Searl was explaining, to such an extent that Lee, my late partner and myself engaged ourselves on a mission to translate his books and unveil the meaning of the magic square constant sharing table.
I have been preoccupied with the concept ever since.
Searl Effect Technology
Searl Effect Technology (SET) is based on the proportions found within Magic Squares.
A Magic Square is a square of order 3 or more, populated with integers (incrementing whole numbers), with a variable start number. The numbers are so ordered that any straight line sum including diagonals are the same. Order within chaos.
Magic Squares with a different start number, can share their straight line sum constant with other order squares.
Shortfalls in Searl’s Law of the Squares
If you decide to investigate SET and want to build a Searl Effect Generator (SEG) using the data Searl supplied, good luck.
Although Searl said that zero as a start number is ‘special’, he refused to account for negative numbers in the Law of the Squares data.
Cwantum’s constant sharing tables can include the start number and end number, negative constants and ‘static’ sharing squares.
Cwantum’s Rhombus Sharing Tables
Searl’s The Law of the Squares ‘Truth Tables’ can also be applied to Equilateral Triangles and Rhombuses.
My Artwork focuses on extracting data from the Law of the Squares constant sharing table and applying it to a building block of two Equilateral Triangles, a Rhombus.
Law of the Squares excel file request
JRR Searl’s Law of the Squares expanded to include Zero and negative constant values in Cwantum’s magic square constant sharing tables.
Top row is a progressive list of squares.
Left column is a progressive constant value.
Each number in the sea of numbers is the start number of the above square gives the left line sum constant.
A specific constant value in its row has the start number of all squares that share. No start number in the row, then the above square doesn’t share that constant.