common

[see also: customary, familiar, usual]

The functions $f_i$ $(i=1,\dots,n)$ have no common zero in $\Omega$.

Then $F$ and $G$ have a factor in common.

It has some basic properties in common with another most important class of functions, namely, the continuous ones.

Take $g_1,\dots,g_n$ without common zero.

Denote by $\theta$ the angle at $x$ that is common to these triangles.

Here we use an inductive procedure very common in geometric model theory.



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