Evie put out a video about two types of kink sadist:
- type 1 = fun during and fun after;
- type 2 = not fun during, but fun after.
she's riffing off the "outdoor fun scale" meme, which also has a type 3 = not fun during, and also not fun after (but might be a great story to tell, eg that time you got mauled by a bear and needed a gofundme for the surgeries)
I'm just... amused that she puts up the pic with 3 types of fun, but doesn't talk at all ab…
chat does sending gcode to a robotgirl count as cnc kink
Not kink shaming, but when will I learn that no matter what things I combine with the word kink there will always be a website devoted to it?
Porn platforms, payment processors, and opaque algorithms should not decide which bodies, desires, fantasies, or communities are allowed to exist online.
I am preparing a talk about decentralized networks, erotic art, privacy, furry and anime-inspired work, kink, fantasy, and creative freedom.
https://wr…
Quantum Lifts of Noninteger Power Law Field Theories
Jarah Evslin, Hengyuan Guo, Stefano Bolognesi
https://arxiv.org/abs/2608.06282 https://arxiv.org/pdf/2608.06282 https://arxiv.org/html/2608.06282
arXiv:2608.06282v1 Announce Type: new
Abstract: Field theories whose potentials have noninteger power laws $\alpha$ have found many applications, but are often claimed to have no lift to quantum field theory except as effective models. We define quantum lifts by expanding the classical potential in Hermite polynomials and then normal ordering at a mass scale shifted by a parameter $\beta$. We find that when $\alpha>2$, for sufficiently large $\beta$, the vacuum state can be perturbatively expanded in usual Fock states. We apply this to the following problem. The $\sigma=4$ P\"oschl-Teller model has a $\phi^{5/2}$ potential. As the third derivative of the potential diverges in each vacuum, one expects the three point interactions to diverge in the vacuum. The model's kink has three shape modes and the least bound mode extends so far into the vacuum that its probability of being excited by radiation apparently diverges. We show that a deformation $\beta$ of order the meson mass or larger is sufficient to tame this divergence, although it nonetheless results in an excitation probability which is enhanced by a $\beta$-dependent fractional power of the inverse coupling.
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