I'm pulling the "twitter is a microblog" rule even though twitter is pretty mega now, hope that's ok.
this post was submitted on 03 May 2026
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Microblog Memes
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A place to share screenshots of Microblog posts, whether from Mastodon, tumblr, ~~Twitter~~ X, KBin, Threads or elsewhere.
Created as an evolution of White People Twitter and other tweet-capture subreddits.
RULES:
- Your post must be a screen capture of a microblog-type post that includes the UI of the site it came from, preferably also including the avatar and username of the original poster. Including relevant comments made to the original post is encouraged.
- Your post, included comments, or your title/comment should include some kind of commentary or remark on the subject of the screen capture. Your title must include at least one word relevant to your post.
- You are encouraged to provide a link back to the source of your screen capture in the body of your post.
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I hear that argument from time to time, and I never found a source for it. I want to understand the original claim. Because it doesn't make any sense when people bring it up. because both theorems do not have anything to do with the areas it's applied to. I understand why people think it does, but it just doesn't
The simplest way to understand this problem is as follows.
Analog computation is not digitally reducible. (Brains are analog computers.)
Turing’s infamous Halting Problem.
I can write more about this and point you to more technical discussions if you want.
I really don't see what either gödels or turnings theorems have to do with it
All they (basically) tell you is that you can't tell if a computation will guarantee to halt , and that you can't proof everything with math
It's not excluding consciousness on a digital basis. Unless you already prerequisite some special property of consciousness to begin with
You’re misunderstanding the implications of both the halting problem and Gödel’s first incompleteness theorem.
What Turing and Gödel independently proved is that a human observer can (theoretically) always have insights about mathematics and programming that are incomputable. That is, you cannot program or axiomatize or formalize or digitize everything that a mind can do. Period.
Analog computers are sufficiently different from digital systems to potentially emulate brain activity. But digital (discrete) methods are probably too constrained.