Results for real numbers are translation from Spanish to English

and their numbers are growing.
and their numbers are growing.

in my opinion, the numbers are far smaller.
in my opinion, the numbers are far smaller.

"(attempt to extend tetration to real numbers.
"(attempt to extend tetration to real numbers.

here the coefficients "a""k" are real numbers.
here the coefficients "a""k" are real numbers.

negative numbers are treated as using exclusion-dash to not match the number.
negative numbers are treated as using exclusion-dash to not match the number.

descripción@label title of a listbox where the possible duplicate bug numbers are put in
description

el capítulo §9 "the computable real numbers" expande los temas de este artículo.
his chapter §9 "the computable real numbers" expands on the topics of this article.

real numbers, generalizations of the reals, and theories of continua, 207—237, synthese lib., 242, kluwer acad.
real numbers, generalizations of the reals, and theories of continua, 207—237, synthese lib., 242, kluwer acad.

one reason to study this area is to quantify the mathematical coincidence idea; for example, for monomials in several real numbers, take the logarithmic form and consider how small it can be.
one reason to study this area is to quantify the mathematical coincidence idea; for example, for monomials in several real numbers, take the logarithmic form and consider how small it can be.

* robert munafo, "extension of the hyper4 function to reals" "(an informal discussion about extending tetration to the real numbers.
* robert munafo, "extension of the hyper4 function to reals" "(an informal discussion about extending tetration to the real numbers.

in the event that two numbers are equally low (for example, if s was at (2,5)), pick a random direction - the lengths are the same.
in the event that two numbers are equally low (for example, if s was at (2,5)), pick a random direction – the lengths are the same.

for example, the one-dimensional, abelian lie algebra r is obviously reductive, and is the lie algebra of both a reductive algebraic group g"m" (the multiplicative group of nonzero real numbers) and also a unipotent (non-reductive) algebraic group g"a" (the additive group of real numbers).
for example, the one-dimensional, abelian lie algebra r is obviously reductive, and is the lie algebra of both a reductive algebraic group g"m" (the multiplicative group of nonzero real numbers) and also a unipotent (non-reductive) algebraic group g"a" (the additive group of real numbers).