Javascript must be enabled to continue!
Is a Lie a Lie if Everyone Knows it's a Lie?
View through CrossRef
According to a standard philosophical definition of lying, you lie if you make a statement that you do not believe with the intent to deceive (cf. Mahon 2008). Moral philosophers (e.g., Augustine 395, Kant 1797, Bok 1978, Korsgaard 2007, Carson 2010) are primarily interested specifically in lies that are intended to deceive, and in why it is wrong to tell such lies. However, a few philosophers (e.g., Sorensen 2007, Fallis 2009, Carson 2010) claim that intuitively “bald-faced lies” (i.e., lies that everyone knows are lies) are lies, despite the fact that they are not intended to deceive. In this paper, I argue that there are good philosophical reasons to classify such bald-faced lies as lies. Bald-faced lies are assertions that share an important moral commonality with lies that are intended to deceive. In particular, both sorts of lies attempt to manipulate people by violating an important social norm (viz., the norm against communicating things that one does not believe). Appealing to work in the philosophy of language on norms of conversation (most notably, Grice 1975), I propose a new definition of lying that explicitly captures this moral commonality.
Title: Is a Lie a Lie if Everyone Knows it's a Lie?
Description:
According to a standard philosophical definition of lying, you lie if you make a statement that you do not believe with the intent to deceive (cf.
Mahon 2008).
Moral philosophers (e.
g.
, Augustine 395, Kant 1797, Bok 1978, Korsgaard 2007, Carson 2010) are primarily interested specifically in lies that are intended to deceive, and in why it is wrong to tell such lies.
However, a few philosophers (e.
g.
, Sorensen 2007, Fallis 2009, Carson 2010) claim that intuitively “bald-faced lies” (i.
e.
, lies that everyone knows are lies) are lies, despite the fact that they are not intended to deceive.
In this paper, I argue that there are good philosophical reasons to classify such bald-faced lies as lies.
Bald-faced lies are assertions that share an important moral commonality with lies that are intended to deceive.
In particular, both sorts of lies attempt to manipulate people by violating an important social norm (viz.
, the norm against communicating things that one does not believe).
Appealing to work in the philosophy of language on norms of conversation (most notably, Grice 1975), I propose a new definition of lying that explicitly captures this moral commonality.
Related Results
Representations associated to gradations of Lie algebras and colour Lie algebras
Representations associated to gradations of Lie algebras and colour Lie algebras
Représentations associées à des graduations d'algèbres de Lie et d'algèbres de Lie colorées
Soit k un corps de caractéristique différente de 2 et de 3. Les algèbres...
Deductive closure principle
Deductive closure principle
It seems that one can expand one’s body of knowledge by making deductive inferences from propositions one knows. The ‘deductive closure principle’ captures this idea: if S knows th...
Quasi-pre-Lie bialgebras and twisting of pre-Lie algebras
Quasi-pre-Lie bialgebras and twisting of pre-Lie algebras
Given a (quasi-)twilled pre-Lie algebra, we first construct a differential graded Lie algebra ([Formula: see text]-algebra). Then we study the twisting theory of (quasi-)twilled pr...
Deformations and abelian extensions of compatible pre-Lie superalgebras
Deformations and abelian extensions of compatible pre-Lie superalgebras
In this paper, we give cohomologies and deformations theory, as well as abelian extensions for compatible pre-Lie superalgebras. Explicitly, we first introduce the notation of a co...
Hom-Lie Algebras and Hom-Lie Groups, Integration and Differentiation
Hom-Lie Algebras and Hom-Lie Groups, Integration and Differentiation
In this paper, we introduce the notion of a (regular) Hom-Lie group. We associate a Hom-Lie algebra to a Hom-Lie group and show that every regular Hom-Lie algebra is integrable. Th...
Monomial bases for free pre-Lie algebras and applications
Monomial bases for free pre-Lie algebras and applications
Bases de monômes dans les algèbres pré-Lie libres et applications
Dans cette thèse, nous étudions le concept d’algèbre pré-Lie libre engendrée par un ensemble (non-...
A new invariant of quadratic lie algebras and quadratic lie superalgebras
A new invariant of quadratic lie algebras and quadratic lie superalgebras
Un nouvel invariant des algèbres de Lie et des super-algèbres de Lie quadratiques
Dans cette thèse, nous définissons un nouvel invariant des algèbres de Lie quadrat...
Hom-Lie group and hom-Lie algebra from Lie group and Lie algebra perspective
Hom-Lie group and hom-Lie algebra from Lie group and Lie algebra perspective
A hom-Lie group structure is a smooth group-like multiplication on a manifold, where the structure is twisted by a isomorphism. The notion of hom-Lie group was introduced by Jiang ...

