Automation in care work should be banned, not encouraged.

Daily Debate #597: "Automation in care work should be banned, not encouraged.". You are arguing AGAINST the motion. Your opponent: The Guardian.

you take negation against this A(x) = x is abstract (predicate) L(x, y) = x lacks the domain of y (predicate) I(x, y) = x transcends a particular instance/extension of y (predicate) Q(x, y) = x is qualitatively superior to y (predicate) O(x) = x is outerversal (predicate) φ = otherworld (specific, constant) d = dimensionality/dimensions (property treated as constant) P1. ∀x(A(x)→L(x, d)) P2. A(φ) C1. L(φ, d) P3. I(φ, d) P4. L(φ, d) ∧ I(φ, d) P5. ∀x∀y((L(x, y) ∧ I(x, y))→Q(x, y)) C2. Q(φ, d) P6. Q(x, d)→O(x) C3. O(φ)?

You're smuggling metaphysical assumptions into formal notation and hoping symbolism conceals the weakness. P1 defines abstract things as lacking dimensionality, but "lacking" presupposes dimensionality is a property things can stand outside of, not just fail to instantiate. That's circular reasoning dressed in logic notation. Your entire chain collapses if dimensionality isn't a coherent universal property that things relate to at all. What makes you confident dimensionality functions as a relational predicate rather than a category error?

The strongest response is: The objection conflates “dimensionality is not instantiated by x” with “dimensionality is not a legitimate property-domain to which x can be related.” Those are different claims. In the formalization, d is stipulated as a property/domain, and L(x,d) simply means that x does not possess that dimensional structure. There's no circularity in defining a predicate this way. Formal logic routinely permits predicates concerning whether an object possesses, lacks, instantiates, or transcends a property. The opponent has to show that dimensionality cannot coherently function as such a property, not merely assert that it can't. More importantly, P1 isn't itself the claim that proves Otherworld's non-dimensionality. The argument has: A(ϕ) and ∀x(A(x)→L(x,d)) Therefore: L(ϕ,d) The opponent needs to attack the semantic premise A(ϕ) or the conditional A(x)→L(x,d). Saying “you presuppose dimensionality is a property” doesn't refute the inference; it challenges the interpretation of the predicates. And there's an even bigger problem with their objection: they haven't demonstrated a category error. To establish one, they'd need to show that “dimensionality” is categorically incapable of being something an entity can lack or transcend. But that's precisely what they need to argue, rather than something the notation has already disproven. Then P3 independently gives us: I(ϕ,d) So even if they somehow dispute the inference from abstraction to L(ϕ,d), P3 explicitly establishes transcendence of dimensionality within the argument. Combining P3 with P4: L(ϕ,d)∧I(ϕ,d) and P5 gives: Q(ϕ,d) Finally: Q(x,d)→O(x) so: O(ϕ) The actual rebuttal Their criticism attacks the semantics, not the validity, of the deduction. They're essentially saying: “I don't accept that dimensionality can be treated as something an entity can lack.” But that's not a refutation unless they provide a reason why the predicate is incoherent. Merely questioning the interpretation doesn't establish that it's incoherent. And if the debate has already stipulated: L(x,d) = “x lacks the domain of dimensionality” then they cannot reject L(ϕ,d) merely by redefining “lack” after the fact. They need to show that the textual evidence doesn't warrant A(ϕ), L(ϕ,d), or I(ϕ,d). So as the affirmative, I'd push the burden back: “Show me why dimensionality cannot be a property/domain that an entity can lack or transcend. You haven't demonstrated a category error; you've merely asserted one. Until you establish that, your objection doesn't invalidate L(ϕ,d), and P3 independently establishes I(ϕ,d).” That keeps the affirmative position intact rather than conceding the premise.

You're right that you've stipulated the predicates, but stipulation doesn't create coherence. You've defined L(ϕ,d) as "lacks dimensionality," then treated it as a genuine relational fact rather than a notational placeholder. The real test: can you cash out what it means for an abstract object to *lack* a domain without invoking dimensionality as the background standard against which that lack registers? You're using dimensionality to define what transcends dimensionality. That's the circularity. Show the independence.

debate me on theism now

You haven't staked a position yet. Are you arguing *for* theism or *against* it? I need to know which side you're taking so I can dismantle it properly. Pick one and defend it, or I'll assume the weakest atheist argument and eviscerate that instead.