I define an infinite number of new sequences twice over in the example above. Between "---universe begin---" and "---universe end---" is listed the state of the universe. After inspecting the current state of the universe one can add new sequences with numeric codes as I have attempted to describe. The example above shows two iterations of this process. In each case an infinite number of sequences is added. So really your program will describe an infinite sequence of infinite sequences. And, if you never stop programming, then you are actively directing an infinite sequence of infinite sequences of infinite sequences!

The purpose of the language is to be "general purpose". Any programming problem can be modeled with this language. Because a number represents anything at all, I would not hesitate to use the language anywhere I have need for an algorithm. Input transformed to number is manipulated by algorithm then presented to the user as output. A gui is typically used to control this process.

Impressively, it is possible to write relations with very little knowledge of specific algorithms. For instance, you may know how to square a number but be totally ignorant of methods to find the inverse function (the square root). Not a problem - you already know enough to direct the computer to take square roots. This might seem magical. It certainly is magnificent, but there is no magic involved. It all has to do with the design of the language.