The drawback of this technique is, however, the challenge associated with testing various econometric assumptions concerning the standard errors, hypotheses, confidence intervals and imputing causality without making stringent assumptions (Etwire et al., 2013).
In order to test our error hypothesis, we performed energy calculations and error corrections on a portion of the Rosetta decoy set, which contained 49 protein systems.
The tuned-error hypothesis concerns the adaptive function of the divergence angle.
Questions for remaining items (reliability, measurement error, hypothesis testing, criterion validity and responsiveness) were scored on a 4-point scale.
Quantitative evidence in support of the translation-error hypothesis has been inferred from comparisons of the standard code with random alternative codes.
The initial evidence for the translation-error hypothesis consists of the aforementioned fact that related codons (codons that differ by one base only), typically, code for related amino acids (amino acids with similar physicochemical properties) and the experimental observations that translational errors occur more frequently in the first and third positions of codons [ 15- 18].
This difference has been cited as additional evidence for the tuned-error hypothesis, invoking an additional hypothesis that tropical bees more often forage on highly clumped food sources where spreading recruits over a patch would be less advantageous (Towne 1985; Towne and Gould 1988).
The proponents of the translation-error hypothesis reasonably counter the above objections by showing that the distribution of the code error scores (fitness values) has a Gaussian-like shape where the better, more robust codes form a long tail such that the process of adaptation is non-linear, so approaching the absolute minimum is highly improbable [ 14, 30, 40, 41].
Under those circumstances, even a discrepancy caused by a single base in a single column of an alignment can be seen as a hint for a SNP site, i.e., if the base probability values of the bases in the immediate area are high and do not allow an alternative sequencing error hypothesis.
A straightforward interpretation of the TD prediction error hypothesis would suggest that in this case (a) dopamine activity at the time of the predictive stimuli would scale with the probability of reward, and (b) on average over trials, the dopaminergic response after the stimulus and all the way to the time of the reward, should be zero.
