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        <rdfs:label xml:lang="en">logistic-log curve fitting</rdfs:label>
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        <ns3:IAO_0000115 xml:lang="en">A logistic-log curve fitting is a curve fitting where a curve of the form y=d+((a-d)/(1+(x/c)^b)) is obtained, where a, b, c, and d are determined so to optimize its fit to the input data points (x_1, y_1), (x_2, y_2), ..., (x_n, y_n).</ns3:IAO_0000115>
        <ns3:IAO_0000119 xml:lang="en">ARTICLE: Plikaytis B.D. et al. (1991), J. Clin. Microbiol. 29(7): 1439-1448</ns3:IAO_0000119>
        <ns3:IAO_0000117 xml:lang="en">Elisabetta Manduchi</ns3:IAO_0000117>
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        <ns3:IAO_0000117 xml:lang="en">Melanie Courtot</ns3:IAO_0000117>
        <ns3:IAO_0000117 xml:lang="en">Ryan Brinkman</ns3:IAO_0000117>
        <ns3:IAO_0000112 xml:lang="en">Typically used in an enzyme-linked immunosorbent assay (ELISA) to model the relationship between optical density (OD) and dilution. In this case a and d correspond to the theoretical OD of the assay at zero and infinite concentrations, respectively; c is the dilution associated with the point of symmetry of the sigmoid and is located at the midpoint of the assay found at the inflection point of the curve; b is a curvature parameter and is related to the slope of the curve.</ns3:IAO_0000112>
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