  We present the partition function of Chern-Simons theory with the exceptional
gauge group on three-sphere in the form of a partition function of the refined
closed topological string with relation $2\tau=g_s(1-b) $ between single
K\"ahler parameter $\tau$, string coupling constant $g_s$ and refinement
parameter $b$, where $b=\frac{5}{3},\frac{5}{2},3,4,6$ for $G_2, F_4, E_6, E_7,
E_8$, respectively. The non-zero BPS invariants $N^d_{J_L,J_R}$ ($d$ - degree)
are $N^2_{0,\frac{1}{2}}=1, N^{11}_{0,1}=1$. Besides these terms, partition
function of Chern-Simons theory contains term corresponding to the refined
constant maps of string theory.
  Derivation is based on the universal (in Vogel's sense) form of a
Chern-Simons partition function on three-sphere, restricted to exceptional line
$Exc$ with Vogel's parameters satisfying $\gamma=2(\alpha+\beta)$. This line
contains points, corresponding to the all exceptional groups. The same results
are obtained for $F$ line $\gamma=\alpha+\beta$ (containing $SU(4), SO(10)$ and
$E_6$ groups), with the non-zero $N^2_{0,\frac{1}{2}}=1, N^{7}_{0,1}=1$.
  In both cases refinement parameter $b$ ($=-\epsilon_2/\epsilon_1$ in terms of
Nekrasov's parameters) is given in terms of universal parameters, restricted to
the line, by $b=-\beta/\alpha$.
