We analyse how the turbulent transport of $\boldsymbol {E}\times \boldsymbol {B}$ type in magnetically confined plasmas is affected by the intermittent features of turbulence. The latter are modelled via the non-Gaussian distribution $P(\phi )$ of the turbulent electric potential $\phi$ . Our analysis is performed at an analytical level and confirmed numerically using two statistical approaches. We have found that the diffusion is inhibited linearly by intermittency, mainly via the kurtosis of the distribution $P(\phi )$ . The associated susceptibility for this linear process is shown to be dependent on the poloidal velocity $V_p$ and on the correlation time $\tau _c$ (or the Kubo number $K_\star$ , the ratio between $\tau _c$ and the specific time of flight $\tau _{{\rm fl}}$ ) with a maximum at $\tau _c\approx \tau _{{\rm fl}}$ ( $K_\star \approx 1$ ). Intermittency does not affect the scaling of diffusion with the Kubo number.