contrast

1

[to/with sth; see also: difference, oppose]

Note that, in contrast to $F$, the function $G$ is bounded. [Not: “contrary to $F$”]

In contrast, Theorem 2 shows that ......

By contrast, $T$ does not have this symmetry.

This is in marked contrast to the behaviour of orthonormal sets in a Hilbert space.

Note the contrast with Theorem 3.

2

[with sth; see also: differ]

This contrasts sharply with the situation in metrizable spaces.

This contrasts with (but does not contradict) Theorem 2 of [6].

We shall see that the two cases where $A=1$ and where $B=2$ give contrasting conclusions.



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