Our numerical solution, along with its associated teleportation error, is checked against theoretical calculations for the last example.
Average RMS error is checked by varying the values of p 1, p 2, p 3, p 4, C 1 and C 2, and the values corresponding to minimum average RMS error are selected for the model.
These models were simplified based on AIC minimization and assumptions of the error were checked using standard procedures.
The assumption of normal distribution of errors was checked, using Shapiro-Wilk test.
Assumptions of linearity, normally distributed errors, and uncorrelated errors were checked and met.
The assumptions of equality of variances and normal distribution of errors were checked for the tested response variables.
Mass balance errors were checked and found to be below 1% for all scenarios at all times during the simulation period.
The absence of errors is checked via computational tree logic (CTL) (Clarke and Emerson 1982) or linear temporal logic (LTL) (Pnueli 1977) statements.
The assumptions of equality of variances and normal distribution of errors were checked, and to fit these assumptions, MPa data were transformed in log10 and analyzed by two-way ANOVA followed by Tukey's test.
Using the family data, Mendelian errors were checked.
