Tootfinder

White House deputy chief of staff and Homeland Security adviser
Stephen Miller posted an ominous, captionless threat after democratic socialist Zohran Mamdani won the New York City mayoral election on Tuesday night. 
“Almost 50 percent of New Yorkers live in households with at least one immigrant,”
read the screenshot he posted from NYC.gov titled “Family Household Types by Immigration Status”
“Over one million children, equaling 62 percent of the children in New York …

Stephen Miller Posts Cryptic Threat After Zohran Mamdani’s Win
The Trump administration is already vowing to go after New York following Zohran’s election win.

I've read the following rhetorical question recently:
If “vote blue no matter who” doesn't apply to Zohran Mamdani, what does it actually mean?
...and despite all of us understanding the implication, let me actually try to give an answer, as the slogan emerged specifically from US politics, but this phenomenon hasn't.
This specific statement asking people to always vote for the democratic party, no matter who the candidate is, has always been thrown…

Äntligen händer något kul #Mamdani

The Trump administration is not attacking the "excesses" of "woke" scholarship. They're at war with the very idea of power analysis, with the feeling of deep empathy with the oppressed, with ethical commitment to make a just world.

Signless Laplacian characterization of cones over disjoint unions of cycles, edges and isolated vertices
Jiachang Ye, Jianguo Qian, Zoran Stanic
https://arxiv.org/abs/2509.25925

Signless Laplacian characterization of cones over disjoint unions of cycles, edges and isolated vertices
Two graphs are said to be $Q$-cospectral if they share the same signless Laplacian spectrum. A simple graph is said to be determined by its signless Laplacian spectrum (abbreviated as DQS) if there exists no other non-isomorphic simple graph with the same signless Laplacian spectrum. In this paper, we establish the following results: (1) Let$G \cong K_{1} \vee \bigl(C_{k} \cup qK_{2} \cup sK_{1}\bigr),$ with $q,s \geq 1$, $k \geq 4$, and at least $21$ vertices. If $k$ is odd, then $G$ is DQS.…