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<br />I <br />I <br />I <br />I <br />I <br />I <br />I <br />I <br />I <br />I <br />I <br />I <br />I <br />I <br />I <br />I <br />I <br />I <br />I <br /> <br />Table 334-6 <br />Small Quantity Pay Table <br />Pay Factor 1 Sublot Test Deviation <br />1.05 0.00-0.50 <br />1.00 0.51-1.00 <br />0.95 1.01-2.00 <br />0.90 2.01-3.00 <br />0.80 > 3.00 <br />Notes: <br />(1) Each density test result is the average of five cores. The target density for coarse <br />mixes is 94.50 percent of Gmm. The target density for fine mixes is 93.00 percent of Gm <br />(92.00 percent when compaction is limited to the static mode as defined in Note 1 0 <br />Table 334-7) <br /> <br />2 Sublot Test Average Deviation <br />0.00-0.35 <br />0.36-0.71 <br />0.72-1.41 <br />1.42-2.12 <br />>2.12 <br /> <br />334-8.2.2 Three or More Sublot Test Results: When three or more sublot <br />test results are available for a LOT, the variability-unknown, standard deviation method will <br />be used to determine the estimated percentage of the LOT that is within specification <br />limits. The number of significant figures used in the calculations will be in accordance with <br />requirements of AASHTO R 11-82 (2002), Absolute Method. <br />334-8.2.2.1 Percent Within Limits: The percent within limits (PWL) <br />and Pay Factors for the LOT will be calculated as described below. Variables used in the <br />calculations are as follows: <br /> <br />x = individual test value (sublot) <br />n = number of tests (sublots) <br />s = sample standard deviation <br />~(X2) = summation of squares of individual test values <br />(~X)2 = summation of individual test values squared <br />Qu = upper quality index <br />USL = upper specification limit (target value plus upper <br />specification limit from Table 334-7) <br />QL = lower quality index <br />LSL = lower specification limit (target value minus lower <br />specification limit from Table 334-7) <br />Pu = estimated percentage below the USL <br />PL = estimated percentage above the LSL <br /> <br />(1) Calculate the arithmetic mean (X )of the test values: <br /> <br />- I> <br />x=- <br />n <br /> <br />(2) Calculate the sample standard deviation (s): <br /> <br />March 2007 <br /> <br />01000-68 <br /> <br />03-4122.0 <br />