type identity
“Type” comes via French ‘type’ from Latin ‘typus’, from Greek ‘τύπος’ (týpos), meaning ‘impression, model, pattern, form’. “Identity” comes from Late Latin ‘identitas’, from ‘idem’ (the same). In analytic philosophy, “type identity” crystallizes as a technical English compound highlighting sameness at the level of kinds, patterns, or categories rather than individual tokens.
At a Glance
- Origin
- English (drawing on Latin ‘identitas’ and Greek ‘τὸ αὐτό’ / ‘ἰδιότης’ in background debates)
- Semantic Field
- τύπος (pattern, model, form), εἶδος (form, kind), γένος (genus, class), τὸ αὐτό (the same), ἰδιότης (specific character), identitas, idem, species, universale, kind, property, lawlike regularity.
The phrase compresses several distinctions that other languages mark differently: (1) the technical type/token distinction; (2) numerical identity vs qualitative similarity; (3) identity of properties vs identity of events or states; and (4) metaphysical vs methodological claims. Many languages lack a settled pair exactly matching ‘type/token’, and ‘identity’ can suggest either strict metaphysical sameness or mere correlation, so translators must often clarify whether ‘type identity’ is a claim about universal kinds, natural laws, or reduction of one theoretical vocabulary to another, especially in philosophy of mind.
Before its technical use in analytic philosophy, ‘type identity’ draws on ordinary and scientific ways of speaking about ‘kinds’ or ‘sorts’ of things—like species, models, patterns, and categories—being ‘the same’ in virtue of shared properties. In print and typography, ‘type’ referred to reusable molds or letters whose multiple impressions are considered instances of the same design, anticipating the later abstract distinction between type and token. The underlying intuition is that many particular items can exemplify one pattern or model that we treat as a single entity across instances.
The explicit technical notion emerges in early analytic logic and philosophy of language through the type/token distinction (e.g., C. S. Peirce’s ‘type’ vs ‘token’ and later usage by philosophers of language) and through discussions of universals and kinds. Mid-20th-century analytic philosophy of mind crystallizes “type identity theory” as the thesis that each mental state type is identical to a brain state type, framed against behaviorism and dualism. This combination of the type/token framework with materialist metaphysics produces a precise doctrine: for every mental property or kind M, there exists a physical kind P such that M = P.
Today, ‘type identity’ is used across metaphysics, philosophy of mind, and philosophy of science to mark strong reductionist theses: identity of mental, biological, or higher-level theoretical kinds with physical or neural types; identity of property types across theories (e.g., temperature with mean kinetic energy); and debates over whether special sciences can maintain autonomy without such identities. The term also functions contrastively—especially against ‘token identity’ and functionalist or emergentist views—serving as a reference point in discussions of multiple realizability, supervenience, realization, and intertheoretic reduction. Outside philosophy of mind, ‘type identity’ may denote the strict sameness of kind across different contexts (e.g., in discussions of natural kinds, properties, and laws), yet its canonical home remains in debates about whether mental types just are physical types.
1. Introduction
Type identity is a family of claims about sameness at the level of kinds, rather than at the level of individual instances. In its most influential form, especially in philosophy of mind, it holds that mental state types (such as pain, visual experiences, or beliefs) are numerically identical with physical or neural state types. The thesis is thus stronger than mere causal dependence or correlation: it states that what we describe as a mental kind just is a certain physical kind, described under a different vocabulary.
Within analytic philosophy, type identity functions as:
- A metaphysical thesis about what kinds of properties and events there are.
- A theoretical-identity thesis about how vocabularies in different sciences (e.g., psychology and neurophysiology) relate.
- A reductionist strategy, especially in debates about the mind–body relation and the unity of science.
Much of the contemporary discussion turns on how to understand types, tokens, and identity. Type identity theories presuppose a distinction between repeatable patterns (types) and their particular instances (tokens), as well as a robust notion of numerical identity: where “A is identical with B” means there is just one thing under two descriptions.
In philosophy of mind, classic “mind–brain identity” theories of the 1950s–60s propose that each kind of mental state is identical with some kind of brain process. This position is challenged by arguments from multiple realizability, developed by Hilary Putnam, Jerry Fodor, and others, which maintain that mental kinds might be instantiated by many different physical types across species and systems.
Beyond the mind–body problem, type identity appears in discussions of natural kinds, property identity in science (e.g., temperature with mean kinetic energy), and the relations among the special sciences and fundamental physics. It thereby connects metaphysics, philosophy of science, and philosophy of language through a common concern: when, if ever, do distinct theories or vocabularies pick out one and the same type?
2. Etymology and Linguistic Origins
The expression “type identity” combines a historically layered vocabulary of “type” and “identity” that is refined into a technical term within analytic philosophy.
Origins of “type”
The English “type” descends from Latin typus and Greek τύπος (týpos), meaning “impression,” “stamp,” “model,” or “pattern.” This semantic field already suggests a repeatable form that can be instantiated multiple times. In early modern and industrial contexts, the term is concretized in printing technology, where metal type pieces generate many impressions of the same letter-form. Philosophers later abstract this practical distinction into the type–token framework.
