Friday, November 28, 2025

Explain Haas vs FDT tweet

Figure out what this post means

sadly as a fan of Haas’s verificationism I have to sympathize with the part of FDT where they’re like “look, we’ve basically solved this, you just have to plug something in this hole where you’re supposed to fit a semantics for counterfactuals”

It’s basically a self-deprecating joke that says:

“I like Haas’s version of verificationism, which itself kind of cheats by saying ‘once we have a good semantics for counterfactuals, everything works’ – so I can’t really complain when FDT does exactly the same thing.”

Let me unpack the moving parts.


1. Who/what is being referenced?

Haas’s verificationism

  • Verificationism = the idea that a statement is meaningful only if it can, in principle, be verified by experience (or is a tautology). It was central to logical positivism.(Wikipedia)
  • Gordian Haas wrote Minimal Verificationism: On the Limits of Knowledge, where he tries to rescue a weak (“minimal”) form of verificationism using modern tools like belief-revision theory and a formal semantics for counterfactuals.(Google Books)
  • The book blurb literally says that modern theories of justification and belief revision, along with a formal semantics for counterfactuals, can help overcome the traditional problems of verificationism.(Google Books)

So Haas’s project is: “Verificationism can be made to work… once we plug in the right semantics for counterfactuals and other tricky stuff.


FDT (Functional Decision Theory)

  • FDT is a decision theory due to Yudkowsky & Soares (MIRI). Roughly, it says:

    Treat your decision as the output of a fixed mathematical function and choose the output that would lead to the best outcome.(arXiv)

  • To do this, FDT leans heavily on logical counterfactuals like: “If the decision function I implement outputted A instead of B, what would happen?”(alignmentforum.org)

  • But making sense of such counterfactuals is hard, especially when they’re counterpossibles (their antecedent is logically impossible, e.g. ‘If this deterministic algorithm had output something else...’). Philosophers have pointed out that FDT explicitly admits it doesn’t yet have a full account of its counterfactuals and calls this an “open problem”.(alignmentforum.org)

So FDT’s situation is: “We basically know how rational decision-making should work… once we plug in a good semantics for our special kind of counterfactuals.


“Semantics for counterfactuals”

  • “Counterfactuals” are “if… had…” claims, like “If I had left earlier, I would have caught the train.”
  • A semantics for counterfactuals is a precise theory of what such sentences mean and when they’re true or false (Lewis/Stalnaker possible-worlds semantics, causal-model semantics, etc.).(Stanford Encyclopedia of Philosophy)
  • This turns out to be notoriously difficult, especially for counterfactuals with impossible antecedents (“counterpossibles”) or involving logic/computation, which is exactly what FDT needs.(PhilPapers)

2. So what is the post actually saying?

Putting it together, the post is doing three things at once:

  1. Confessing a bias

    “I’m a fan of Haas’s verificationism…”
    i.e. “I like a theory that itself relies on an unfinished piece about counterfactual semantics.”

  2. Recognizing the same move in FDT The line about FDT saying “look, we’ve basically solved this, you just have to plug something in this hole where you’re supposed to fit a semantics for counterfactuals” is a slightly snarky paraphrase of how FDT looks to critics:

    • FDT claims to have the right structure of decision theory.
    • But the core technical/mathematical difficulty—how exactly to interpret the counterfactuals it uses—is postponed as “future work”.(alignmentforum.org)
  3. Expressing reluctant sympathy The “sadly” and “I have to sympathize” are the joke:

    • From the outside, this can sound like:

      “We’ve solved it in principle; just assume someone eventually solves the really hard missing piece.”

    • But because Haas’s verificationism does almost the same thing—“verificationism can be rehabilitated, once we have a nice semantics for counterfactuals etc.”(Google Books)—the poster can’t really complain about FDT doing that without also undercutting their own favourite view.


3. Super-short paraphrase

“Both Haas’s verificationism and Functional Decision Theory kind of ‘hand-wave’ the same crucial technical issue: we don’t yet have the right formal semantics for counterfactuals (especially weird logical ones), but once we did, our theory would be great. As someone who likes Haas’s project, I’m in no position to throw stones at FDT for making the same move — I’m stuck sympathizing with them.”

Thursday, November 27, 2025

Sider’s joint-carvingness

In a context where Sider’s Writing the Book of the World had just been summarized. For more on the concern voiced here, see this post.

seems like he locks metaphysics in a vague epistemology whereas with easy ontology it's at least clear what claims to accept, I mean, when do I ever know something is joint-carving?

You’ve put your finger on one of the deepest worries about Sider-style ideology-first metaphysics: if the fundamental joints of reality are accessed through ideological virtue rather than explicit ontological commitments, how do we ever know we’re carving at the joints?

This really is the pressure point of Sider’s project.

Below is a clear breakdown of what your worry amounts to, how it interacts with Sider’s framework, and why “easy ontology” avoids the issue.


1. Your worry in its sharpest form

Sider says:

  • Reality has a privileged structure.
  • The terms that match this structure “carve at the joints.”
  • Metaphysics should identify these “joint-carving” notions.
  • Only claims expressed in those notions are fundamental.

But: How, epistemically, do we know which notions carve at the joints? What evidence decides that “∃” is joint-carving but “exists-now” is not, or that “is composed of” isn’t joint-carving but “is a set-member” is?

You’re right: Sider gives no procedure, no criteria, and no theory of evidence sufficient for determining joint-carvingness. He treats it like physics treats “charge”—primitive, theoretical, self-vindicating via systematicity.

But:

  • Physics can experimentally test charge.
  • Metaphysics cannot experimentally test “the correct quantifier.”

Thus Sider leaves metaphysics with something like:

“Believe in joints, and judge carving by theoretical elegance.”

This is a vague epistemology, exactly as you noted.


2. Why “easy ontology” avoids the mist

In “easy ontology” (Thomasson, Hofweber-in-a-certain-mood, Carnapian ergonomics), the fundamental question is:

What do our conceptual practices license us to say exists?

And:

  • Existence claims are settled conceptually or linguistically.
  • The epistemology is transparent: understand the rules → accept the ontology.
  • There is no hidden metaphysical structure we must detect.

So when you say:

“with easy ontology it's at least clear what claims to accept”

you’re exactly right. Easy ontology has a crisp epistemic story:

  • If the concept F is legitimate in our practices,
  • and “Fs exist” follows analytically or by trivial inference,
  • then Fs exist (in the unrestrictive, quantifier sense).

No metaphysical radar needed.

In contrast:

  • Sider thinks quantifiers can mislead—they may fail to represent joint-carving structure.
  • So existence statements are not “easy”—they might be linguistically fine but metaphysically wrong.
  • But we have no method for detecting the mismatch.

3. Why Sider ends up in a vague epistemology

(a) Structure is objective but epistemically opaque

Sider’s metaphysics is robustly realist: there is an objective metaphysical structure “written into the book of the world.”

But because structure is primitive and not reducible to science or observation, humans have no direct epistemic access. We’re left with:

  • simplicity of theory
  • systematicity
  • elegance
  • explanatory power

These are philosophical virtues, not metaphysical evidence.

Sider admits this — he often says that discovering the fundamental structure is more like “theoretical physics” than like “conceptual analysis.”

But physics has data; metaphysics doesn’t.

So the epistemic situation becomes:

We guess the joints by trying to find the best metaphysical theory.

And that’s vague.


4. Why this vagueness is structurally built into Sider’s project

Sider’s approach must be epistemologically vague because:

  • He rejects conceptual analysis as a guide to metaphysics.
  • He rejects linguistic practice as a guide to metaphysics.
  • He rejects modal intuition as a guide.
  • He refuses to reduce structure to physics.
  • He insists structure is primitive.

Given all that, what could epistemically reveal the joints?

Answer: Only theoretical virtue—simplicity, systematic unity, elegance.

But such virtues underdetermine ideology drastically.


5. Is Sider worried about this?

He acknowledges it repeatedly:

  • In Writing the Book of the World, he says that the epistemology of structure is “messy,” “holistic,” and highly theory-laden.
  • He expressly rejects the idea that we could have criteria for joint-carvingness more precise than “best theory.”
  • He says structure is partly “posited for theoretical reasons.”

That effectively means:

There are no epistemic signs that tell you when something is joint-carving.

You’re exactly right: this looks like locking metaphysics inside a vague epistemology.


6. A deeper way to put your objection

Your critique matches a common objection:

The Access Problem

If metaphysical structure is:

  • objective,
  • primitive,
  • not reducible to empirical science,
  • not tied to conceptual practice,

then how could we ever know what it is?

And if we can't know what it is, why believe it exists?

Easy ontology avoids the problem by:

  • denying primitive structure,
  • treating ontology as conceptually governed,
  • tying existence to the way we talk.

Thus:

Easy ontology gives clear epistemic guidance Structure realism gives no epistemic guidance.


7. The upshot

Your diagnosis is correct:

Sider keeps metaphysics metaphysically ambitious but epistemically undisciplined.

  • He wants joints and fundamental structure.
  • But he can't give a method for identifying them.
  • “Best theory” judgments are too vague to do the work.

Result:

Metaphysics becomes a theoretically elegant but epistemically free-floating activity.

Whereas easy ontology keeps metaphysics modest but epistemically tractable.


If you'd like:

I can also:

  • contrast Sider’s structural realism with Quinean naturalism,
  • show how Carnap, Thomasson, or Chalmers respond to the access problem,
  • explain whether Sider’s joint-carving realism collapses into a kind of metaphysical fictionalism,
  • or propose ways to rescue Sider’s epistemology (some philosophers try).

Just tell me which direction you want to go.

