  Recently, the monopole-antimonopole pair and monopole-antimonopole chain
solutions are solved with internal space coordinate system of $\theta$-winding
number $m$ greater than one. However, we notice that it is also possible to
solve these solutions numerically in terms of $\theta$-winding number $m=1$
instead. When $m=1$, the exact asymptotic solutions at small and large
distances are parameterized by a single integer parameter $s$. Here we once
again study the monopole-antimonopole pair solution of the SU(2)
Yang-Mills-Higgs theory which belongs to the topological trivial sector
numerically in its new form. This solution with $\theta$-winding and
$\phi$-winding number one is parameterized by $s=0$ at small $r$ and $s=1$ at
large $r$.
