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Below are the 25 most recent friends journal entries:| May 6th, 2024 | |
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| 02:38 am oort [Link] |
Abel Luiz Istrumentista & Terreiro de Crioulo - Êta, Povo pra Lutar / Menor Abandonado https://www.youtube.com/watch?v=c0nUTqb Eta povo pra lutar, vai gostar de trabalhar Nunca vi tão disposto, nunca está de cara feia Sempre traz escancarao Um franco sorriso no rosto Se rola uma "intera" É o primeiro a pôr a mão no bolso Se um vizinho ao lado está passando Por má situação Ele faz um mutirão e ajeita a situação Então, por que que essa gente que tem Não aprende a lição Com esse povo que nada tem Mas tem bom coração Então, por que que essa gente que tem Não aprende a lição Com esse povo que nada tem Mas tem bom coração Eta povo pra lutar, vai gostar de trabalhar Nunca vi tão disposto (esse é o povo brasileiro) Nunca está de cara feia Sempre traz escancarado Um franco sorriso no rosto Se rola uma "intera" É o primeiro a pôr a mão no bolso Se um vizinho ao lado está passando Por má situação Ele faz um mutirão e ajeita a situação Então, por que que essa gente que tem Não aprende a lição Com esse povo que nada tem Mas tem bom coração Então, por que que essa gente que tem Não aprende a lição Com esse povo que nada tem Mas tem bom coração Já com a face enrugada e a mão calejada Lá vai ele pra batalha E a Deus pede saúde Vive no fio da navalha Então, por que que essa gente que tem Não aprende a lição Com esse povo que nada tem Mas tem bom coração Então, por que que essa gente que tem Não aprende a lição Com esse povo que nada tem Mas tem bom coração Com esse povo que nada tem Mas tem bom coração Com esse povo que nada tem Mas tem bom coração Eta povo guerreiro, faça chuva, faça sol Esse povo tá sempre na luta E a divisão é o lema desse povo Salve o povo brasileiro! Eta povo! Eta povo pra lutar! |
| 02:32 am oort [Link] |
Flor de Tangerina лучшая бразильская песня кстати: Alceu Valença - Flor de Tangerina (Trilha Original de Velho Chico) https://youtu.be/e4Ez99gCOiY?si=9IoQhMp João Gomes - Flor de Tangerina (Lançamento Oficial) MF EXPLODE https://youtu.be/RMchm8yiNv8?si=fXn-rk_ https://youtube.com/shorts/udnc3G34 |
| 02:29 am oort [Link] |
Secos e Molhados - Flores Astrais - Clipe na íntegra (1974) https://www.youtube.com/watch?v=t63MPf1 |
| May 3rd, 2024 | |
| 11:17 pm oort [Link] |
35. Teorema de Arzelà-Ascoli, parte 2 https://www.youtube.com/watch?v=3uYYWDW |
| 10:23 pm oort [Link] |
Various Artists - I.E.M.A. Collective Group Tape #1 (1981) https://youtu.be/X4jDV-JJBIs?si=g9CIS7_ Various Artists - The Scythe of Death, How Near It Sweeps! (Epitapes, 1988?) https://www.youtube.com/watch?v=gMCs9fa |
| 02:18 am oort [Link] | Local Indonesian mythology says that Orangutans actually have the ability to speak human languages, but choose not to, fearing they would be forced to get jobs and work if were they ever caught. --- Зверь, брат, тоже большевик, но молчит, потому что человек не велит. Придет время вскоре, заговорят и звери, остепенятся и образумятся... Это дело человека. Он должен сделать людьми все, что дышит и движется. Ибо в кои-то веки он наложил на зверя гнет, а сам перестал быть зверем. Это потому, что еды мало было. Теперча еды хватит на всех, и зверя можно ослобонить и присоединить к человеку. 
