[SOLVED] comment from post 2

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Correlation is the relationship between two variables (Schwartz, 2015). Linear correlation

can be described as the measure of intensity of association between two random variables

(Statlect.com, 2016). In other words, correlation quantifies the linear association between two

variables (The Math Works, 2016). When describing this relationship several factors have to be

considered. Two variables that have a small or no linear correlation can have a strong nonlinear

association. Also, when there is no correlation between the two variables, the values of the

variables will not have a tendency to decrease or increase in tandem (The Math Works, 2016).

Correlation does not indicate or suggest existence of a statistically significant or casual

relationship between conduct and result. There are set of principles of casual interference that

need to be satisfied to imply cause and effect (Schwartz, 2015). Here the dose-response effect

has to be considered to establish the cause-and effect, i.e., the value of response variable has to

change in a meaningful way with the dose or level of the suspected casual agent. Also, the

hypothesis that there is a casual relationship between number of cigarettes and pulse rate is not

consistent with the current biological or theoretical knowledge. In the given conclusion the error

is that the pulse rate increases as the number of cigarettes smoke increases does not meet the

dose-response criteria, is inconsistent finding, biologically incredible, and has no coherence of

evidence.

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