Origins of “identity”
The term “identity” stems from Late Latin identitas, from idem (“the same”). It enters scholastic Latin and then modern European languages largely through metaphysical and logical discussions of sameness, persistence, and individuation. In English philosophy, “identity” comes to mark numerical sameness (“one and the same”) rather than mere resemblance.
Emergence of the compound
“Type identity” as a compound expression is a relatively late, technical formation in English-language analytic philosophy. It synthesizes:
- The type–token distinction, introduced explicitly by C. S. Peirce and picked up in logic and philosophy of language.
- The traditional notion of identity as numerical sameness.
- Scientific talk of “kinds” and “species” in classification and theory.
The phrase gains currency when mid-20th-century philosophers of mind, especially U. T. Place and J. J. C. Smart, describe their view as a “type identity theory” or a “mind–brain identity theory,” distinguishing it both from behaviorism and from weaker “token identity” materialisms.
Linguistic pathways
The technical English use influences translations into other languages, often via calques modeled on “type” and “identity” (e.g., German Typidentität, French identité de type). However, the underlying Greek–Latin strands—τύπος, εἶδος (eidos: form/kind), genus, species, identitas—continue to shape how the concept is localized, with different traditions oscillating between reading “type identity” as about:
- Kinds or forms.
- Properties or universals.
- Theoretical predicates in scientific language.
3. The Type–Token Distinction
The type–token distinction underpins all formulations of type identity. It separates repeatable kinds or patterns (types) from their concrete, particular instances (tokens).
Basic characterization
- A type is an abstract pattern, form, or kind that can be instantiated many times.
- A token is a particular occurrence or instance of that type.
For example, the English word-type “cat” is one type; each printed or spoken occurrence of “cat” is a separate token.
| Domain | Type | Tokens (Examples) |
|---|---|---|
| Linguistic signs | The word-type “cat” | “cat” on page 1, “cat” on a screen, spoken “cat” |
| Symbols | The numeral-type “7” | Handwritten 7s on different receipts |
| Mental states (on a theory) | Pain as a mental state-type | Your current pain, yesterday’s toothache |
| Brain states (on a theory) | C-fiber firing-type | This neuron event, that later neuron event |
C. S. Peirce explicitly introduces the distinction to analyze signs, but it is quickly generalized: philosophers of language, logic, and metaphysics use it to clarify when they are speaking about kinds versus instances.
Role in type identity theory
Type identity theories claim that one type (e.g., a mental or theoretical kind) is identical with another type (e.g., a neural or physical kind). This presupposes a clear grasp of types as entities that:
- Are multiply instantiable by tokens.
- Can be candidates for identity claims across vocabularies or theories.
The distinction also enables a systematic contrast with token identity views, which concern only the identity of individual events. Without the type–token framework, debates about whether mental phenomena “are nothing over and above” physical phenomena tend to conflate questions about specific occurrences with questions about general kinds.
Philosophical issues
Different philosophers interpret types variously as:
- Abstract objects,
- Properties or universals,
- Sets or classes of tokens,
- Or positions in a theoretical structure.
These divergent ontologies of types shape how strictly type identity is understood, but the underlying type–token contrast remains central to contemporary discussions.
4. Pre-Philosophical and Scientific Usage of ‘Type’ and ‘Identity’
Before its technical deployment in analytic metaphysics, the vocabulary of “type” and “identity” circulates in ordinary language, classification practices, and early scientific discourse.
“Type” in pre-philosophical and scientific contexts
Pre-philosophically, “type” is used for:
- Models and patterns: architectural types, typologies of artifacts.
- Social types: “that type of person,” signaling recurring character traits.
- Biological and taxonomic types: prototype specimens or type specimens in zoology and botany, serving as reference standards for species.
In 19th-century natural history and early biology, “types” mark paradigm instances of a kind and, more broadly, categories of organisms. Debates over whether biological species have “type forms” involved questions about the reality and fixity of kinds, anticipating later natural-kind discussions.
The printing industry, as noted, embeds a practical understanding of types as reusable molds generating many impressions. This provides a concrete model for thinking about how one pattern can underlie many tokens.
“Identity” in ordinary and scientific usage
Everyday talk of identity covers both:
- Numerical identity: “It’s the same person as yesterday.”
- Qualitative similarity: “These two chairs are identical.”
Scientific usage adds more precision. Chemists speak of identical substances in terms of composition and structure; physicists talk about identical particles. Yet the same term often blurs the line between exact sameness and very close similarity.
Pre-analytic intersections
Prior to explicit type–token theorizing, scientists and philosophers already grapple with questions that anticipate type identity:
| Practice/Field | Use of “type” or “identity” | Anticipated Issue |
|---|---|---|
| Taxonomy (biology) | Species types and reference specimens | Reality of kinds vs labels |
| Chemical classification | Identity of elements and compounds | Cross-theory stability of categories |
| Early psychophysics | Regular correlations between stimulus and sensation | Lawlike pairing of mental and physical |
| Legal/personal identity | Identifying the “same” individual over time | Criteria of sameness vs similarity |
These uses set the stage for more formal debates: they familiarize the idea that there can be one kind instantiated many times, and that discovering the “same” entity under different descriptions (e.g., the planet “Hesperus” and “Phosphorus”) can be an empirical achievement. Later, type identity theories will adopt this structure for mental and physical kinds.
