1970
DOI: 10.1016/0039-9140(70)80190-4
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End-point evaluation in instrumental titrimetry—II Confidence intervals in extrapolation of linear titration curves

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1972
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Cited by 12 publications
(6 citation statements)
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“…Methods for end-point location on extensivelycurved plots have been reviewed and an end-point evaluation method has been proposed (315). Accounts of the evaluation of random titration error (128), the statistical characterization of titration curves (178), and the elimination of dubious values during the calculation of such curves (177) have appeared. A logarithmic form of equation has been derived in a study of the differentiation of very simple mononuclear complexes from polynuclear ones (103).…”
mentioning
confidence: 99%
“…Methods for end-point location on extensivelycurved plots have been reviewed and an end-point evaluation method has been proposed (315). Accounts of the evaluation of random titration error (128), the statistical characterization of titration curves (178), and the elimination of dubious values during the calculation of such curves (177) have appeared. A logarithmic form of equation has been derived in a study of the differentiation of very simple mononuclear complexes from polynuclear ones (103).…”
mentioning
confidence: 99%
“…Before proceeding, we note the superficial similarity of the foregoing method to the methods of Jandera et al (13) and Liteanu et al (14). As do we, Jandera takes as limits the extremes of the area of intersection.…”
Section: Introductionmentioning
confidence: 77%
“…13, JULY 1, 1991 e 1273 is not exact. They obtain (1) var + X2 var + 2X cov ( , ) var X = ( )2 (13) The standard error estimate of X is then sx = Vvar X, and the confidence limits at the (l-) level are approximately X =*= ta/tfx (14) Application of Fieller's Theorem. Fieller's theorem has been applied to calculating confidence limits of X for lines with uniform (6,7,9,14) and nonuniform (1) variance.…”
Section: Estimation Of Parameters Values Of the Populationmentioning
confidence: 99%
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“…Several procedures dealing with hyperbolic confidence bands approximate them by straight lines and give symmetric confidence intervals for estimated x I [58,61,[70][71][72]. Evidently, the best confidence interval would be obtained by the projection on the abscissa of the surface between the four hyperbolic arcs [73].…”
Section: Advances In Titration Techniquesmentioning
confidence: 99%