Vogliono eleggere
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Vogliono eleggere
Scarabocchio dalla prima de @ilmanifesto, oggi in edicola!
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undefined mORA shared this topic
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Vogliono eleggere
Scarabocchio dalla prima de @ilmanifesto, oggi in edicola!
@maicolemirco Bellissima
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Gli ultimi otto messaggi ricevuti dalla Federazione
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Why Nextcloud feels slow to use
https://ounapuu.ee/posts/2025/11/03/nextcloud-slow/
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I like what Nextcloud offers with its feature set… but no matter how hard I try… it feels slow.
[…]
It’s the Javascript.
»
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- I can't reach my RasPi
- It didn't get an IP assigned on the network
- No I mean I cannot reach it *physically*.Strong bash.org feelings from this one:
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@emilia Then I undrestood right.
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@FraEmme concordo in pieno!
Io faccio un lavoro in un posto vicino a casa e con alcune possibilità di libertà che altrove non avrei. Solo per la famiglia e il mio tempo!
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I wonder how many times it's possible to be wrong in sequence about the same thing.
In my last blog post about tilings and finite-state transducers, I mentioned making a mistake about the Ammann-Beenker tiling. I had a description of it in my software, and I had believed it didn't admit a deterministic transducer, because my code reported failure when trying to construct one. But I later found out that it did: my construction algorithm had an overzealous failure detector, and had given up too soon.
But it turns out I was right the first time, if for the wrong reasons. It _doesn't_ admit a transducer after all, because I _also_ got the tiling description slightly wrong!
The Ammann-Beenker rhombus tile is 180° symmetric, but its orientation matters nonetheless (it forms part of the proof of aperiodicity). My description of the tiling had the rhombuses wrongly oriented, in a way that – as it turns out – made the system accidentally simpler.
The first picture here is the Ammann-Beenker analogue of the Penrose 'cartwheel pattern': a singular instance of the tiling, having the symmetry group of a regular octagon _except_ for the dark-coloured tiles, of which the blue ones vary their shape under rotation by some multiple of 45°, and the red ones keep the same shape but change orientation.
The second picture is the same pattern, but generated using my earlier wrong description of the tiling. Because I got some of the rhombus orientations wrong, the red tiles are in much weirder places. _That_ diagram has been puzzling me for a week, until I figured out last night what mistake had caused it!
Oh well, at least I got some pretty pictures out of it.
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Use an unacceptable color
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Wil Eelsing (@wileelsing.bsky.social)
https://bsky.app/profile/wileelsing.bsky.social/post/3m4sddlaupk2y