5. Philosophical Crystallization of Type Identity
Type identity becomes a distinct philosophical thesis when several threads—logical analysis, scientific realism, and materialism—converge in early analytic philosophy.
From universals and kinds to types
Classical and medieval discussions of universals, forms, and species (e.g., in Plato, Aristotle, and scholasticism) already deal with repeatable entities instantiated by many individuals. However, these debates are not framed using the terminology of “types” and “tokens,” nor do they focus on the mind–body issue in contemporary terms.
In the late 19th and early 20th centuries, logicians and philosophers of language, including Frege, Russell, and later Carnap, treat predicate expressions as standing for concepts or properties that can be instantiated repeatedly. This logical background provides a framework within which talk of kinds and properties as bearers of laws becomes standard.
The Peircean type–token distinction
C. S. Peirce’s explicit type–token distinction offers a formal tool to separate general sign-forms from their particular inscriptions or utterances. Although Peirce himself does not develop a full-blown mind–brain identity theory, his distinction is subsequently generalized to non-linguistic phenomena, making it available for later metaphysical use.
Scientific realism and intertheoretic identities
Logical empiricists and their critics explore how scientific theories relate. Discussions of intertheoretic reduction and bridge laws (notably in work associated with Ernest Nagel) frame the idea that a kind posited by one theory can be identified with a kind posited by another—such as temperature with mean kinetic energy. These cases become paradigms for type-level identifications between vocabularies.
Materialism and the mind–body problem
Against a background of behaviorism and dualism, mid-20th-century materialists begin to propose that mental kinds themselves might be identical with physical kinds. The increasing influence of neuroscience and psychophysiology encourages the view that kinds studied by psychology correspond to brain-process kinds. This culminates in explicit psychophysical type identity theses articulated by U. T. Place and J. J. C. Smart.
By this point, “type identity” designates a specific form of reductionist metaphysics: for every mental property or event-type M, there exists a physical property or event-type P such that M = P, with identity understood in the strict, numerical sense. This crystallization sets the agenda for subsequent debates in philosophy of mind, metaphysics, and philosophy of science.
6. Type Identity in Mid-20th Century Philosophy of Mind
In mid-20th-century philosophy of mind, type identity takes center stage as a materialist alternative to both Cartesian dualism and logical behaviorism.
The Place–Smart proposals
U. T. Place’s 1956 paper “Is Consciousness a Brain Process?” and J. J. C. Smart’s 1959 “Sensations and Brain Processes” are widely regarded as foundational.
Place proposes that statements like “consciousness is a brain process” express a contingent, empirical identity between a mental phenomenon and a physical process, akin to “lightning is an electrical discharge.” He emphasizes that apparent differences in meaning between mental and physical terms do not preclude them from referring to one and the same underlying process.
Smart similarly argues that talking of sensations as brain processes is compatible with the felt character of experience. He compares “pain” to “the firing of C-fibers” and contends that, if true, such identifications would be a posteriori scientific discoveries:
“Sensations are brain processes” is not a logical or analytic truth, but a contingent matter of fact, like “Lightning is a motion of electric charges.”
— J. J. C. Smart, Sensations and Brain Processes (1959)
Motivation against behaviorism and dualism
These identity theorists criticize logical behaviorism for reducing mental states to stimulus–response dispositions, arguing that this neglects inner episodes and qualitative character. At the same time, they reject substance dualism as scientifically suspect and ontologically profligate.
Type identity theory offers, in this context, a way to:
- Preserve the inner nature of mental states.
- Anchor them firmly in physicalism by equating mental types with brain-process types.
Early psychophysical reductionism
The mid-century identity theorists often envisage a future in which:
- Each psychological kind (e.g., a type of sensation or belief) is systematically correlated with, and ultimately identified as, a specific neurophysiological kind.
- Psychology becomes reducible to neuroscience via bridge laws linking mental predicates to physical ones.
These proposals mark a shift from earlier, more behaviorally oriented approaches to a neuroscientifically informed materialism, and they set the stage for subsequent challenges based on multiple realizability and the autonomy of psychology.
7. Major Thinkers and Formulations of Type Identity
Different philosophers articulate type identity with distinctive emphases, often embedding it in broader metaphysical or methodological programs.
U. T. Place and J. J. C. Smart
- Place frames type identity as an empirical claim that conscious experiences just are brain processes, defended via analogies with scientific identifications (e.g., lightning/electrical discharge).
- Smart emphasizes the a posteriori character of psychophysical identities and argues that positing non-physical mental entities violates parsimony. For him, a mental state-type (such as pain) is numerically identical with a brain-process type.
David Lewis
David Lewis generalizes type identity to theoretical identifications within a wider metaphysical system. He advocates an approach in which:
- Theoretical terms are Ramseyfied: characterized by their role in the best overall theory.
- Mental types are then identified with the physical or functional types that occupy those roles.
