In
philosophy
Philosophy ('love of wisdom' in Ancient Greek) is a systematic study of general and fundamental questions concerning topics like existence, reason, knowledge, Value (ethics and social sciences), value, mind, and language. It is a rational an ...
, condition of possibility () is a concept made popular by the German philosopher
Immanuel Kant
Immanuel Kant (born Emanuel Kant; 22 April 1724 – 12 February 1804) was a German Philosophy, philosopher and one of the central Age of Enlightenment, Enlightenment thinkers. Born in Königsberg, Kant's comprehensive and systematic works ...
, and is an important part of
his philosophy.
A condition of possibility is a necessary framework for the possible appearance of a given list of entities. It is often used in contrast to the unilateral
causality concept, or even to the notion of ''
interaction''. For example, consider a cube made by an artisan. All cubes are
three-dimensional
In geometry, a three-dimensional space (3D space, 3-space or, rarely, tri-dimensional space) is a mathematical space in which three values (''coordinates'') are required to determine the position (geometry), position of a point (geometry), poi ...
. If an object is three-dimensional, then it is an extended object. But extension is an impossibility without
space
Space is a three-dimensional continuum containing positions and directions. In classical physics, physical space is often conceived in three linear dimensions. Modern physicists usually consider it, with time, to be part of a boundless ...
. Therefore, space is a ''condition of possibility'' because it is a
necessary condition
In logic and mathematics, necessity and sufficiency are terms used to describe a conditional or implicational relationship between two statements. For example, in the conditional statement: "If then ", is necessary for , because the truth of ...
for the existence of cubes to be possible. Note, however, that space did not cause the cube, but that the artisan did, and that the cube and space are distinct entities, so space is not part of the definition of cube.
From
Plato
Plato ( ; Greek language, Greek: , ; born BC, died 348/347 BC) was an ancient Greek philosopher of the Classical Greece, Classical period who is considered a foundational thinker in Western philosophy and an innovator of the writte ...
to
Descartes, what was presented by the senses was deemed illusory and . It was believed that the perceptions ought to be overcome to grasp the
thing-in-itself
In Kantian philosophy, the thing-in-itself () is the status of objects as they are, independent of representation and observation. The concept of the thing-in-itself was introduced by the German philosopher Immanuel Kant, and over the following ...
, the essential essence, also known as Plato's
allegory of the cave. With Kant comes a transition in philosophy from this dichotomy to the dichotomy of the /. There is no longer any higher essence behind the . It is what it is, a brute fact, and what one must now examine is the conditions that are necessary for its appearance. Immanuel Kant does just this in the
Transcendental Aesthetic
The ''Critique of Pure Reason'' (; 1781; second edition 1787) is a book by the German philosopher Immanuel Kant, in which the author seeks to determine the limits and scope of metaphysics. Also referred to as Kant's "First Critique", it was foll ...
, when he examines the necessary conditions for the
synthetic
Synthetic may refer to:
Science
* Synthetic biology
* Synthetic chemical or compound, produced by the process of chemical synthesis
* Synthetic elements, chemical elements that are not naturally found on Earth and therefore have to be created in ...
''
a priori
('from the earlier') and ('from the later') are Latin phrases used in philosophy to distinguish types of knowledge, Justification (epistemology), justification, or argument by their reliance on experience. knowledge is independent from any ...
'' cognition of
mathematics
Mathematics is a field of study that discovers and organizes methods, Mathematical theory, theories and theorems that are developed and Mathematical proof, proved for the needs of empirical sciences and mathematics itself. There are many ar ...
. But Kant ''was'' , so he still maintains the phenomenon/noumenon dichotomy, but what he did achieve was to render Noumena as unknowable and irrelevant.
Foucault
Paul-Michel Foucault ( , ; ; 15 October 192625 June 1984) was a French historian of ideas and philosopher who was also an author, literary critic, political activist, and teacher. Foucault's theories primarily addressed the relationships be ...
would come to adapt it in a
historical
History is the systematic study of the past, focusing primarily on the human past. As an academic discipline, it analyses and interprets evidence to construct narratives about what happened and explain why it happened. Some theorists categ ...
sense through the concept of "
episteme
In philosophy, (; ) is knowledge or understanding. The term ''epistemology'' (the branch of philosophy concerning knowledge) is derived from .
History
Plato
Plato, following Xenophanes, contrasts with : common belief or opinion. The ter ...
":
what I am attempting to bring to light is the epistemological field, the ''épistémè'' in which knowledge, envisaged apart from all criteria having reference to its rational value or to its objective forms, grounds its positivity and thereby manifests a history which is not that of its growing perfection, but rather that of its conditions of possibility; in this account, what should appear are those configurations within the space of knowledge which have given rise to the diverse forms of empirical science. Such an enterprise is not so much a history, in the traditional meaning of that word, as an 'archaeology'.
References
* .
{{DEFAULTSORT:Condition of Possibility
Concepts in metaphysics
Possibility
Concepts in epistemology
Conditionals
Kantianism