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Continued. <br />2.0 Current Conditions <br />Brett Byler of Amec Foster Wheeler visited the SGVLF PSSA on September 9, 2015. <br />Photographs taken during the site visit are presented in Appendix A. At the time of the <br />visit, conditions at the PSSA consisted of: <br />• Drain Cover Fill: DCF completely covers the primary geomembrane of the PSSA, <br />with exception of some areas where the DCF has eroded down to the primary <br />geomembrane as a result of surface water runoff of exposed upgradient <br />geomembrane. Photos 2 and 3 (Appendix A) show areas of erosion of the DCF <br />within the PSSA. <br />• Spent Ore: An approximately 100 -foot high lift of spent ore has been placed along <br />the east side of the PSSA. The spent ore lift toes out on the bottom of the PSSA <br />which is nearly flat. Subsequent to the site visit, the geometry of the spent ore <br />relative to the PSSA liner system was developed by comparing a Lidar survey <br />conducted on June 3, 2015 to the design grading plan. The extent of the spent ore <br />lift is shown on Figure 1 and Photos 1, 3 and 4. As can be seen in the photos, some <br />sloughing of the spent ore has occurred. <br />• Pool: Water has collected within the PSSA as a result of runoff of surface water. <br />Based on pool elevation monitoring data conducted by Foresight West Surveying, <br />Inc. (FWS), the pool elevation on September 10, 2015 was 9,377.9 feet. <br />3.0 Stability Evaluation <br />Slope stability analyses were conducted for two cross-sections within the SGVLF PSSA <br />based on current conditions. Stability was evaluated for both static and seismic loading <br />conditions. Both block and circular failure surfaces were evaluated. <br />3.1 Methodology <br />Stability analyses were conducted using Slide Version 6.036 (Rocscience, 2010), a <br />commercially available computer program that uses conventional limit equilibrium <br />methodology using a variety of methods. <br />For the failure mechanisms considered in the analyses, slope stability was evaluated <br />using limit equilibrium methods based on Spencer's method of analysis (Spencer, 1967). <br />Spencer's method is a method of slices (consideration of potential failure masses as rigid <br />bodies divided into adjacent regions or "slices," separated by vertical boundary planes) <br />that satisfies both moment and force equilibrium. It is based on the principle of limit <br />equilibrium (i.e., the method calculates the shear strengths that would be required to just <br />maintain equilibrium along the selected failure plane, and then determines a safety factor <br />by dividing the available shear strength by the driving shear stress). Consequently, safety <br />factors calculated by Spencer's, or by any other limiting equilibrium method, indicate the <br />percentage by which the available shear strength exceeds, or falls short of, that required <br />to maintain equilibrium. Therefore, safety factors in excess of 1.0 indicate stability and <br />those less than 1.0 indicate instability, while the greater the mathematical difference <br />between a safety factor and 1.0, the larger the margin of safety (for safety factors in <br />excess of 1.0), or the more extreme the likelihood of failure (for safety factors less than <br />Page 2 of 7 <br />