Bayesian Statistics I MultiCalc

Input

Prevalence
Sensitivity
Specificity

 

Results

Important: Inputs must be complete to perform calculation.
True Pos
False Pos
True Neg
False Neg
Pos Pred Value
Neg Pred Value
LR Pos
LR Neg
Pre Test Odds
Post Odds Pos
Post Prob Pos
Post Odds Neg
Post Prob Neg
False Pos Rate
False Neg Rate
Overall Acc
Decimal Precision

 

Data action

     
 
Include literature references: Yes   No

Equations used


TruePos = Sensitivity * Prevalence
 

FalsePos = (1 - Specificity) * (1 - Prevalence)
 

TrueNeg = Specificity * (1 - Prevalence)
 

FalseNeg = (1 - Sensitivity) * Prevalence
 

PosPredValue = 100 * TruePos / (TruePos + FalsePos)
 

NegPredValue = 100 * TrueNeg / (TrueNeg + FalseNeg)
 

LRPos = Sensitivity / (1-Specificity)
 

LRNeg = (1-Sensitivity) / Specificity
 

PreTestOdds = Prevalence / (1 - Prevalence)
 

PostOddsPos = PreTestOdds * LRPos
 

PostProbPos = PostOddsPos / (1 + PostOddsPos)
 

PostOddsNeg = PreTestOdds * LRNeg
 

PostProbNeg = PostOddsNeg / (1 + PostOddsNeg)
 

FalsePosRate = 100 * FalsePos / (FalsePos + TrueNeg)
 

FalseNegRate = 100 * FalseNeg / (TruePos + FalseNeg)
 

OverallAcc = 100 * (TruePos + TrueNeg)
 

References

  1. Perera R, Heneghan C. Making sense of diagnostic test likelihood ratios. ACP J Club. 2007 Mar-Apr;146(2):A8-9. PubMed ID: 17335149 PubMedLink
  2. Page J, Attia J. Using Bayes' nomogram to help interpret odds ratios. ACP J Club. 2003 Sep-Oct;139(2):A11-2. PubMed ID: 12954046 PubMedLink

Associated Medical Subject Headings [MeSH]


Bayes Theorem,   Diagnostic Techniques and Procedures,   Evidence-Based Medicine,   Humans,   Likelihood Functions,   Odds Ratio
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