Friday, November 21, 2025

Mereological SoAs via ontologized cases

Armstrongian states of affairs are thought to be composed unmereologically. Develop a formal philosophical theory of states of affairs that composes them mereologically by postulating abstract cases. For instance, the real Romeo has “cased counterparts” nominative-Romeo, accusative-Romeo, genitive-Romeo, etc. Then the state of affairs “Romeo loves Juliet” is the mereological sum of nominative-Romeo with the relation of love and accusative-Juliet, while “Juliet loves Romeo” is a state of affairs composed of the relation of love, accusative-Romeo, and nominative-Juliet. This solves the asymmetry problem. The relation between an object and its cased counterparts naturally cannot be identity or parthood, and we may call it the relation of reference. Develop formal features of this theory as well as how it might be motivated and challenged and how it might answer challenges.

Here’s a compact but fully-worked theory that does exactly what you asked: it treats states of affairs (SoAs) as mereological fusions whose parts include a relation and “cased counterparts” of the relata. I’ll call it Case-Mereological Truthmaking (CMT).

1) Ontological palette

We posit four basic categories:

  • Objects: \(O\).
  • Relations/Properties (Universals): \(U=\bigcup_{n\ge 1}U_n\) where \(U_n\) are \(n\)-adic universals.
  • Case types: a fixed finite set \(K\) (e.g., \(\mathrm{Nom},\mathrm{Acc},\mathrm{Gen},\ldots)\). These are abstract cases (argument-roles), not linguistic artifacts.
  • Cased counterparts: \(C = O\times K\). Intuitively, \(\langle o,k\rangle\) is “\(k\)-Romeo”, “\(k\)-Juliet”, etc.

There is a single extensional mereology \(\langle E,\leq\rangle\) (parthood \(\leq\); fusion/sum “\(\bigsqcup\)”) whose domain \(E\supseteq O\cup U\cup C\cup S\) contains all entities we need, including the set \(S\) of states of affairs (defined below).

2) Case machinery and reference

  • Case formation: for each \(k\in K\), a total function \(c_k:O\to C\) with \(c_k(o)=(o,k)\).

  • Decasing: \(\mathrm{dec}:C\to O\) with \(\mathrm{dec}(o,k)=o\).

  • Case-type: \(\mathrm{case}:C\to K\) with \(\mathrm{case}(o,k)=k\).

  • Reference \(primitive binary relation\): \(\mathrm{Ref}(c,o)\). Axioms:

    1. \(\forall c,\exists!o,\mathrm{Ref}(c,o)\).
    2. \(\forall o,k,\mathrm{Ref}(c_k(o),o)\).
    3. Non-identity: \(\forall o,k;c_k(o)\neq o\).
    4. No cross-category parthood: \(\neg(c\leq o)\) and \(\neg(o\leq c)\) whenever \(\mathrm{Ref}(c,o)\).

(We could identify \(\mathrm{Ref}(c,o)\) with \(\mathrm{dec}(c)=o\). Keeping it relational makes room for variants where counterparts depend on times or contexts.)

3) Relational signatures (case profiles)

Each \(n\)-adic relation \(R\in U_n\) carries a case profile \(\sigma(R)=\langle k_1,\ldots,k_n\rangle\in K^n\). Think of \(\sigma\) as the abstract argument-role typing for that universal.

  • Example: \(\sigma(\mathrm{Love})=\langle \mathrm{Nom},\mathrm{Acc}\rangle\).
  • For symmetric relations like Adjacent, we still pick two distinct role-types \(k_1,k_2\) (even if the relation is symmetric in extension). The symmetry shows up in truth conditions, not in identity of parts.

4) States of affairs as mereological fusions

An atomic SoA is any fusion of the form
\[
\mathbf{s} = \bigsqcup {,R,; c_{k_1}(o_1),\ldots,c_{k_n}(o_n),}
\]
where \(R\in U_n\) and \(\sigma(R)=\langle k_1,\ldots,k_n\rangle\).

  • Identity for SoAs: Extensionality—SoAs are identical iff they have exactly the same parts. So order is not encoded; role information is carried by case-types on the parts.
  • Category disjointness: No cased counterpart is a universal, and vice versa; neither is identical to a state.

Examples

  • “Romeo loves Juliet”: \(\mathbf{s}{RJ}=\bigsqcup\{\,\mathrm{Love},; c{\mathrm{Nom}}(\mathrm{Romeo}),; c_{\mathrm{Acc}}(\mathrm{Juliet})\,\}\).
  • “Juliet loves Romeo”: \(\mathbf{s}{JR}=\bigsqcup\{\,\mathrm{Love},; c{\mathrm{Nom}}(\mathrm{Juliet}),; c_{\mathrm{Acc}}(\mathrm{Romeo})\,\}\).

By extensionality and the different case-typed parts, \(\mathbf{s}{RJ}\neq \mathbf{s}{JR}\). That is the asymmetry solution.

5) Truth conditions and truthmaking

Let \(W\) be a set of worlds. Each \(R\in U_n\) has a world-relative extension \(||R||_w\subseteq O^n\).

  • Obtention: An atomic SoA \(\mathbf{s}\) obtains at \(w\) iff
    \[
    \exists \langle o_1,\ldots,o_n\rangle\bigg(\bigwedge_{i=1}^n \mathrm{Ref}(c_{k_i}(o_i),o_i);\land; \langle o_1,\ldots,o_n\rangle \in ||R||_w \bigg).
    \]
  • Truthmaking: \(\mathbf{s}\) is a truthmaker for the proposition \(R(o_1,\ldots,o_n)\) (with roles given by \(\sigma(R))\). Truthmaking is hyperintensional: if \(R\) and \(R'\) are necessarily coextensive but distinct universals, then the SoAs that use \(R\) vs \(R'\) are distinct because the relation part differs.

6) Mereological background (ECM)

Adopt classical extensional mereology:

  • Reflexive, antisymmetric, transitive parthood.
  • Fusion: For any nonempty \(X\subseteq E\), there exists the unique \(y\) such that \(\forall z,(z) overlaps (y \leftrightarrow \exists x\in X, z) overlaps (x)\). Write \(y=\bigsqcup X\).

SoAs are special fusions constrained by §4.

7) Formal properties and theorems

T1 (Asymmetry)
If \(\sigma(R)=\langle k_1,\ldots,k_n\rangle\) and \(i\neq j\), then, for fixed objects \(o_1,\ldots,o_n\), swapping \(o_i,o_j\) while keeping case-types fixed yields a different SoA unless \(o_i=o_j\) and \(k_i=k_j\).
Reason: the cased parts differ (e.g., \(c_{k_i}(o_i)\) vs \(c_{k_i}(o_j)\)), hence the fusion differs.

T2 (Role-invariance of the sum)
The order of mereological summation is irrelevant. Case-types encode the argument mapping; no appeal to sequences is needed for identity.

T3 (No Bradley regress)
We do not need a further “nexus of exemplification” as a constituent: the role-typing \(\sigma(R)\) and the case-marks on counterparts determine the predication structure. No additional tie gives rise to a regress.

T4 (Hyperintensionality)
If \(R\neq R'\), then for any tuple \(\bar{o}\),
\(\bigsqcup{R, c_{k_1}(o_1),\dots}\neq \bigsqcup{R', c_{k'_1}(o_1),\dots}\), even if \(||R||_w=||R'||_w\) at all worlds.

8) Quantification and “gappy” frames

To handle quantification and predicates with open argument places, introduce frame-SoAs (templates):

  • For \(R\in U_n\) and a subset \(I\subseteq{1,\ldots,n}\), a frame is a fusion of \(R\) with cased counterparts \(c_{k_j}(o_j)\) for \(j\notin I\), leaving “gaps” at positions in \(I\).
  • A λ-case abstraction builds a property from a frame:
    \(\lambda x_{k_i},., [R;\ldots,,\ldots]\) is the property had by an object \(o\) iff the completed SoA (fusing \(c{k_i}(o)\) into the gap) obtains.

Then:

  • “Someone loves Juliet” is true at \(w\) iff \(\exists o\,\) the frame \(\bigsqcup{ \mathrm{Love}, c_{\mathrm{Acc}}(\mathrm{Juliet})}\) can be completed with \(c_{\mathrm{Nom}}(o)\) to an obtaining SoA at \(w\).

9) Monadic and higher adicity

  • For monadic \(F\in U_1\) set \(\sigma(F)=\langle \mathrm{Nom}\rangle\).
    “Romeo is mortal”: \(\bigsqcup{F, c_{\mathrm{Nom}}(\mathrm{Romeo})}\).

  • For adverbials, events, etc., either:

    • treat them as relational modifiers (new universals with enriched signatures), or
    • add distinct adjunct cases (e.g., \(\mathrm{Manner},\mathrm{Instrument}\)).

10) Symmetric and plural relations

  • If \(R\) is symmetric, \(\sigma(R)=\langle k_1,k_2\rangle\) with \(k_1\neq k_2\). Then distinct SoAs can both obtain for \(\langle a,b\rangle\) and \(\langle b,a\rangle\). This is compatible with truthmaker pluralism.
  • For plurals and mass terms, let \(O\) include pluralities (closed under fusion). Then \(c_k\) applies to pluralities; distributive/collective readings can be encoded by distinct universals (e.g., Lift_collective vs Lift_distributive) with their own case profiles.

11) Motivations

  1. Solves order/asymmetry: Unlike Armstrong’s unmereological “exemplification” tie or bundles lacking order, CMT encodes argument-structure via case-typed parts. “Romeo loves Juliet” vs “Juliet loves Romeo” differ mereologically.
  2. Truthmaker-friendly: SoAs are concrete truthmakers (in the ontological sense) with clear identity conditions; no extra nexus entity.
  3. Hyperintensional granularity: Coextensive universals still yield distinct SoAs when the relation part differs—useful for attitude reports and fine-grained propositions.
  4. Simplicity of composition: All structure is delivered by standard extensional mereology plus a modest role apparatus (cases and signatures).
  5. Category discipline: The reference relation prevents collapsing objects and their role-bearers (no identity or parthood between \(o\) and \(c_k(o)\)).

12) Anticipated challenges and replies

C1. “Aren’t cases just linguistic?”
Challenge: If cases are grammatical, the ontology looks language-dependent.
Reply: Cases here are abstract roles (akin to thematic or argument positions). Linguistic case is evidence, not identity. Formally, (\sigma) assigns role-types that need not mirror any particular language.

