Moved from @Crul@lemmy.world
For those curious about 1-bit computers, see Usagi Electric’s playlist:
Source: Fossil Fools #135 - Minim (Calligraphy)
I don’t see an RSS Feed on their site, so here it is the RSS Feed for u/fossilfoolscomic’s submissions to r/comics:
https://www.reddit.com/r/comics/search/.rss?q=author:“fossilfoolscomic”&include_over_18=on&restrict_sr=on&t=all&sort=new
Not the first time someone says it fails.
But I cannot get it to fail, it works for me.
You can try the RSS button on their Tapas profile: https://tapas.io/series/Doodle-Time/info
I think you’re confusing “arbitrarily large” with “infinitely large”. See Wikipedia Arbitrarily large vs. (…) infinitely large
Furthermore, “arbitrarily large” also does not mean “infinitely large”. For example, although prime numbers can be arbitrarily large, an infinitely large prime number does not exist—since all prime numbers (as well as all other integers) are finite.
For integers I disagree (but I’m not a mathematician). The set of integers with infinite digits is the empty set, so AFAIK, it has probability 0.
Doesn’t it depends on whether we are talking about real or integer numbers?
EDIT: I think it also works with p-adic numbers.
I also think that’s correct… if we are talking about real numbers.
People are probably thinking about integers. I’m not sure about OP.
EDIT: I think it also works with p-adic numbers.
That rings a bell
I read it as a critique of human tribalism. As if aliens came and helped those they encountered, their enemies would see it as an offence to them.
AFAIK, Port Sherry’s comics are usually not part of larger series.
From a similar post:
I suggest Rhizoverse, based on Deleuze’s and Guattari’s Rhizome philosophical concept.
But it’s probably too pretentious :)
Sources:
Tapas.io (with secret panels): Shopping - Tapas.io RSS Feed
Tumblr: Shopping - Tumblr RSS Feed
Reddit: Shopping - r/mrlovenstein RSS Feed
Source: StormyGail Art (Twitter)
Nitter RSS Feed: https://nitter.cz/stormygailart/rss
AFAIK, they are used as relays.
From https://en.wikipedia.org/wiki/1-bit_computing#1-bit
See also the playlist linked in the other comment with more explanations:
1-Bit Breadboard Computer - Usagi Electric (YouTube)