David Cohen (entrepreneur) - Wikipedia
is an American entrepreneur and the founder of Pinpoint Technologies, iContact.com, and Earfeeder. He is also an angel investor with a portfolio of more
How much sweetness is there in the universe?
We continue investigations of forcing notions with strong ccc properties introducing new methods of building sweet forcing notions. We also show that quotients of topologically sweet forcing notions over Cohen reals are topologically sweet while th...
Dimer models and cluster categories of Grassmannians
We associate a dimer algebra A to a Postnikov diagram D (in a disk) corresponding to a cluster of minors in the cluster structure of the Grassmannian Gr(k,n). We show that A is isomorphic to the endomorphism algebra of a corresponding Cohen-Macaula...
A QCD Relation Between Hyperfine Splittings in Isospin doublets - A Light Quark Symmetry?
Recent data on the $D^*$ masses confirm the QCD prediction based on the \REF{\ICHJL}{Isaac Cohen and Harry J. Lipkin, \plb{84}{323}{1979}} very general assumption $\({\ICHJL}\)$ that the spin-dependence of the quark couplings to photons and gluons...
Customer Momentum
This paper examines customer momentum, defined as a positive relationship between a firm's returns and past returns of its customers. I confirm previous evidence (Cohen and Frazzini 2008) that customer momentum is both statistically and economically...
Adding many random reals may add many Cohen reals
Let $κ$ be an infinite cardinal. Then, forcing with $\mathbb{R}(κ)$$\times$$\mathbb{R}(κ)$ adds a generic filter for $\mathbb{C}(κ);$ where $\mathbb{R}(κ)$ and $\mathbb{C}(κ)$ are the forcing notions for adding $κ$-many random reals and adding...
Finite fields whose members are the sum of a potent and a 5-potent
We show that there are only finitely many finite fields whose members are the sum of an $n$-potent element and a $5$-potent element. Combining this with the algorithmic results provided by S.D. Cohen {\it et al.}, we confirm in the affirmative the co...
Everything Is Copy - Wikipedia
Richard Cohen. On March 6, 2016, HBO released the first trailer for the film. On September 29, 2015, the film held its official premiere during the annual New
TicketCity - Wikipedia
"Ep. 531 – Randy Cohen (CEO, TicketCity)". The Tao of Sports Powered by FanMaker. Retrieved 2019-05-25. Hoder, Randye (14 May 2001). "Time Out". Wall Street
alonbar110/Human-hormone-seasonality
Code and data repository for the paper "Hormone seasonality in medical records suggests circannual endocrine circuits" by A. Tendler, A. Bar, N. Mendelsohn-Cohen, O. Karin, Y. Korem Kohanim, L. Maimon, T. Milo, M. Raz, A. Mayo, A. Tanay, U. Alon (⭐ 2)
A Bullish reminder: in a matter of weeks, resident wrinkle brain u/dlauer met the communit…
He’s a banana eater now. He might as well be grooming Ryan fucking Cohen. To me this is so bullish it makes my wife’s boyfriend’s dick diamond hard. This person who worked for citadel, who has s...
A note on virtual duality and automorphism groups of right-angled Artin groups
A theorem of Brady and Meier states that a right-angled Artin group is a duality group if and only if the flag complex of the defining graph is Cohen--Macaulay. We use this to give an example of a RAAG with the property that its outer automorphism gr...
Versal deformations of pairs and Cohen-Macaulay approximation
For a pair (algebra, module) with equidimensional and isolated singularity we establish the existence of a versal henselian deformation. Obstruction theory in terms of an André-Quillen cohomology for pairs is a central ingredient in the Artin theory...
Question #f07e3 - Socratic
One man by the name of Ferdinand Cohen-Blind, a German, believed that Bismarck was leading Germany to the brink of civil war and decided to take action. It should be stated that Ferdinand was …
Ryan Cohen's Wikipedia alleges he masterminded a pump and dump. Can someone please fix thi…
...
That's Tough - Wikipedia
That's Tough is an American documentary television series on G4. It was based on a concept by executive producers Adam Cohen, Cara Tapper, and Joanna
In Borat (2006) the villagers weren’t actors. They were misled into thinking that it was f…
...
