entwine

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entwine around (someone or something)

1. To wrap around someone or something. We need to cut back these vines that have entwined around our gutters.
2. To wrap something around someone or something. In this usage, a noun or pronoun is used between "entwine" and "around." My heart fluttered when my date entwined his fingers around mine.
See also: around, entwine

entwine around someone or something

to weave or wind around someone or something. The snake entwined around the limb of the tree. The huge python entwined around the horrified farmer.
See also: around, entwine

entwine something around someone or something

to weave or wind something around someone or something. They entwined their arms around each other. Jack entwined the garland of flowers around Jill.
See also: around, entwine
References in periodicals archive ?
(i) If (B, A, C) is a lax c-right DK-structure in C then (A, C, [[psi].sub.+]) is a right entwining structure in C.
(ii) If (B, A, C) is a lax [c.sup.-1]-right DK-structure in C then (A, C, [[psi].sub.-]) is a right entwining structure in C.
Consequently, any lax YD-structure (B, C, A) over a lax Hopfalgebra B produces a right entwining structure (A, C, [psi]) in C, where [psi] can be explicitly computed using (3.4), (3.5) and (3.6).
Then it came out that there is a bijective correspondence between right entwining structures in C and coalgebras in [T.sub.A].
Let C be a monoidal category, let V be a right C-category and let [MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] be a right entwining structure in C.
D[([psi]).sup.C.sub.A] will be the category of right entwined modules with entwining map [psi] and right A-module and right C-colinear morphisms.
Therefore (H, U, C) does not produce a right entwining structure in a certain monoidal category.
Let C be a monoidal category, (A, C, [psi]) a right entwining structure in C and V a right C-category.
The category [D.sub.lax] [(B).sup.C.sub.A] of entwined modules in D corresponding to the right entwining structure in C defined by (3.4) is called the category of lax right Doi-Hopf modules in D over B.
5 Monoidal entwining structures defined by weak Hopf algebra actions and coactions