[see also: vary]
Apart from a few embellishments necessitated by some technical difficulties, the ideas differ very little from those used to prove Lemma 4.
The two functions differ at most on a set of measure zero.
The distributions $U$ and $V$ differ only $\langle$merely$\rangle$ by scale factors from the distribution $Z$.
We shall find it convenient not to distinguish between two such sequences which differ only by a string of zeros at the end.
Thus $F$ and $G$ differ by an arbitrarily small amount.
The two codes differ only in the number of their entries.
Then $f(x)$ and $f(y)$ differ in at least $n$ bits.
We produce an evolution equation which differs from (2.3) only in the replacement of the $F^2$ term by $F^3$.
If $A=B$, how does the situation differ from the preceding one?
This is the same as asking which row vectors in $R$ have differing entries at positions $i$ and $j$.
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