Hooray, parallel downloading of repository metadata was merged for #dnf! 🥳
https://github.com/rpm-software-management/dnf5/issues/307#issuecomment-2928788833
Hooray, parallel downloading of repository metadata was merged for #dnf! 🥳
https://github.com/rpm-software-management/dnf5/issues/307#issuecomment-2928788833
#P is Sandwiched by One and Two #2DNF Calls: Is Subtraction Stronger
Than We Thought? http://arxiv.org/abs/2506.06716v1
Authors: Max Bannach, Erik D. Demaine, Timothy Gomez, Markus HecherThe canonical class in the realm of counting complexity is #P. It is well
known that the problem of counting the models of a propositional formula in
disjunctive normal form (#DNF) is complete for #P under Turing reductions. On
the other hand, #DNF $in$ spanL and spanL $notsubseteq$ #P unless NL = NP.
#P is Sandwiched by One and Two #2DNF Calls: Is Subtraction Stronger Than We Thought?
Max Bannach, Erik D. Demaine, Timothy Gomez, Markus Hecher
https://arxiv.org/abs/2506.06716 https://arxiv.org/pdf/2506.06716 https://arxiv.org/html/2506.06716
arXiv:2506.06716v1 Announce Type: new
Abstract: The canonical class in the realm of counting complexity is #P. It is well known that the problem of counting the models of a propositional formula in disjunctive normal form (#DNF) is complete for #P under Turing reductions. On the other hand, #DNF $\in$ spanL and spanL $\not\subseteq$ #P unless NL = NP. Hence, the class of functions logspace-reducible to #DNF is a strict subset of #P under plausible complexity-theoretic assumptions. By contrast, we show that two calls to a (restricted) #2DNF oracle suffice to capture gapP, namely, that the logspace many-one closure of the subtraction between the results of two #2DNF calls is gapP. Because #P $\not\subseteq$ gapP, #P is strictly contained between one and two #2DNF oracle calls.
Surprisingly, the propositional formulas needed in both calls are linear-time computable, and the reduction preserves interesting structural as well as symmetry properties, leading to algorithmic applications. We show that a single subtraction suffices to compensate for the absence of negation while still capturing gapP, i.e., our results carry over to the monotone fragments of #2SAT and #2DNF. Since our reduction is linear-time, it preserves sparsity and, as a consequence we obtain a sparsification lemma for both #2SAT and #2DNF. This has only been known for kSAT with k $\geq$ 3 and respective counting versions. We further show that both #2DNF calls can be combined into a single call if we allow a little postprocessing (computable by AC0- or TC0-circuits). Consequently, we derive refined versions of Toda's Theorem: PH $\subseteq$ [#MON2SAT]$^{log}_{TC0}$ = [#MON2DNF]$^{log}_{TC0}$ and PH $\subseteq$ [#IMPL2SAT]$^{log}_{AC0}$. Our route to these results is via structure-aware reductions that preserve parameters like treewidth up to an additive overhead. The absence of multiplicative overhead indeed yields parameterized SETH-tight lower bounds.
toXiv_bot_toot
Do you finish every book you start, or do you DNF if it's not working for you?
Essential DNF5 Commands Examples for Managing Packages in Fedora, RHEL, AlmaLinux and Rocky Linux #dnf5 #dnf #packagemanager #fedora #rhel #almalinux #rockylinux #linux #softwaremanagement #linuxcommands #linuxhowto
https://ostechnix.com/dnf5-commands-examples/
Introduction to DNF5: The Next-Generation Fedora Package Manager #dnf5 #dnf4 #dnf #yum #fedora #rhel #packagemanager #rpm #linux #opensource
https://ostechnix.com/dnf5-package-manager-introduction/
Aujourd'hui, avoir ses serveurs à jours, est devenu plus qu'indispensable.
Mais, comment peut-on faire, quand on a un cerveau de poisson rouge comme moi 😅 ou que l'on administre des dizaines, voire des centaines de serveurs ?
Si vous administrez des serveurs établis sur #RHEL (Rocky Linux, Alma Linux, CentOS, Fedora...), j'ai la solution :
#DNF Automatic
Pour en savoir plus, je vous ai fait un petit article de blog, détaillant son installation :
https://www.drupalista.dev/blog/2025/05/automatiser-ses-mises-jours-de-serveur-avec-dnf-automatic
Jo, could it be, that #dnf evaluates a packages patch newer as the version?
We had 3 different versions of a package in our repo:
- PKG-23.10.x.rhel9u4
- PKG-23.10.x.202410021417.rhel9u4
- PKG-23.10.x.rhel9u5
Now after having updated to 9.5 dnf won't automatically upgrade to the version for the newest kernel without it being forcefully uninstalled prior.
Can someone explain this?
[初見さん歓迎]ゼンレスゾーンゼロ!!バトルタワー240F~ノーダメ縛り!!【#ゼンゼロ】 https://www.playing-games.com/648399/ #404GAMERESET #DNF #DNFDUEL #GBVS #MVCI #NIKKE #PSO2 #PSO2NGS #Shadowverse #SO5 #UMVC3 #ZenlessZoneZero #アラド戦記 #アリスギアアイギス #アルカナハート3 #アルカナハート3LMSSSX #アルカプ #シャドウバース #シャドバ #スターオーシャン #ゼンレスゾーンゼロ #ポーカーチェイス #メガニケ #遊戯王マスターデュエル
The thing about the #DungeonFighterOnline franchise is that there is no strong title or franchise thread.
To make a franchise, you have to make a very good game, but also a good narrative and world that resonates. Once you build it, then you make your spin offs.
#Nexon trying to do that in reverse is going to back fire. Just like the DC and Universal tried.
#Videogames #Gaming #Games #Khazan #TheFirstBersekerKhazan #Neople #RPG #Soulslike #DNF
If you have confidence in your game, you expend on good marketing first and a clear release date.
I don't know how much #Denuvo would have cost to implement in the game, but apart from that, it released alongside #Atomfall, #Inzoi, #TLOU2, and #SouthOfMidnight. Guess what happened:
https://tech.yahoo.com/gaming/articles/first-berserker-khazan-missed-sales-164000915.html
#Videogames #Gaming #Games #KhazanTheFirstBerseker #Khazan #DungeonFighterOnline #DNF #Nexon #Neople #RPG #Soulslike
Fedora 42: Análisis Profundo de su Instalación #sin_categoría #distribuciones_linux #dnf #fedora_42 #fedora_vs_debian #fedora_vs_ubuntu #gnome_48 #instalación_fedora #linux #personalizar_fedora #tutorial_fedora
https://soploslinux.com/fedora-42-analisis-profundo-de-su-instalacion/