"total occurrence" is a correct and usable phrase in written English.
It is often used to refer to a sum total of events, incidents, or occurrences. For example, "After tallying all the total occurrences, the conclusion was reached."
(a) The difference in the global population-weighted mean location within the river basin between those areas exposed to a significant increase and decrease in average duration and total occurrence of water scarcity.
We estimate a total occurrence rate of 51% ± 10% for companions with masses between 1 13 MJup and orbital semi-major axes between 1 20 AU in our sample.
However, at a county-scale the proposed level of housing is equivalent to less than a 2% decrease in total occurrence and abundance across all species.
The occurrence has been normalised to the total occurrence of the respective K values over the year in the analysed data.
The algorithm was able to identify 21,586 different phrases with total occurrence of over 0.68 million, each of which has a negative prefix.
Then we obtain the probability of each candidate entity (en_{i}) by calculating the proportion of its co-occurrence number with kt over the total occurrence number of kt as shown in Eq. 2.
Griselinia littoralis (Griseliniaceae) – with 68,182 total occurrences, and Coprosma foetidissima (Rubiaceae) – with a total of 49,184 occurrences, maintained a large number of high quality occurrence records (AAA-A): 12,236 and 10,090 records, respectively.
However, when where was only a very small number of total occurrences (three) we decided to retain only those rules that gave 100%% TP.
The first of these is a count of exonic splice enhancers (ESEs) [41], which gives the total occurrences of all candidate ESEs in a given exon, taken from a previously published list of hexamers.
P o is the fraction of total conserved occurrences among the total occurrences of all heptamers.
For this, we calculated for every ordered pair,, the forward conditional probability (Occurrences of y after x)/(Total occurrences of x), as well as the backward conditional probability = (Occurrences of x prior to y)/(Total occurrences of y).
