Marcel Fröhlich @FroehlichMarcel@social.cleverlibre.org

From Observability to Significance in Distributed Information Systems

by Mark Burgess, 2019

arXiv:1907.05636
https://arxiv.org/pdf/1907.05636.pdf

How to Rewrite the Laws of Physics in the Language of Impossibility https://www.quantamagazine.org/with-constructor-theory-chiara-marletto-invokes-the-impossible-20210429/

‎Linky for Twitter and Mastodon
https://apps.apple.com/de/app/linky-for-twitter-and-mastodon/id438090426
just bought for € 4,49

Message sent with Linky to Twitter and Mastodon simultaneously.

Find me in Mastodon:
FroehlichMarcel@qoto.org

@tiago thank you.

@freemo @tiago Thanks, again. I never used R so far. Tempted, but pretty time constraint. In a way I am also past the primer stuff, coming from (knowledge) graphs, but with a very different focus and another terminology. I want to get more alignment, to better understand the connections.

@freemo as in network science and network analysis, yes. Actually this toot was meant to be an answer in a convo with @tiago, but I created a new one instead of answering. I look for good lecture notes plus accompanying materials, like slides, videos etc.. Thanks for answering.

I come from graphs and want to better/deeper understand the netsci perspective. Any recommended primer? I got university level undergrad math skills at least.

@tiago Seems to be simply a set of marked vertices, for whatever reason.

@tiago
https://www.encyclopediaofmath.org/index.php/Network
I found it here and thought it is sth. everyone is aware of except me :-) So if you don't know it, I stop worrying, likely not that relevant.

@tiago Poles could be interpreted/visualized as coloring of vertices, right?

@tiago May I ask a basic network question?
Just read this def.: "A network is defined by a pair (V, Epsilon), where V is a certain set and Epsilon = {E0; E1, E2, ..} is a family of collection of elements from V. The elements in the sets Ei element of Epsilon can, in general, be repeated. The elements of V are called the vertices of the network, those of E0 its poles and the collections Ei, its edges." --- I can't find examples of networks with poles, to get a clearer understanding of /visualize the concept of a pole vs edges. Any links? Thanks in advance.

@tiago thanks for being me first follower on here.
And congrats for receiving the Erdős–Rényi award!
How does Mastodon compare to Twitter for you?