[see also: identical]
We use the same trick as Boas $\langle$as Boas does/that Boas does$\rangle$.
......with the same symbols as $\langle$are$\rangle$ used in ......
The quiver $Q_1$ is the same as $Q$ but with $x$ deleted.
Then the same argument as in Theorem 5 applies to show that $L(R)$ fails to be amenable.
This is the same as saying that ......
Since the code is linear, showing that it is 3-error-correcting is the same as showing that ......
But if $E$ is not reflexive or—what is the same—$w$ is weak, then ......
But in fact we get the same thing if we consider all maps into $S$.
Thus A-equivalence and B-equivalence are the same thing.
Now $G$ can be handled in much the same way.
The same applies to $D$.
So $s$ can be thought of as $q$ with $F^q$ extended but $X^q$ left the same.
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