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  2. Lie - Wikipedia

    en.wikipedia.org/wiki/Lie

    A person who communicates a lie may be termed a liar. Lies can be interpreted as deliberately false statements or misleading statements, though not all statements that are literally false are considered lies – metaphors , hyperboles , and other figurative rhetoric are not intended to mislead, while lies are explicitly meant for literal ...

  3. Pathological lying - Wikipedia

    en.wikipedia.org/wiki/Pathological_lying

    Curtis and Hart (2020) defined pathological lying as "a persistent, pervasive, and often compulsive pattern of excessive lying behavior that leads to clinically significant impairment of functioning in social, occupational, or other areas; causes marked distress; poses a risk to the self or others; and occurs for longer than 6 months" (p. 63).

  4. Liar - Wikipedia

    en.wikipedia.org/?title=Liar&redirect=no

    From Wikipedia, the free encyclopedia. Redirect page

  5. Liar (disambiguation) - Wikipedia

    en.wikipedia.org/wiki/Liar_(disambiguation)

    "Liar", by Yngwie J. Malmsteen from Trilogy (Yngwie Malmsteen album) "Liar (It Takes One to Know One)", by Taking Back Sunday; Other uses in music.

  6. Gaslighting - Wikipedia

    en.wikipedia.org/wiki/Gaslighting

    Google Trends topic searches for "Gaslighting" began a substantial increase in 2016. [1]Gaslighting is a colloquialism, defined as manipulating someone into questioning their own perception of reality. [2]

  7. Liar paradox - Wikipedia

    en.wikipedia.org/wiki/Liar_paradox

    If the liar is indeed lying, then the liar is telling the truth, which means the liar just lied. In "this sentence is a lie", the paradox is strengthened in order to make it amenable to more rigorous logical analysis. It is still generally called the "liar paradox" although abstraction is made precisely from the liar making the statement.

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  9. Pinocchio paradox - Wikipedia

    en.wikipedia.org/wiki/Pinocchio_paradox

    The Pinocchio paradox arises when Pinocchio says "My nose grows now" and is a version of the liar paradox. [1] The liar paradox is defined in philosophy and logic as the statement "This sentence is false." Any attempts to assign a classical binary truth value to this statement lead to a contradiction, or paradox. This occurs because if the ...