Lewis allows that identities between mental and physical types, if true, are necessary but knowable only empirically (a posteriori). He extends this framework beyond psychology to other scientific domains.
Jaegwon Kim
Jaegwon Kim uses the type identity framework primarily as a contrast in his analysis of nonreductive physicalism. While not always endorsing strict psychophysical type identity, he:
- Argues that if mental properties are not at least functionally reducible to physical types, then mental causation faces explanatory difficulties.
- Treats strong property identity as the clearest way for a physicalist to preserve both the causal efficacy of the mental and the completeness of physics.
Hilary Putnam and Jerry Fodor (as critics)
Putnam and Fodor articulate influential critiques of strict psychophysical type identity, centered on multiple realizability:
- Putnam argues that mental kinds (e.g., pain) might be realized by different neural architectures in different species, or even non-biological systems, making one–one correlations with specific brain-state types implausible.
- Fodor extends this to the autonomy of the special sciences, claiming that their kinds are not neatly identifiable with physical kinds and that reduction via type identity is not generally achievable.
Comparative overview
| Thinker | Stance on Type Identity | Key Emphasis |
|---|---|---|
| U. T. Place | Endorses psychophysical type identity | Consciousness as brain process |
| J. J. C. Smart | Endorses psychophysical type identity | A posteriori identities, parsimony |
| David Lewis | Defends theoretical identifications | Ramseyfication, a posteriori necessity |
| Jaegwon Kim | Highlights costs of rejecting type identity | Mental causation, reduction pressures |
| Hilary Putnam | Critic of strict type identity | Multiple realizability |
| Jerry Fodor | Critic of global type identity | Autonomy of special sciences |
8. Type Identity Beyond Philosophy of Mind
While type identity is most prominently discussed in the philosophy of mind, analogous claims and debates arise across philosophy of science and metaphysics.
Intertheoretic identifications in physics and chemistry
Several textbook examples of theoretical identities are often cited as paradigms of type identity:
- Temperature = mean kinetic energy of molecules.
- Lightning = electrical discharge.
- Water = H₂O (on some interpretations).
In each case, a type introduced in an earlier or higher-level theory (e.g., thermodynamics, folk meteorology, common-sense talk) is identified with a more fundamental physical or microphysical type. These are treated as empirical discoveries that unify different domains of description.
Biological and chemical kinds
In biology and chemistry, debates over natural kinds and species often involve questions of type identity:
- Are species biological “types” identical with certain genetic or evolutionary lineages?
- Are chemical substance types (like gold or sodium chloride) strictly identical with particular microstructural configurations?
Some philosophers maintain that successful science often reveals cross-level identities of this sort. Others suggest that, especially in biology, kinds are more homeostatic or cluster-like and resist strict identity with microstructural types.
Identity across levels in complex systems
In discussions of complex systems and emergent phenomena, philosophers examine whether higher-level types (e.g., ecosystem stability, economic inflation, computational states) can be:
- Identified with lower-level physical or informational types, or
- Better understood through more flexible relations like realization or supervenience.
Some adopt type identity claims in computational and information-theoretic contexts, arguing that particular computational state-types are identical to particular physical state-types in the relevant hardware. Others instead treat the relation as one of implementation rather than strict identity.
Comparative pattern
Across these domains, type identity is used to articulate:
| Domain | Higher-level Type | Putative Identical Lower-level Type |
|---|---|---|
| Thermodynamics | Temperature | Mean kinetic energy of molecules |
| Meteorology | Lightning | Electrical discharge |
| Chemistry | Water | H₂O (microstructural kind) |
| Biology | Species (on some views) | Particular genetic/evolutionary lineage |
| Computation | Computational state-type | Physical configuration in a machine |
The extent to which these examples truly involve strict identity versus robust correlation or realization remains a matter of ongoing debate, but they illustrate how the type identity template is applied outside the philosophy of mind.
9. Conceptual Analysis: Types, Tokens, and Numerical Identity
Understanding type identity requires careful analysis of types, tokens, and numerical identity as distinct but related notions.
Types and tokens
As noted earlier, types are repeatable entities, while tokens are their concrete instances. Philosophers offer different ontological accounts of types:
- As abstract objects distinct from their tokens.
- As properties or universals instantiated by individuals.
- As classes or sets of tokens (a more nominalist approach).
- As roles in a theoretical structure.
Which account is adopted can influence how type identity claims are interpreted—for example, whether identity of types is identity of properties, abstract objects, or roles.
Numerical identity vs qualitative similarity
A crucial distinction is between:
- Numerical identity: A and B are one and the same entity.
- Qualitative similarity: A and B share many or all properties but are distinct entities.
Type identity theories typically insist that when we say “M = P” (e.g., pain is C-fiber firing), we are making a claim of numerical identity between two types, not merely asserting that they are correlated or qualitatively similar.
| Relation | Description | Example |
|---|---|---|
| Numerical identity | One and the same entity under two descriptions | Hesperus = Phosphorus (the planet Venus) |
| Qualitative similarity | Distinct entities sharing properties | Two identical-looking chairs |
| Correlation | Regular co-occurrence without identity | Smoke and fire (on most views) |
Identity statements and their modalities
Influenced by discussions of a posteriori necessities, many philosophers hold that:
- If an identity statement between types is true (e.g., “water is H₂O”), it is necessarily true, given the nature of those kinds.
