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text:
Walmart Black Friday: See the deals that start this week
by: Nexstar Media Wire
(Walmart)
Walmart announced last month a revamped Black Friday event in three phases. Phase one begins online on Wednesday evening.
According to Walmart, deals in the first phase will be offered at Walmart.com on Nov. 25 at 7 p.m. ET. The second phase of deals will be available on the site at 12 a.m. ET and the third phase will be in stores at 5 a.m. local time on Fri., Nov. 27.
All Walmart stores will open at 5 a.m. local time on Black Friday. The company said it will limit the number of customers allowed in its stores and will promote physical distancing.
Walmart Black Friday: Here's what's different in 2020
Here's a look at the company's final ad before Thanksgiving:
Some of the deals include:
Apple Watch Series 3 with GPS for $119 (was $179, $60 savings)
Hotel Style 1200 Thread Count Sheet Set for $25 (special buy)
Nintendo Switch with Mario Kart 8 Deluxe for $299 (special buy)
Oculus Quest 2 VR Headset for $299
AirPods Pro at $169
onn. Medium Party Speaker for $50 (was $79, $29 savings)
Razor Electric Scooter for $69 (was $98, $29 savings)
Samsung 65" Class 7000 4K Smart TV for $478 (was $528, $50 savings)
Vizio 70-inch Class 4K UHD SmartCast TV for $478 (special buy)
Select video games for $15-$30 (special buy)
Shark Self-Empty Navigation Robot Vacuum for $329 (was $399, $70 savings)
The Pioneer Woman 25-piece Cookware Set for $69 (special buy)
Xbox Series X Console for $499
"We've been very thoughtful as we planned this year's event. By spreading deals out across multiple days and making our hottest deals available online, we expect the Black Friday experience in our stores will be safer and more manageable for both our customers and our associates," said Walmart's executive vice president and chief merchandising officer Scott McCall.
Instacart, Trader Joe's to pay employees who get COVID-19 vaccine
CORRECTION: An earlier version of this story contained incorrect information. The headline previously read "shoppers" instead of "employees." The story has been corrected.
(NEXSTAR) -- As vaccinations continue across the U.S., some companies are offering financial incentives to encourage their workers to get the shots.
Taco Bell revives vegetarian items
(NEXSTAR) -- In a decision that's sure to delight vegetarians, Taco Bell announced Thursday that potatoes are returning to its menu.
Starting March 11, Cheesy Fiesta Potatoes and the Spicy Potato Soft Taco will be back after getting nixed in August amid Taco Bell's efforts to simplify its menu due to the pandemic.
Dollar General will pay its 157,000 workers to get COVID-19 vaccine
GOODLETTSVILLE, Tenn. (NEXSTAR) -- Dollar General employees will receive four hours of pay if they choose to get the COVID-19 vaccine, according to a report from the Wall Street Journal.
The retailer is one of the first large employers to offer employees pay to receive the vaccine. The company has 16,720 retail locations in 47 states and more than 157,000 employees.

