A. Vanishing A -terms We consider anarchical models with vanishing A -terms at the messenger scale: Hence, our starting point is Eq. (3.3) with We obtain the following flavor parameters, at the m$_{Z}$ -scale ( i = 1 , 2): and ( i = j, j = 1 , 2 , 3): where The resulting order of magnitude estimates for the chirality-preserving δ q ij parameters are presented in Table V. The chirality-mixing ( δ q $_{ij}$)$_{LR}$ parameters play no role in constraining SUSY flavor in this scenario. By comparing the phenomenological constraints of Table I to the order of magnitude predictions of Table V, we obtain an upper bound on r and find the maximal possible effects in this scenario. The strongest bound on r comes from the neutral Kaon system constraint on 〈 δ d 12 〉 : The range corresponds to the same assumptions that enter Eq. (4.3). The ˆ r$_{i}$ (ˆ r u i ) parameters affect only the δ u i 3 ( δ d i $_{3}$) parameters, and they are bounded only be their definition: 14 ˆ r$_{1}$ = max { r, y 2 $_{b}$V$_{ub}$ V ∗ tb } ∼ max { r, 0 . 004 y 2 b } , ˆ r$_{2}$ = max { r, y 2 $_{b}$V$_{cb}$ V ∗ tb } ∼ max { r, 0 . 04 y 2 b } , (5.8) r/r$_{3}$ ∼ < 0 . 002 − 0 . 006 . (5.7) ( δ q $_{ij}$)$_{RR}$ ∼ r r$_{3}$ , (5.5) A $^{u,d}$( m$_{M}$ ) = 0 . (5.2) ( X$_{q}$$_{A}$ )$_{ij}$ = O (1) , Z$_{A}$$_{q}$ = 0 . (5.3) ( δ u $_{12}$)$_{LL}$ ∼ r r$_{3}$ , ( δ d $_{12}$)$_{LL}$ ∼ r r$_{3}$ , ( δ u i $_{3}$)$_{LL}$ ∼ ˆ r$_{i}$ r$_{3}$ , ( δ d i $_{3}$)$_{LL}$ ∼ ˆ r u i r$_{3}$ , (5.4) ˆ r$_{i}$ ≡ max { r, y 2 $_{b}$V$_{ib}$ V ∗ tb } , ˆ r u i ≡ max { r, y 2 $_{t}$V ∗ $_{ti}$V$_{tb}$ } . (5.6)