By eschewing fine-tuning from the electroweak and QCD sectors of supersymmetry (natural supersymmetry or SUSY), and by invoking the Kim-Nilles solution to the SUSY µ problem, one is lead to models wherein the dark matter is comprised of a mixture of axions and Higgsino-like WIMPs. Over a large range of Peccei-Quinn breaking scale fa ∼ 10 9 − 10 12 GeV, one then expects about 90-95% axion dark matter. In such a scenario, both axion and WIMP direct detection may be expected. 95.35.+d, 14.80.Ly, 11.30.Pb The recent discovery of a Higgs-like boson with mass m h ≃ 125 GeV at the CERN LHC is a triumph of modern particle physics [1]. But it brings with it a conundrum: why is the Higgs mass so small? In the Standard Model (SM), one may calculatewhere the radiative correction δm 2 h ∼ − 3f 2 t 8π 2 Λ 2 +· · · where f t ∼ 1 is the top quark Yukawa coupling and Λ is a high energy cutoff/regulator which denotes the limit of validity of the effective theory. If the SM is to be valid at energy scales Λ far beyond m weak ∼ 100 GeV, then an enormous fine-tuning will be required to maintain m h ∼ 125 GeV.Supersymmetric (SUSY) theories of particle physics provide all-orders cancellations of the quadratic divergences thus stabilizing the Higgs mass. In SUSY, δm 2 h is instead logarithmically divergent, and includes terms such as Hu | is small but the Σ u u terms become large positive, Σ u u ≫ m 2 Z , again a large value of µ 2 must be imposed, leading again to fine-tuning.) To avoid large uncorrelated cancellations (fine-tuning) in the Z mass, then one expects |µ| and |m Hu | ∼ m Z , or of order 100 − 200 GeV [5,6]. In addition, requiring the dominant radiative corrections(whereQ 2 − 1) with Q 2 ≃ mt 1 mt 2 the optimized scale choice for minimization of the scalar potential) to be < ∼ 100 − 200 GeV then requires highly mixed top squarks with mass mt 1 ∼ 1 − 2 TeV and mt 2 ∼ 3 − 4 TeV [5,6]. 1 Such highly mixed top squark masses lift m h into the 125 GeV range (even with stops as light as a few TeV) since m h is maximized for large mixing [7]. The TeV-scale top squark masses are also heavy enough to suppress anomalous contributions to b → sγ decay and to avoid recent LHC null results for top squark searches [5].The above features have enormous implications for SUSY phenomenology: in this case, the lightest SUSY 1 Using the full radiative corrections, then large values of weak scale At suppress Σ u u (t 1 ) via the square bracket in Eq. (4) and via the F function for Σ u u (t 2 ). The suppression due to mixing then allows for much larger stop masses (around the few TeV scale) than are found in generic natural SUSY models, where it is often claimed that mt 1,2 need be < ∼ 200 − 500 GeV [3].