Step 1: Determine bond pairs and lone pairs in \(XeF_2\).
Xenon has \(8\) valence electrons.
In \(XeF_2\), xenon forms two \(Xe-F\) bonds. Therefore,
\[
\text{Bond pairs}=2
\]
The remaining electrons on xenon form
\[
\text{Lone pairs}=3
\]
Thus,
\[
\text{Lone pairs} \gt \text{Bond pairs}
\]
since
\[
3\gt 2
\]
Step 2: Check \(ClF_3\).
For \(ClF_3\),
\[
\text{Bond pairs}=3
\]
\[
\text{Lone pairs}=2
\]
Therefore,
\[
2\lt 3
\]
Hence, it does not satisfy the condition.
Step 3: Check \(XeF_4\).
For \(XeF_4\),
\[
\text{Bond pairs}=4
\]
\[
\text{Lone pairs}=2
\]
Therefore,
\[
2\lt 4
\]
Hence, it does not satisfy the condition.
Step 4: Check \(SF_4\).
For \(SF_4\),
\[
\text{Bond pairs}=4
\]
\[
\text{Lone pairs}=1
\]
Therefore,
\[
1\lt 4
\]
Hence, it does not satisfy the condition.
Step 5: Final conclusion.
Only \(XeF_2\) has more lone pairs than bond pairs on the central atom.
\[
\boxed{XeF_2}
\]
Therefore, the correct option is
\[
\boxed{(1)}
\]