Tootfinder

Actual comment I just wrote, because I'm too tired. 😫
//at most one element should remain but zero-fill all
//remaining elements *for now* because the math is hard
PS: the solution is still correct. So, right choice for now.
#programming #management

@… please don’t 😅
maybe comment on the custom elements issue though 👀

UI Semantic Group Detection: Grouping UI Elements with Similar Semantics in Mobile Graphical User Interface
Shuhong Xiao, Yunnong Chen, Yaxuan Song, Liuqing Chen, Lingyun Sun, Yankun Zhen, Yanfang Chang
https://arxiv.org/abs/2403.04984

UI Semantic Group Detection: Grouping UI Elements with Similar Semantics in Mobile Graphical User Interface
Texts, widgets, and images on a UI page do not work separately. Instead, they are partitioned into groups to achieve certain interaction functions or visual information. Existing studies on UI elements grouping mainly focus on a specific single UI-related software engineering task, and their groups vary in appearance and function. In this case, we propose our semantic component groups that pack adjacent text and non-text elements with similar semantics. In contrast to those task-oriented groupi…

I still think my favorite HTML trick is having input elements on a page tied to a form somewhere else on the page.
This allows you to make editable tables without breaking layout with the `<form>` tag.

This https://arxiv.org/abs/2403.01541 has been replaced.
link: https://scholar.google.com/scholar?q=a

Reversibility in the Seifert-fibered spaces
An element $a$ in a group $Γ$ is called \emph{reversible} if there exists $g \in Γ$ such that $gag^{-1}=a^{-1}$. The reversible elements are also known as `real elements' or `reciprocal elements' in literature. In this paper, we classify the reversible elements in Fuchsian groups, and use this classification to find all reversible elements in a Seifert-fibered group. In the last section we apply this classification to the braid groups, particularly to the braid group on $3$ strands.

This https://arxiv.org/abs/2403.01541 has been replaced.
link: https://scholar.google.com/scholar?q=a

Reversibility in the Seifert-fibered spaces
An element $a$ in a group $Γ$ is called \emph{reversible} if there exists $g \in Γ$ such that $gag^{-1}=a^{-1}$. The reversible elements are also known as `real elements' or `reciprocal elements' in literature. In this paper, we classify the reversible elements in Fuchsian groups, and use this classification to find all reversible elements in a Seifert-fibered group. In the last section we apply this classification to the braid groups, particularly to the braid group on $3$ strands.