#QAA

Katrina Katrinka :donor:katrinakatrinka@infosec.exchange
2025-09-04
MusiqueNow :pride: ✡️ 🇵🇸 :anarchismhebrew:MusiqueNow@todon.eu
2025-05-04

podcasts.apple.com/gb/podcast/

#QAA (Episode E322)

#Adolescence: The #Manosphere Strikes back

Netflix's 'Adolescence' , a 4-part series about a 13 year old murder suspect, has hijacked #Britain's political conversation.
#AnnieKelly explains why the series hit such a nerve: it maps the online pipelines that radicalise boys , dramatises the deadly consequences of #misogyny, and spotlights the adults who are unaware and can't confront these threats.
Parents, parliament, and (unfortunately) parasites on the #farright are responding to the series.

arthistoricum.netarthistoricum
2025-03-11

Tür auf! bei duerer.online
Ganz im Sinne von Dürers Familienwappen öffnet das virtuelle Forschungsnetzwerk duerer.online für alle Interessierten jeden 3. Donnerstag im Monat, um 13.00 Uhr, seine Türen.

Ziele der neuen Veranstaltungsreihe:
* Input: technische Neuerungen & spannende Objekte
* User: Fragen & Feedback
* Netzwerk: Erfahrung austauschen & Perspektiven auslote
Mehr dazu im Blog: blog.arthistoricum.net/beitrag
Albrecht-Dürer-Haus

Dürers Familienwappen welches eine offene Türe zeigt.
Česká strana asociálůceskastranaasocialu
2025-03-10

Politics, what is it good for?

&a

Koenakoena
2024-06-17

@VilleParis prévoit la mise en place d'un "quartier d'accessibilité augmentée" () dans chaque arrondissement paris.fr/pages/bientot-un-quar

Souleyman Youssouf, habitant du 12e arrondissement, en fauteuil roulant électrique devant la bibliothèque Saint-Eloi
2024-02-29

Nothing can save this wretched day..

Except the new episode of
#qaa

Maybe

2022-11-27

Of course, my students will still learn about infinitesimal generators, variational symmetries, conserved quantiles, and Noether’s Theorem — but they will also damn well learn about the prejudice and discrimination that Emmy Noether, one of the worlds greatest mathematicians, faced and had to overcome. And far from being impoverished by it my students, and mathematics itself, will be enriched by it.
Rant over. Enjoy your Sunday.
[7/n] , n=7
#EDI #MSOR #Maths #QAA

2022-11-27

We cannot very well claim, as we so often do, that mathematics can have a profound influence on the world without admitting that reciprocity holds — the world can have a profound influence on mathematics.
The fundamental issues affecting society, including all forms of discrimination, are just as much a part of mathematics as Noether’s Theorem. This is why it is only right that #EDI, and other professional aspects, are included in the new Subject Benchmark Statements
[6/n]
#EDI #MSOR #Maths #QAA

2022-11-27

I mention all of this in my class to give context to the mathematics we study. Despite its perception, mathematics is not a purely intellectual exercise — it is not a collection of abstract theories. Mathematics does not and cannot exist in isolation. Mathematics is a product of flesh and blood and the society in which we, and it, exist.
[5/n]
#EDI #MSOR #Maths #QAA

2022-11-27
2022-11-27

Despite her many significant contributions, she was subjected to sexual discrimination and racism.

Following her doctorate Noether worked for several years without pay before moving to Göttingen at the invitation of Hilbert and Klein. However, because she was a woman, Noether was not permitted to lecture in her own name. After four years of teaching under Hilbert’s name, Noether’s habilitation was accepted and she was permitted to teach in her own name.

[3/n]
#EDI #MSOR #Maths #QAA

2022-11-27

When teaching Noether’s Theorem, I always set aside some time to discuss the life of Emmy Noether in the context of #EDI. Noether is often described as “the most important woman in the history of mathematics” and I would argue that she was one of the most important mathematicians in history. Besides the theorem that bears her name, Noether also made many important contributions in abstract algebra.

[2/n]

#EDI #MSOR #Maths #QAA

2022-11-27

This week, in #MATH430, we will be discussing Noether’s Theorem — one of the most important theorems in modern mathematics and the foundation of much of theoretical physics.

Noether’s theorem provides a connection between symmetries of systems and their corresponding conserved quantities. For instance, one can use Noether’s theorem to show that invariance with respect to time translations implies conservation of energy.

[1/n]

#EDI #MSOR #Maths #QAA

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