- Our knowledge of such identities, however, is empirical and contingent on scientific discovery.
Applied to type identity theories of mind, this leads to the view that if a mental type is identical with a physical type, this identity is metaphysically necessary but known only a posteriori.
Relevance for type identity theses
Clarity about types, tokens, and numerical identity allows type identity theses to be distinguished from weaker relations such as:
- Lawlike correlation.
- Realization (a many–one relation from physical base to higher-level property).
- Supervenience (a dependency relation without full identity).
Subsequent sections explore these contrasts, but the core conceptual apparatus—repeatable types, their instantiation by tokens, and strict numerical identity—provides the backbone for formulating and evaluating type identity claims.
10. Type Identity, Reduction, and Intertheoretic Relations
Type identity plays a central role in accounts of reduction and relations between scientific theories.
Nagelian reduction and bridge laws
In the classic Nagelian model of reduction, one theory T₁ (e.g., thermodynamics or psychology) is reduced to another theory T₂ (e.g., statistical mechanics or neurophysiology) when:
- The laws of T₁ can be derived from T₂,
- Together with bridge laws linking the predicates of T₁ to those of T₂.
When these bridge laws are interpreted as identity statements between types (temperature = mean kinetic energy; pain = C-fiber firing), reduction is understood as a matter of type identity across theories.
Intertheoretic identity
Intertheoretic identity claims assert that a kind posited by one theory is the same type as a kind posited by another, even if the descriptions differ. They are often:
- A posteriori (justified by empirical evidence).
- Explanatorily powerful, enabling unification of domains.
Philosophers debate whether intertheoretic reduction requires such identities or whether weaker relations (e.g., functional realization) suffice.
Unity of science and physicalism
Type identity frequently figures in arguments for the unity of science and physicalism:
- Advocates of a robust unity thesis sometimes maintain that for each higher-level type, there exists a physical type with which it is identical.
- Others allow for a patchwork of reductions: some higher-level types admit identity-based reductions; others do not.
In the philosophy of mind, psychophysical type identity provides a strong form of mind–body reduction: mental attributes are nothing over and above physical attributes.
Alternatives to identity-based reduction
Critics contend that:
- Many successful scientific relations involve approximate or asymptotic connections, not strict type identity.
- Complex, multiply realized kinds (common in biology and psychology) resist neat identification with single physical types.
In response, alternative models of intertheoretic relations have been developed—such as supervenience, multiple realization, and mechanistic explanation—that may preserve physicalist commitments without requiring type-by-type identities.
Nonetheless, in debates about whether one theory or domain is “reduced” to another in a strong sense, type identity remains the canonical benchmark against which weaker forms of dependence are compared.
11. Multiple Realizability and Challenges to Type Identity
Multiple realizability is one of the most influential challenges to psychophysical type identity and, by extension, to strict type identity claims across theories.
The multiple realizability thesis
The core idea is that a single higher-level kind can be realized by many distinct lower-level types. In the philosophy of mind:
- A mental state-type, such as pain, could in principle be implemented by different neural structures in different species.
- Artificial systems or extraterrestrial organisms might also instantiate pain-like states using radically different physical substrates.
Hilary Putnam and Jerry Fodor argue that this heterogeneity makes it implausible that there exists a single physical type identical with the mental type.
Putnam’s and Fodor’s arguments
Putnam’s “Psychological Predicates” uses science-fiction and biological variation to argue that, for example, intelligence or pain does not correlate with one uniform neural pattern across all actual and possible creatures.
Fodor generalizes this to the special sciences:
The kinds that figure in the laws of the special sciences are “multiply realizable” in the sense that they correspond to indefinitely heterogeneous physical kinds.
— Jerry Fodor, Special Sciences (1974)
He concludes that strict type identity between special-science kinds and physical kinds is generally unavailable; instead, higher-level kinds cut across heterogeneous physical realizations.
Responses by type identity theorists
Defenders and sympathizers of type identity have developed several responses:
- Local or species-specific identities: Mental types may be identical to neural types within a species or a more restricted domain, even if no cross-species universal applies.
- Disjunctive physical types: A mental type might be identified with a disjunction of physical types (P₁ ∨ P₂ ∨ P₃ …), though critics question whether such disjunctive kinds are legitimate natural kinds.
- Revising our taxonomy: Some suggest that more fine-grained or scientifically improved mental classifications might correspond more closely to physical types.
- Functionalist reinterpretation: Others shift toward a functional or role-based view, where identity is claimed between functional types and their physical realizers, complicating the original psychophysical picture.
Broader implications
Multiple realizability arguments encourage philosophers to consider non-identity-based relations—such as realization, implementation, or supervenience—as more appropriate for capturing the connections between levels. They also raise questions about whether type identity is too rigid an ideal for complex, heterogeneous phenomena, both in the mind and in the special sciences generally.
