An assessment of fecal indicator bacteria-based water quality standards.

Fecal indicator bacteria (FIB) are commonly used to assess the threat of pathogen contamination in coastal and inland waters. Unlike most measures of pollutant levels however, FIB concentration metrics, such as most probable number (MPN) and colony-forming units (CFU), are not direct measures of the true in situ concentration distribution. Therefore, there is the potential for inconsistencies among model and sample-based water quality assessments, such as those used in the Total Maximum Daily Load (TMDL) program. To address this problem, we present an innovative approach to assessing pathogen contamination based on water quality standards that impose limits on parameters of the actual underlying FIB concentration distribution, rather than on MPN or CFU values. Such concentration-based standards link more explicitly to human health considerations, are independent of the analytical procedures employed, and are consistent with the outcomes of most predictive water quality models. We demonstrate how compliance with concentration-based standards can be inferred from traditional MPN values using a Bayesian inference procedure. This methodology, applicable to a wide range of FIB-based water quality assessments, is illustrated here using fecal coliform data from shellfish harvesting waters in the Newport River Estuary, North Carolina. Results indicate that areas determined to be compliant according to the current methods-based standards may actually have an unacceptably high probability of being in violation of concentration-based standards.

[1]  B. Sanders,et al.  Modeling the dry-weather tidal cycling of fecal indicator bacteria in surface waters of an intertidal wetland. , 2005, Water research.

[2]  Albert J. Klee,et al.  A computer program for the determination of most probable number and its confidence limits , 1993 .

[3]  Indrajeet Chaubey,et al.  UNCERTAINTY IN TMDL MODELS , 2006 .

[4]  J. Man MPN tables for more than one test , 1977, European journal of applied microbiology and biotechnology.

[5]  Peter A. Vanrolleghem,et al.  Uncertainty in the environmental modelling process - A framework and guidance , 2007, Environ. Model. Softw..

[6]  V. Cabelli,et al.  Membrane filter procedure for enumerating the component genera of the coliform group in seawater. , 1975, Applied microbiology.

[7]  A. Gelman Prior distributions for variance parameters in hierarchical models (comment on article by Browne and Draper) , 2004 .

[8]  M Greenwood,et al.  On the Statistical Interpretation of some Bacteriological Methods employed in Water Analysis , 1917, Journal of Hygiene.

[9]  Ross Ihaka,et al.  Gentleman R: R: A language for data analysis and graphics , 1996 .

[10]  Pierre Servais,et al.  Detection and enumeration of coliforms in drinking water: current methods and emerging approaches. , 2002, Journal of microbiological methods.

[11]  Wayne R. Ott,et al.  ENVIRONMENTAL STATISTICS and DATA ANALYSIS , 1995 .

[12]  K. A. Alderisio,et al.  Seasonal Enumeration of Fecal Coliform Bacteria from the Feces of Ring-Billed Gulls (Larus delawarensis) and Canada Geese (Branta canadensis) , 1999, Applied and Environmental Microbiology.

[13]  David B. Dunson,et al.  Bayesian Data Analysis , 2010 .

[14]  R. K. Sizemore,et al.  Evaluation of Two Techniques: mFC AND mTEC for Determining Distributions of Fecal Pollution in Small, North Carolina Tidal Creeks , 1998 .

[15]  J. Mandrup-Poulsen Findings of the National Research Council’s Committee on Assessing the TMDL Approach to Water Quality Management , 2002 .

[16]  Brian D. DiGrado,et al.  The Clean Water Act , 2007 .

[17]  Arie H. Havelaar,et al.  Assessment of the risk of infection by Cryptosporidium or Giardia in drinking water from a surface water source , 1997 .

[18]  E. Russek,et al.  Computation of Most Probable Numbers , 1983, Applied and environmental microbiology.

[19]  Churchill Eisenhart,et al.  STATISTICAL METHODS AND CONTROL IN BACTERIOLOGY. , 1943 .

[20]  C N Haas,et al.  Test of the validity of the Poisson assumption for analysis of most-probable-number results , 1988, Applied and environmental microbiology.

[21]  C. Stow,et al.  Predicting the frequency of water quality standard violations: a probabilistic approach for TMDL development. , 2002, Environmental science & technology.

[22]  Donald A. Berry,et al.  Statistics: A Bayesian Perspective , 1995 .

[23]  Wesley O. Pipes,et al.  Frequency Distributions for Coliform Bacteria in Water , 1977 .

[24]  Song S Qian,et al.  Combining model results and monitoring data for water quality assessment. , 2007, Environmental science & technology.

[25]  W. G. Cochran,et al.  Estimation of bacterial densities by means of the "most probable number". , 1950, Biometrics.

[26]  R. Christian,et al.  Frequency distribution of coliforms in water distribution systems , 1983, Applied and environmental microbiology.

[27]  Graham B McBride,et al.  Uncertainty in most probable number calculations for microbiological assays. , 2003, Journal of AOAC International.

[28]  M. H. McCrady,et al.  The Numerical Interpretation of Fermentation-Tube Results , 1915 .

[29]  C. Stow,et al.  A predictive approach to nutrient criteria. , 2005, Environmental science & technology.

[30]  R. Stouffer,et al.  Stationarity Is Dead: Whither Water Management? , 2008, Science.

[31]  Shucun Sun,et al.  Development of the Fecal Coliform Total Maximum Daily Load Using Loading Simulation Program C++ and Tidal Prism Model in Estuarine Shellfish Growing Areas: A Case Study in the Nassawadox Coastal Embayment, Virginia , 2005, Journal of environmental science and health. Part A, Toxic/hazardous substances & environmental engineering.

[32]  S. Rippey,et al.  Enumeration of fecal coliforms and E. coli in marine and estuarine waters: an alternative to the APHA-MPN approach , 1987 .

[33]  Stefan Van Dongen,et al.  Prior specification in Bayesian statistics: three cautionary tales. , 2006 .

[34]  U. Aswathanarayana,et al.  Assessing the TMDL Approach to Water Quality Management , 2001 .

[35]  Yakov A. Pachepsky,et al.  Modeling bacteria fate and transport in watersheds to support TMDLs , 2006 .

[36]  M. Hurley,et al.  Automated statistical analysis of microbial enumeration by dilution series , 1983 .

[37]  J. Mary,et al.  The Most Probable Number estimate and its confidence limits , 1993 .

[38]  C N Haas,et al.  Estimation of microbial densities from dilution count experiments , 1989, Applied and environmental microbiology.

[39]  W. M. Bolstad Introduction to Bayesian Statistics , 2004 .

[40]  William S. Cooter Clean Water Act assessment processes in relation to changing U.S. Environmental Protection Agency management strategies. , 2004, Environmental science & technology.

[41]  A. H. El-Shaarawi,et al.  Bacterial Density in Water Determined by Poisson or Negative Binomial Distributions , 1981, Applied and environmental microbiology.

[42]  V. Cabelli,et al.  Membrane filter method for enumerating Escherichia coli , 1981, Applied and environmental microbiology.