Intergroup ZCCZ is, that is, sequences from different groups are completely complementary.
The history H is sequences of events generated by the motion of the user over time and space.
Recall that the elements of $\mathcal{N}$ are functions $f:\mathbb{N} \to \mathbb{N}$, that is, sequences of natural numbers of length $\omega$.
A relation is conversely well-founded iff there are no infinite ascending sequences, that is sequences of the form w1Rw2Rw3 R….
We characterize Jamison sequences, that is sequences (nk) of positive integers with the following property: every bounded linear operator T acting on a separable Banach space with supk∥Tnk∥<+∞ has a countable set of peripheral eigenvalues.
The designability of a structure (fold) is measured by the number of sequences that can design the structure that is, sequences that possess the structure as their unique ground state.
The output of the grasp-planning algorithm is sequences of microrobot locations that form a trajectory from its initial position to its goal position, which is in reference to the payload.
The mappings g and f are said to be d-compatible if lim_{ntoinfty}d(gfx_{n},fgx_{n})=0 whenever ({x_{n}}) is sequences in X such that (lim_{nrightarrowinfty} fx_{n} = lim_{nrightarrowinfty} gx_{n}).
The ZCCZ of any two sequences in a group is equal to, and the ZCCZ of any two sequences from different groups is equal to, that is, sequences from different groups are completely complementary.
As discussed at length in Christodoulakis et al. (2015) [3], there is a natural one-many correspondence between simple undirected graphs G with vertex set V="{1,2,…,n} and indeterminate strings x="x[1..n] — that is, sequences of subsets of some alphabet Σ.
The SVD method, on the other hand, allows to derive the worst-case sequence u k so that divergence can be guaranteed [52] and indeed for (mu _{k}>2/|{mathbf {u}_{k}}|_{2}^{2}) divergence can be ensured that is, sequences that cause divergence can always be found.
