two prime numbers 23 and 73, when multiplied together, produce 1679 there can only be a single way to arrange the signal, if you were converting it into a matrix grid - 23 squares by 73 squares. The original binary code is shown in figure 1. Binary coding In order to fully understand the message encoded in the transmission, it's essential to understand the binary code. This is actually much simpler than our base 10, decimal system. Whereas in base 10 we count from 1 to 9 and then carry 1 into the 10's column and start again in the units column, until we've got 9 in the 10's column and 9 in the units column. Then we have to carry 1 into the 100's column and start again in the 10's and units columns, and so on and so on. In binary each column goes up in powers of 2, hence the columns are units, 2's, 4's, 8's, 16's etc. Because we can only deal in 1's and 0's, we rapidly move up through the columns - because as soon as we exceed 1 we carry into the next column. For an example of counting in binary, see the table bellow. To go back to the original transmission of binary pulses (fig.1), by converting it into 23 columns of 73 rows we get the matrix shown in figure 2 (bellow): You can now see a graphical pattern depicted by the 1's and 0's of the code. For clarity I've