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Then the associated reflexive well-order is defined as $\alpha \leq \beta$ if and only if $\alpha <\beta$ or $\alpha =\beta$.
Any bipartite regular graph of degree at most 2 is reflexive as well as its bipartite complement.
So, after proving this property for a Banach space, we know, without any characterization of the dual space, that it is super-reflexive, so reflexive as well.
3 Thus all social interactions, including diagnosis in clinical practice, are influenced by reflexive as well as reflective processes in human cognition and communication.
This guise or mask was perceived by the interviewer as an extension of him needing to demonstrate wellness, obedience and goodness to people in power; to demonstrate that he had learned his lesson; that he was an articulate, well read, reflexive person; no longer 'morally' lacking; a worthy citizen with potential now.
It is well known that, if is uniformly smooth, then is reflexive.
This intersection property is parallel to the well-known fact that uniformly convex Banach spaces are reflexive.
It is well known that every uniformly convex and uniformly smooth Banach space is reflexive.
It is tempting for governments and reflexive central planners to try and come up with schemes, incentives, policies, and regulations to direct and cherry pick from the well of innovation.
They're not reflexive.
It's just reflexive?
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