Exact(5)
Here for the sake of completeness, a quick review of the basic metaphysiological approachis presented using a notation (Table 1) modified to provide greater clarity in developing our two-state Q-Q representation in a multispecies setting.
A notation table is provided in Supplementary Material to summarize the variables defined here.
The problem is formulated as follows (see Supplementary Table S6 for the notation table).
According to Dunning [ 33] one can "restate these counts slightly as the number of times the events occurred together" (in our notation Table 1 C(L norm, )), "the number of times each has occurred without the other" (in our notation Table 1 C ¬L norm, ) and C(L norm, ¬)) "and the number of times something has been observed that was neither of these events" (in our notation Table 1 C ¬L norm, ¬)).
The fluorescence notation used throughout this manuscript follows that of Burdett et al. [ 12]; a notation table is provided as supplementary information (Additional file 2: Table S1).
Similar(55)
Functions can be defined by the ordered pair notation, tables, or graphs.
In general, this problem can be expressed mathematically with the help of following notations (Table 2).
Such control words are presented (in hexadecimal notation) in Table 2 for the set of kernel values shown in Table 1.
While we chose to use a linear risk model, the relationship between the average outcome in a group (Y i ) and the average exposure (X i ) in two-by-two tables must be linear [ 10, 11]; using the notation in Table 6, the average risk in the group is given by: Let p i and q i be the risks of the exposed and unexposed in group i.
For each oncoming MD, a continuity score, ∑ i = 1 N F i X i, is calculated on the basis of previous days worked (see the notation in Table 2) by using familiarity factors developed on the basis of results of the survey (Table 3).
For notation see Table 10.
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