  We are proposing a new Ricci flat metric constructed from an infinite family
of Sasaki-Einstein, $Y^{(p,q)}$, geometries. This geometry contains a free
parameter $s$ and in the $s\to 0$ limit we get back the usual CY. When this
geometry is probed both by a stack of D3 and fractional D3 branes then the
corresponding supergravity solution is found which is a warped product of this
new 6-dimensional geometry and the flat $R^{3,1}$. This solution in the
specific limit as mentioned above reproduces the solution found in
hep-th/0412193. The integrated five-form field strength over $S^2\times S^3$
goes logarithmically but the argument of Log function is different than has
been found before.
