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We prove that the strong polarized relation 
is consistent with ZFC, for a singular μ which is a limit of measurable cardinals.
We prove in 
$\text{ZFC}$ that if
$\text{cf}\left( \text{ }\lambda \text{ } \right)>{{\aleph }_{0}}$ and 
${{2}^{\text{cf}\left( \text{ }\!\!\lambda\!\!\text{ } \right)}}\,<\,\text{ }\!\!\lambda\!\!\text{ }$, then 
$\text{ }\!\!\lambda\!\!\text{ }\,\to \,{{\left( \text{ }\!\!\lambda\!\!\text{ ,}\,\omega \,\text{+}\,\text{1} \right)}^{2}}$.
