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By V. Pereyra

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3 The square root of -1 The base of the natural logarithm Pi Infinity Positive Infinity Negative Infinity Using Axiom as a Symbolic Calculator In the previous section all the examples involved numbers and simple functions. Also none of the expressions entered were assigned to anything. e. expressions involving symbols and other features available on more sophisticated calculators). 1 Expressions Involving Symbols Expressions involving symbols are entered just as they are written down, for example: xSquared := x**2 x2 Type: Polynomial Integer where the assignment operator “:=” represents immediate assignment.

1 for i in [generate(win,[1,1])] ] [1, 1, 2, 3, 5, 8, 13, 21, 34, 55, . 200 280571172992510140037611932413038677189525 Type: PositiveInteger One other function of interest is complete which expands a finite stream derived from an infinite one (and thus was still stored as an infinite stream) to form a finite stream.

In a previous section it was mentioned that a set of expressions separated by semicolons would be evaluated and the result of the last one displayed. 2 PositiveInteger Accessing Earlier Results The “%” macro represents the result of the previous computation. The “%%” macro is available which takes a single integer argument. If the argument is positive then it refers to the step number of the calculation where the numbering begins from one and can be seen at the end of each prompt (the number in parentheses).

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