12. Type Identity vs Token Identity and Supervenience
Type identity is often contrasted with weaker relations: token identity and supervenience. These distinctions are central to mapping out options in metaphysics and philosophy of mind.
Type identity vs token identity
- Type identity: Every instance (token) of a mental kind is an instance of one and the same physical kind; mental and physical types are numerically identical.
- Token identity: Each particular mental event-token is identical with some physical event-token, but there need be no single physical type common to all tokens of a mental kind.
| View | Claim about Mental–Physical Relation | Strength |
|---|---|---|
| Type identity | Mental types = physical types | Strongest |
| Token identity | Each mental token = some physical token | Weaker |
Token identity materialists often appeal to multiple realizability: different mental tokens of the same type can correspond to different physical types, so only token-level identity is maintained.
Supervenience
Supervenience is a dependency relation between sets of properties. Mental properties are said to supervene on physical properties when:
- There can be no difference in mental properties without some difference in underlying physical properties.
However, supervenience by itself does not imply identity:
- Many–one or even many–many relations are compatible with supervenience.
- It allows that mental properties are always determined by, but not strictly identical to, physical properties.
| Relation | What it Asserts | Allows Non-Identity? |
|---|---|---|
| Type identity | M-type = P-type | No |
| Token identity | Each M-token = a P-token | Yes |
| Supervenience | No change in M without some change in P | Yes |
Philosophical roles
- Token identity is sometimes used to defend a minimal physicalism: everything that happens mentally is also something physical, without committing to reduction of mental kinds.
- Supervenience serves as a flexible framework for nonreductive physicalism, allowing mental properties to depend on physical properties while remaining distinct types.
Proponents of strict type identity often argue that token identity and supervenience leave the metaphysics of higher-level properties underdetermined, while advocates of weaker relations see them as better suited to capturing multiple realizability and the apparent autonomy of higher-level domains.
13. Relation to Functionalism and Nonreductive Physicalism
Type identity theory is closely intertwined with debates over functionalism in philosophy of mind and nonreductive physicalism in metaphysics.
Functionalism as an alternative to type identity
Functionalism individuates mental states by their causal or functional roles, not by their physical composition. A mental type (e.g., pain) is characterized by:
- Its typical inputs (e.g., tissue damage),
- Its internal relations to other states (e.g., beliefs, desires),
- Its outputs (e.g., avoidance behavior, reports of pain).
Functionalists often accept that any state playing the right role counts as an instance of the mental type, regardless of its physical substrate. This naturally accommodates multiple realizability and typically leads to rejection of strict psychophysical type identity.
Some functionalists, however, including David Lewis, integrate functionalism with identity by proposing:
- Functional characterization of mental kinds.
- Empirical identification of the occupants of those roles with physical or neural types.
On this view, mental types are functionally defined but physically identified, yielding a more complex form of type identity.
Nonreductive physicalism and supervenience
Nonreductive physicalism maintains that:
- Everything is ultimately physical or physically grounded.
- Mental and other higher-level properties are not reducible via type identities to physical properties.
This position often uses supervenience: mental properties supervene on physical properties but are not identical to them. Proponents argue that:
- Higher-level kinds (e.g., psychological or social kinds) have their own explanatory and lawlike patterns.
- Type identity reduction would erase important levels of description.
Critics, including Jaegwon Kim, challenge whether nonreductive physicalists can preserve robust mental causation without some form of reduction or identity, suggesting that mere supervenience may lead to causal exclusion worries.
Comparative positioning
| Position | View on Mental–Physical Relation | Role of Type Identity |
|---|---|---|
| Classic type identity | Mental types = physical types | Central and explicit |
| Functionalism (standard) | Mental types = functional roles (multiply realizable) | Typically rejects strict psychophysical type identity |
| Lewis-style functionalism | Mental types functionally defined, physically realized and identified | Rehabilitates a form of type identity |
| Nonreductive physicalism | Mental types supervene on, but are not identical to, physical types | Rejects type identity; favors supervenience |
These positions collectively structure contemporary debates about whether type identity is necessary for a satisfactory physicalist account of the mind, or whether functional and supervenience-based alternatives suffice.
14. Translation Challenges and Cross-Linguistic Variants
The technical term “type identity” poses notable challenges for translation and cross-linguistic understanding, because it compresses several distinct philosophical distinctions into a compact English phrase.
Absence of a direct type–token pair
Many languages lack an established type–token vocabulary. Translators often resort to:
- Calques of “type” and “token” (e.g., German Typ/Token, French type/occurrence or jeton).
- Phrases evoking kind versus instance.
These choices can obscure whether the discussion concerns:
- Abstract patterns vs. concrete instances,
- Universals vs. particulars,
- Or simply categories vs. individuals.
“Identity” vs “sameness” vs “equivalence”
The term “identity” may suggest:
- Strict numerical identity (A is one and the same as B),
- Or looser equivalence or correlation in some languages.
Translators sometimes choose terms closer to “sameness” (gleich, même, lo stesso) or “equivalence” (Äquivalenz, équivalence) rather than strict identity (Identität). This can lead readers to interpret “type identity” as:
- Mere lawlike correlation,
- Or co-reference, rather than full ontological identity.
