Tootfinder

Opt-in global Mastodon full text search. Join the index!

@adulau@infosec.exchange
2026-02-08 09:08:54

Full disclosure in computer security still exists and is complementary to other disclosure models. The evolution of vulnerability disclosure is not linear from full disclosure to responsible disclosure to coordinated disclosure. These models coexist and all need to be taken into account.
You can’t just say “the legal framework will solve it” or “just do coordinated disclosure.” Vendors, researchers, and users are not all rational actors playing the same game.
Vulnerability disclo…

@fanf@mendeddrum.org
2026-02-28 21:42:02

from my link log —
Self-distancing: what it is and how you can use it to make better decisions.
effectiviology.com/self-distan
saved 2019-05-26

@crell@phpc.social
2026-02-28 02:11:43

RE: fosstodon.org/@btp/11614513079
In a rational world, this would torpedo any hope Newsome has for the Presidential nomination on account of how utterly stupid and ignorant it is.
If only we lived in a rational world.

@thomasfuchs@hachyderm.io
2026-03-27 17:49:19

Had to block like 3 people today already for having this unhinged opinion.
Of course they convinced themselves they're very normal and very rational people.

@ErikUden@mastodon.de
2026-02-23 07:40:22

Medienkompetenz ist wichtig, da Parteien wie die AfD sich immer gegen Ereignisse positionieren und in jeder Darstellung ihre Ansicht als selbstverständlich, rational, oder normal darstellen, anders als alle anderen welche „ideologisch” oder „politisch” sind. Die AfD doch niemals!
Dabei haben sie über ihr Framing diese unreale Situation lediglich erst geschaffen, um sich dann über ihre selbst konstruierte Welt aufzuregen.
In ihrer öffentlich ausgetragenen Wut wird demnach nicht…

@grahamperrin@bsd.cafe
2026-05-01 11:25:06

RE: mastodon.bsd.cafe/@grahamperri
@…
"I'm a proponent of rational discussio…

@arXiv_mathLO_bot@mastoxiv.page
2026-03-31 08:15:05

A Modal de Finetti Theorem: Exchangeability under S4 and S5
Daniel Zantedeschi
arxiv.org/abs/2603.27547 arxiv.org/pdf/2603.27547 arxiv.org/html/2603.27547
arXiv:2603.27547v1 Announce Type: new
Abstract: We introduce modal exchangeability, a symmetry principle for probability measures on Kripke frames: invariance under those automorphisms of the frame that preserve the accessibility relation and fix a designated world. This principle characterizes when an agent's uncertainty over possible-world valuations respects the modal structure. We establish representation theorems that determine the probabilistic consequences of modal exchangeability for S4 and S5 frames. Under S5, where accessibility is an equivalence relation, the classical de Finetti theorem is recovered: valuations are conditionally i.i.d. given a single directing measure. Under S4, where accessibility is a preorder, the accessible cluster decomposes into orbits of the stabilizer group, and valuations within each orbit are conditionally i.i.d. with an orbit-specific directing measure. A rigidity constraint emerges: each directing measure must be constant across its orbit. Rigidity is not assumed but forced by symmetry; it is a theorem, not a modeling choice. The proofs are constructive, requiring only dependent choice (ZF DC), and yield computable representations for recursively presented frames. Rigidity has direct epistemic content: rational agents whose uncertainty respects modal structure cannot assign different latent parameters to worlds within the same orbit. The framework connects probabilistic representation theory to the S4/S5 distinction central to epistemic and temporal logic, with consequences for hyperintensional belief and rational learning under partial information.
toXiv_bot_toot

@portaloffreedom@social.linux.pizza
2026-02-22 23:31:57
Content warning: LLM, rational thoughts and despair

So, sit down a moment and please take this with all your brain and critism. I don't want to anger you, but to move the discorse forward.
Ok so:
I think if you avoid generative AI in your life, it's not going to send a message to anyone. If you are trying to win a morale argument, I'm sorry but no one cares and the world is going to shit anyway. The only reason why you should not use them are because you are empathic to the ones suffering and because you are trying to a…

