To any $p$-tuple $\varphi_{1},\dots,\varphi_{p}$ of bounded $\theta$-psh functions is associated a positive Radon measure $\MAC(\varphi_{1},\dots,\varphi_{p})$ of mass $\{\theta\}^{n}$ such that:

• •

  if $\varphi_{1},\dots,\varphi_{p}$ are model functions then

  (3.2)

  $$\MAC(\varphi_{1},\dots,\varphi_{p})=(\theta+dd^{c}\varphi_{1})\wedge\dots\wedge(\theta+dd^{c}\varphi_{p})\wedge(\theta+dd^{c}\varphi_{p+1}^{\prime})\wedge\dots\wedge(\theta+dd^{c}\varphi_{n}^{\prime})$$

• •

  the mapping

  $$(\psi,\varphi_{1},\dots,\varphi_{p})\mapsto\int\psi\MAC(\varphi_{1},\dots,\varphi_{p})$$

  is continuous along decreasing nets of bounded $\theta$-psh functions.