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pc: > arosta@hidden.email writes: > << > > It comes about if that 'definition' is merely a gloss, and the definition is > actually "(every) member of le'i broda" (nonimporting 'every'). > > >> > How does this help? {le'i broda} is merely the set of things > selected and called broda -- no more property required here than elsewhere. I was arguing that {le'i} can be {le'i no}. If {le} is defined in terms of {le'i} then the referent-set of {le} cannot always be defined by the individuals I have in mind. Essentially I want to argue that (presupposition apart) {(ro) le ro broda} is equivalent to {ro co'e je broda}, where sometimes co'e is to be understood as a shared property and sometimes it is to be understood as "is John or Bill or Jim" = "is a member of a certain ext-defined set". > << > I understand tu'o as lacking any meaning of its own. > >> > OK. But {ro} does have a meaning. Admittedly that meaning is > vacuously fulfilled by any (non-empty at least) set, but that does > not reduce it to meaninglessness, only to pointlessness. I don't know what meaning {ro} has as a cardinality indicator. > The same is > probably true of other relative PA in cardinality context. Okay. so'e as a cardinal is not meaningless but is nonsensical. > It would > seem that this is a further argument (or the same one in a different > guise) for not having default crdinality but merely having > cardinality as an optional category there. This would solve a mass > of problems, it seems to me -- as well as being more realistic. I agree. But I reckon that ro was chosen for the default in the belief that it is tantamount to having no default. --And.