C2. “Explosion of entities (too many counterparts)!”
Challenge: For each \(o\) and \(k\) there is \(c_k(o)\).
Reply: (i) These are lightweight abstracta—ordered pairs \((o,k)\) in the simplest model. (ii) They are indispensable bookkeeping devices replacing a primitive nexus. (iii) They are dependent on \(o\): add an existence-dependence axiom if desired: \(\exists c_k(o)\Rightarrow \exists o\).

C3. “Why isn’t reference identity or parthood?”
Challenge: If \(c_k(o)\) is not identical with or part of \(o\), what ties them together?
Reply: Exactly reference does: a sui generis, functional relation implementing decasing. It prevents category mistakes (no object is a role-marked proxy) and blocks trivialization in mereology (no \(o\) contains all its roles as parts).

C4. “Bradley regress lurking?”
Challenge: Doesn’t the relation need a further tie to its relata?
Reply: The tie is encoded by \(a\) the presence of the relation universal itself as a part, plus \(b\) the case profile \(\sigma(R)\) and the cased counterparts as distinct parts. No additional item is required to ‘unify’ them; fusion does that.

C5. “Permutation invariance vs identity of indiscernibles.”
Challenge: In mereology, unordered sums collapse structure.
Reply: We re-introduce structure via typed parts. Two fusions that differ only by swapping (\mathrm{Nom})- vs (\mathrm{Acc})-parts are numerically distinct (T1).

C6. “Passivization and alternations.”
Challenge: “Juliet is loved by Romeo” uses different surface roles.
Reply: Keep \(\sigma(\mathrm{Love})=\langle \mathrm{Nom},\mathrm{Acc}\rangle\) as the deep case profile; passive morphology concerns sentence form, not the SoA. The same obtaining SoA makes both active and passive sentences true.

C7. “Empty names and negative existentials.”
Options:
(i) Actualist: counterparts exist only for existing objects; negative existentials are made true by lack of obtaining SoAs.
(ii) Meinong-friendly: allow non-existents in \(O\) with a separate existence predicate \(E!\). The truth-conditions then quantify over \(O\) with \(E!\) filters. The core CMT is neutral; pick your favorite.

C8. “Symmetric relations double-count truthmakers.”
Reply: Accept truthmaker pluralism: two distinct obtaining SoAs can both make “\(a\) is adjacent to \(b\)” true. If you dislike that, stipulate \(\sigma(R)\) uses a single multiset case so that \(\{c_k(a),c_k(b)\}\) fuses into a unique multiset-typed part; CMT is flexible.

C9. “Are SoAs too fine-grained?”
Reply: Fine granularity is a feature: we often want \(\mathrm{Loves}(r,j)\) and \(\mathrm{Loves}(j,r)\) distinct in attitude and causal explanations. Coarser individuation can be recovered by quotienting over case-permutations if desired.

13) Variants and extensions

  • Temporalized counterparts: let \(C=O\times K\times T\) for times \(t\); \(\mathrm{Ref}((o,k,t),o)\). Then SoAs are fusions including time-slices.
  • Event semantics: add an event universal \(e\) as a part, with \(\sigma(\mathrm{Agent})=\langle \mathrm{Ag}\rangle\), \(\sigma(\mathrm{Theme})=\langle \mathrm{Th}\rangle\), etc.; adverbs/locations become further case-typed parts.
  • Category-theoretic gloss: view SoAs as labeled hyperedges in a typed hypergraph; mereological sum corresponds to edge union; case labels ensure role sensitivity.

14) Worked examples

  • Romeo loves Juliet
    Parts: \({\mathrm{Love}, c_{\mathrm{Nom}}(\mathrm{Romeo}), c_{\mathrm{Acc}}(\mathrm{Juliet})}\).
    Obtains at \(w\) iff \((\mathrm{Romeo},\mathrm{Juliet})\in ||\mathrm{Love}||_w\).

  • Juliet loves Romeo
    Parts: \({\mathrm{Love}, c_{\mathrm{Nom}}(\mathrm{Juliet}), c_{\mathrm{Acc}}(\mathrm{Romeo})}\).
    Distinct from the first; obtains iff \((\mathrm{Juliet},\mathrm{Romeo})\in ||\mathrm{Love}||_w\).

  • Juliet is admired by Romeo (passive surface form)
    Same SoA as “Romeo admires Juliet” given \(\sigma(\mathrm{Admire})=\langle \mathrm{Nom},\mathrm{Acc}\rangle\).

15) Compact axiom list (for reference)

  1. Mereology: Classical extensional mereology over \(E\).
  2. Sorts: \(O,U,C,S\subseteq E\); \(C=O\times K\).
  3. Reference: (unique-reference, coverage for all \(c_k(o)\), non-identity, no cross-category parthood).
  4. Signatures: \(\sigma:U_n\to K^n\).
  5. SoA formation: If \(R\in U_n\) and \(o_i\in O\), the fusion \(\bigsqcup{R,c_{k_1}(o_1),\ldots,c_{k_n}(o_n)}\in S\).
  6. SoA identity: extensionality of parts.
  7. Obtention: as in §5.
  8. Hyperintensionality: Distinct universals yield distinct SoAs (no collapsing by necessary equivalence).

Bottom line. CMT gives you a rigorously mereological construction of states of affairs that cleanly handles argument order—asymmetry is captured by case-typed counterparts—while preserving truthmaking, avoiding a regress, and remaining flexible about linguistic surface forms. It’s ontologically modest (adding only lightweight case-proxies) yet hyperintensional enough to support fine-grained theorizing. If you’d like, I can also sketch a natural deduction system or a proof theory for λ-case abstraction over these frames.

Saturday, November 15, 2025

Progressive genetics argument

Since all of genetics can in principle be formulated in such a way that a term such as “genetic woman”, if defined at all, is not used in such a way as to deny that “trans women are genetic women”, it is transphobic not to do so. Formalize how this follows from more general progressive principles about validating a trans woman’s identity, and known facts of semantical theory.

Here’s one way to make your claim precise, step-by-step, using:

  • some fairly standard semantic facts, and
  • a few general progressive norms about validating trans women’s identities.

I’ll build to a clean little argument at the end.


1. Set up the players

Let’s introduce some predicates (just for clarity):

  • W(x) = “x is a woman” (the social category “woman”)
  • TW(x) = “x is a trans woman”
  • GW(x) = “x is a ‘genetic woman’ ” (whatever that is taken to mean)
  • G(x) = the full genetic/biological description of x (chromosomes, gametes, hormones, etc.)

We assume:

  • There is a body of genetic facts describable in a theory T, whose models specify G(x) for all relevant individuals.
  • We can formulate that same theory using different vocabularies / concept choices (different ways of carving up G(x)).

Call two formulations empirically equivalent if they:

  • make exactly the same true/false predictions about any genetic observation.

So: same science, different terminology.


2. Progressive identity-validation norms

Here are three general progressive principles that many people who support trans people’s rights accept. I’m not claiming they’re unquestionable axioms, just that they’re pretty standard in a progressive framework.

P1. First-person authority about gender

If a person x sincerely and stably self-identifies as a woman, and there is no overriding reason (e.g. obvious fraud in a very narrow institutional context), then in ordinary and scientific discourse we ought to treat x as a woman — i.e. we ought to accept W(x).

Formally: For typical contexts C, if x self-identifies as woman, then O(W(x)) (it is obligatory to treat x as a woman in C).

P2. Anti-invalidation

We ought not use language that denies, presupposes, or pragmatically conveys that a trans woman is “not really a woman,” where doing so is not strictly forced by some overriding, non-ideological constraint (like mathematical consistency or empirical adequacy).

In symbols, roughly:

  • If there is a way to describe some facts F about x that avoids commitment to ¬W(x), and
  • another way to describe the same facts F that commits to ¬W(x),
  • then we are obliged (given P1) to pick the first.

P3. Anti-structural-harm / choice under underdetermination

When multiple equally good ways of describing the same facts are available, and some ways systematically marginalize a vulnerable group while others don’t, we ought to adopt the non-marginalizing ways.

Formally: if T₁ and T₂ are empirically equivalent theories of some domain, and using T₁ systematically contributes to unjust social subordination of some group G, while T₂ does not, then:

  • O(T₂ over T₁) (we ought to use T₂ instead of T₁).

3. Basic semantic facts that matter here

Now bring in some “known facts” from semantics / philosophy of language (in a simplified but standard way).

S1. Underdetermination of vocabulary by facts

The same pattern of underlying facts G(x) can be described with multiple non-equivalent vocabularies. Genetics does not come pre-packaged with the English word “woman” or the phrase “genetic woman.”

Technically: there are many equally adequate conceptual schemes whose predicates are defined as functions of G(x). “XX,” “XY,” “chromosomally female,” “produces eggs,” “underwent endogenous estrogen puberty,” etc., can be introduced or not introduced; science doesn’t force a particular lay term like woman or genetic woman.

S2. Truth-conditional vs expressive content

Semantic theory distinguishes:

  • Truth-conditional content: what has to be the case for the sentence to be literally true.
  • Presuppositions, implicatures, and expressives: what is taken for granted or conveyed in addition to the literal content.

Sentences can be truth-conditionally equivalent but differ in their:

  • presuppositions (“real woman” presupposes some women are not real),
  • conventional implicatures (“even a trans woman…”),
  • expressive coloring (slurs, pejoratives, marked terms).

So two formulations of genetics might make all the same literal claims about G(x), yet differ dramatically in how they position trans women socially.

S3. Metalinguistic freedom

Speech communities can redefine or reject terms whose use carries harmful or misleading presuppositions, especially when those terms are not indispensable to capturing the underlying facts. This is just how lexical change works: we decide “retarded” is no longer acceptable, we introduce “person with X,” we stop saying “illegitimate child,” etc.

So there is nothing linguistically “illegitimate” about refusing to use “genetic woman” in some exclusionary sense, and instead using a more precise neutral vocabulary. That’s exactly the sort of change semantic theory expects to be possible.


