A hybrid approach, wherein the algorithm is initially set with weak selection and hard constraints to limit divergence, and then progressively configured with increased selection bias and/or relaxed mutational constraints (e.g. allow non-synonymous mutations in coding sequences if it is acceptable by the user) as the rate of target discovery slows down may then be recommended.
This searching strategy would likely fail if the transcription factor-binding sites are not conserved between human and mouse although sequence homology in general is acceptable (for example, 50% identical).
The genes expressed at the tomont stage of development were mined and the gene discovery rate (percentage of unique sequences over total sequences analyzed) was 50%, which is acceptable for a non-normalized library.
Since it is unachievable to assess all possible codon combinations representing a given amino acid sequence, it becomes clear from the aforesaid, that it is acceptable for many sequence features to reduce the search space by performing an exhaustive search for the best solution only inside a small sequence window, which is moved along the whole reading frame.
For genes identified in unanchored BAC/PAC clones, continued use of the nomenclature system whereby the gene is sequentially designated by a numerical suffix following the BAC/PAC clone name assigned by the sequencing center (e.g., F23H14.13) is acceptable.
An infinite sequence of random variables ({X_{n},ninmathbb{N}}) is acceptable if every finite sub-collection is acceptable.
An infinite sequence of random variables ({X_{n},ninmathbb{N}}) is acceptable if every finite subcollection is acceptable.
For example: Sepsis → Death Pneumonia → Sepsis → Death Stroke → Pneumonia → Sepsis → Death Coronary heart disease → Stroke → Pneumonia → Sepsis → Death Diabetes mellitus → Coronary heart disease → Stroke → Pneumonia → Sepsis → Death All of the above statements are in correct causal sequence and are acceptable; however, the UCD assigned for each statement is different.
According to the sentence above, a sequence of strictly stationary and NA random variables is acceptable.
An infinite sequence of random variables { X n, n ≥ 1 } is acceptable if every finite subcollection is acceptable.
