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152 protocols using sigmaplot software

1

Cell Growth Inhibition Assay Protocol

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Compound activities were normalized using the in-plate negative and positive controls according to the following equation:
Percentageinhibitiongrowth=[1(AbswellAbsnegAbsposAbsneg)]x100
where Abswell is the absorbance value of a specific well, and Abspos and Absneg are the average absorbances measured for the positive and negative controls, respectively.
The results are expressed as EC50 values, meaning the concentration of compound that reduces cell growth by 50% versus untreated control cells.
For 384-well assays, the EC50 of each compound was calculated from a 16-point dose response curve while for 96-well assays, 10-point dose-response curves were analyzed with SigmaPlot Software. All EC50 values represent the average of at least three biological replicates.
Hill slopes were obtained with SigmaPlot Software from 4-parameter logistic function regression that fits experimental dose-response data while EC90 values were calculated with GraphPad Software.
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2

Statistical Analysis of Compound Mixtures

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Statistical analysis was performed using SigmaPlot software (Version 14.0). Parametric statistical tests were chosen as they are more powerful than non-parametric tests. A one-way ANOVA followed by Dunnett ‘s post hoc test was performed for calculating statistical significance in a concentration series against the medium control with *p ≤ 0.05, **p ≤ 0.01 and ***p ≤ 0.001. Scenarios with calculations of statistical differences of mixtures and single compounds were performed using one-way ANOVA followed by the Holm–Sidak post hoc test (all pairwise testing) with *p ≤ 0.05, **p ≤ 0.01 and ***p ≤ 0.001 for concentration series of single compounds; #p ≤ 0.05, ##p ≤ 0.01 and ###p ≤ 0.001 for concentration series of mixtures and + p ≤ 0.05, ++ p ≤ 0.01 and +++p ≤ 0.001 for comparison of mixtures and single compounds at same concentration levels. EC50 calculation and curve fitting was also performed using SigmaPlot software (Version 14.0).
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3

Algal Response to Environmental pH

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The data were analysed with Sigma-plot software. The concentration response curve was obtained by fitting regression analysis of sigmoidal functions (sigmoid, logistic, weibull, gompertz, hill and chapman equations) embedded in the Sigma plot software version 12.0. The best fitting model (highest coefficient of determination (R 2 )) was used for EC50, EC10 and EC5 calculation. Significant differences between inhibition percentages calculated based on the cell density in treatments and controls were determined using the Dunnett test with a p value <0.05 taken as being statistically significant.
NOEC, LOEC values were derived from this statistic analysis.
To explore whether pH in the three different algal media (Kuhl, 6.8
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4

Statistical Analysis of Experimental Data

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Data are reported as mean ± 1 SEM. Statistical analyses were performed using SigmaPlot Software. When normality tests failed, statistical analyses were performed on square root- or log-transformed data. Corresponding statistical tests are outlined in figure captions.
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5

Statistical Analysis of Experimental Data

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Differences among treatment mean (the least significant difference (LSD) test) was calculated using the SPSS software (ver. 16.0 for windows) at a significance level of 0.05. Modeling analyses along with the determination of standard deviation, coefficient of variation, the coefficient of determination, and root-mean-square error as well as the drawing the regression graphs were performed using SigmaPlot software (ver. 14).
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6

Student t-test Analysis Protocol

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For statistical analyses, Student t tests were performed for paired data sets using SigmaPlot software (San Jose, CA).
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7

Age-Dependent Protein Expression Analysis

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All statistical analyses were calculated in SigmaPlot software (San Jose, CA). One-way ANOVA was performed followed by a Tukey’s post-hoc test comparing each group to each other at each age. Significance level was set at p < 0.05. In all cases, the investigator responsible for imaging and quantification was blind to the age and treatment of each animal.
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8

Statistical Analysis of Experimental Data

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Sigma Plot software (2004) was used to calculate SD and SE using of the data. The mean values were compared using Duncan’s multiple range tests at P < 0.05 (ANOVA SAS release 9.1; SAS, Cary, NC, USA).
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9

Cell Lysate Preparation and Protein Analysis

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For cell lysate preparation, cells were washed with PBS, detached with 0.25% trypsin (Life Technologies, Gaithersburg, MD), re-suspended in PBS and centrifuged at 2,000 x g for 5 min. Cells were lysed with cold RIPA lysis buffer and centrifuged at 16,000 x g for 30 min at 4°C [22 (link)]. The supernatant was collected as the total cell lysate. Protein concentration measurements were carried out using the Pierce BCA Protein Assay Reagent Kit (Rockford, IL). Western blotting (WB) was done as previously described [22 (link)]. Densitometric quantification of the WB protein detection was performed using the ImageJ program, a public domain image processing software developed at the National Institutes of Health (https://imagej.nih.gov). Briefly, a WB scanned film image (in TIFF format) was imported into ImageJ, the lanes of interest were selected, and lane profile plots were generated. Lines were drawn to enclose the peaks of interest and the peak areas were integrated and converted into pixel intensities. For statistical analysis, one way analysis of variance (ANOVA) was performed using the SigmaPlot software (Chicago, IL).
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10

Biochemical Assays and Statistical Analysis

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All laboratory tests (n = 4) were repeated four times. Biochemical assays were carried out twice, with the average of the results used. To guarantee the results' validity, all controls were included. The mean, standard deviation, standard error, and significant changes were calculated using SigmaPlot software version 12 for statistical analysis. The statistical difference between the standard and experimental groups was determined using a Student t-test. Within a specific period, the ANOVA repeated measure was used to determine statistical significance between the control and experimental groups, as well as the standard and all IT groups, and to compare the groups (controls with controls, etc.). Tables and graphs show statistical differences between the untreated controls and experimental groups as P0.05 (∗), P0.01 (∗∗), and P0.001 (∗∗∗), with dispersion bars representing standard error. Purple stars (∗) indicated experimental samples compared to the control; black stars (∗) indicated samples compared to the standard.
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