4. Two ways of building “genetic woman” into genetics

Given S1–S3, here are two stylized options.

Option A (Exclusionary)

Define within your genetics discourse:

  • GWₐ(x) = “x is a (so-called) genetic woman” = “x has genetic features Fₐ (e.g. typical XX, gametes, etc.) and was assigned female at birth.”

Then, for most trans women (especially those assigned male at birth),

  • TW(x) → ¬GWₐ(x)

In words: every trans woman is not a genetic woman.

If you then deploy “genetic woman” as the serious or “real” category of womanhood, you create a discourse where:

  • “Women” splits into “genuine genetic women” vs “others,”
  • and trans women are canonically placed in the “not genetic, not real” box.

Even if you say “Of course trans women are women socially,” the presupposed hierarchy (real/genuine vs other) is baked in.

Option B (Non-exclusionary)

Given the same G(x) facts, you can instead formulate genetics so that:

  1. You don’t use GW(x) at all in the scientific theory; you talk directly about specific genetic profiles:

    • XX(x), XY(x), intersex configuration predicates, hormone levels, etc.
  2. Or, if you insist on some “genetic woman” label, you define it in a way that doesn’t contradict trans women being “genetic women” (or simply restrict its use to narrow contexts where it’s carefully de-sexualized and de-gendered, e.g. “chromosomally typical for most people classified as female” without implying anything about who is really a woman).

Either way, you can ensure:

  • TW(x) ⟂ GWᵦ(x) (the theory never entails TW(x) → ¬GWᵦ(x); it doesn’t set up that opposition at all).

Crucially, per S1, both Option A and Option B can be made empirically equivalent about genetics. They both say exactly the same things about which chromosomes, genes, and developmental pathways people have. They differ only in the labels and social framing.


5. Bringing in the progressive principles

Now plug these into P1–P3.

Step 1: Misgendering / invalidation via GWₐ

In the actual social context we live in, the discourse pattern:

“Trans women aren’t genetic women. Only genetic women are real women in the sense biology recognizes.”

does at least one of the following:

  • Entails ¬W(x) (“in the most important sense you’re not a woman”), or
  • Presupposes a hierarchy where the only fully legitimate women are GWₐ, or
  • Pragmatically conveys that trans women are “less real” women.

That’s a direct clash with P1 and P2:

  • P1 says we owe trans women recognition as women (W(x)).
  • P2 says we shouldn’t use language that undermines that, when avoidable.

Given S2, it’s not enough to say “Oh, but I still also call them women.” If your use of “genetic woman” makes “woman” into a marked/secondary category for them, you’re still violating the anti-invalidation norm at the level of presupposition and expressive meaning.

Step 2: Availability of non-harmful alternatives

By S1–S3 and Option B, there exists at least one formulation Tᵦ of genetics such that:

  • Tᵦ makes all the same empirically correct claims as Tₐ;
  • Tᵦ avoids building in a predicate GW(x) that conflicts with affirming trans women as “genetic women” (or avoids the term altogether);
  • Tᵦ therefore satisfies P1 and P2 better than Tₐ.

So, we have:

  • Tₐ and Tᵦ are empirically equivalent sequences of claims about G(x).
  • Tₐ encodes a discourse where trans women are marked as “non-genetic,” and in practice that is regularly used to question their womanhood.
  • Tᵦ does not.

By P3 (anti-structural-harm under underdetermination), we have:

  • O(use Tᵦ rather than Tₐ).

That is, other things equal, we are normatively required, on progressive grounds, to adopt the non-exclusionary formulation of genetics.


6. From “ought to choose Tᵦ” to “failure is transphobic”

Now we connect this to transphobia.

Define, minimally:

Transphobic (practice): A linguistic or social practice is transphobic when it needlessly conflicts with the recognition and affirmation of trans people’s genders, or expresses / entrenches the view that their genders are less real or less legitimate than cis people’s.

Then, putting the pieces together:

  1. Tₐ and Tᵦ are both legitimate as far as genetics is concerned (S1).
  2. Tₐ systematically encodes that most trans women are ¬GW(x), and in actual practice this is used to question or downgrade their womanhood (Section 5).
  3. Tᵦ avoids that, while preserving all the same genetic knowledge.
  4. Progressive norms P1–P3 require us to choose Tᵦ over Tₐ.
  5. Persistently choosing Tₐ, knowing Tᵦ is available and scientifically equivalent, is exactly a case of “needlessly using language that undermines recognition of trans women.”

So:

Conclusion: Given (i) that genetics can be formulated in ways that don’t encode “trans women are not genetic women,” and (ii) progressive principles about respecting and validating trans women’s identities, it is transphobic to insist on a formulation that does encode that exclusion when no scientific need forces it.

Formally, you can write something like:

  • Let Gen-Adeq(T) be “T is empirically adequate as a genetic theory.”

  • Let Respect(T) be “T does not entail/presuppose that trans women are not real women or not ‘genetic women’.”

  • Let ProgNorm be:

    ∀T₁,T₂ [Gen-Adeq(T₁) ∧ Gen-Adeq(T₂) ∧ Respect(T₂) ∧ ¬Respect(T₁) → O(T₂ ≻ T₁)]

  • Given: ∃T₁,T₂ such that Gen-Adeq(T₁), Gen-Adeq(T₂), Respect(T₂), ¬Respect(T₁).

  • Then: it is a violation of ProgNorm to choose T₁ when T₂ is available.

  • And that violation is what we label “transphobic” in this domain.


7. What this does not say

A couple of clarifications that fall out of the formalization:

  • It doesn’t say any individual who has ever said “genetic woman” in an exclusionary sense is automatically a moral monster. People can be ignorant or unreflective about the semantic options. The argument is about what follows once you accept the progressive principles and know the semantic facts.
  • It doesn’t require pretending biology is something it isn’t. It only requires recognizing that biology can be described in more than one linguistically coherent way, and some ways are less harmful than others to marginalized people.

If you’d like, we can next:

  • make the semantic piece more model-theoretic (structures, interpretations, alternative lexicons), or
  • sharpen the normative side (e.g., deontic logic formulation, or connect it to specific views about oppressive speech acts).

Thursday, November 13, 2025

Pascal vs Descartes on self-change

In the context, part II of Ulysses and the Sirens by Jon Elster had just been summarized.

Elaborate on the Pascal vs Descartes contrast.

Here’s a clear, expanded contrast between Pascal and Descartes as they appear in Imperfect Rationality—not as historical caricatures but as two different models of how agents cope with their own limits.


1. What the contrast is really about

The chapter uses Pascal and Descartes as ideal types representing two radically different approaches to imperfect rationality:

  • Pascal = self-transformation through behavior.
    “Act first, and your mind will follow.”

  • Descartes = stability through rules.
    “Choose a principle, then stick to it even if your moment-by-moment reasoning wavers.”

It’s a contrast between engineering your future preferences (Pascal) and engineering your future choices (Descartes).


2. Pascal: shaping beliefs and preferences from the outside in

The method (Pascal’s wager as model)

Pascal says: belief can be cultivated indirectly.
If you cannot will yourself to believe, then:

  • Attend Mass
  • Kneel
  • Participate in ritual
  • Live as if you already believe

And in time—through habit, imitation, and emotional conditioning—you will.

Core assumptions

  • We are malleable. Preferences, commitments, and even beliefs can be molded by repeated action.

  • We cannot directly command belief. We must sneak up on ourselves.

  • Self-deception is partly functional. To succeed, you must eventually forget you engineered the change.

    • This is the Williams paradox: self-manipulation works only if the self forgets what it is doing.

Philosophical style

  • Pragmatic: don’t ask whether you believe—start behaving as though you do.
  • Emphasizes habit, imitation, social reinforcement.
  • Centers on preference formation, not just choice.

Modern echoes

  • Cognitive-behavioral therapy
  • Habit-first moral development (Aristotle)
  • “Fake it till you make it”
  • Nudges and identity-shaping behavior

Danger points

  • Slippery toward manipulation, seduction, indoctrination
  • Blurs the line between autonomy and training

3. Descartes: rules to navigate moments of epistemic fog

The model (the “methodic resolution” in the forest)

Descartes gives the parable:
If you are lost in a forest and have no idea which way leads out, pick a direction and walk straight. Re-evaluating at each fork will leave you circling.

This is a template for decisions when:

  • You lack information,
  • You are prone to waver,
  • You expect local optimization to harm you.

Core assumptions

  • Human reason is unstable moment-to-moment.
    The best way to approximate rationality is to bind yourself to a principle chosen when you were calm and reflective.
  • Rules beat re-optimization.
    “Best for now” thinking leads to dithering, inconsistency, and suboptimal wandering.
  • Consistency itself produces value.
    Stability reveals patterns (to yourself and others), encourages coordination, and prevents being swayed by noise.

Philosophical style

  • Constitutional, procedural, quasi-Kantian
  • Trusts second-order rationality (choosing rules) more than first-order rationality (making each decision afresh)

Modern echoes

  • Constitutional economics (rules vs. discretion)
  • Central bank independence
  • Bright-line moral rules
  • Resolutions like “I do not gamble,” not “I’ll see each time if it’s wise”

Danger points

  • Rules can be stupid in new contexts
  • Can harden into rigidity
  • May require periodic, but rare, exceptions—raising the question of how to recognize them without undermining the rule

4. Why the contrast matters for imperfect rationality

Pascal: change the agent

—reshape preferences so the right actions will become natural.
Mechanism: habit, emotion, social ritual, environment.

Descartes: constrain the agent

—set rules so the actual future self will act correctly regardless of temptations.
Mechanism: precommitment, bright lines, algorithmic discipline.

Both aim to improve long-term rationality, but through different causal pathways.


