Sentence examples for scrambling error from inspiring English sources
In Fig. 5, the BER performance of the FF hard decision decoding with the number of transmitted bits n=10 is evaluated by the upper bound, error probability of perfect scrambling, error probability of FF hard decision decoding, and simulation.
In the case of the perfectly scrambled LDPC, error positions after descrambling are randomly distributed since the descrambling matrix is randomly generated with the density of 0.5.
Berdych saved a break point with a big serve at 4-4 and was within two points of levelling the match in the following game, but it was Murray who made the crucial breakthrough with some superb scrambling to force the error at 5-5.
While the scrambling scheme only has error propagation capability, the proposed FF code, with increased minimum Hamming distance (d min =2) using redundant bit (tail bit) and coding gain using the BCJR algorithm, has a noticeable performance gain in the high SNR region.
Thus, perfect scrambling with one (or more) error(s) causes an error rate around 0.5 in the final decoded message.
Y scrambling prevents type II errors and provides a frequency distribution of potential type I errors that can be used to estimate the probability of the number of significant effects occurring by chance.
However, the scrambling scheme can only provide an error propagation effect, not error correction.
However, since the scrambling scheme produced leads to an error propagation phenomenon, an improved reliability in terms of frame error rate cannot be expected.
Some students spent weeks waiting to be assigned to classes, and the district scrambled to fix errors in transcripts in time for college application deadlines.
In terms of the gain of signal power, Baldi et al. showed that the puncturing scheme has worse error correcting performance than the scrambling scheme with respect to systematic LDPC coding.
In particular, scrambling is defined perfect when even a single error at the descrambler input produces about half of the information bits in error at the output and with randomly distributed error positions.
