Mycelial plugs (8 mm in diameter) obtained from the growing edge of 7-day-old colonies were transferred to the center of PDA plates (one plug per plate), which were then incubated in the dark at the temperatures of 25, 30, 35, 40, and 45 ± 1ºC for seven days, with four replicates of each isolate and temperature combination. The colony diameter of each isolate for all temperatures was daily measured along two perpendicular axes and the data were used to calculate the Mycelial Growth Rate (MGR) as mm per day (mm d - 1 ). The experiment was set up as a completely randomized design. The experiment was conducted twice. A preliminary ANOVA analysis was performed to determine whether there were significant differences between the two repetitions of the experiment and whether the data could be combined. Then, one-way analysis of variance (ANOVA) was conducted with the data obtained from MGR. The optimum temperature for MGR of each isolate was plotted against temperature and a curve was fitted by a cubic polynomial regression (y=a+bx+cx 2 +dx 3 ) using TABLECURVE 2D v. 5.01 (SYSTAT Software, Inc., 2002) . The mean MGR of all isolates at each temperature were compared by Scott-Knott at the 5% significance level using SISVAR v. 5.6 (Ferreira 2011) .
Tablecurve 2d v5
TableCurve 2D v5.01 is a software application that can fit a wide variety of curve types to 2D data. It provides automated curve-fitting capabilities, allowing users to quickly and easily find the best-fit equation for their data.
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34 protocols using tablecurve 2d v5
Mycelial Growth Rate of Fungal Isolates
Mycelial plugs (8 mm in diameter) obtained from the growing edge of 7-day-old colonies were transferred to the center of PDA plates (one plug per plate), which were then incubated in the dark at the temperatures of 25, 30, 35, 40, and 45 ± 1ºC for seven days, with four replicates of each isolate and temperature combination. The colony diameter of each isolate for all temperatures was daily measured along two perpendicular axes and the data were used to calculate the Mycelial Growth Rate (MGR) as mm per day (mm d - 1 ). The experiment was set up as a completely randomized design. The experiment was conducted twice. A preliminary ANOVA analysis was performed to determine whether there were significant differences between the two repetitions of the experiment and whether the data could be combined. Then, one-way analysis of variance (ANOVA) was conducted with the data obtained from MGR. The optimum temperature for MGR of each isolate was plotted against temperature and a curve was fitted by a cubic polynomial regression (y=a+bx+cx 2 +dx 3 ) using TABLECURVE 2D v. 5.01 (SYSTAT Software, Inc., 2002) . The mean MGR of all isolates at each temperature were compared by Scott-Knott at the 5% significance level using SISVAR v. 5.6 (Ferreira 2011) .
Mathematical Modeling of Mass Transfer
Fitting of the mathematical functions (Peleg, Kelvin-Voigt, and Burger) to the experimental points was done using Table Curve 2D v. 5.01 (SYSTAT Software Inc., Chicago, IL, USA).
The degree of adaptation of the mathematical model to the mass transfer was based on the simultaneous analysis of the determined values of: Root mean square error (RMSE), reduced test value (χ2), residual variance coefficient (CRV), and the determination coefficient (R2). These factors were calculated based on the following formulas:
The high value of R2 and the low values of and RMSE indicated good fitting of the model to the experimental data. The values of CRV of less than 20% indicated that the model can be used for process predictions.
Sulforhodamine B Cell Proliferation Assay
Nonlinear Curve Fitting with R2 Optimization
Statistical Analysis of Compound Inhibition
SRB Assay for Cell Proliferation
Assessing Synergistic Effects of Cancer Drugs
Anthocyanin Content and Colour Analysis
Interfacial Dilatational Rheology of Aqueous Layers
The rheological data were interpreted by using the bidimensional critical gel model, which describes the trend of Ed* versus frequency, according to a power law trend in a log–log diagram [46 (link),51 (link)]. According to this approach, we can use the following equation:
where kd is the interfacial dilatational gel strength and nd is its structuration degree. The data were fitted with the software TABLE CURVE 2D v 5.01 (Systat Software Inc., San Jose CA, USA).
Evaluation of Combination Compound Effects
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