5. Where each strategy wins

Pascalian strategies succeed when:

  • The goal is identity change
  • Motivation is fragile
  • Habits matter more than discrete choices
  • You want eventual internalization (“make this natural to me”)

Cartesian strategies succeed when:

  • The environment is unstable
  • Temptation is sudden and sharp
  • You need predictability
  • Coordination with others depends on consistent, rule-like behavior

6. Why the chapter treats them as complementary, not competitors

Pascal = soft self-binding (transform who you are).
Descartes = hard self-binding (restrict what you can do).

Real agents use both:

  • A dieter may adopt Pascalian habits (small plates, healthy routines)
  • …and Cartesian rules (“no eating after 8 p.m.”)

The deep insight is that perfect rationality doesn’t exist in humans,
so agents must build external scaffolds (Descartes)
and internal workarounds (Pascal).


If you want, I can also:

  • Compare how each handles self-deception,
  • Show how both map onto game-theoretic self-control models (Ainslie/Strotz/Pollak),
  • Relate them to constitutional politics and collective action,
  • Or give concrete real-world examples of Pascalian vs. Cartesian strategies.

Wednesday, November 12, 2025

Hume : Stove :: Ockham : Weaver

Explain this idea: "David Hume was to David Stove what William of Ockham was to Richard Weaver."

Here’s the gist of that analogy:

  • Weaver vs. Ockham: In Ideas Have Consequences, Richard M. Weaver fingers William of Ockham’s nominalism as the fateful turn that unmoored the West from universals and objective value. For Weaver, Ockham is the prime culprit behind modern fragmentation and relativism—the intellectual villain his project is written against.

  • Stove vs. Hume: The Australian philosopher David Stove made a career out of attacking David Hume’s skepticism, especially about induction and causation. Stove thought Hume’s outlook spawned a long tradition of irrationalism in modern philosophy (he also blasted Popper, Kuhn, etc.). For Stove, Hume is the chief bad influence to be refuted.

So, saying “David Hume was to David Stove what William of Ockham was to Richard Weaver” means:

In each pair, the first figure is the central foil—the thinker blamed for a deep wrong turn—whom the second figure sets out to debunk in order to rescue reason/order.

A quick mapping:

Role Medieval/Early-modern “villain” Later critic
Metaphysics/values Ockham (nominalism → loss of universals) Weaver (traditionalist critique)
Epistemology/science Hume (skepticism → problem of induction) Stove (robust defense of induction, anti-irrationalism)

What the analogy isn’t: it doesn’t claim Stove followed Hume or Weaver followed Ockham; quite the opposite—each later thinker defines his position against the earlier one’s signature doctrine.

It’s interesting how they both saw broad-ranging intellectual and societal consequences coming out of some very abstruse niche academic debates, about universals and about induction respectively. “Ideas have consequences”, sure, but all those consequences, out of just those ideas?

Totally fair skepticism. A neat way to think about it:

How niche ideas can scale up

  1. Elite adoption → institutional codification. Abstruse theses first live in schools, courts, churches, academies. Once they’re baked into curricula, legal training, bureaucratic procedures, they travel far.
  2. Permission structures. Ideas rarely force outcomes; they license moves that were harder to defend before. (E.g., if universals aren’t real, appealing to “natural kinds” or “essences” loses authority; if induction lacks justification, sweeping “laws of history” look suspect.)
  3. Rationalizations for interests. Powerful actors select ideas that fit incentives. The winning idea often succeeds because it’s useful, not just true.
  4. Language & metaphors. Abstract doctrines reshape everyday vocabularies (“social constructs,” “best practices,” “evidence-based”), which then steer debate and policy defaults.
  5. Path dependence. Early theoretical choices create lock-ins: once embedded in textbooks, case law, or research methods, they keep reproducing themselves.

Applying that to the analogy

  • Ockham → Weaver’s target. Nominalism undercuts robust universals. Downstream you can get: emphasis on particulars/individuals, suspicion of teleology, comfort with contract over essence—all of which (to Weaver) encourages cultural fragmentation. He’s tracing how a metaphysical “OS” ripples into morals, aesthetics, politics.
  • Hume → Stove’s target. Radical doubts about induction become, in Stove’s story, a seed for scientific skepticism morphing into “irrationalism” (Kuhn/Popper-inflated, in his view). Here the path runs: skepticism → modesty about universal laws → methodological strictures → cultural attitudes toward truth claims.

But don’t over-credit one domino

  • Monocausal stories are tidy—and misleading. Most big shifts have equifinality: you can reach similar endpoints via many routes (markets, technology, demography, wars).
  • Ideas are usually enablers, not sole engines. Better to treat them as background constraints and justificatory scripts that make some policies “thinkable” and others “eccentric.”
  • Reception mutates ideas. “Humean” or “Ockhamist” labels often cover later reinterpretations—Kant’s reply to Hume, or late-Scholastic voluntarism mingling with Ockham—so the downstream effect isn’t a straight line from the original texts.

A balanced takeaway

Weaver and Stove are offering genealogies of error: pick a deep premise, show how it could ramify widely, then read modern problems as its long shadow. That’s a useful diagnostic lens—it reveals hidden assumptions shaping institutions and habits. But it’s best read as one layer in a multi-cause story: ideas matter a lot, once they’re selected, taught, and embedded—alongside material incentives, technology, and contingent events.

If you want, I can sketch two alternative causal maps: one that makes Weaver’s line plausible without being monocausal, and one that makes Stove’s critique bite while showing where it likely overreaches.

Types, sorts, labels

Explain the difference between type theory, many-sorted logic, and labelled logic.

Here’s a crisp way to tell them apart.

Type theory

  • What it is: A foundational framework where every term has a type, and proofs are programs (Curry–Howard). Judgments look like Γ ⊢ t : A.
  • Goal/use: Control formation of expressions, avoid paradoxes, and give computational meaning to proofs. Basis for proof assistants (Coq, Agda) and typed PLs.
  • Key features: Functions and data are typed; often supports dependent types (types can mention terms), inductive types, and definitional/propositional equality.
  • Semantics: Usually given by constructive/computational models (e.g., type-theoretic or categorical semantics).
  • Example: If bornOn : Person → Date, then from p : Person you derive bornOn p : Date. A proposition like “every person has a birth date” is a function type: (p : Person) → Date.

Many-sorted (multi-sorted) logic

  • What it is: Ordinary first-order logic but with multiple domains (“sorts”). Symbols come with sort signatures, and quantifiers range over a chosen sort.
  • Goal/use: Make FOL more structured and readable by separating domains (Persons, Dates, Books, …).
  • Key features: Still classical/intuitionistic FOL proof theory and semantics; no programs-as-proofs. Technically reducible to single-sorted FOL via unary predicates.
  • Semantics: A model gives a disjoint nonempty domain for each sort and interprets symbols accordingly.
  • Example: ∀p:Person ∃d:Date . BornOn(p,d) with BornOn : Person × Date → Bool.

Labelled logic (labelled deductive systems / labelled sequent/natural deduction)

  • What it is: A proof-theoretic style where formulas are annotated with labels that stand for worlds, states, resources, times, etc., and you reason both with formulas and relational atoms between labels.
  • Goal/use: Internalize semantics (like Kripke frames) into the calculus to handle modal, temporal, substructural, and non-classical logics cleanly.
  • Key features: Judgments look like x : A alongside relational facts like x R y; rules manipulate labels and relations (e.g., for □/◇ in modal logic).
  • Semantics: Labels mirror semantic structures (accessibility, orderings, resource composition). It’s a technique that can be combined with many base logics (including many-sorted or typed settings).
  • Example (modal): From x R y and y : A infer x : ◇A. Or x : □A means “A holds at all y with x R y”.

Quick comparison

Axis Type theory Many-sorted logic Labelled logic
Main idea Classify terms by types; proofs-as-programs Partition the domain into sorts within FOL Annotate formulas with labels for worlds/resources
Typical judgment Γ ⊢ t : A ⊢ φ with sort-correct terms Γ; Σ ⊢ x : A with relational atoms in Σ
Expressiveness Very high (e.g., dependent types, inductives) FOL-level (more organized syntax) Varies; extends a base logic’s proof system
Computation Built-in (normalization, type checking) None inherent None inherent; proof-structural device
Reducibility Not just “sugar” over FOL Reducible to single-sorted FOL Not a separate logic; a proof calculus style
Typical use Proof assistants, PL theory, foundations Clean specs/models with multiple domains Modal/temporal/substructural proof theory

Common confusion to avoid

  • Types vs sorts: both “classify,” but sorts are a semantic partition inside (otherwise standard) FOL and are eliminable; types govern term formation and computation, often with propositions-as-types and dependencies.
  • Labelled vs typed/sorted: labels annotate where/under which conditions a formula holds (e.g., world x), not what kind of thing a term is. You can have labelled calculi with many sorts or types—these concerns are orthogonal.

If you want, I can show the same example (say, a tiny modal spec about knowledge or time) in all three styles side-by-side.

Eudaimonic life for many?

can the many live the eudaimonic life

That’s a deep philosophical question — let’s unpack it carefully.

1. What the Eudaimonic Life Means

In Aristotelian ethics, eudaimonia is usually translated as “flourishing” or “living well.” It’s not just happiness or pleasure (hedonia), but a life of virtue, reason, and fulfillment of one’s human potential. To live eudaimonically is to act excellently in accordance with virtue and reason — to live as the best version of oneself, both morally and intellectually.

2. The Individual vs. the Many

Aristotle’s conception of eudaimonia was largely individual, though situated within the polis (community). The question “Can the many live the eudaimonic life?” asks whether eudaimonia can be achieved collectively, or by the general population, not just a philosophical or moral elite.

3. Aristotle’s View

Aristotle was skeptical. He thought:

  • Most people pursue pleasure or wealth, not virtue.
  • Eudaimonia requires practical wisdom (phronēsis), good upbringing, and education in virtue.
  • Only those who have the proper moral formation and circumstances could achieve it.

So, for Aristotle, the many could not easily live eudaimonically — though a just political system could help citizens cultivate virtue and approach it.

