[see also: adaptation, adjustment, modification]
The shape of $F$ undergoes radical changes as $x$ moves from $A$ to $B$.
The change in $\arg z$ around $\Gamma$ is ......
A change in perspective allows us to gain not only more general, but also finer results than in [ST].
After the change of variable $z=$ ......
Theorems 3 and 6 of [2], with the appropriate changes, are also valid.
The rest of the proof goes through as for Corollary 2, with hardly any changes.
The present proof is so arranged that it applies without change to holomorphic functions of several variables.
From (ii), with an obvious change in notation, we get ......
Properties involving topological centres are unaffected by a change to an equivalent weight.
a slight $\langle$small/subtle/considerable/radical/profound/major/substantial$\rangle$ change
[see also: adapt, adjust, alter, convert, modify, replace, revise, transform, vary]
Reversing the orientation of $Y$ changes $B$ into $-B$.
By changing at least one of the circles to a rectangle, we obtain ......
The method is to change variables to $y=x+c$ so that ......
The parameter of the model is changed from $p$ to $1-p$.
If ...... then $A$ changes from $(b,c)$ to $(c,d)$.
The difference can change only by an even integer.
When we pass from $T$ to $T+\delta$, $f(z)$ changes by approximately $M$. The limit in 4(b) is unchanged if $g$ is replaced by $f$.
These definitions are taken almost unchanged from the papers of Furstenberg [2, 3].
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