#MusicChallenge
Free Day 2
Incidentally, It's Over - Mils Lofgren
youtu.be/l_p-ZGHxcWk?...
#MusicChallenge
Free Day 2
Incidentally, It's Over - Mils Lofgren
youtu.be/l_p-ZGHxcWk?...
Club 6
🦜🦜🦜🦜🦜🦜
#Wordle_NYT
Club 6
🦜🦜🦜🦜🦜🦜
#Wordle_NYT
Brain: I want to ponder the relationship between Planck time and Planck length, and how the limit c can be thought of as simply 1 l_p/t_p
Brain: I want to ponder the relationship between Planck time and Planck length, and how the limit c can be thought of as simply 1 l_p/t_p
#blender #blend3d #3d #mattepainting #cyberpunk #concept #conceptart #posterdesign #desing #art #digitalart
#blender #blend3d #3d #mattepainting #cyberpunk #concept #conceptart #posterdesign #desing #art #digitalart
So all you need is holomorphy on D and the (radial) limits to T exist at "most" points!
So all you need is holomorphy on D and the (radial) limits to T exist at "most" points!
*definition of round may vary
#MathSky
*definition of round may vary
#MathSky
「非線形偏微分方程式」(朝倉書店2012,柴田・久保)
https://www.asakura.co.jp/deta...
4章続
ℝ^n でのStokes作用素に対する最大正則性原理
W_p^1 (ℝ, J_q (ℝ^n))∩L_p (ℝ, W_q^2 (ℝ^n)^n)の元の時間に関する正則性
Ŵ_q^1 (ℝ^n) でC_0^∞ (ℝ^n) が稠密であることについて
「非線形偏微分方程式」(朝倉書店2012,柴田・久保)
https://www.asakura.co.jp/deta...
4章続
ℝ^n でのStokes作用素に対する最大正則性原理
W_p^1 (ℝ, J_q (ℝ^n))∩L_p (ℝ, W_q^2 (ℝ^n)^n)の元の時間に関する正則性
Ŵ_q^1 (ℝ^n) でC_0^∞ (ℝ^n) が稠密であることについて
Unsure how this property is called: "the norm is compatible with the ordering" ?
Unsure how this property is called: "the norm is compatible with the ordering" ?
🚨 Content Warning, f***ers 🚨
The Most Absurd News, Politics And Current Events On The Internet
www.youtube.com/watch?v=-l_p...
twitch.tv/justinfreakin
#news #politics #leftisbest #reaction
🚨 Content Warning, f***ers 🚨
The Most Absurd News, Politics And Current Events On The Internet
www.youtube.com/watch?v=-l_p...
twitch.tv/justinfreakin
#news #politics #leftisbest #reaction