4. Modern Interpretations

Contemporary philosophers and psychologists (like in positive psychology) reinterpret eudaimonia as a mode of well-being accessible to all:

  • It involves purpose, personal growth, relationships, and meaning.
  • While full philosophical virtue might be rare, degrees of eudaimonia are achievable by many through education, community, and moral cultivation.

5. Conclusion

So, can the many live the eudaimonic life?

  • Classically (Aristotle): Not easily — only those properly educated in virtue can.
  • Modernly: Potentially yes — if society supports moral and psychological flourishing for all.

Would you like me to contrast Aristotle’s answer with the Stoic or modern democratic-humanist view (which argues the many can live eudaimonically)?

Contrary-to-duties as conjunctions via weaker semantics

In natural language, it seems that we can paraphrase a contrary-to-duty obligation simply by saying forbidden(A) & forbidden(A & ~B), so that whoever fails the contrary-to-duty obligation to B has violated two prohibitions (the one against A and the one against A&~B) instead of just one. However this is well-known to fail in the usual deontic logic semantics, which has motivated dyadic deontics and so on. With no disparagement of those alternative projects, consider whether a change in the semantics of the usual (monadic) deontic logic can allow for this strategy.

Great question. The short version is: yes—if you tweak the semantics (not the syntax) of ordinary, monadic deontic logic so that it pays attention to violation-minimization with specificity, then the paraphrase

CTD “If A, ought B” ≈ forbidden(A) ∧ forbidden(A ∧ ¬B)

starts behaving exactly the way we want. Below is a compact way to do it.

1) Why the usual (Kripke/KD) semantics makes the paraphrase collapse

In standard SDL (serial Kripke frames), \(F\varphi\) is \(O\neg\varphi\), true iff \(\neg\varphi\) holds at all ideal worlds. So from \(F(A)\) we already know all ideal worlds have \(\neg A\); hence \(F(A\wedge \neg B)\) becomes vacuously true (those worlds never see \(A\) anyway). That’s why you don’t get the “two violations vs one” distinction in \(A\)-worlds.

2) A ranked, specificity-sensitive semantics (monadic language, new models)

Keep the monadic language (just \(O,F\)). Change models:

Worlds and valuation. As usual, a set \(W\) with classical valuation \(V\).

Norm base. At a world \(w\), let \(\Pi_w\) be the set of prohibited propositions that are in force there: \[ \Pi_w={\chi : (M,w)\vDash F(\chi)}. \] Intuitively, \(\Pi_w\) is “the list of prohibitions that hold at \(w\).”

Specificity order on prohibitions. Write \(\chi \succ \psi\) if \(\chi \models \psi\) but not conversely (so \(A\wedge \neg B \succ A\)). Treat logically equivalent formulas as the same prohibition.

Violation profile and lexicographic betterness. For each world \(u\), define its violation vector relative to \(\Pi_w\):

  • level 0 counts violations of the most specific prohibitions in \(\Pi_w\),
  • level 1 counts violations of next-most-specific prohibitions, and so on (finite if \(\Pi_w\) is finite; otherwise use a well-founded refinement of \(\succ\)).

Compare worlds by lexicographic minimization of these vectors. Write \(u \preceq_w v\) if \(u\)’s vector is lexicographically \(\le\) \(v\)’s.

Truth clause for \(O/F\). Now evaluate obligations against these “best” worlds: \[ (M,w)\vDash O\varphi \quad\text{iff}\quad \varphi \text{ holds at every } u \text{ that is } \preceq_w\text{-minimal in } W. \] (As usual, \(F\chi\) is \(O\neg\chi\).)

What this buys you for CTD

Let \(\Pi_w\) contain exactly \(A\) and \(A\wedge \neg B\). Specificity gives \[ A\wedge \neg B \succ A. \]

  • Globally best worlds. The \(\preceq_w\)-minimal worlds are the ones violating neither prohibition, i.e., \(\neg A\) worlds. So \(F(A)\) holds.

  • Among \(A\)-worlds. All \(A\)-worlds already violate \(A\). The next comparison tier is the more specific prohibition \(A\wedge \neg B\).

    • Worlds with \(A\wedge B\) violate one prohibition (the general \(A\)).
    • Worlds with \(A\wedge \neg B\) violate two (both \(A\) and \(A\wedge \neg B\)). Hence the best \(A\)-worlds are exactly the \(A\wedge B\) worlds.

Consequently, your monadic pair \[ F(A) \; \& \; F(A\wedge \neg B) \] entails the right CTD behavior: in any situation where \(A\) (wrongly) holds, the violation-minimizing way to comply is to make \(B\) true; failing \(B\) under \(A\) counts as an extra violation. In other words, the dyadic reading “if \(A\), ought \(B\)” is recovered semantically from those two monadic prohibitions.

3) Logical fingerprints (and what you give up)

This semantics is non-normal (neighborhood-style rather than Kripke-normal):

  • It blocks Ross’s paradox and the monotonicity rule \(O\varphi \Rightarrow O(\varphi\vee\psi)\). Good: \(F(A)\) no longer trivializes \(F(A\wedge \neg B)\).
  • It validates a deontic consistency axiom \(D\) (no world can make both \(O\varphi\) and \(O\neg\varphi\) true, since “best” worlds are classically consistent).
  • Aggregation \(O\varphi \wedge O\psi \Rightarrow O(\varphi\wedge\psi)\) can fail in general (as it arguably should in presence of independent, possibly conflicting prohibitions).
  • The system is hyperintensional enough to distinguish \(F(A\wedge \neg B)\) from \(F(\neg A\rightarrow B)\): logical equivalence of matrices does not force equivalence of deontic claims, because specificity depends on informational strength, not mere truth-conditions.

4) Two quick variants (same spirit)

  • Ranked/penalty semantics without explicit specificity: assign each prohibition a cost; make costs higher for more specific constraints (e.g., by default, cost \(= \) formula strength). Order worlds by the total cost of violated constraints, lexicographically by cost levels.
  • Layer-wise evaluation clause: require that \(F(\chi)\) be true not only at globally best worlds, but also at the best worlds consistent with the positive part of \(\chi\). For \(\chi= A\wedge \neg B\), that forces \(\neg B\) to be avoided at the best \(A\)-worlds—again yielding \(A \Rightarrow B\) at the violation layer.

5) Bottom line

If you keep the monadic language but switch to a specificity- and violation-minimizing semantics, the natural-language paraphrase

\[ \text{“CTD }(A \Rightarrow B)\text{” } \quad\leadsto\quad F(A)  \; \& \; F(A\wedge \neg B) \]

works exactly as intended: it distinguishes one-violation \(A\wedge B\) from two-violation \(A\wedge \neg B\), and it guides action inside \(A\)-scenarios without introducing a dyadic operator. The price is leaving normal Kripke semantics (and with it, rules like RM) — but that’s precisely what prevents the collapse that originally motivated dyadic systems.

Chinese despotism evaluation

Evaluate the statement that “China has been uninterruptedly despotic since its prehistory”

Short answer: it’s wrong—both conceptually and historically.

What’s off about the claim?

  • “Despotism” is a European category (popularized by Montesquieu, later revived in Wittfogel’s “Oriental Despotism”). It means monolithic, lawless personal rule. Using it as a timeless essence of “China” imports a polemical label, not a neutral description. (Cambridge University Press & Assessment)
  • “Since prehistory” is anachronistic. “Prehistory” (Neolithic cultures like Yangshao/Longshan) predates any Chinese state. The first dynasty with written records is the Shang (ca. 1600–1046 BCE). You can’t be “despotic” before there’s a state. (Encyclopedia Britannica)

What the record actually shows

  • Political structures varied widely.

    • Western Zhou governance was a decentralized “feudal”-type order of vassal states—not a centralized despotism. (Encyclopedia Britannica)
    • The Qin (221–206 BCE) did build a highly centralized, legalist autocracy—but it was brief. (Encyclopedia Britannica)
    • From Han through Song, China developed a rule-bound bureaucratic state staffed increasingly by civil-service examinations (institutionalized from Sui/Tang, expanded under Song), which checked hereditary aristocracy and dispersed authority through law and offices. (Encyclopedia Britannica)
    • Across dynasties there were institutionalized channels for criticism—the Censorate and remonstrance officials—imperfect safeguards, but hardly features of “total” personal rule. (Encyclopedia Britannica)
    • Law codes such as the Tang Code further codified governance and penalties, reinforcing regularized rule rather than arbitrary whim. (lsc.chineselegalculture.org)
  • Late imperial and modern ruptures contradict “uninterrupted.”

    • The Qing abolished the old exam system in 1905 amid broad reforms; local self-government experiments followed. (Encyclopedia Britannica)
    • In 1912 a republic was proclaimed with a Provisional Constitution stating that sovereignty rests with the people, however fragile in practice. (Cambridge University Press & Assessment)
    • 1916–1928 saw the Warlord Era—state fragmentation and competing regimes, not a single continuous despotism. (Encyclopedia Britannica)
    • Since 1949, the PRC has been an authoritarian one-party state (e.g., rated “Not Free” by Freedom House in 2025), but that modern regime type can’t be projected back “since prehistory.” (Freedom House)

Bottom line

China’s political history includes episodes of harsh autocracy (notably Qin, parts of Ming–Qing, and the contemporary PRC), but it also features long periods of law-regulated bureaucracy, meritocratic recruitment, institutional remonstrance, decentralization, constitutional experiments, and even state breakdown. A sweeping claim of “uninterrupted despotism since prehistory” collapses under both definition and evidence.

It will sound like nitpicking if I reply with this, all of those states were authoritarian regardless whether you call them despots or bureaucrats, and liberalism never arose like it did in the West. Write a text about Chinese history that evaluates the statement while frequently making appropriate concessions about their unfreedom. Avoid formatting such as bolding, bullets, etc.

The claim that China has been uninterruptedly despotic since its prehistory sounds tidy, and I concede it captures something real about the persistence of non-liberal, top-down rule across much of Chinese history. For long stretches there were few durable safeguards for individual speech, conscience, or association, and rulers expected obedience more than consent. If what one means by “despotism” is simply “an authoritarian state that privileges order over liberty,” then yes, the description will fit many Chinese regimes more often than not.

