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Did you mean the mathematical number, maybe?
14 March Marked in honour of the infinitely interesting mathematical number pi : the ratio of the circumference of a circle to its diameter.
For every float, n, there is a complex which represents the same mathematical number and which can be obtained by (COERCE n 'COMPLEX).
In reply, Syrianus gives an account of mathematical number and of geometrical entities, and of how all of these are processed in the mind, which was to influence Proclus and all subsequent Neoplatonists.
In fact, the ratio of the circumference to the diameter of a circle produces, the most famous/studied/unlimited praised/intriguing/ubiquitous/external/mysterious mathematical number known to the human race.
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The position that there are both formal numbers and mathematical numbers Aristotle ascribes to Plato.
The units of which mathematical numbers are composed can be added and subtracted freely.
The mathematical numbers are the ones mathematicians work with, e.g. in performing arithmetical operations, and that is presumably why they are called 'mathematical'mathematical
In other words, since he thinks that mathematics can be done with formal numbers, he feels it acceptable to call formal numbers mathematical numbers.
As Aristotle has it, Plato accepted both ranges, and Speusippus only mathematical numbers; Speusippus, then, rejects Plato's Theory of Forms and specifically his belief in formal numbers.
From these passages it appears that he is saying that the distinction between formal and mathematical numbers (as well as the corresponding distinction among geometrical objects) is unnecessary; he does this by assimilating mathematical numbers to form-numbers and telling us that mathematics can be done entirely with formal numbers.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com