For a given sequence, suppose that as.
Proof For the case that { x n } is an ⪰-increasing sequence, suppose that ∨ { x n } exists and that x n → x, as n → ∞, for some x ∈ X.
As an example, suppose that a target sequence Q of length l s nucleotides is required at a certain position for a sequence to have maximal fitness, and that deviations from that composition are penalized.
As an example, suppose that we need to transmit a sequence of eight quadrature phase-shift keying (QPSK) symbols.
As an example, suppose that a TF can on average recognize sequences that are one letter different from the consensus (Hamming distance of one away from the consensus sequence).
As an example, suppose K1 = 5 yr, K2 = 3 yr.
As an example, suppose that a researcher wants to find all unigenes participating in the nutrient reservoir activity metabolism (they all share a specific GO number, GO 0045735) and that contain a putative SNP within their sequence.
Suppose that a sequence (an) converges to some unknown limit a.
I think of it as a sequence of buckets.
Let be a bounded sequence in Suppose that (34).
Every sequence variation was appointed as a single polymorphism supposed as a single evolutionary event independently as the same weight.
