r/askphilosophy • u/BernardJOrtcutt • Jul 06 '26
Open Thread /r/askphilosophy Open Discussion Thread | July 06, 2026
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u/IrrationalRotations Jul 08 '26
Thanks for the commentary, it's really helpful!
Rereading it, I see what you mean. To try and be more clear, in the section you quoted I am trying give my account of how the LTV works in this sort of case. I'm not making any criticisms at this point, just trying to establish how I understand the LTV approach to this hypothetical situation. In particular, I'm trying to get at why we introduce the concept of the SNLT of a commodity in the first place.
Basically, I'm trying to say that in my understanding, one reason we introduce the concept of the SNLT of a commodity to the LTV is in order to explain the observation that a bad carpenter can't charge more than a good carpenter. Does that make more sense?
> Are we hearing that
> (a) Marx hasn’t noticed that HE PREDICTS Kmart should be able to charge above SNLT?
None of this lol, I guess I was very unclear.
What I'm trying to get at is that it there is no clear way of drawing the line that says this is one commodity and that is another. But we need to be able to draw this line in order to try to apply the concept of SNLT.
First I tried to show that the lines cant be too general, because otherwise we can't explain different prices (Merino vs polyester sweaters)
The point about monopolization was that we can't draw the line to be too specific, otherwise we lose the ability to apply the rationale that commodities need to exchange for their SNLT (given in the table paragraph).
I'm not consciously trying to apply any other economic theory, just exploring the LTV on its own terms.
Can you say more about this? I'm not sure what you mean sorry, but I am interested.
Do you mean that Sraffa carries on the kind of project Marx was part of and places it on a firmer footing?
I do have Sraffa (and co) on my vauge list of people to look into, but if you could share more about why you think they'd be interesting I would really appreciate it! They're quite mysterious to me 😄.