redpajama_set_name: RedPajamaCommonCrawl


U.S. Attorney General William Barr, flanked by top law enforcement officials from the FBI and other agencies, announces the largest-ever sweep of elder fraud cases. He spoke Thursday, March 7, from the Justice Department.
En español | The nation's top law enforcement official on Thursday announced the largest-ever crackdown on fraud against older Americans, highlighting a yearlong effort that led to criminal charges against 225 people here and abroad.
U.S. Attorney General William Barr said the cases, combined with civil actions taken against dozens of other people, involved more than 2 million victims in the U.S. with losses totaling more than $750 million. Altogether, more than 260 criminal and civil defendants were caught in the enforcement effort, he said.
"Crimes against the elderly target some of the most vulnerable people in our society," Barr said, addressing reporters at a news conference at the Department of Justice.
Barr, flanked by officials from the FBI, Secret Service, the U.S. Postal Inspection Service and other agencies, described a double-barreled approach to root out elder fraud, which according to conservative estimates costs older Americans about $3 billion a year.
Barr called elder fraud a "despicable problem" and promised his department would ratchet up efforts to wage an "all-out attack" against such crimes.
Barr was also the attorney general from 1991 to 1993 and noted that his old official portrait was used two years ago by fraudsters on Facebook in a scam promising help obtaining government grants.
"I was a lure, if you can believe that," he said, describing being besieged with calls at the law firm where he worked from people who wanted him to fulfill his purported promise to send them money.
A Georgia woman told him she'd lost her life savings of $40,000 to the con, according to Barr, who said a TV station broke the story of his image being appropriated and helped him get the portrait off Facebook.
Federal and state authorities focused largely on computer tech support cases, he said. In these, criminals, through a phone call or a pop-up warning on victims' computers, con them into believing the computer has a virus or has been hacked. Often the bad actors, many from transnational crime groups, masquerade as representatives of legitimate firms, such as Microsoft, Apple or Amazon, according to DOJ.
Victims are persuaded to give the fraudsters remote access to their computers, ostensibly for technical help, then the fraudsters demand quick payment or even steal money or personal information from them.
Separately, investigators and prosecutors singled out more than 600 people nationwide who allegedly helped fraudsters by acting as "money mules." A mule is someone who transfers money acquired from illicit acts and forwards it to perpetrators or ringleaders of fraud schemes — or their associates in the U.S. acting as middlemen — either by mail or electronically.
The mules, in the vast majority of cases, avoided civil or criminal sanctions and instead received warning letters since they did not know they were facilitating a fraud, according to a senior Justice Department official.
Addressing how overseas fraudsters target victims, the official said many work from call centers based in India, and these range in size from small operations to large-scale call rooms with more than 500 workers operating on day and night shifts that make calls 24 hours a day.
He and a second senior Justice Department official spoke on condition that they not be identified by name.
Family members, friends, faith leaders — even hairstylists — should keep a close watch for possible signs that an older person is caught up in a fraud or scam, the official said.
The sweep involved alleged fraudsters charged criminally and extradited from Canada, the Cayman Islands, Costa Rica, Jamaica and Poland, officials said.
If you get a call, be wary of anyone who demands money in a hurry, particularly if he insists you go to a store and purchase gift cards as a means of payment.
If you are a caregiver or relative of an older American, pay attention to letters they receive in the mail. Ask about phone calls from strangers and people purporting to provide tech support or to represent the government.
File complaints about suspected fraud to the Federal Trade Commission (ftccomplaintassistant.gov), to the FBI (ic3.gov) or to a state attorney general.
The DOJ said its sweep involved cases that dated to March 2018. Some of the scams targeted people who were age 60 or older; others were cases in which more than half of the victims were in that age group.
Attorneys general in four states — Florida, Minnesota, Ohio and Texas — were involved, according to the DOJ. The United States also got help in the cases from Europol, which fights crime in the European Union, and from authorities in Belgium, Canada, the Netherlands, Norway, Spain and the United Kingdom.
William Webster, 95, who formerly led the FBI and CIA, addressed the news conference with his wife and detailed their 2014 experience being threatened by a Jamaican lottery scammer — a saga the two shared in an AARP story.


text:
Долиняни — південна частина української етнічної групи надсянців, яка проживала неподалік міст Мриголод, Буківсько, Сянік, Загір'я, Лісько, Надоляни. Польські етнографи визнавали цю групу через те, що вона становила більшість населення в місцевості,— на відміну від центральної і західної частин Надсяння, де не визнавали українців.

Після Другої світової війни більшість примусово виселена в СРСР, а решта — в ході операції «Вісла» депортована на понімецькі землі.

Архітектура

Вирізнялися побудовою єдиної зрубної житлово-господарської будівлі, ліпленої глиною і побіленої вапном. До Першої світової війни накривали солом'яною покрівлею, ладі переходили на ґонту, цементну дахівку або бляху. Для цих будівель характерною була наявність комор, за розміром рівних стайні. Села розміщували уздовж річок.

Див. також
 Музей народної архітектури (Сянік)
 Надсяння

Джерела
 Надсяння: локалізація та межі етнографічного району України / М. Глушко // Народна творчість та етнологія. — 2017. — № 3. — С. 7-15. — Режим доступу: http://nbuv.gov.ua/UJRN/NTE_2017_3_4

Надсяння
Етнографічні групи українців

redpajama_set_name: RedPajamaWikipedia


When Tom and Nancy Caruso leave Pittsburgh for a trip to Oregon, they'll not only be taking a longer-than-usual route, but also relying on unorthodox transportation.
On Saturday, the Southern California couple will launch from the Point, Downtown, in a 25-foot fishing boat they bought on eBay for $8,900. They plan to retrace the route followed by famed explorers Meriwether Lewis and William Clark in 1803.
The Carusos' modern-day expedition is sponsored by Edible Arrangements International Inc. and is designed to inspire people to "eat right and move more," Nancy Caruso said as she and her husband traveled through Texas on their way to Pittsburgh. The couple own an Edible Arrangements franchise, which sells artistically designed arrangements of fruit.
She said the inspiration for the trip came from her grandfather, William S. Deely, who lived in Pittsburgh and made the same voyage to the West Coast in a 16-foot boat in 1973.
Nancy Caruso, who grew up in northern Virginia, spent many summers visiting her grandfather in Pittsburgh. They often roamed the three rivers on his boat, she said.
The Carusos' planned three-month excursion will begin at the Ohio River, go down the Mississippi River and then up the Missouri River where, like Lewis and Clark, they will be forced to travel over the Rocky Mountains by land.
They will get back on the water at the Snake River, which will take them to the Columbia River and eventually the Pacific Ocean. Their final destination is Astoria, Ore.


