Sentence examples for binary sequence of length from inspiring English sources
Hence, the inheritance vector at site l, v l, can be defined as a binary sequence of length 2 × n.
More formally, we are given a dataset { (s i, y i ) } i = 1 n where s i is the binary sequence of length L representing the i-th individual and y i ∈ { Cases, Controls } is its corresponding binary phenotype.
Later, set of binary sequences of length with autocorrelation sidelobes and cross-correlation peak values of approximately are studied in paper [4].
Given the amount of binary De Bruijn sequences obtainable, even for small values of the span parameter, and considering the great complexity of the generation process [13], we can provide an exhaustive analysis of binary sequences of length 32 (i.e., span 5) that form a set of 2,048 different sequences, and partial results for sequences generated by increasing values of the span.
On one hand, for aperiodic sequences, it is known that for most binary sequences of length the attainable sidelobe levels are approximately [2, 3] and the mutual peak cross-correlations of the same-length sequences are much larger and are usually in the order of to.
Following the notation in Section 2.1, we have n binary sequences of length L, where the first n1 sequences have label y = Cases and the remaining n2 have label y = Controls.
We also obtained m(t), which is a pseudo random binary sequence of maximum-length (MLS or m-seq) presented at a rate of 40 Hz (i.e., 25 ms time interval) (2) m(t)={displaystyle {sum}_{m=0}^{M-1}{a}_mdelta left t-0.025mright left t-0.025mrightthe m-seq and M is the length of the sequence.
In general if you examine the cases for a few small values of m and examine the patterns, it turns out that the generating function for a binary sequence of fixed block length m is (1 + x +... + x^ m-1))/(1-x^ m-1) = (1 - x^m)/ 1-x^ x)(1 - x^(2m))).
