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@datascience@genomic.social
2026-08-19 10:00:01

{purrr} has some lesser known functions that make handling of failing function calls easier: safely, quietly, possibly: #rstats

@floheinstein@chaos.social
2026-08-20 15:27:01

Da haben tatsächlich Leute eine Webseite namens pendlo gemacht, auf der Kontrollen in den Schweizer Zügen gemeldet werden können. Und natürlich (als Feigenblatt) auch andere Sachen wie Auslastung, Klima, defekte WCs etc.
Die Plus-Version, welche per Benachrichtigung warnt, kostet natürlich. CHF 4.90/Monat
Datenquelle für die Verbindungen ist opendata.
Reg mich grad so auf!!!
#Schweiz

Auswahlschalter für verschiedene Benachrichtigungen.
Auslastung, WC, Komfort, Störung, Sicherheit, Ticket, Barrierefreiheit, Sonstiges.
Kostenpflicht sind Komfort, Störung, Sicherheit, Ticketkontrollen und Sonstiges
@Schrank@phpc.social
2026-07-20 06:37:17

Shopware 6 Hidden Gems #3: sw-expect-packages — let your integration fail fast
Here is a support ticket I have seen in about five different costumes: a middleware pushes orders into Shopware via the Admin API. One day the payloads start failing — or worse, they don't fail, they just silently write incomplete data. After an hour of digging it turns out someone deactivated a plugin on the shop side, or updated it to a version with a different custom field layout.

@Sustainable2050@mastodon.energy
2026-09-13 20:30:38

Dutch gas storages: First, the Netherlands made an EU commitment to reach 74% of capacity before winter and it set itself a target of 80%. But filling progressed much too slowly to reach that and now, just before the end of the filling season, the target is lowered to 64%.

@johnleonard@mastodon.social
2026-07-16 13:15:32

AWS is facing a lawsuit in the US alleging it misled the public about the water consumption and environmental impact of its datacentres in Northern Virginia.
The legal complaint claims AWS overstated progress towards its water sustainability goals while failing to disclose the full extent of its regional water use.

@haayman@todon.nl
2026-07-03 04:38:19

Mag je jezelf nog ondernemer noemen als je je hierdoor laat verrassen?
Ondernemers en dierenopvang vrezen gevolgen vuurwerkverbod: 'Daar maak ik me flink kwaad over' - RTV Noord
rtvnoord.nl/politiek/1417841/o

@bourgwick@heads.social
2026-08-13 03:53:24

i can see why some fans might be miffed by artists pressing not-quite-finished albums to LP, but if i was a fan of these artists, i feel like i'd also be at least a little stoked? alternate takes/mixes/edits/drafts/outtakes/rarities! things to collect!

@bencurthoys@mastodon.social
2026-08-21 09:14:10

I personally don't mind either film version, but you have to approach them in the right frame of mind and accept that they are different mediums suitable for telling different stories. If you hated the LoTR films definitely don't bother with the Odyssey.
I do wonder what Jackson's Odyssey would have been like though. Much more supernatural, for a start. In Nolan's LoTR we wouldn't even have seen the Balrog, it would just be a shadow.

@presseportal_pol_NDS@frawas.de
2026-09-02 11:24:26

POL-DH: Fehlanzeige - Keine nennenswerten Vorkommnisse Diepholz (ots) - Fehlanzeige aufgrund keiner nennenswerten Vorkommnisse. Rückfragen bitte an: Polizeiinspektion Diepholz Presse- und Öffentlichkeitsarbeit Maximilian Höge Telefon: 05441 / 971-0 (Durchwahl -104) Mobil: 0152/09480104 ... presseportal.de/bla…

@arXiv_mathCV_bot@mastoxiv.page
2026-07-21 08:06:56

On the exponential convergence of Kobayashi geodesics in strongly convex domains
Kingshook Biswas, Sanjoy Chatterjee
arxiv.org/abs/2607.17259 arxiv.org/pdf/2607.17259 arxiv.org/html/2607.17259
arXiv:2607.17259v1 Announce Type: new
Abstract: In this paper, we have proved a qualitative version of the approaching geodesic property for certain convex domains. More precisely, we have proved that that if $\Omega \subset \mathbb{C}^{d}$ is a bounded strongly convex domain with $\mathcal{C}^3$ boundary and $\gamma_{1}, \gamma_{2}:[0, \infty) \to \Omega$ are two geodesics such that $\gamma_{1}(\infty)=\gamma_{2}(\infty)=\xi \in \partial \Omega$. Then there exists $A\big(\gamma_{1}(0), \gamma_{2}(0) \big)>0$ and $T \in \mathbb{R}$ such that
$$K_{\Omega}(\gamma_{1}(t), \gamma_{2}(t T))\leq Ae^{-\frac{t}{2}} ~~~\,\hspace{1em} \forall t \geq 0.$$ Furthermore, using this property we provided a characterization of strongly pseudoconvex domain via a biholomorphic invariant function namely generalized squeezing function. We have proved that: For every $\alpha>2$ there exists $\epsilon(d,\alpha)>0$ such that the following holds: if $\Omega \subset \mathbb{C}^d$ is a bounded convex domain with $\mathcal{C}^{2,\alpha}$-boundary and \[ T_{\Omega}^{D}(z)\geq 1-\epsilon \] outside a compact subset of $\Omega$, where $D \Subset \mathbb{C}^{d}$ is a balanced strongly convex domain with $\mathcal{C}^{3}$ boundary and $T_{\Omega}^{D}$ is the squeezing function of $\Omega$ with respect to the domain $D$ then $\Omega$ is strongly pseudoconvex.
toXiv_bot_toot