But yes, there should be examples on the front page.
Does it accept 'nearly unique' ?
This tool is a blunt instrument. Writing is an art.
Is this regression ad absurdum or argumentum ad silencium?
The link I posted really concerns the insufferability of someone who corrects technicalities of language rather than a discussion on whether uniqueness is a countable property.
Which I think is equally as misguided as trying to force "data" to be plural, and that "less than 3" is wrong
I am among them. Here's why:
(1) There are already other words that express related concepts that are subject to gradation: "rare", "special", "unusual", and "extraordinary" come to mind.
(2) The original meaning of "unique", namely "one of a kind", is an important concept. If we let the word's meaning get lost, we will not be able to express that meaning as easily.
But you can easily define it to mean something else. And you can even make "uniqueness" comparable.
E.g. (2, 4, 7) (2, 4, 8) (2, 8, 4) (2, 4, 7) (1, 4, 8) (0, 9, 3) (987, 4, 7)
When asked what are the "most unique" sets in that list, you'd probably be acting deliberately obtuse if you chose anything but one of the last two.
I can imagine defining uniqueness as a function returning real number from <0; 1> instead of a boolean value. For example:
let U(p, x, X) be the uniqueness of property(function) p(x) for element x of set X
U(p, x, X) = 1.0 - (size of X')/(size of X\{x}), where
X' = set of all elements x' of X such that p(x')=p(x) and x' != x
Property p of element x of set X is strictly unique when, and only when U(p, x, X) = 1When it's useful? For example for speaking about minimizing collisions of hashes for given data.
Another way of thinking about it: uniqueness is 1-probability of uniformly randomly finding element with same value of p in X as x after removing x from X.
Instead of saying everything is unique we could simply say that there is nothing. A thing is itself an abstraction. The concrete world is without inherently distinct things. We must abstract things for "unique" to describe something at all. As you implied, this process is arbitrary. Every way in which you could abstract things implies a distinct notion of "uniqueness". To simply select one "uniqueness" (like mathematics) is arbitrary. But to consider every possible "uniqueness" equally is also arbitrary. Without prioritizing forms of "uniqueness" we can only construct a partially ordered set. So when you void a fixation on mathematics, things can be more, less or "incomparably" unique.
I suspect most pairs of things are incomparably unique. Further, I suspect most binary qualities are predominantly incomparable. I don't know that you should never say things like "more unique" but it might be fair to issue a warning in a prose linter. Any binary quality used as a continuum requires an arbitrary combination of it's distinct forms. If this isn't specified then it only has meaning for those who already know what it is.
From a common sense perspective, it's obvious that there are things. Sure, you can point out the flux and decay of all entities, but still, this table here is a coherent thing even if it's made from parts in a temporary arrangement.
In some sense, philosophy itself is destroyed when you go down the path of denying objects, since philosophy crucially deals with concepts, and concepts are "thought objects."
Harman describes two modes of denying objects: undermining and overmining. Undermining is the tendency to say "really, this object is just a composition of these other particles," while overmining is the tendency to say "this object is just a modulation in a grand monistic entity."
Instead of that, he recommends an ontology of objects that's pretty interesting and fun to read about. He would, I think, agree that objects are unique in that they are (in programmer jargon) "pointer equal" to only themselves... and each real object, for that reason, has an infinity of potential that's never exhausted by any "arbitrary" perception of it... yet still, we perceive other objects not directly, but through aesthetic caricatures, and on that level you might have different degrees of uniqueness.
You need to define some relation on that set to get classes of abstraction. And that's exactly what abstraction means :)
An easy fix for this not problem is to use distinct instead of unique
If you mean similar, may I commend the word similar? ;-)
Semi-off-topic, but the notion of "more unique" reminds me of Sapolsky's TED talk about humans as the "uniquiest" animal.
https://www.ted.com/talks/robert_sapolsky_the_uniqueness_of_...
You tell me it does cool things. Great, show me. I've looked about on the various pages and can see only one example and I don't understand it:
What's the context of this, what's the error it would have caught in my writing?The tool is in a perfect place to show this off as it's text.