Comic Strips

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Comic Strips is a community for those who love comic stories.

The rules are simple:

The post can be a single image, an image gallery, or a link to a specific comic hosted on another site (the author's website, for instance).
The comic must be a complete story.
If it is an external link, it must be to a specific story, not to the root of the site.
You may post comics from others or your own.
If you are posting a comic of your own, a maximum of one per week is allowed (I know, your comics are great, but this rule helps avoid spam).
The comic can be in any language, but if it's not in English, OP must include an English translation in the post's 'body' field (note: you don't need to select a specific language when posting a comic).
Politeness.
Adult content is not allowed. This community aims to be fun for people of all ages.

Web of links

[email protected]: "I use Arch btw"
[email protected]: memes (you don't say!)

founded 2 years ago

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Perfectly balanced, as all things should be. (lemmy.ml)

submitted 3 months ago by [email protected] to c/[email protected]

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[–] Leate_Wonceslace 14 points 3 months ago (19 children)

Okay, so I had a personal project for a long time that addressed the potential for an algebra that allowed for the multipicitive inverse of the additive identity.

In the context of the resulting non-associative algebra, 0/0=1, rather than 0.

For anyone wondering, the foundation goes as such: Ω0=1, Ωx=ΩΩ=Ω, x+Ω=Ω, Ω-Ω=Ω+Ω=0.

A fun consequence of this is the exponential function exp(x)=Σ((x^n)/n!) diverges at exp(Ω). Specifically you can reduce it to Σ(Ω), which when you try to evaluate it, you find that it evaluates to either 0 or Ω. This is particularly fitting, because e^x has a divergent limit at infinity. Specially, it approaches infinity when going towards the positive end and it approaches 0 when approaching the negative.

There's more cool things you can do with that, but I'll leave it there for now.

[–] [email protected] 2 points 3 months ago (4 children)

That seems interesting. Do you have any material/link/blog on this?

[–] Leate_Wonceslace 2 points 1 month ago (1 children)

No, I'm pretty shy about my work in-person and I don't like linking my online and IRL self. Do you have any recommendations for places to put my work?

[–] [email protected] 2 points 1 month ago (1 children)

Sadly, no. However, you could maybe do a personal blog, similar to how Terrence Tao does.

I really encourage you to try, it could help you find new stuff, check for mistakes, clarify ideas, and maybe even hear ideas from others.

[–] Leate_Wonceslace 2 points 1 month ago (1 children)

I appreciate your encouragement; it's an extremely rare occurrence when I discuss my ideas with others. I'll think about what you've said and if I follow through I hope to remember to send you a message. I'm favouriting this comment so I can find it again.