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The bad effect on detection probability caused by state transition estimation errors will be discussed in this part, which is instructive if these suggested measures cannot be realized.
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This systematic error will be discussed further in the "Results" section.
The effect of estimation error will be discussed in future work.
Next, the estimate of the error will be discussed for the Picard approximation (X^{n}(t)) and the exact solution.
Due to relatively large error bars, only results differing from the blank (or each other) by more than the calculated error will be discussed.
Currently the library is used without any customization, which leads to relatively high recognition error as will be discussed in the following section.
However, a long time window increases the condition number of the basis matrix, resulting in higher numerical error, which will be discussed next.
At the output of MF, one sample per symbol is enough for symbol detection, but two samples per symbol are necessary for the calculation of Gardner timing error as will be discussed in next paragraphs.
On the other hand, it is well known that large genomes require a stability not supplied by high mutation rates, hence the existence of an error threshold that will be discussed later.
The southern portion of the upper Dudley is unusually thick and contrary to what is known of the field, as such, potential for error in the model will be discussed later.
We assume one-column data vector d obs characterized by Gaussian data errors with covariance matrix C D (will be discussed in the next section).
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CEO of Professional Science Editing for Scientists @ prosciediting.com