@kexpmusicbot@mastodonapp.uk
2026-02-10 16:58:17

🇺🇦 #NowPlaying on KEXP's #MorningShow
The Feal:
🎵 THE NATIONAL ANTHEM
#TheFeal
themurderburgers.bandcamp.com/
open.spotify.com/track/7aBdEdM

@toxi@mastodon.thi.ng
2026-02-14 11:42:35

Already 6 years old, so not even taking into account post-2022 hyperscaling, this is a sobering, very rational and well argued 20 min presentation for some cold flush reality check of the hot fever dreams of AI proponents (and all YOLO energy/resource guzzlers of any walk/standing):
Blip (2020)
youtube.com/watch?v=cd…

A slide from the linked video presentation:

"Our Choice (by Default)

We Will Not Accept
"Continuously Less and Less"

We Will Not Transition
Cooperatively and Voluntarily

We Will Pull Out All the Stops...

...and Crack!"
A slide from the linked video presentation:

"Our Self-Inflicted Demise

Within the context of our enormous and ever-increasing global NNR requirements...

Persistent NNR Depletion → Decreasing NNR Quality → Increasing NNR Exploitation Costs → Increasing NNR Prices → Diminishing NN Affordability → Diminishing NNR Utilization → Diminishing Real Wealth Creation → Faltering Prosperity →

Accelerating Political Instability + Accelerating Economic Fragility + Accelerating Societal Unrest

…
@MartinM@norden.social
2026-03-21 07:17:05

Trump bombardiert vielleicht noch ein bisschen mehr, einfach so. Trump will Kuba: "Ich kann machen, was ich will." Trump will Grönland.
Und jetzt will der Trottel auch noch Verstärkung, ausgerechnet von Dänemark und anderen NATO-Ländern für seinen Krieg gegen den Iran.
Rational ist das nicht mehr zu erklären. Warum immer noch dieses sanewashing eines gefährlich Durchgeknallten? Ja, hinter Trump stehen auch hochintelligente Überreiche wie Thiel. Aber ist Thiel vernünftig?…

@grist@fosstodon.org
2026-03-26 17:01:00

Are governments properly supporting the digital commons? Many adopt open source software but don't fund the upstream projects that maintain it. This amplifies a "tragedy of the commons" rather than being part of the solution. Governments have historically invented ways to shape the playing field - patents, public universities, copyright, taxes ... They can do it again!

@andres4ny@social.ridetrans.it
2026-04-15 22:39:16

whoever told you that markets are rational was lying

Two headlines literally next to each other on a web (news aggregator) site. The one on the left says "Nasdaq hits record. Stocks erased losses from the US-Iran war as President Trump expressed confidence that the war could end soon."

The one on the right says, "Philips 66 CEO says oil supply won't snap back after Iran conflict."
@weltenkreuzer@social.tchncs.de
2026-04-16 15:27:48

Am Samstag startet für mich eine so noch nie dagewesene Vortrags- bzw. Lehrwoche (fast alles neben dem Brotjob):
4 Remote-Vorlesungen (insg. 6h) zu Soziologischer Theorie (Weber, Durkheim, Habermas, Rational Choice, Luhmann, ...) für berufsbegleitende Studierende der Sozialen Arbeit
1 Podcast-Aufzeichnung (1h) zum Buch "Survival of the Richest" von Douglas Rushkoff
1 Fachvortrag (45 Min) zu "KI im Versorgungsalltag" vor Mitarbeitenden und Leitungen von a…

@paulwermer@sfba.social
2026-04-17 22:47:56

The best and worst of CA housing policy, on display at UCLA conference - 48 hills
48hills.org/2026/04/the-best-a

@PaulWermer@sfba.social
2026-04-17 22:47:56

The best and worst of CA housing policy, on display at UCLA conference - 48 hills
48hills.org/2026/04/the-best-a

@AdamCoffman@mathstodon.xyz
2026-04-18 23:36:56

My latest #MathReviews review has appeared! ♾️ ♾️
link for subscribers =
mathscinet.ams.org/mathscinet/

"On intersection of lemniscates of rational functions"
@digitalnaiv@mastodon.social
2026-02-10 15:01:45

