Tootfinder

Data observability service Observe raised a $115M Series B led by Sutter Hill Ventures with participation from Snowflake, sources say at a $400M-$500M valuation (Ingrid Lunden/TechCrunch)
https://techcrunch.com/2024/03/27/observe-snowflake-data-observabilit…

Observe, the data observability platform, raises $115M with Snowflake investing | TechCrunch
Enterprises today store and use data across an ever-growing number of applications and locations -- making it challenging -- if not impossible -- to

Snowflake announces Arctic, an LLM optimized for enterprise tasks such as SQL generation, coding, and instruction following, with an Apache 2.0 license (Shubham Sharma/VentureBeat)
https://venturebeat.com/data-infrastru

"According to Guinness World Records, the biggest snowflakes on record were 1 ft 3 in (38 cm) wide and 8 in (20 cm) thick, yet the largest snow crystals ever photographed were 10 mm (0.39 in) from tip to tip."
https://mymodernmet.com/biggest-snowflake-…

The Biggest Snowflake Ever Recorded Is Much Larger Than You’d Think
The record snowflake fell near Missoula, Montana in 1987.

Snowflake says that CEO Frank Slootman is retiring, and reports Q4 revenue up 32% YoY to $774.7M and Q1 product revenue guidance below est.; SNOW drops 23% (Jonathan Vanian/CNBC)
https://www.cnbc.com/2024/02/28/snowflake-

#poetry #Poem

so, there is this this space filling curve called a Gosper curve, which got some neat property like forming a fractal island that can tile the plane.
however, the best part of it is that it's also called a flowsnake 😃.
https://en.wikipedia.org/wiki/Gosper_curve

Gosper curve - Wikipedia

This https://arxiv.org/abs/1903.01100 has been replaced.
link: https://scholar.google.com/scholar?q=a

Trace operator on von Koch's snowflake
We study properties of the boundary trace operator on the Sobolev space $W^1_1(Ω)$. Using the density result by Koskela and Zhang, we define a surjective operator \mbox{$Tr: W^1_1(Ω_K)\rightarrow X(Ω_K)$}, where $Ω_K$ is von Koch's snowflake and $X(Ω_K)$ is a trace space with the quotient norm. Since $Ω_K$ is a uniform domain whose boundary is Ahlfors-regular with an exponent strictly bigger than one, it was shown by L. Malý that there exists a right inverse to $Tr$, i.e. a linear operat…

This https://arxiv.org/abs/2312.12331 has been replaced.
initial toot: https://mastoxiv.page/@arXiv_mat…

Eigenvalue counting functions and parallel volumes for examples of fractal sprays generated by the Koch snowflake
We apply recent results by the authors to obtain bounds on remainder terms of the Dirichlet Laplace eigenvalue counting function for domains that can be realised as countable disjoint unions of scaled Koch snowflakes. Moreover we compare the resulting exponents to the exponents in the asymptotic expansion of the domain's inner parallel volume.

🔊 #NowPlaying on BBCRadio1's #FutureArtists with #JackSaunders
Etta Marcus:
🎵 Snowflake Suzie (Radio 1 Session, 06 Feb 2024)
#BBCR1 #EttaMarcus
https://open.spotify.com/track/0B2hkwmDeDi2Tx87YgHQui

🔊 #NowPlaying on BBCRadio1's #FutureArtists with #JackSaunders
Etta Marcus:
🎵 Snowflake Suzie (Radio 1 Session, 06 Feb 2024)
#BBCR1 #EttaMarcus
https://open.spotify.com/track/0B2hkwmDeDi2Tx87YgHQui