[see also: do, build, construct, perform, carry out, produce, convert, transform, turn into, force, compose, comprise, consist, constitute]
The tensor product makes $G$ a module over $R$.
In [2], this theorem is made the starting point of Gelfand theory.
This norm makes $X$ into a Banach space.
Theorem 2 makes it legitimate to apply integration by parts.
Now (8) makes it obvious that ......
This device makes it possible to replace multivalued functions by functions with ......
......where $C$ can be made arbitrarily small by taking ......
If this is not so, a linear fractional transformation will make it so.
We make $G$ act trivially on $Y$.
Now $F$ is defined to make $G$ and $H$ match up at the left end of $I$.
But ...... it being impossible to make $A$ and $B$ intersect. [= since it is impossible to make ......]
The definition of generator is designed to make the proof above work for $M=Z$.
The function of Lemma 2 can be made to satisfy ......
A similar reformulation can be made for ......
It is sufficient to make the computation for $T$.
After making a linear transformation, (9) becomes ......
Let us make the following observation $\langle$assumption/definition$\rangle$.
We make the convention that $f(Q)=i(Q)$.
Recently proofs have been constructed which make no appeal to integration.
It is worth making a link with Theorem 1.
Nevertheless, it might be possible to make sense of (2) even for non-injective $V$ by considering a multi-valued operator $Z$.
Indeed, it is routine to verify that the index so constructed is independent of the choices made.
The set $WF(u)$ is made up of bicharacteristic strips.
Each of the terms that make up $G(t)$ is well defined.
Women make up two-fifths of the labour force.
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