"In deutschsprachigen Qualitätsleitmedien taucht der Begriff Demenz in Verbindung mit dem Namen Trump in jüngerer Zeit kaum auf."
Sanewashing der Medien im Falle Trump: Irrwitzige Aussagen und Handlungen werden von Qaulitätsmedien "rein gewaschen", werden rational dargestellt und emotionalisiert . Die Boulevardmedien und die asozialen Medien zuspitzen sagen emotional zu.
Meinung: Sascha Lobo: Donald

@brian_gettler@mas.to
2026-03-10 15:35:58

I would love it if we all took note of (and remembered) the following: the guy everyone knows is a sociopathic, purely self-interested, unrepentantly gleeful liar who is also visibly going through serious mental decline makes a long and incoherent speech without any indication that much of what he said is true in even the most cursory sense and traders say "yeah, good enough." Entrusting society's material future to the stock market is rational, ennit?

@arXiv_mathSG_bot@mastoxiv.page
2026-03-27 09:54:05

Replaced article(s) found for math.SG. arxiv.org/list/math.SG/new
[1/1]:
- Geodesics of positive Lagrangians from special Lagrangians with boundary
Jake P. Solomon, Amitai M. Yuval
arxiv.org/abs/2006.06058
- A relative orientation for the moduli space of stable maps to a del Pezzo surface
Jesse Leo Kass, Marc Levine, Jake P. Solomon, Kirsten Wickelgren
arxiv.org/abs/2307.01941 mastoxiv.page/@arXiv_mathAG_bo
- From Hitchin Systems to Rational Elliptic Surfaces with C*-actions via Orbifold Hilbert Schemes
Yonghong Huang
arxiv.org/abs/2509.14812 mastoxiv.page/@arXiv_mathAG_bo
- Topological 5d $\mathcal{N} = 2$ Gauge Theories: Mirror Symmetry and Langlands Duality of $A_\inf...
Arif Er, Meng-Chwan Tan
arxiv.org/abs/2511.15953 mastoxiv.page/@arXiv_hepth_bot
toXiv_bot_toot

@tomkalei@machteburch.social
2026-04-02 11:07:51

I think it is quite rational to be irrational!
Brilliant piece by @…
existentialcomics.com/comic/648

@arXiv_mathLO_bot@mastoxiv.page
2026-03-31 08:58:17

Minimal and intrinsic topologies on monoids of elementary embeddings
J. de la Nuez Gonzalez, Zaniar Ghadernezhad, Paolo Marimon, Michael Pinsker
arxiv.org/abs/2603.28419 arxiv.org/pdf/2603.28419 arxiv.org/html/2603.28419
arXiv:2603.28419v1 Announce Type: new
Abstract: To every $\omega$-categorical structure $M$ one can associate two spaces of symmetries which determine the structure up to first-order bi-interpretability: the topological group $\mathrm{Aut}(M)$ of its automorphisms and the topological monoid $\mathrm{EEmb}(M)$ of its elementary embeddings, both equipped with the topology of pointwise convergence $\tau_{\mathrm{pw}}$. We investigate the relation of $\tau_{\mathrm{pw}}$ to other topologies on these spaces: in particular, when $\tau_{\mathrm{pw}}$ is minimal, i.e.~does not admit any strictly coarser Hausdorff semigroup topology.
A common method to prove minimality of $\tau_{\mathrm{pw}}$ on $\mathrm{EEmb}(M)$ is to show that it coincides with the algebraically defined semigroup Zariski topology $\tau_{\mathrm{Z}}$. We show that $\tau_{\mathrm{pw}}$ differs from $\tau_{\mathrm{Z}}$ on $\mathrm{EEmb}(M)$ whenever $\mathrm{Aut}(M)$ has non-trivial centre. We then provide general conditions on the behaviour of algebraic closure on $M$ that imply minimality of $\tau_{\mathrm{pw}}$. These condition cover, for example, countable vector spaces and projective spaces over finite fields. Turning to $\mathrm{Aut}(M)$, we describe the minimal $T_1$ semigroup topologies on the automorphism groups of model-theoretically simple one-based $\omega$-categorical structures with weak elimination of imaginaries. We conclude by proving that the metric pointwise topology $\tau_{\mathrm{mpw}}$ is minimal, equals $\tau_{\mathrm{Z}}$, and is strictly coarser than $\tau_{\mathrm{pw}}$, on $\mathrm{EEmb}(M)$ for the real and the rational Urysohn space and sphere.
toXiv_bot_toot

