  We propose a novel approach to study conformal field theories (CFTs) in
general dimensions. In the conformal bootstrap program, one usually searches
for consistent CFT data that satisfy crossing symmetry. In the new approach, we
reverse the logic and interpret manifestly crossing-symmetric functions as
generating functions of conformal data. Physical CFTs can be obtained by
scanning the space of symmetric functions. By truncating the fusion rules, we
are able to concentrate on the low-lying operators and derive some approximate
relations for their conformal data. It turns out that the free scalar theory,
the 2d minimal model CFTs, the $\phi^{4}$ Wilson-Fisher CFT, the Lee-Yang CFTs
and the Ising CFTs are consistent with the universal relations from the minimal
fusion rule $\phi_1\times \phi_1=I+\phi_2+T$, where $\phi_1,\,\phi_2$ are
scalar operators, $I$ is the identity operator and $T$ is the stress tensor.
