Tootfinder

🔊 #NowPlaying on #BBC6Music:
#LaurenLaverne
- Ambika Mod
Ambika Mod joins Lauren to talk about the new adaptation of David Nicholls' novel One Day.

BBC Radio 6 Music - Lauren Laverne, Ambika Mod
Ambika Mod joins Lauren to talk about the new adaptation of David Nicholls' novel One Day.

It's very interesting to be a mod online, the pattern with bad people is basically always:
1. Person says something bad
2. Mod tells person to not do that
3. Person says mod is wrong
4. Mod gives person timeout
5. Person messages mod and insist they're innocent
6. Person gets back from timeout and says they will leave the community because mods are bad and calls mods names
7. Mod bans person for calling mods names
8. Person messages mod with a…

I made it to space after 88hrs. Now I can play the Space Exploration mod. #Factorio #Gaming

This https://arxiv.org/abs/2306.15241 has been replaced.
initial toot: https://mastoxiv.page/@arXiv_mat…

Surfaces of general type with maximal Picard number near the Noether line
The first published non-trivial examples of algebraic surfaces of general type with maximal Picard number are due to Persson, who constructed surfaces with maximal Picard number on the Noether line $K^2=2χ-6$ for every admissible pair $(K^2,χ)$ such that $χ\not\equiv 0 \text{ mod } 6$. In this note, given a non-negative integer $k$, algebraic surfaces of general type with maximal Picard number lying on the line $K^2=2χ-6+k$ are constructed for every admissible pair $(K^2,χ)$ such that $χ\…

Honestly I’m good with a delay. This mod is a huge undertaking and it’s worth the wait.
https://meta.masto.host/@GamingNews/112319930382798138

ppscsi, welcome to 2024; ok, so build only so far, my next crazy step will be to see if it survives loading the module and see if it can see my ancient HP scanner:
filename: /discs/more/git/ppscsi/./ppscsi.ko
license: GPL
depends: parport
retpoline: Y
name: ppscsi
vermagic: 6.5.13 SMP preempt mod_unload

On Salem numbers which are exceptional units II
Toufik Zaimi
https://arxiv.org/abs/2402.07481 https://arxiv.org/pdf/2402.07481…

On Salem numbers which are exceptional units II
We show that for any natural number $n$ satisfying $n\equiv 4 \mod 8$ and $n\not\equiv 0 \mod 5$, and for any odd integer $t\geq \frac{n+6}{2}$ there are infinitely many Salem numbers $α$ of degree $2t$ such that $α^n-1$ is a unit. This result, obtained using a generalization of a construction due to Gross and McMullen [5], partially completes the main result of [7].

Daniel Ratcliffe
http://www.dan200.net/
#Minecraft 1.8.6 🔨 🐢 #turtle mod

Daniel Ratcliffe
http://www.dan200.net/
#Minecraft 1.8.6 🔨 🐢 #turtle mod

The relative James construction and its application to homotopy groups
Zhu Zhongjian, Jin Tian
https://arxiv.org/abs/2402.07072 https://

The relative James construction and its application to homotopy groups
In this paper, we develop the new method to compute the homotopy groups of the mapping cone $C_f=Y\cup_{f}CX$ beyond the metastable range by analysing the homotopy of the $n$-th filtration of the relative James construction $J(X,A)$ for CW-pair $A\stackrel{i}\hookrightarrow X$, defined by B. Gray, which is homotopy equivalent to the homotopy fiber of the pinch map $X\cup_{i}CA\rightarrow ΣA$. As an application, we compute the 5 and 6-dim unstable homotopy groups of 3-dimensional mod $2^r$ Moor…

Daniel Ratcliffe
http://www.dan200.net/
#Minecraft 1.8.6 🔨 🐢 #turtle mod

Daniel Ratcliffe
http://www.dan200.net/
#Minecraft 1.8.6 🔨 🐢 #turtle mod