Tootfinder

Social 💧⁠Chat⁠💧

Aria

com.poppingmoon.aria
https://github.com/poppingmoon/aria
nl.privacydragon.bookwyrm
https://github.com/PrivacyDragon/Bookwyrm_Android
org.briarproject.briar.android
https://briarproject.org/fdroid/repo?appId=org.briarproject.briar.android
org.futo.circles
https://app.futo.org/fdroid/repo?appId=org.futo.circles
chat.delta.lite
https://github.com/adbenitez/deltalab-android
eu.toldi.infinityforlemmy
https://codeberg.org/Bazsalanszky/Eternity
fr.gouv.etalab.mastodon
https://fdroid.fedilab.app/repo?appId=fr.gouv.etalab.mastodon
chat.fluffy.fluffychat
https://github.com/krille-chan/fluffychat
su.xash.husky
https://github.com/captainepoch/husky
cx.ring
https://f-droid.org/packages/cx.ring
org.jitsi.meet
https://f-droid.org/packages/org.jitsi.meet
moe.craftplacer.kaiteki
https://github.com/kaiteki-fedi/kaiteki
org.joinmastodon.android.sk
https://github.com/sk22/megalodon
org.joinmastodon.android.moshinda
https://github.com/lucasggamerm/moshidon
com.nostros
https://github.com/KoalaSat/nostros
com.github.diegoberaldin.raccoonforlemmy.android
https://github.com/diegoberaldin/RaccoonForLemmy
de.spiritcroc.riotx
https://s2.spiritcroc.de/fdroid/repo?appId=de.spiritcroc.riotx
org.thoughtcrime.securesms
https://thecapslock.gitlab.io/fdroid-patched-apps/fdroid/repo?appId=org.thoughtcrime.securesms
chat.simplex.app
https://github.com/simplex-chat/simplex-chat
com.cosmos.unreddit
https://f-droid.org/packages/com.cosmos.unreddit
com.zoffcc.applications.trifa
https://github.com/zoff99/ToxAndroidRefImpl
app.vger.voyager
https://github.com/aeharding/voyager
com.github.andreyasadchy.xtra
https://f-droid.org/packages/com.github.andreyasadchy.xtra
net.accelf.yuito
https://github.com/accelforce/yuito

🔊 Auf radioeins läuft...
Air:
🎵 La Femme d'Argent
#NowPlaying #Air
https://open.spotify.com/track/3ZzhV6JIDKWvWR7wiKWD0C
https://airfrenchband.bandcamp.com/album/californie-la-femme-dargent

This https://arxiv.org/abs/2208.01517 has been replaced.
link: https://scholar.google.com/scholar?q=a

Derived $F$-zips
We define derived versions of $F$-zips and associate a derived $F$-zip to any proper, smooth morphism of schemes in positive characteristic. We analyze the stack of derived $F$-zips and certain substacks. We make a connection to the classical theory and look at problems that arise when trying to generalize the theory to derived $G$-zips and derived $F$-zips associated to lci morphisms. As an application, we look at Enriques-surfaces and analyze the geometry of the moduli stack of Enriques-surfa…

The Axiom of Choice in the $\kappa$-Mantle
Andreas Lietz
https://arxiv.org/abs/2403.09015 https://arxiv.org/pdf/2403.09015

The Axiom of Choice in the $κ$-Mantle
Usuba has asked whether the $κ$-mantle, the intersection of all grounds that extend to $V$ via a forcing of size ${<}κ$, is always a model of ZFC. We give a negative answers by constructing counterexamples where $κ$ is a Mahlo cardinal, $κ=ω_1$ and where $κ$ is the successor of a regular uncountable cardinal.

What are the benefits of using #zfs on one disk?

🔊 Auf radioeins läuft...
Gossip:
🎵 Crazy Again
#NowPlaying #Gossip
https://open.spotify.com/track/1zEwPwgdkD5bKuiovSKi23

This https://arxiv.org/abs/2208.01517 has been replaced.
link: https://scholar.google.com/scholar?q=a

Derived $F$-zips
We define derived versions of $F$-zips and associate a derived $F$-zip to any proper, smooth morphism of schemes in positive characteristic. We analyze the stack of derived $F$-zips and certain substacks. We make a connection to the classical theory and look at problems that arise when trying to generalize the theory to derived $G$-zips and derived $F$-zips associated to lci morphisms. As an application, we look at Enriques-surfaces and analyze the geometry of the moduli stack of Enriques-surfa…

The Axiom of Choice in the $\kappa$-Mantle
Andreas Lietz
https://arxiv.org/abs/2403.09015 https://arxiv.org/pdf/2403.09015

The Axiom of Choice in the $κ$-Mantle
Usuba has asked whether the $κ$-mantle, the intersection of all grounds that extend to $V$ via a forcing of size ${<}κ$, is always a model of ZFC. We give a negative answers by constructing counterexamples where $κ$ is a Mahlo cardinal, $κ=ω_1$ and where $κ$ is the successor of a regular uncountable cardinal.