Distl et al. 2009 Potato Research 52, 39-56 Mw: Indrayanto, Suciati, M. Yuwono 2010, in Encyclopedia Chromatography 3

Requirement of assay using Single point Calibration • Linear response function OK • Negligible constant systemic error CL is not significantly different to zero, or • Negligible constant systemic error CL is not significantly different to zero, or Intercept 2 from target compound • Homogeneity of variance

J. Ermer P. Nethercote, Validation in PharmaceuticaAnalysis, Wiley-VCH, 2015.

Confidence range of intercept: Qxx Xc N 1 . S . t a = C 2 y 2 - N P, table L + ± Detection limit DL, Quantification limit QL: • Impurities • Degradation products • Cleaning validation • Heavy metals • Heavy metals • Toxic metabolites • Pesticides • Waste products • Bio-analytical methods • Residuals Detection Limit Quantitation Limit Detection limit DL defined as the lowest concentration of an analyte that can be detected under the analytical condition to be used, but cannot be measured quantitatively. Quantitation limit QL is the lowest concentration that can be determined with acceptable accuracy and precision under the analytical conditions. Generally QL can be estimated as 3 times of DL. DL and QL for instrumental chromatographic analytical methods can be defined in the term of the signal-noise ratio 2-31 for DL and 101 for QL By constructing a linear regression of relative low concentrations of analyte, accurate value of DL can be calculated, in this case DL = Xp. We recommend using of 5-10 relatively low concentrations of analyte Funk’s Method, 1992. Determination of DL using method of Funk et al DL = XaXp: QL = 3DL; X2 and X1 highest and lowest concentrations of standards should be as low as possible For determination of DL of toxic Compounds heavy Metals, pesticide: Accuracy Trueness and Precision Accuracy Trueness and Precision Evaluation of Accuracy Accuracy or trueness of an analytical method is given by the extend by which the value obtained deviates from the true value. Firstly accuracy can be determined by analyzing a sample with known concentration and comparing between the measured and true value. The second approach is by comparing test results obtained from new method with results from the existing method that known to be accurate. The third and fourth approaches are based on the percent recovery of known analyte spiked into blank matrices or products. The last technique is known as standard addition method. For spiked samples into blank matrices, it is recommended to prepare sample in 5 different concentrations in the level of 80-120 of the target concentration. For standard addition method, the spiking concentrations are 30-60 of the label claimed Cited from : Indrayanto, G Yuwono, M. 2003, in : Cazes, J. Ed. Encyclopedia of Chromatography Marcel Dekker, Supplement ll1.workcast.net10311...MelissaHannaBrown_QbD_SepSci.pdf 2014 Must be as as possible

E. Rozet, Ph. Hubert, Presentation University de Liege, Erasme, January 2012

Accuracy is combination of “trueness” and “precision” Ermer McB Miller2005 Method Validation in Pharmaceutical Analysis Wiley-VCH PRECISION For general rule, the standard deviation of the method should be lower than 16 of the specification range or RSD value was not more than 2 . For method validation purposes, precision is determined by multiple application of the complete analytical procedure on one homogenous real sample. According to ICH, both repeatability and intermediate precision should be According to ICH, both repeatability and intermediate precision should be tested Repeatability defined as precision under the same conditions i.e. same analyst, equipment, reagents time and columnTLC-Plate. Intermediate precision is performed by repeatability testing on the different combinations of analyst, equipment, reagents and time within one laboratory. It is recommended to do 6-10 measurements on each of repeatability study Cited from : Indrayanto, G Yuwono, M. 2002, Encyclopedia of Chromatography Marcel Dekker, Taylor Francis. Cited from: J. Ermer J. H. McB. Miller, Method validation in Pharmaceutical Analysis, Willey-VCH 2005 RSD maximum for System Precision SST replicates injections RSD = RSD = Ermer. J Nethercote, P Eds, Method validation In Pharmaceutical Analysis, Wiely-VCH, 2015 B = upper limit minus 100 t double sides Evaluation of the Precision by one-way ANOVA 2 levels of precisions: Sr and SR If within-condition variance repeatability = S r 2 , and between-condition variance is expressed as S 2 S B 2 Intermediate precision variance is S R 2 = S r 2 + S B 2 Cited by G. Indrayanto In Profile of Drugs Substances, Excipients and Related Methodology, Vol 37, Elsevier 2012 Cited from: Ermer et al. 2005 Method validation in Pharmaceutical Analysis, Wiley-V USP: Accuracy: 1 recovery, and 2 evaluating linearity of estimated and actual concentrations = recovery curve Determination of Accuracy: 1Recovery of LM preparation. 2 Standard addition 3 Comparing with valid method M. Yuwono G. Indrayanto 2005, Validation method of Chromatography Methods of Analysis, Profiles of Drugs Substances, Excipients and Related Methodology, Vol. 32, Elsevier Academic Press, San Diego, New York, Boston, London, Sydney, Tokyo, Toronto, pp. 243-258 OK Recovery CURVE Line 2: constant systematic error Line 3: constant and proportional systematic error Line 4: proportional systematic error Evaluation of Accuracy: Recovery CURVE Funk’s et al., 1992 : To prove whether systematic errors did not occur, a linear regression of recovery curve of X f concentration of the analyte measured by the propose method against X c nominal concentration of the analyte should be constructed X f = a f + b f . X c and the confidence range Cr of the intercept {VBa f } and slope {VBb f } from the recovery curves were calculated for p = 0.05 recovery curves were calculated for p = 0.05 Qxx Xc N 1 . S . t a = a Cr 2 yf table f f + ± Qxx .S t b = b Cr yf table f f ± 2 - N ] X - b + a - [X = S 2 i f f if yf ∑ t = Student-t-factor f = N-2, P = 95 . Acceptance criteria According to AOAC 2013 TruenessAccuracy Precision E. Rozet, Ph. Hubert, Presentation University de Liege, Erasme, January 2012, reproduced with permission Range: 97- 103 98 ± 2 E. Rozet, Ph. Hubert, Presentation University de Liege, Erasme, January 2012, reproduced with permission 98 ± 2 96 – 100