Sentence examples for in partial relation from inspiring English sources

Exact(1)

In partial relation to these facts, our decoron-collagen fibril structure is not affected by the relative orientation of collagen fibrils to each other, such as in the opposite polarities of fibrils observed in tendons for instance [5], [7], [10].

Similar(59)

In this way a new partial relation \ \bP'_i\) is specified, and more generally a vector of them, \(\langle\bP'_1, \ldots, \bP'_k\rangle\).

The link strength between their referred gene expression profiles in the time period [ min τ ∈ T 1 τ, min (max τ ∈ T 1 τ, max τ ∈ T 2 τ ) ] can be calculated as: (3) L S (B 1, B 2 ) = ∑ X ∈ G 1 max Y ∈ G 2 (min Z ∈ G 2, Z ≠ X, Y P R (X, Y | Z ) ) G 1 This strength measurement indicates the potential partial relation from genes in a source block B1 to genes in a target block B2.

Well, take \ v\) to be a valuation assigning to each auxiliary relation symbol \(P_i\) the corresponding partial relation \ \bP_i\) (this is how 'before' values for our partial relation symbols come in), and assigning to the variables in \ \bx_i\) the corresponding members of \ \bd\).

Start with the smallest \ k\ -tuple of partial relations—this is the one where every partial relation is always undefined.

The given relations of our structures are relations in the usual sense, but it is partial relations that we may find ourselves defining.

Additionally, visualization allowed identifying partial relations between genes and phenotypes (shown in black colours), where different genes are essential for certain strains of a phenotype.

We use a default cutoff of 75%, which can be altered in the web-interface, for effective separation of stronger feature-phenotype relations from partial relations.

Recall that \ [E]\) mapped \ k\ -tuples of partial relations to \ k\ -tuples of partial relations.

A valuation \ v\) in this structure is a mapping from individual variables to members of \ \bD\) and from auxiliary relation symbols to partial relations on \ \bD\).

Partial relations are partial functions from \ k\ -tuples to \ k\ -tuples{to}, {\textsf{f}}\{\).

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