P. Jenkins et al., The boundary for growth of Zygosaccharomyces bailii in acidified products described by models for time to growth and probability of growth, J FOOD PROT, 63(2), 2000, pp. 222-230
Models to predict days to growth and probability of growth of Zygosaccharom
yces bailii in high-acid foods were developed, and the equations are presen
ted here. The models were constructed from measurements of growth of Z. bai
lii using automated turbidimetry over a 29-day period at Various pH, NaCl,
fructose, and acetic acid levels. Statistical analyses were carried out usi
ng Statistical Analysis Systems LIFEREG procedures, and the data were fitte
d to log-logistic models. Model 1 predicts days to growth based on two fact
ors, combined molar concentration of salt plus sugar and undissociated acet
ic acid. This model allows a growth/no-growth boundary to be visualized. Th
e boundary is comparable with that established by G. Tuynenburg Muys (Proce
ss Biochem. 6:25-28, 1971), which still forms the basis of industry assumpt
ions about the stability of acidic foods. Model 2 predicts days to growth b
ased on the four independent factors of salt, sugar, acetic acid, and pH le
vels and is, therefore, much more useful for product development. Validatio
n data derived from challenge studies in retail products from the U.S. mark
et are presented for Model 2, showing that the model gives reliable, fair-s
afe predictions and is suitable for use in predicting growth responses of Z
. bailii in high-acid foods. Model 3 predicts probability of growth of Z. b
ailii in 29 days. This model is most useful for spoilage risk assessment. A
ll three models showed good agreement between predictions and observed valu
es for the underlying data.