Cross-linguistic variants
| Language/Tradition | Common Rendering of “Type Identity” | Potential Ambiguity |
|---|---|---|
| German | Typidentität, Eigenschaftsidentität | May blend with property identity debates |
| French | identité de type, identité des genres | “Genre” can suggest looser categorization |
| Spanish | identidad de tipos, identidad de clases | “Clase” may evoke set-theoretic notions |
| Italian | identità di tipo | Requires separate clarification of tokens |
In some traditions influenced by Aristotelian and scholastic vocabulary, discussions of type identity are reframed using:
- Form (forma), species, or essence,
- Rather than “type,” which can shift the metaphysical implications.
Conceptual mismatches
Translation difficulties are not merely lexical. They interact with preexisting philosophical frameworks:
- In languages where “identity” is not strongly tied to numerical identity, readers may underappreciate the strength of type identity claims.
- Where discussions of universals and natural kinds dominate, type identity may be assimilated to those debates, downplaying its intertheoretic and mind–body dimensions.
Consequently, commentators often provide explicit glosses clarifying that type identity theories concern:
- A distinction akin to kind/instance,
- And a robust notion of numerical identity of properties or kinds, not mere correlation.
These clarifications aim to preserve the technical content of English-language discussions across different linguistic and philosophical contexts.
15. Applications to Natural Kinds and Special Sciences
Beyond the philosophy of mind, type identity is invoked to analyze natural kinds and the structure of the special sciences (biology, psychology, economics, etc.).
Natural kinds and microstructuralism
Many philosophers hold that certain scientific kinds—such as water, gold, or specific chemical elements—are natural kinds, with underlying microstructural essences:
- On microstructuralist views, a natural kind-type is identical with a particular microstructural type (e.g., water = H₂O).
- This is often taken as a paradigm for successful type identity in science.
Debates arise over whether other categories, especially in biology (e.g., species, diseases) or social sciences (e.g., money, marriage), admit similar identity-based characterizations or instead function as homeostatic property clusters or historically evolving kinds.
Special sciences and autonomy
In discussions of the special sciences, type identity is used as a benchmark for reduction to physics:
- A strict reductionist stance maintains that every genuine kind in the special sciences is identical with a physical kind.
- Alternative positions argue that many special-science kinds (e.g., gene, ecosystem, belief) are multiply realizable and thus resist identification with single physical types.
Fodor’s argument for the autonomy of the special sciences rests on the idea that their kinds participate in explanatory generalizations despite their heterogeneous physical bases, making type identity reduction implausible in many cases.
Case studies and patterns
| Domain | Special-Science Type | Putative Physical Identity | Contested? |
|---|---|---|---|
| Chemistry | Substance kinds (e.g., water) | Microstructural kinds (e.g., H₂O) | Often accepted |
| Biology | Species, gene, disease types | Genetic or biochemical structures | Heavily debated |
| Psychology | Cognitive states, disorders | Neural/brain state types | Strongly contested |
| Economics | Inflation, recession | Physical or individual-level events | Rarely reduced via identity |
In some cases (notably basic chemistry and parts of physics), type identity appears to offer a compelling picture of cross-theoretic unification. In other areas, especially involving complex, historically contingent, or socially constructed phenomena, philosophers frequently argue that looser relations—such as realization, supervenience, or mechanistic decomposition—better capture how special-science kinds relate to underlying physical processes.
Type identity thus serves both as a model of successful reduction and as a foil against which non-reductive or pluralist accounts of scientific ontology are developed.
16. Criticisms and Contemporary Alternatives
Type identity theories have attracted a range of criticisms, leading to the development of alternative frameworks for understanding relations between levels of reality and between theories.
Main lines of criticism
- Multiple realizability: As discussed, many argue that higher-level kinds (mental, biological, social) are realized by heterogeneous physical types, undermining one–one type identities.
- Explanatory irrelevance: Critics suggest that type identity reductions can obscure explanatorily salient patterns at higher levels (e.g., psychological laws), even if some physical account exists.
- Coarse-graining and abstraction: Higher-level theories often operate at different levels of abstraction, with types defined partly by idealizations or normative criteria, complicating direct identity with physical types.
- Methodological concerns: Some contend that insisting on type identity as a gold standard mischaracterizes actual scientific practice, where models and explanations frequently function without strict cross-level identities.
Contemporary alternatives
A number of frameworks have been proposed as alternatives or complements to type identity:
- Nonreductive physicalism: Emphasizes supervenience and dependence without identity, allowing higher-level properties to be ontologically real and causally efficacious while grounded in the physical.
- Functionalism and realization: Treats higher-level kinds as functional roles realized by lower-level mechanisms, focusing on implementation rather than identity.
- Mechanistic explanations: In the philosophy of science, mechanistic models explain phenomena in terms of organized interactions among parts, often without positing strict type identities between levels.
- Pragmatic and pluralist views: Some philosophers advocate explanatory pluralism, where different kinds and theories serve distinct purposes, and no single level or identity relation is privileged.