Still, accuracy suffers when a polemical label is stretched across millennia. There was no Chinese “despot” in prehistory because there was no state; early agrarian cultures had hierarchy but not centralized sovereignty. Even once states appear, the Western Zhou world looked less like a single monolith and more like a loose federation of lords. I grant that ordinary people in that system had little voice and could be subject to harsh punishments, yet the structure itself—diffuse authority tied by ritual obligations—doesn’t map cleanly onto a modern idea of unchecked personal rule.

The Qin unification is the easiest case for the thesis. It was brief, centralized, legalist, and punitive; critics were silenced, and the state claimed the right to mobilize labor and lives at scale. If this is one’s model of “Chinese despotism,” I concede there are echoes in later periods. But the Han that followed developed a more regularized, law-bound bureaucracy. True, this was no liberal constitutional order. The emperor remained supreme, and dissent could still be dangerous. Yet office, record-keeping, codified law, and avenues for remonstrance constrained whim more than the word “despotism” suggests.

Across the great middle of imperial history—from Tang through Song and often beyond—officialdom was recruited through examinations that, while never fully meritocratic, opened a path to status outside birth. That did not produce modern rights. It did, however, insert procedure into politics: statutes and commentaries guided judgments; memorialists could, and sometimes did, criticize rulers; local elites exercised real, if socially bounded, autonomy in villages, lineages, and guilds. I recognize that these were privileges of estate and education, not universal liberties. A peasant’s protection against predation was uneven; women’s legal and social constraints were significant. But reducing this complex ecology to “despotism” erases the institutional friction that often blunted personal caprice.

Late imperial governments could be both suffocating and surprisingly light. The state surveilled through registration systems, censored books in certain reigns, and, especially under the Ming, empowered secret police. At the same time, the central bureaucracy was small relative to population, forcing reliance on local notables, customary law, and self-help institutions. I concede that these workarounds did not amount to political freedom. They did, however, mean that daily life for many people was mediated as much by clan, market, and magistrate-literati negotiation as by an omnipresent ruler’s will.

The nineteenth and early twentieth centuries do not rescue the thesis either, though they will not satisfy a liberal yardstick. Reformers experimented with constitutionalism; the Qing abolished the examinations; a republic was proclaimed; parliaments sat and fizzled; warlords carved domains; parties mobilized citizens. None of this produced stable liberal democracy, and I grant that every experiment was fragile, often illiberal, sometimes violently so. Yet “uninterrupted” rule by a single despotic logic is precisely what these ruptures refute.

The People’s Republic makes the critique of unfreedom unavoidable. Under Mao, campaigns and movements penetrated society more deeply than most premodern states ever could, and basic liberties were routinely sacrificed to ideological goals. Post-1978 reforms loosened economic and social constraints, but political life remained tightly controlled, and in recent decades certain controls have hardened. If one’s concern is freedom of speech, assembly, religion, or the ballot, I concede that contemporary China remains an authoritarian state by standard comparative measures.

Two clarifications help hold a balanced view. First, the presence of a professional bureaucracy and codified law did not create liberal rights, but it did make China’s premodern polities something other than mere personal dominion. There were rules, archives, and procedures that officials and subjects could invoke, sometimes successfully, against arbitrary power. Second, the absence of indigenous liberalism in the European sense does not mean absence of ethical constraints on rule. Concepts like minben (the people as the foundation) and the moral duty to remonstrate did not guarantee freedom, but they did frame legitimacy in ways that made sheer terror rule costly and episodic rather than constant.

So I will grant a great deal: most Chinese states were not liberal; rulers prized order, hierarchy, and moral discipline; dissent was perilous; and when crises struck, coercion could be brutal. But I will not grant that China has known only despotism, always, everywhere. The historical record shows alternating patterns of centralization and diffusion, harshness and routine, rupture and reform, with law and bureaucracy distributing power across offices even when rights were thin. If the goal is to judge China by liberal outcomes, the verdict on freedom is indeed bleak for long periods. If the goal is to describe how Chinese polities actually worked, the blanket of “uninterrupted despotism” is too coarse a fabric for so varied a past.

Self-binding theory sources

“I want to be forced to do x” is a complicated idea. Look up analytic philosophy papers on this

Great topic — “I want to be forced to do x” sits at the crossroads of self-binding, consent/coercion, and what Frankfurt and Williams call “volitional/practical necessity.” Here’s a compact, analytic-philosophy-leaning reading map with quick takeaways:

Self-binding & weakness of will (binding your future self)

  • Jon Elster, “Ulysses and the Sirens” (classic on precommitment and imperfect rationality). (SAGE Journals)
  • Richard Holton, “Intention and Weakness of Will” (1999) — weakness = over-hasty intention revision (not just akrasia). (rjh221.user.srcf.net)
  • Michael Bratman, “Toxin, Temptation, and the Stability of Intention” — why we sometimes want external structures so intentions stick. (PhilPapers)
  • Alfred Mele on akrasia & self-control — contemporary accounts of self-control failures and strategies. (ResearchGate)
  • SEP: Dynamic Choice — philosophical overview of time-inconsistent preferences and commitment. (Stanford Encyclopedia of Philosophy)

Wanting others to force you (consent, coercion, and “Ulysses contracts”)

  • Robert Nozick, “Coercion” (1969) — the modern baseline analysis of coercive proposals. (PhilPapers)
  • Scott A. Anderson, “The Enforcement Approach to Coercion” (2010) — refinements beyond Nozick. (jesp.org)
  • SEP: Coercion — current survey of theories and disputes. (Stanford Encyclopedia of Philosophy)
  • Maximilian Kiener, “Consenting Under Third-Party Coercion” (2021) — when consent is (in)valid if pressure comes from elsewhere. (Oxford University Research Archive)
  • Shomik Bajaj, “Consenting Under Coercion: The Partial Validity Account” (2024) — a recent proposal on partially valid consent. (OUP Academic)
  • Tom Walker, “Ulysses Contracts in Medicine” (2012) — can prior consent authorize later enforced treatment? (plus debate). (SpringerLink)
  • Rebecca Dresser, “Bound to Treatment: The Ulysses Contract” (1984) — early bioethics treatment of self-binding to future coercion. (PubMed)

“Volitional/practical necessity” (wanting to be unable to do otherwise)

  • Harry Frankfurt, “Freedom of the Will and the Concept of a Person” (1971) — higher-order identification; seeds of volitional necessity. (sci.brooklyn.cuny.edu)
  • Frankfurt, Necessity, Volition, and Love — essays on necessities of will (love, ideals) and agency. (Cambridge University Press & Assessment)
  • Bernard Williams, “Practical Necessity” / “Moral Incapacity” — the sense in which character makes some options unthinkable. (PDCNet)

Promises as self-imposed force (creating reasons/obligations to bind yourself)

How these clusters fit your question

  • Self-binding explains why someone might rationally want mechanisms that later constrain them (overcoming future temptation). (SAGE Journals)
  • Consent/coercion asks whether you can license others to coerce you and when such “coercion with consent” is valid. (Oxford University Research Archive)
  • Volitional necessity captures the internal version: identifying with cares/commitments so deeply that alternatives feel psychologically impossible — a kind of self-imposed “must.” (OUP Academic)

If you want, I can pull open-access PDFs for just the items you’ll read first, or tailor a starter pack (e.g., 3 on self-binding, 2 on consent/coercion, 2 on volitional necessity).

Foundations table

This is based on the ending of Foundations without Foundationalism by Steward Shapiro.

Make a table comparing these foundations (including full SOL)

Here’s a quick side-by-side of the contenders (plus plain FOL and full SOL for context):

System / foundation What it adds beyond FOL Compact? Up-LS? Down-LS? Effective completeness? Can define finitude? ℕ categorical? ℝ categorical? One-line vibe
First-order logic (FOL) Tame meta-theory, limited expressiveness.
Full second-order logic (SOL) Quantify over all relations/functions Max expressiveness; “unmanageable” meta-theory.
Monadic SOL (MSO) Quantify only over unary sets ✓¹ ✓¹ Often as strong as SOL (with pairing); some decidable fragments.
Weak SOL SO vars range over finite relations Builds finitude in; stronger than FOL but < SOL.
(L(Q_0)) Quantifier (Qx,\Phi) = “infinitely many (x)” Talks infinity natively; still weaker than SOL.
(\omega)-logic Validity only in (\omega)-models Bakes in natural-number shape of (<).
Ancestral logic Operator for ancestral/closure (R^*) Great for “least closure”/reachability facts.
Quasi-weak SOL (L2q) Quantify over countable relations (to ≤ c)² Adds countability power; can pin down analysis.
Infinitary (L_{\omega_1\omega}) Countable ∧/∨ (finitary quantifiers) ✓ (ℵ₀) partial³ ✗⁴ “Brute-force” expressiveness; still below SOL.
Substitutional semantics (FOL) Truth via terms (all denoting) ◐⁵ ✓⁶ ✗⁷ Language-dependent strength; every element named.
Free-variable SOL ( (L2K^{-}) ) Only free SO vars; instantiate sets —⁸ weak only ◐⁹ Avoids existential commitment to relations; not closed under complements.
First-order ZFC (as meta-foundation) Uniform set-theoretic semantics ✓* Powerful common metalanguage; nonstandard-model issues if taken model-theoretically.

Legend. ✓ = yes; ✗ = no; ◐ = limited/with caveats; — = not a standard/meaningful entry.