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| May 2nd, 2024 | |
| 11:39 pm aculeata [Link] | Вот и небо -- что скажешь, куда предрассветней -- Потянувши за угол, сорвешь бахрому Черных листьев, спадающих с угольных веток, Горизонт просит тьмы, но довольно ему. Тьма поедет кататься на черных колесах, Черный гроб обволакивать черной каймой, Тени женщин расхристанных простоволосых, Только знающих плакать, вести за собой; Время выйти навстречу, как к старому другу, В черных каплях росы, от волненья дрожа, Из-под крышки ползущую честную руку С благодарностью черной рукою пожать, И тогда все случится, как в детстве мечталось: Горизонт с полыхающей раной в боку Развернется ежом, презирающим жалость, Смоет кровью позор по дороге к щенку. Tags: drovorub |
| 12:28 am oort [Link] |
Andy Giorbino - Anmut und Würde (1983) https://www.youtube.com/watch?v=FghD3GA |
| 12:15 am oort [Link] |
The Third Bardo - I'm Five Years Ahead of My Time https://www.youtube.com/watch?v=Fx2WwXo 60's Garage Psych from New York City, NY (1967) |
| 12:09 am oort [Link] |
Running A Train On Rita - The Queafles (1964) [TBWCS] https://www.youtube.com/watch?v=uOLoHZY I Wanna Eat That Ass (rare 1980's psychedelic funk vinyl) https://www.youtube.com/watch?v=CUkizrR |
| 12:07 am oort [Link] |
Eden´s Children - Sure looks real (1968) (US, RARE Psychedelic Rock, Boston Scene) https://www.youtube.com/watch?v=-ySmptC 01 Sure looks real 02 Toasted 03 Spirit call 04 Come when i call 05 Awakening 06 The clock’s imagination 07 Things gone wrong 08 Wings 09 Call it design 10 Invitation 11 Echoes |
| May 1st, 2024 | |
| 11:57 pm oort [Link] | очень нравятся каналы с АИ хитами I Think I Just Shit In My Pants (rare 1960's soul vinyl) https://www.youtube.com/watch?v=rP_yWoH Liquid Poo-Poo - Hookah Harry (1977) https://www.youtube.com/watch?v=EVN9J3f и самое любимое Daydreamin' (About Taking a Huge Dump, Then Getting up To Piss on the Dump To Cut It in Half) https://www.youtube.com/watch?v=17toLte Rodney Munch - It's Time To Take a Shit on the Company’s Dime (FULL SONG) https://www.youtube.com/watch?v=7zTei5R Fuggin' Gabagool - Paulie and Paula Goombah (1955) https://youtu.be/AsFfosXQmPA?si=St0EArt First Date Farts (Don't Shit, Don't Shit, Don't Shit) https://www.youtube.com/watch?v=XWhCmFi |
| 11:55 pm oort [Link] |
Billy Boy- The Novells https://www.youtube.com/watch?v=noQ_RlG Unidentified group probably from Minnesota, USA. Apart from a certain Steve Johnson, I don't know the names of the members. This music is a strange cover of that of Graeme Allwright (who is French). This version was released in 1967 on the Westchester label with the B-side "Go Now". More information about them will be welcome. It's a recording that I made alone like a grown-up with my first vinyl ^^ that I received. |
| April 30th, 2024 | |
| 07:57 pm oort [Link] | https://arxiv.org/abs/2312.12084v3 Differentiability of Adelic Volumes and Equidistribution on Quasi-Projective Varieties Debam Biswas Differentiability of geometric and arithmetic volumes of Hermitian line-bundles leads to the proof of equidistribution results on projective varieties using the variational principle. In this article, we work in the setting of adelic divisors on quasi-projective varieties recently introduced by Xinyi Yuan and Shou-Wu Zhang to show that their geometric and arithmetic adelic volume functions are differentiable on the big cone. We introduce the notions of positive intersection products and show that the differentials are realised as positive intersection products against integrable divisors at big points. We show an analogue of the Fujita Approximation for restricted volumes of adelic divisors in the geometric setting using a construction similar to those of positive intersections and as an application of our differentiability result we derive a slightly weaker quasi-projective analogue of the equidistribution theorem of Berman and Boucksom which generalises the equidistribution obtained by Yuan and Zhang for arithmetically nef adelic divisors on quasi-projective varieties. |
