Sentence examples for root code from inspiring English sources
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OVSF codes are generated recursively in a tree fashion, as shown in Figure 1, using Walsh matrices or applying the following rule recursively: code of level generates the following two orthogonal codes of level : and, where denotes the binary complement of, is the level of the code in the OVSF code tree and is the index of the code at level, assuming that the root code is at level zero [4, 6].
The source code for Quake III was not released until QuakeCon 2005, but copies of the fast inverse square root code appeared on Usenet and other forums as early as 2002 or 2003.
xx indicates that all fourth and fifth digits related to this root code were included.
(ICD-9 = International Classification of Diseases, 9th revision, AMI = acute myocardial infarction, TIA = transient ischemic attack, LEA = lower extremity amputation) *x indicates that all fourth digits related to this root code were included.
The final codebook consisted of 18 root codes and 7 sub additional codes (See Table 2).
Calls A, B, and C are assigned OVSF codes,, and, respecTheely.
Go to Chainfire's website at http://download.chainfire.eu/264/CF-Root/CF-Auto-Root/CF-Auto-Root-t03g-gtn7100.zip and select the option to download the CF-Root zip file that contains the rooting code you need for your Galaxy Note S2.
In Fig. 5, we compare the FER performance between the proposed PEG-CDRC LDPC, QC-PEG-root-LDPC, IRA PEG root-LDPC code, IRAA PEG root-LDPC codes, QC-PEG LDPC codes and PEG-root-LDPC code, all for (R=frac {1}{3}).
In Fig. 4, we compare the FER performance among the proposed PEG-CDRC LDPC codes, IRA PEG root-LDPC code, IRAA PEG root-LDPC codes, QC-PEG-root-LDPC and PEG-root-LDPC, random root-LDPC and PEG-based LDPC [25] codes, all for (R=frac {1}{2}).
The maximum number of iterations is 20. Figure 7 shows the average number of iterations required by the proposed PEG-CDRC LDPC codes, IRA PEG root-LDPC code, IRAA PEG root-LDPC codes, PEG-root-LDPC, random root-LDPC and PEG-based LDPC [25] codes, all for (R=frac {1}{2}).