The Mummy: Tomb of the Dragon Emperor - Wikipedia
The Mummy: Tomb of the Dragon Emperor is a 2008 American action adventure fantasy film directed by Rob Cohen, written by Alfred Gough and Miles Millar
Depth of the 3-path Ideal of Square of a Path
In this note, we compute depth of the 3-path ideal of square of a path and show that the 3-path ideal I3(P 2 n) of square of a path graph is Cohen-Macaulay if and only if n = 3 or 4. Also, we consider the limit behavior of depth of powers of the 3-pa...
Lynn Cohen - Wikipedia
and the City (2000–2004, TV Series) – Magda The Jimmy Show (2001) – Ruth Hi-Yah! (2002, Short) – Gramma Fishing (2002) – Ruthie The Station Agent (2003)
On a theorem of Artin, II
This paper is a sequel of [A.M. Cohen, L. Paris, {\it On a theorem of Artin}, J. Group Theory {\bf 6} (2003), 421--441]. Let $A$ be an Artin group, let $W$ be its associated Coxeter group, and let $CA$ be its associated coloured Artin group, that i...
20 years & 125 million subscribers later… - YouTube Blog
With your partnership, YouTube has reached 125 million YouTube Music and Premium subscribers globally, including trials – an incredible milestone that many laughed off as impossible when we first launched.
Question #f07e3 - Socratic
One man by the name of Ferdinand Cohen-Blind, a German, believed that Bismarck was leading Germany to the brink of civil war and decided to take action. It should be stated that Ferdinand was …
Question #f07e3 - Socratic
One man by the name of Ferdinand Cohen-Blind, a German, believed that Bismarck was leading Germany to the brink of civil war and decided to take action. It should be stated that Ferdinand was …
I believe: Free Markets Cannot Be Free, Unless They Are Fair. So I stand now, and choose t…
# One Step Back Two weeks ago today I gave Mods notice of my intent to take an indefinite hiatus and I stepped back from my Mod responsibilities, but not away from this Community. Today that self-im...
Michael Avenatti - Wikipedia
records. Avenatti had also filed a motion to join the federal investigation of Michael Cohen. The federal judge issued Avenatti "a choice" that if he wanted
2025–2026 United States airstrikes in Syria - Wikipedia
Cohen, Haley (19 December 2025). "US conducts strikes in Syria in response to attack that killed two American soldiers | CNN Politics". CNN. Retrieved 20
Theodor Herzl - Wikipedia
Times of Israel. At his brit mila he was given the Hebrew name Binyamin Zeev Cohen, Israel (1959). Theodor Herzl, founder of political Zionism. T. Yoseloff
Tarik Cohen Calls Ryan Poles ‘Stupid’ After Latest David Montgomery News
...
An Optical/Near-Infrared Study of Radio-Loud Quasar Environments II. Imaging Results
We use optical and near-IR imaging to examine the properties of the significant excess population of K>=19 galaxies found in the fields of 31 z=1-2 radio-loud quasars by Hall, Green & Cohen (1998). The excess occurs on two spatial scales: a compone...
Winter 2025 Archives - Tricycle: The Buddhist Review
The Winter 2025 issue of Tricycle offers an intimate portrait of singer-songwriter and poet Leonard Cohen as he cares for his dying teacher. It also features a remembrance of the great ecologist and …
Nadia Lee Cohen - Wikipedia
Commercially, she has worked in fashion with campaigns for Balenciaga, Mac, Maison Margiela, Adidas, Schiaparelli, Gucci, Miu Miu, and Valentino. As a photographer
Zendaya and Robert Pattinson for the March 2026 issue of Interview Magazine; Photography b…
...
Junior Robinson (basketball) - Wikipedia
2016: Broome 2017: Frink 2018: J. Robinson 2019: Braxton 2020: Blackmon 2021: Morales 2022: Morales 2023: Cohen & Minor 2024: Derkack 2025: J. Jones
Alex Morales - Wikipedia
2016: Broome 2017: Frink 2018: J. Robinson 2019: Braxton 2020: Blackmon 2021: Morales 2022: Morales 2023: Cohen & Minor 2024: Derkack 2025: J. Jones
Trump claims Obama revealed classified information on aliens | CNN Politics
President Donald Trump claimed former President Barack Obama shared classified information when he recently said he believes aliens are “real.” The former president appeared to confirm the existence of aliens in an interview he did with US podcast host Brian Tyler Cohen, later cl…