Revisions and hybrid views
Some contemporary positions attempt to modify rather than abandon type identity:
- Local or domain-specific identities: Accept type identity in restricted domains (e.g., certain chemical or neural identifications) while allowing other areas to rely on looser relations.
- Role–occupant identities: Combine functionalism with identity by identifying functionally defined roles with the physical states that occupy them in particular systems.
- Fine-grained property identities: Argue that, at a sufficiently fine level of description, some higher-level kinds may admit identity with complex physical or structural types.
These developments indicate that while strict, global type identity is widely questioned, identity-based reductions continue to inform debates about scientific explanation, physicalism, and the metaphysics of properties, often in tandem with more flexible alternative frameworks.
17. Legacy and Historical Significance
Type identity has left a lasting imprint on analytic philosophy, particularly in the philosophy of mind and philosophy of science.
Reshaping the mind–body debate
The emergence of mind–brain type identity theories in the mid-20th century:
- Marked a decisive shift from behaviorism and dualist frameworks toward neuroscientifically informed materialism.
- Provided a clear, testable metaphysical thesis—mental states are identical with brain states—around which subsequent debates about multiple realizability, functionalism, and nonreductive physicalism coalesced.
Even when later theories rejected strict type identity, they did so against the backdrop of its conceptual clarity, adopting or adapting its distinctions (e.g., type vs token, identity vs supervenience).
Influence on philosophy of science
In philosophy of science, type identity:
- Helped articulate the idea of intertheoretic reduction and the unity of science, especially through Nagelian models and canonical identity cases (temperature, lightning, water).
- Provided a template for thinking about natural kinds and cross-level unification, stimulating extensive discussions about microstructuralism, emergentism, and the status of special-science kinds.
These discussions, in turn, encouraged more fine-grained analyses of scientific practice, explanation, and modeling, sometimes in reaction to the strong ideal of identity-based reduction.
Conceptual contributions
The framework of type identity contributed to:
- The widespread adoption of the type–token distinction beyond semiotics, into metaphysics and philosophy of language.
- The clarification of a posteriori identity and its modal status, in conjunction with broader work on necessity and reference.
- A more systematic vocabulary for distinguishing identity, realization, supervenience, and correlation, which continues to structure contemporary metaphysical debate.
Continuing role
Although many contemporary philosophers favor more flexible relations than strict type identity for much of science and for mental phenomena, type identity remains:
- A benchmark for strong forms of reduction and physicalism.
- A key historical reference point in understanding the evolution of analytic approaches to mind and science.
- A live option in certain domains (e.g., some physical and chemical identifications, or specific psychophysical cases) where the conditions for robust type-level unification appear to be met.
In this way, the legacy of type identity is both doctrinal, in ongoing discussions of specific identity claims, and structural, in the very way contemporary philosophy formulates and evaluates relations between kinds, properties, and levels of explanation.
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@online{philopedia_type_identity,
title = {type-identity},
author = {Philopedia},
year = {2025},
url = {https://philopedia.com/terms/type-identity/},
urldate = {December 10, 2025}
}Study Guide
type
An abstract, repeatable kind, pattern, or category that can be instantiated by many particular instances (tokens), such as the word-type “cat” realized in many printed or spoken tokens.
token
A particular, concrete instance of a type, such as one specific occurrence of the word ‘cat’ on a page or in speech.
type–token distinction
The conceptual distinction between abstract kinds or patterns (types) and their particular instances (tokens).
type identity theory
A materialist theory, especially in philosophy of mind, claiming that each mental state or property type is numerically identical with some brain or physical state type.
token identity theory
The weaker view that every particular mental event is identical with some particular physical event, without requiring that mental and physical kinds line up type-for-type.
multiple realizability
The thesis that a single higher-level kind (such as a mental state) can be realized by many different physical or biological types.
supervenience
A dependence relation in which no change in higher-level properties (e.g., mental) is possible without some change in lower-level properties (e.g., physical).
intertheoretic identity and psychophysical reduction
Intertheoretic identity is a claim that kinds or properties posited by one theory are identical with those posited by another (e.g., temperature = mean kinetic energy); psychophysical reduction applies this pattern to mental and physical theories.
In what sense is the claim ‘pain is C-fiber firing’ supposed to be an a posteriori identity, and how is it analogous to examples like ‘water is H₂O’ or ‘lightning is electrical discharge’?
How does the type–token distinction help clarify the difference between type identity theory and token identity theory in philosophy of mind?
Does multiple realizability show that there can be no strict type identity between mental kinds and physical kinds, or only that such identities must be local or disjunctive? Defend a position.
Compare and contrast type identity and supervenience as ways of relating mental properties to physical properties. Which, if either, better serves the aims of physicalism?
To what extent do classic intertheoretic reductions in science (e.g., temperature = mean kinetic energy) support the plausibility of mind–brain type identity theories?
Can functionalism and type identity be combined, as in Lewis’s role–occupant view of mental states, or are they ultimately in tension?
Why do translation and cross-linguistic differences (e.g., for ‘type’, ‘token’, and ‘identity’) matter for understanding debates about type identity?