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. 2018 Aug 31;21(8):e25177. doi: 10.1002/jia2.25177

Table 1.

Kosack et al. data calculated to illustrate the algorithms’ positive predictive valuea

Site HIV prevalence Algorithm Sensitivity Algorithm PPV
Lowest bound of performance based on low confidence interval (MSF data) Highest bound of performance based on high confidence interval (MSF data) Point estimate of confidence interval (MSF data) Manufacturer data Worst case Best case Point estimate of confidence interval (MSF data)
Guinea, Conakry 2.7% Determine 98.30% 100% 100% 99.9% 98.89% 99.98% 99.89%
SD Bioline 98.30% 100% 100% 100%
Uganda, Kitgum 8.3% Determine 98.3% 100% 100% 99.9% 97.3% 100% 100.0%
HIV STAT‐PAK 77.9% 99.5% 96.2% 99.7%
Uni‐Gold 77.9% 99.5% 96.2% 100%
Uganda, Arua 4.9% Determine 98.3% 100% 100% 99.9% 99.1% 100.0% 99.9%
HIV STAT‐PAK 98.3% 100% 100% 99.7%
Uni‐Gold 98.3% 100% 100% 100%
Kenya, Homa Bay 26% Determine 98.3% 100% 100% 99.9% 95.1% 98.9% 97.7%
First Response 98.3% 100% 100% 99.4%
Uni‐Gold 96.8% 99.9% 99.6% 100%
DRC, Baraka 0.8% Determine 98.3% 100% 100% 99.9% 93.6% 99.8% 98.9%
Uni‐Gold 96.8% 99.9% 99.6% 100%
Vikia 96.8% 99.9% 99.6% 99.95%
a

Estimates for the algorithm assume that test results at each step are independent of those in the prior step; worst case and best case performance estimates were calculated using the lower and upper 95% bounds for each test respectively.