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The Type D Construct

European Journal of Psychological Assessment, 2014
The interaction of negative affectivity (NA) and social inhibition (SI), known as the Type D personality, is associated with a worse prognosis in cardiac patients. Until now, causal models have been speculative, and this is partly due to a lack of clarity related to the validity of SI, its role in emotion regulation, and the postulated independence of
Gesine Grande   +3 more
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Constructive order types, II

Journal of Symbolic Logic, 1997
In this paper we continue the investigations begun in [2] of equivalence classes of (denumerable) well-orderings under one-one partial recursive, order-preserving maps (recursive isotonisms). The numbering and notation are continued from [2] except that we now use lower case Greek letters for classical ordinals and upper case Roman letters for sets and
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Constructing the “Jewish Type”

Nuncius, 2021
Abstract With the emergence of new photographic technologies and processes during the second half of the nineteenth century, it became increasingly easier to pursue anthropometric research in anthropology. One group to receive particular attention was the Jewish community.
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Types of Construction Contracts

2021
At the early stage of a project, the main issue that faces the employer and his consultants is to decide on the contract strategy that best suits the project objectives. The development of the contract strategy comprises a complete assessment of the choices available for the management of the design and the construction, to maximise the likelihood of ...
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Constructive Type Theories

1985
This chapter will describe the approach to formal systems for constructive mathematics initiated by Martin-Lof. Of the various systems described in this book, these systems have so far been the most used by computer scientists interested in actual implementation; this will be discussed briefly at the end of the chapter.
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Diagrams of Kochen—Specker Type Constructions

International Journal of Theoretical Physics, 2000
Gleason's theorem claims that there is no two-valued state on the quantum logic of all closed subspaces of a Hilbert space of dimension 3 or more. \textit{S. Kochen} and \textit{E. P. Specker} [J. Math. Mech. 17, 59-87 (1967; Zbl 0156.23302)] constructed a finite quantum logic in a 3-dimensional space without a two-valued state.
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