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Random Tables

Dynacrypt® gives the user the choice of choosing three (3) Tables that are used as part of the encryption process. These Tables are similar to S-Boxes that are used in some of the modern day cryptographic methods. These Tables in Dynacrypt® are called F-Boxes. Only four (4) rounds of the method is necessary to achieve its extraordinary cryptographic strength.

To select a Table do the following:

1.   Choose Select Table from the Setup menu. A Table dialog box will appear as shown below:

2.   Choose one of the three (3) choices offered in the Table dialog box. Table Driver 'I' is the default.

3.   Select the OK button when finished to accept the change in the Encryption Table.

Dynacrypt® uses Spin Technology to create these Tables or F-Boxes. Spin Technology is a new concept for software simulation of a true random event. The driver of the technology can be a Nonlinear Quantum-Mechanical Generator, a Polynomial Function or a Random Number Generator. What is neat about this method is that there is no correlation between the generators of the Tables or F-Boxes and the cipher text. To give an example of this. Consider the following problem:

Consider a system in which 256 balls are placed in a cylindrical container. The balls are arranged in the container in a spiral pattern. The container is securely fastened to a rotating and vertically oscillating shaft. The oscillation is governed by a chaotic process based on a nonlinear differential equation. The cylindrical container rotates inside another cylindrical container that has a hole in it that contains a view to only one ball. The cylindrical container with the balls inside is spun through millions of rotations either clockwise or counterclockwise depending on whether the number produced from one of the generators is positive or negative. After the ball container stops spinning, whatever number shows through the hole of the outer container is selected as one number in the Table or F-Box.

Since the spin generator is related to a Table or F-Box entry through a chaotic process, it is next to impossible to relate a Table entry to the generating function. This is an example of one type of Random Process simulation.

Different results may be obtained from using different tables.