@grahamperrin@bsd.cafe
2026-04-14 05:41:38

RE: mastodon.bsd.cafe/@grahamperri
On truthfulness and openness
The quoted post, unedited, linked to a plea, in Reddit, for:
― rational discussion
― no false assumptions.
The pull request in Codeb…

@arXiv_mathLO_bot@mastoxiv.page
2026-03-30 07:59:52

Speedability of computably approximable reals and their approximations
George Barmpalias, Nan Fang, Wolfgang Merkle, Ivan Titov
arxiv.org/abs/2603.26484 arxiv.org/pdf/2603.26484 arxiv.org/html/2603.26484
arXiv:2603.26484v1 Announce Type: new
Abstract: An approximation of a real is a sequence of rational numbers that converges to the real. An approximation is left-c.e. if it is computable and nondecreasing and is d.c.e. if it is computable and has bounded variation. A real is computably approximable if it has some computable approximation, and left-c.e. and d.c.e. reals are defined accordingly.
An approximation $\{a_s\}_{s \in \omega}$ is speedable if there exists a nondecreasing computable function $f$ such that the approximation $\{a_{f(s)}\}_{s \in \omega}$ converges in a certain formal sense faster than $\{a_s\}_{s \in \omega}$. This leads to various notions of speedability for reals, e.g., one may require for a computably approximable real that either all or some of its approximations of a specific type are speedable.
Merkle and Titov established the equivalence of several speedability notions for left-c.e. reals that are defined in terms of left-c.e. approximations. We extend these results to d.c.e. reals and d.c.e. approximations, and we prove that in this setting, being speedable is equivalent to not being Martin-L\"{o}f random. Finally, we demonstrate that every computably approximable real has a computable approximation that is speedable.
toXiv_bot_toot

@arXiv_mathAC_bot@mastoxiv.page
2026-02-09 08:16:07

Partial fraction decompositions on hyperplane arrangements
Claire de Korte, Teresa Yu
arxiv.org/abs/2602.06531 arxiv.org/pdf/2602.06531 arxiv.org/html/2602.06531
arXiv:2602.06531v1 Announce Type: new
Abstract: We initiate the study of partial fraction decompositions (PFDs) in several variables using tools from commutative algebra. We give criteria for when a rational function with poles on a hyperplane arrangement has a desirable PFD. Our criteria are obtained by examining the primary decomposition of ideals coming from hyperplane arrangements. We then present an algorithm for finding a PFD that satisfies properties desired by physicists, and demonstrate the effectiveness of this algorithm for computing large examples coming from Feynman integrals.
toXiv_bot_toot

@arXiv_mathSG_bot@mastoxiv.page
2026-03-26 09:51:40

Replaced article(s) found for math.SG. arxiv.org/list/math.SG/new
[1/1]:
- Arithmetic geometry of quantum connections on Calabi-Yau $3$-folds
Shaoyun Bai, Jae Hee Lee, Daniel Pomerleano
arxiv.org/abs/2601.01654 mastoxiv.page/@arXiv_mathSG_bo
- Index theory for non-compact quantum graphs
Daniele Garrisi, Alessandro Portaluri, Li Wu
arxiv.org/abs/2509.09749 mastoxiv.page/@arXiv_mathFA_bo
- From Hitchin Systems to Rational Elliptic Surfaces with C*-actions via Orbifold Hilbert Schemes
Yonghong Huang
arxiv.org/abs/2509.14812 mastoxiv.page/@arXiv_mathAG_bo
- A note on Virasoro constraints for products
Hsian-Hua Tseng
arxiv.org/abs/2603.22486 mastoxiv.page/@arXiv_mathAG_bo
toXiv_bot_toot