speak

[see also: talk]

Roughly speaking, we shall produce a synthesis of index theory with Fourier analysis.

Strictly speaking, we should write something like $a(l,m,n)$ to reflect the dependence; we shall rely upon context instead.

Hence, although the topology of reducts of $A$ is uniformly controlled, so to speak, by that of $A$, the model theory of the reducts can be much wilder.

The two polygons $P$ and $P'$ are the two ends of the orbit, so to speak.



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