Observations of seismic anisotropy are a powerful tool for mapping deformation within the Earth (e.g., Long & Becker, 2010), and are often used to study deformation and flow in the upper mantle (e.g., Skemer & Hansen, 2016). The lowermost mantle, also known as the D″ layer, also clearly exhibits seismic anisotropy (e.g., Garnero & Lay, 1997;Silver, 1996, and references within Nowacki et al., 2011;Romanowicz & Wenk, 2017), and seismic anisotropy observations can be used to map deformation at the base of the mantle. However, this requires thorough knowledge of the mechanism for D″ seismic anisotropy and the relationship between deformation and strain, which can be established by experiments and theoretical modeling. There are several proposed mechanisms for D″ seismic anisotropy, including the shape preferred orientation (SPO) of melt inclusions (or other elastically distinct material) and the crystallographic preferred orientation (CPO) of bridgmanite (bm), ferropericlase (fp), post-perovskite (ppv), or some mixture of these minerals (e.g., Nowacki et al., 2011).A major obstacle in the interpretation of D″ seismic anisotropy measurements is our imprecise knowledge of the mechanism responsible, along with the non-uniqueness of data sets that are based on a limited number of measurements in a given region. A recent synthetic modeling study (Creasy et al., 2019) demonstrated that tighter constraints on seismic anisotropy at the base of the mantle can be obtained by combining different types of observations of body wave anisotropy than by a single type of data alone. Specifically, Creasy et al. ( 2019) examined reflection polarity measurements (P or S waves that reflect off the D″ discontinuity-PdP and SdS) and shear wave splitting (seismic wave birefringence). In this study, we apply the insights gained from the synthetic modeling of Creasy et al. (2019) and combine observations of shear wave splitting (for both ScS and PKS phases) due to D″ seismic anisotropy with observations of PdP/SdS polarities (and their variation with direction) to obtain tight constraints on geometry in a single target region. We apply a novel modeling approach that is based on previous work (Creasy et al., 2017;Ford et al., 2015) and has been