| April 29th, 2024 | |
| 02:30 am oort [Link] | BOUNDS FOR GRADIENT TRAJECTORIES AND GEODESIC DIAMETER OF REAL ALGEBRAIC SETS D. D'ACUNTO and K. KURDYKA Let $M\subset \mathbb{R}^n$ be a connected component of an algebraic set $\varphi^{-1}(0)$, where $\varphi$ is a polynomial of degree $d$. Assume that $M$ is contained in a ball of radius $r$. We prove that the geodesic diameter of $M$ is bounded by $2r\nu(n)d(4d-5)^{n-2}$, where $\nu(n)=2{\Gamma({1}/{2})\Gamma(({n+1})/ --- туда же много интересного про "управляемую трансверсальность" и оценку диаметра в терминах степени тут https://projecteuclid.org/journals/jour Symplectic submanifolds and almost-complex geometry S. K. Donaldson |
| April 26th, 2024 | |
| 01:46 am oort [Link] | узнал из подкаста про духа эмануэля и шико шавьера, самого великого бразильца всех времен по мнению бразильцев https://en.wikipedia.org/wiki/Chico_Xav On October 3, 2012, the SBT television TV show O Maior Brasileiro de Todos os Tempos named Chico Xavier "The Greatest Brazilian of all time", based on a viewer-supported survey. |
| 01:06 am oort [Link] | https://www.youtube.com/@PARANORMALCORT кстати хороший бразильский канал c отрывками из подкаст с интервью про паранормальные явления теории заговора и все такое кто такое любят |
| 01:02 am oort [Link] |
Seu Zé Pilintra....Sua morada https://pt.wikipedia.org/wiki/Z%C3%A9_P https://www.youtube.com/watch?v=yChTUOM https://www.youtube.com/shorts/ebcfhq83 |
| 12:57 am oort [Link] |
Pois É, Seu Zé Luiz Américo - Pois É, Seu Zé (1973) https://youtu.be/5N-BkpefQPE?si=GcuylDr Gonzaguinha - Pois É, Seu Zé https://youtu.be/iK9tg1TriMs?si=FF2om7T |
| April 25th, 2024 | |
| 11:50 pm oort [Link] |
Lana Del Rey - Elvis https://youtu.be/8kZaj6341Mw?si=fteBCIK |
| 11:46 pm oort [Link] |
Só Que Deram Zero Pro Bedeu (Bedeu) · Claudya https://youtu.be/Z_L8Yz2xEeI?si=ZBiwiUe |
| 11:40 pm oort [Link] |
Pois É, Seu Zé · Claudya 1973 https://youtu.be/LePPuOExBhA?si=euYNEFl |
| 11:30 pm oort [Link] |
Carlos Perón - Nothing Is True; Everything Is Permitted (1984) https://www.youtube.com/watch?v=7E5cBcH |
| 11:25 pm oort [Link] |
The Vampires' Sound Incorporation - Psychedelic Dance Party (1969) https://youtu.be/tPzfMCz2so4?si=xwOJuVT |
| 09:41 pm oort [Link] | https://arxiv.org/abs/1106.5244 Equidistribution of zeros of holomorphic sections in the non compact setting Tien-Cuong Dinh, George Marinescu, Viktoria Schmidt Journal of Statistical Physics, 2012 We consider N-tensor powers of a positive Hermitian line bundle L over a non-compact complex manifold X. In the compact case, B. Shiffman and S. Zelditch proved that the zeros of random sections become asymptotically uniformly distributed with respect to the natural measure coming from the curvature of L, as N tends to infinity. Under certain boundedness assumptions on the curvature of the canonical line bundle of X and on the Chern form of L we prove a non-compact version of this result. We give various applications, including the limiting distribution of zeros of cusp forms with respect to the principal congruence subgroups of SL2(Z) and to the hyperbolic measure, the higher dimensional case of arithmetic quotients and the case of orthogonal polynomials with weights at infinity. We also give estimates for the speed of convergence of the currents of integration on the zero-divisors. |