Much more worrisome is a challenge raised by Quine (CLT, §II): even if certain logical truths seemed undeniable, how does claiming them to be analytic differ from claiming them to be simply “obvious”?[8]
Consider…the logical truth “Everything is self-identical”, “(x)(x = x)”. We can say that it depends for its truth on traits of the language (specifically on the usage of “=”), and not on traits of its subject matter; but we can also say, alternatively, that it depends on an obvious trait, viz., self-identity, of its subject matter, viz., everything. The tendency of [my] present reflections is that there is no difference. (CLT, p. 113)
Pressing the point more deeply:
I have been using the vaguely psychological word “obvious” non-technically, assigning it no explanatory value. My suggestion is merely that the linguistic doctrine of elementary logical truth likewise leaves explanation unbegun. I do not suggest that the linguistic doctrine is false and some doctrine of ultimate and inexplicable insight into the obvious trait of reality is true, but only that there is no real difference between these two pseudo-doctrines. (CLT, p. 113)
That a triangles angles add up to 180 degrees was an analytical truth. — Count Timothy von Icarus
Except that non-euclidean geometries were later developed where triangles' angles don't add up to 180 degrees — Count Timothy von Icarus
It's unclear if there are analytical truths. Or rather, even if there are, there is no clear way to distinguish then from arbitrary dogmatic beliefs. — Count Timothy von Icarus
Observation > statement rather than statement > observation? 1. I see the table. 2. The table exists so I see it. Very simple example of the two. I don't know. I am just trying to make sense of this, how sentences relate to observations.
What is the approved process of verification? Can I demonstrate x,y,z? If yes to any than x,y,z are verified to exist. In such an example as, x's are blue, as x has been recorded to emit blue light (I am remind of science lab we were using spectro-analysis). Anything blue would be equilvant to x. x=blue things. So I could say the x is blue upon observing that blue was a quality of x.
I don't know. I have a poor understanding of the scientific method and deductive logic, and pointedly here how they relate to propositions. — Josh Alfred
What makes an observation true? — Josh Alfred
https://plato.stanford.edu/entries/popper/#BasiStatFalsConvThe acceptance of basic statements is compared by Popper to trial by jury: the verdict of the jury will be an agreement in accordance with the prevailing legal code and on the basis of the evidence presented, and is analogous to the acceptance of a basic statement by the research community:
By its decision, the jury accepts, by agreement, a statement about a factual occurrence—a basic statement, as it were. (2002: 92)
The jury’s verdict is conventional in arising out of a procedure governed by clear rules, and is an application of the legal system as a whole as it applies to the case in question. The verdict is accordingly represented as a true statement of fact, but, as miscarriages of justice demonstrate all too clearly,
the statement need not be true merely because the jury has accepted it. This … is acknowledged in the rule allowing a verdict to be quashed or revised. (2002: 92)
This is comparable, he argues, to the case of basic statements: their acceptance-as-true is also by agreement and, as such, it also constitutes an application of a theoretical system, and
it is only this application which makes any further applications of the theoretical system possible. (2002: 93)
However, the agreed acceptance of basic statements, like that of judicial verdicts, remain perennially susceptible to the requirement for further interrogation. Popper terms this “the relativity of basic statements” (2002: 86), which is reflective of the provisional nature of the entire corpus of scientific knowledge itself. Science does not, he maintains, rest upon any foundational bedrock. Rather, the theoretical systems of science are akin to buildings in swampy ground constructed with the support of piles:
The piles are driven down from above into the swamp, but not down to any natural or “given” base; and if we stop driving the piles deeper, it is not because we have reached firm ground. We simply stop when we are satisfied that the piles are firm enough to carry the structure, at least for the time being. (2002: 94)
This "equalness" is some kind of ratio between sentence content/references and things themselves. — Josh Alfred
What makes an observation true? — Josh Alfred
Get involved in philosophical discussions about knowledge, truth, language, consciousness, science, politics, religion, logic and mathematics, art, history, and lots more. No ads, no clutter, and very little agreement — just fascinating conversations.