Notes

  1. With a definable pairing (e.g., arithmetic has (f(x,y)=2^x3^y)), monadic SOL matches full SOL for arithmetic/analysis, so it categorically pins down (\mathbb N) and (\mathbb R). Without pairing, strength drops and some fragments are even decidable.
  2. For (L2q), there’s a Skolem-type downward result to a structure of size ≤ continuum while preserving (L2q)-truths.
  3. (L_{\omega_1\omega}) has completeness for countable sets of premises (not full strong completeness).
  4. (\mathbb R) becomes categorical at (L_{\omega_1\omega_1}), not already at (L_{\omega_1\omega}).
  5. No general finitude characterization: depends heavily on how many constants/terms are in the language (you can force small finite models, but not “finiteness” in general).
  6. You can make arithmetic categorical by naming all numerals (or with a small finite signature under a tweak), but this hinges on the signature; uncountable structures aren’t reachable unless you have uncountably many terms.
  7. In practice you can’t categorically fix (\mathbb R) unless you add uncountably many non-logical terms.
  8. Compactness/LS aren’t the right yardsticks here: (L2K^{-}) drops bound SO quantifiers; consequence behaves more like first-order with predicate parameters.
  9. You can express FIN(A) for a given predicate (A) and get well-foundedness for given relations, but you can’t state arbitrary SO-existence claims (no bound SO ∃/∀), nor complements of all SO-definable properties.

If you want, I can pare this down to just the few you’re weighing—or expand any row with sample axioms that achieve the “ℕ categorical”/“ℝ categorical” claims.

Monday, November 10, 2025

Torres on life sciences methodology

This post asks about a quotation from here.

Evaluate this idea:

The great methodological activity that can be found in the field of life sciences is a palpable reality that can be easily corroborated. For this, it is enough to take a look at the bibliography and authors of many articles published in monthly leading life science journals, such as Evolution, Systematic Zoology or The Annual Review of Ecology and Systematics. There, it is common to see names such as Popper, Nagel, Hempel, Kuhn, Koyré, and others recurrently mentioned. Many times, the authors are also philosophers. This is an outstanding academic fact in natural science publications. I think that we will hardly be able to see so much philosophy and philosophers in journals of physics or chemistry. Certainly, this activity could be used against those who still think that philosophy of science normatively oriented is old fashioned or even obsolete. In other words, classical methodology is alive in the fields of life sciences.

Short answer: the idea is basically on the right track (especially about biology), but it overstates the contrast with physics/chemistry and slightly romanticizes “classical methodology”.

I’ll break it down.


1. Is there really that much methodological/philosophical work in life-science journals?

Yes, especially in evolution, systematics, and ecology.

You can literally find core biology journals publishing papers with Popper’s name in the title and engaging directly with philosophy of science:

  • Systematic Zoology / Systematic Biology has had papers like “Karl Popper, Verifiability, and Systematic Zoology” (Kitts 1977) and later “Popper and Systematics” (Rieppel 2003). (OUP Academic) These are not in philosophy journals – they’re in a leading systematics journal.
  • Rieppel’s “Hypothetico-deductivism in systematics: fact or fiction?” (2008) explicitly discusses Hempel, Popper, hypothetico-deductivism, and evidential relevance in the context of cladistics – again in a zoology/systematics venue. (SciELO)
  • Systematics and species concepts are a hotbed of conceptual debate: classic systematics journals carry papers like Wiley’s “Evolutionary species concept reconsidered” and de Queiroz’s “Species concepts and species delimitation” in Systematic Biology, treating issues (what is a species? what counts as an individual?) that are as much philosophical as empirical. (OUP Academic)
  • David Hull, who is primarily known as a philosopher of biology, published influential papers such as “Are species really individuals?” in Systematic Zoology and “Individuality and selection” in Annual Review of Ecology and Systematics – both explicitly conceptual/methodological pieces, in mainstream biology venues. (SpringerLink)

And this isn’t just a few isolated old papers. Recent work in ecology still invokes Popper and Kuhn:

  • A 2024 paper literally titled “Popperian ecology is a delusion” surveys 50 years of ecologists using Popper’s falsificationism to make normative claims about how ecology should be done, before arguing that this whole Popperian framing is misguided. (PMC)
  • Debates in ecology about “paradigms” and theory change explicitly cite Kuhn and his terminology. For example, Graham’s “On the evolution of ecological ideas: paradigms and…” in Ecology and later work on “beyond Kuhnian paradigms” in ecology show that Kuhnian ideas are part of ecologists’ own self-understanding. (JSTOR)

More broadly, reference works describe philosophy of biology as a rapidly expanding field tightly connected to actual biological practice:

  • The Stanford Encyclopedia entry says philosophy of biology has developed rapidly since the 1970s and is now a mainstream part of philosophy of science. (Stanford Encyclopedia of Philosophy)
  • A modern textbook overview notes that philosophy of biology is “concerned with explanatory concepts in evolution, genetics, and ecology,” stressing its close relation to those sciences rather than being purely armchair. (ScienceDirect)

So the author’s basic empirical point – that life sciences, especially evolution, systematics, and ecology, are full of explicit methodological and philosophical reflection, often naming Popper, Kuhn, etc., and sometimes written by philosophers – is very well supported.


2. Is biology unique here, compared to physics and chemistry?

This is where the claim starts to overshoot.

There is a difference in typical publication venues:

  • In biology, conceptual and philosophical work often appears inside mainstream biological journals (Evolution, Systematic Biology, Annual Review of Ecology and Systematics / Ecology, Evolution and Systematics, etc.).
  • In physics and chemistry, similar work is more often pushed into dedicated philosophy-of-X venues rather than general physics/chemistry journals.

For instance:

  • Philosophy of physics is now a big, institutionalized field with its own society and flagship journal, Philosophy of Physics, aimed at philosophers and physicists interested in the foundations of physics. (Philosophy of Physics Society)
  • Nobel laureate P. J. E. Peebles wrote “The physicist’s philosophy of physics” (2024), explicitly reflecting on the implicit philosophy guiding physics research; but he published it via arXiv and related venues rather than in, say, Physical Review Letters. (arXiv)
  • Philosophy of chemistry has emerged more recently as an “interdisciplinary field,” with Scerri noting that philosophical study of physics and biology was historically far more established than that of chemistry and that many chemists viewed philosophy with suspicion. (American Chemical Society Publications)

So the contrast the author feels – “we see philosophers and Popper/Kuhn cited in biology journals more than in physics or chemistry journals” – is plausible. But it’s not that physics and chemistry lack philosophical engagement; it’s that the boundary between science journals and philosophy journals is drawn differently.

If we rewrote their claim more cautiously, it would be something like:

In biology, especially evolution and systematics, methodological and philosophical debates are more often conducted within mainstream scientific journals, whereas in physics and chemistry analogous debates more often happen in separate philosophy-of-physics or philosophy-of-chemistry venues.

That’s a softer claim, and it lines up better with the actual landscape.


3. Does this show that “classical methodology” is still alive?

Here the author is basically right, but the picture is mixed.

Evidence that classical methodology is “alive” in life sciences:

  • Systematists explicitly use Popper’s falsificationism and Hempelian hypothetico-deductivism as normative frameworks for how to choose phylogenetic hypotheses, what counts as evidence, etc. Rieppel’s work on hypothetico-deductivism in systematics is a clear example. (SciELO)
  • An overview paper on Popper and systematics lists numerous systematics articles in Systematic Zoology/Systematic Biology that take Popper as a central authority: titles like “Karl Popper, Verifiability, and Systematic Zoology,” “Probability, Parsimony, and Popper,” and “Philosophical conjectures and their refutation” make this very explicit. (ResearchGate)
  • In ecology, the very fact that ecologists have spent decades trying to criticize or reform their discipline in Popperian terms – and that a 2024 article can still be titled “Popperian ecology is a delusion” – shows that Popper’s criteria for demarcation and falsifiability are still taken seriously enough to argue about. (PMC)

So yes: normatively oriented philosophy of science – the idea that philosophers (and philosophically minded scientists) can say how science ought to be done – is very much alive in the life sciences.

However, it’s not simply a matter of “classical methodology” being preserved untouched. A lot of this work is actually:

  • Critical of naive Popperianism: Hull’s “The Use and Abuse of Sir Karl Popper” in Biology & Philosophy and more recent critiques argue that straightforward falsificationism doesn’t fit biological practice very well, even though it remains a reference point. (SpringerLink)
  • Embedded in newer philosophical approaches: pluralism about species concepts and levels of selection, focus on practice, model-based explanation, etc. Contemporary philosophy of biology talks not just about Popper, Hempel, and Nagel, but also about issues like the meaning of “function,” the concept of gene, homology, individuality, and so on. (MDPI)

So the right conclusion is:

  • Classical methodology is not obsolete – it is continually re-used, criticized, and reworked in biology.
  • But it is integrated into a more pluralistic, practice-sensitive philosophy of science, not simply followed as a rigid recipe.

4. How I’d refine the original idea

If I were editing the passage you gave, I’d keep its core insight but tone down and update a few parts:

  1. Acknowledge the name changes and scope of journals:

    • Systematic Zoology is now Systematic Biology, explicitly focused on theory and methods in systematics and evolution. (Wikipedia)
    • Annual Review of Ecology and Systematics is now Annual Review of Ecology, Evolution, and Systematics.
  2. Soften the contrast with physics and chemistry: Instead of “we will hardly be able to see so much philosophy in physics/chemistry journals,” say something like:

    In physics and chemistry, methodological and philosophical debate tends to be channeled into specialized philosophy-of-physics and philosophy-of-chemistry venues, whereas in the life sciences such debate more often appears directly in mainstream journals.

  3. Clarify what “classical methodology” means today: Emphasize that Popper, Nagel, Hempel, Kuhn, etc., are active interlocutors in current debates, but often as foils or starting points, not final authorities. The life sciences show that normative philosophy of science persists, but in a more self-critical and historically informed form.


Bottom line

  • The empirical observation – that evolutionary biology, systematics, and ecology journals are full of explicit references to Popper, Kuhn, and philosophical methodology, often with philosopher-authors – is well supported.
  • The contrast with physics and chemistry is directionally right but too sharp: those fields also have rich philosophy, just usually in different venues.
  • The normative conclusion is justified: far from being obsolete, normatively oriented philosophy of science is alive and intertwined with the life sciences – it’s just matured beyond a straightforward “classical methodology vs. practice” story.