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  2. Self-verification theory - Wikipedia

    en.wikipedia.org/wiki/Self-verification_theory

    Self-verification is a social psychological theory that asserts people want to be known and understood by others according to their firmly held beliefs and feelings about themselves, [1] that is self-views (including self-concepts and self-esteem).

  3. Impression formation - Wikipedia

    en.wikipedia.org/wiki/Impression_formation

    Free response is an experimental method frequently used in impression formation research. The participant (or perceiver) is presented with a stimulus (usually a short vignette or a list of personality descriptors such as assured, talkative, cold, etc.) and then instructed to briefly sketch his or her impressions of the type of person described.

  4. Raison oblige theory - Wikipedia

    en.wikipedia.org/wiki/Raison_oblige_theory

    A number of conditions appear to influence the likelihood of engaging in self-verification: the importance (Swann & Pelham 2002), extremity, [9] and certainty [10] of a self-view, as well as a perceived threat to identity (Swann et al., 2002), the intelligence of an evaluator, [citation needed] or the importance of the interactional partner ...

  5. images.huffingtonpost.com

    images.huffingtonpost.com/2010-07-07-10cv4184.pdf

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  7. Krull's separation lemma - Wikipedia

    en.wikipedia.org/wiki/Krull's_separation_lemma

    Download as PDF; Printable version; In other projects Wikidata item; ... In abstract algebra, Krull's separation lemma is a lemma in ring theory. It was proved by ...

  8. 4. Qualifications and Experience

    images.huffingtonpost.com/2013-04-08-ERM_cut.pdf

    provides full-service NEPA 4. Qualifications and Experience Throughout the U.S., ERM support to private sector clients, federal agencies, and state

  9. Completion of a ring - Wikipedia

    en.wikipedia.org/wiki/Completion_of_a_ring

    Thus π is injective if and only if this intersection reduces to the zero element of the ring; by the Krull intersection theorem, this is the case for any commutative Noetherian ring which is an integral domain or a local ring. There is a related topology on R-modules, also called Krull or I-adic topology.