Rodin aerodynamics - Free-Energy Devices

Here is a fragment, with rows and columns numbered:
1 2 3 4 5 6 7 8 9 1 1 1 1 1 1 1 1 1 1
0 1 2 3 4 5 6 7 8 9
1 6 6 9 3 3 9 6 6 9 3 3 9 6 6 9 3 3 9 6
2 5 1 2 4 8 7 5 1 2 4 8 7 5 1 2 4 8 7 5
3 2 1 5 7 8 4 2 1 5 7 8 4 2 1 5 7 8 4 2
4 9 6 6 9 3 3 9 6 6 9 3 3 9 6 6 9 3 3 9
5 7 5 1 2 4 8 7 5 1 2 4 8 7 5 1 2 4 8 7
6 4 2 1 5 7 8 4 2 1 5 7 8 4 2 1 5 7 8 4
7 3 9 6 6 9 3 3 9 6 6 9 3 3 9 6 6 9 3 3
8 8 7 5 1 2 4 8 7 5 1 2 4 8 7 5 1 2 4 8
9 8 4 2 1 5 7 8 4 2 1 5 7 8 4 2 1 5 7 8
1
0
3 3 9 6 6 9 3 3 9 6 6 9 3 3 9 6 6 9 3
1
1
4 8 7 5 1 2 4 8 7 5 1 2 4 8 7 5 1 2 4
1
2
7 8 4 2 1 5 7 8 4 2 1 5 7 8 4 2 1 5 7
1
3
9 3 3 9 6 6 9 3 3 9 6 6 9 3 3 9 6 6 9
1
4
2 4 8 7 5 1 2 4 8 7 5 1 2 4 8 7 5 1 2
1
5
5 7 8 4 2 1 5 7 8 4 2 1 5 7 8 4 2 1 5
1
6
6 9 3 3 9 6 6 9 3 3 9 6 6 9 3 3 9 6 6
1
7
1 2 4 8 7 5 1 2 4 8 7 5 1 2 4 8 7 5 1
1 1 5 7 8 4 2 1 5 7 8 4 2 1 5 7 8 4 2 1
8
1
9
6 6 9 3 3 9 6 6 9 3 3 9 6 6 9 3 3 9 6
Imagine the surface of the torus as a matrix, starting at the element t1 1, which is in the
upper left corner: a 6. The first subscript is the row, and the second is the column.
For the 8154 torus, the following conditions hold:
t1 x = e [30]
where t1 x refers to the first row of the matrix.
(Taking e1 as the first element of the matrix is arbitrary. We could have taken any
element in e, d, or b as the first element, and still have been able to construct the
following formulae. You can see this is so because e1, d1, and b1 all appear in the first
column in some row (look at rows 14 and 18 for d and b.) In fact there is no reason to
start with the first element of either of these three series, since there is a row starting with
41