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Among the multitude of intrinsic SDSS index vs. index diagrams the $(g-r) \vs. \ (r-i)$ diagram is characterized by showing only minor $(g-r)$ variationfor the M dwarfs. The $(g-r) \ vs. \ (r-i)$ reddening vector has a slope almostidentical to the slope of the main sequence earlier than $\approx$M2, meaningthat dwarfs later than $\sim$M2 are not contaminated by reddened dwarfs ofearlier type. Chemical composition, stellar activity and evolution have onlyminor effects on the location of the M2$-$M7 dwarfs in the $(g-r) \ vs. \(r-i)$ diagram implying that reddening may be isolated in a rather unique way.From $r$, $M_{r,(r-i)_0}$ and $E_{g-r}$ we may construct distance vs. $A_r$diagrams. This purely photometric method is applied on SDSS DR8 data in the MBM12 region. We derive individual stellar distances with a precision$\approx20-26$%. For extinctions in the $r-band$ the estimate is better than0.2 mag for $\approx 67%$ and between 0.3 and 0.4 for the remaining $\approx33%$. The extinction discontinuities noticed in the distance vs. $A_r$ diagramssuggest that MBM 12 is at $\approx$160 pc and MBM 16 at a somewhat smallerdistance $\approx$100 pc. The distance for which $\Delta (A_r)/\sigma(\Delta(A_r))$ = 3, where $\Delta (A_r)$ refers to $\bar{A_{r, on}}-\bar{A_{r,off}}$, may possibly be used as an indicator for the cloud distance as well:For MBM 12 and 16 these distance estimates equal 160 and 100 pc, respectively

MBM 12 and MBM 16 distances