In primary school I learned that numbers less than 13 should be spelled out in writing.
I am suddenly not sure anymore, how I should handle this situation when it comes to article writing in mathematics.
What is better in the context of a Theorem?
Given five sets $X_1, \ldots, X_5$
or
Given $5$ sets $X_1, \ldots, X_5$
http://en.wikipedia.org/wiki/Wikipedia:Manual_of_Style/Dates_and_numbers
Some of the points in the excerpt below might be regarded as being within the competence of mathematicians-qua-mathematicians: "Sometimes figures and words may carry different meanings, for example Every number except one implies that there is one exception (we don't know which), while Every number except 1 means that the specific number 1 is the exception.", "Numbers in mathematical formulae are never spelled out (3 < π < 22/7, not three < π < 22 sevenths).",
begin excerpt
As a general rule, in the body of an article, single-digit whole numbers from zero to nine are spelled out in words; numbers greater than nine, if they are expressed in one or two words, may be rendered in numerals or in words (16 or sixteen, 84 or eighty-four, 200 or two hundred); those requiring more than two words are given in numerals (3.75, 544, 21 million). This applies to both ordinal and cardinal numbers. However there are frequent exceptions to these rules.
end of excerpt