text:
\section{Introduction and Main Result}

 The study of  Real Submanifolds in Complex Space, near a CR singularity  goes back  to  Bishop\cite{Bi}.  A point $p\in M$  is called a CR
singularity if it is a jumping  discontinuity point for the map $M\ni q\longrightarrow  \dim_{\mathbb{R}}T^{c}_{q}M$  defined near $p$.  Bishop\cite{Bi} considered the case when there exist  coordinates $(z,w)$ in $\mathbb{C}^{2}$ such that near a CR
singularity $p=0$, the surface $M\subset\mathbb{C}^{2}$ is defined locally by
\begin{equation}
 w=z\overline{z}+\lambda\left(z^{2}+\overline{z}^{2}\right)+\rm{O}(3),\label{clasic}
 \end{equation}
where  $\lambda\in\left[0,\infty\right]$ is a holomorphic
invariant called the Bishop invariant. When $\lambda=\infty$, $M$
is understood to be defined by the equation
$w=z^{2}+\overline{z}^{2}+\rm{O}(3)$. If $\lambda$ is
non-exceptional,  Moser-Webster\cite{MW} proved that there
exists a formal transformation that sends $M$ into the following normal form
\begin{equation}
w=z\overline{z}+\left(\lambda+\epsilon
u^{q}\right)\left(z^{2}+\overline{z}^{2}\right),\quad
\epsilon\in\left\{0,-1,+1\right\},\quad q\in\mathbb{N},
\end{equation}
where $w=u+iv$.   Moser\cite{Mos} constructed when $\lambda=0$
the following partial normal form:
\begin{equation}
 w=z\overline{z}+2{\sf Re}\,\left\{\displaystyle\sum_{j\geq s}a_{j}z^{j}\right\}.\label{moser}
\end{equation}

Here $s:=\min\left\{j\in\mathbb{N}^{\star};\hspace{0.1
cm}a_{j}\neq 0\right\}$ is the simplest higher order invariant,
known as the Moser invariant.   When
$s<\infty$, Huang-Yin\cite{HY2}  proved that
\eqref{moser} can be formally transformed into the following normal form
\begin{equation}
w=z\overline{z}+ 2{\sf Re}\,\left\{\displaystyle\sum_{j\geq
s}a_{j}z^{j}\right\},\quad a_{s}=1,\quad a_{j}=0,\quad
\mbox{if}\quad j=0,1\hspace{0.1 cm}\mbox{mod}\hspace{0.1
cm}s,\quad j>s.\label{hye}
\end{equation}

In this paper, we continue the study of the  C.-R. Singular Real Submanifolds in Complex Spaces considering certain Classes of  Real-Submanifolds   using   motivation from Moser-Webster\cite{MW}. They\cite{MW}   considered   the following class of real-analytic surfaces
\begin{equation}w=z^{2} +\overline{z}^{2} +\displaystyle\sum _{m+n\geq 3 }a_{m,n}{z}^{m}\overline{z}^{n},\label{00}
\end{equation}
where $(z,w)$ are the coordinates in $\mathbb{C}^{2}$.

Regardless  of its  apparent simplicity, (\ref{00}) defines also a very interesting class of C.-.R. Singular Submanifolds in Complex Spaces.   In particular, it requires a similar approach depending on the Fischer decomposition\cite{Sh} that has been applied by Zaitsev\cite{D1},\cite{D2},\cite{D3} in other situations, and also by the author recently\cite{bu2}.  In order  to develop a partial normal form,  we define the following Fischer-normalization space:

Before beginning, we introduce by \cite{Sh} the following notation
\begin{equation}P^{\star}=\displaystyle\sum_{m+n=k_{0}}\overline{p_{m,n}}\frac{\partial^{m+n}}{\partial z^{m}\partial \overline{z}^{n}},\quad\mbox{if $P(z,\overline{z})=\displaystyle\sum_{m+n=k_{0}}p_{m,n}z^{m}\overline{z}^{n}$.}\label{pol}\end{equation}

In particular, we use the following polynomial
$$Q(z,\overline{z})=z^{2}+\overline{z}^{2}.$$
and in consequence the following differential operator
$${\bf tr\,}=\frac{\partial^{2} }{\partial z^{2}}+\frac{\partial^{2} }{ \partial\overline{z}^{2}}.$$

 Recalling the Fischer Decomposition from Shapiro\cite{Sh}, we   consider   the following Fischer Decompositions
\begin{equation}   z^{k} =A(z,\overline{z})Q(z,\overline{z})+C(z,\overline{z}),\quad\hspace{0.5 cm}\mbox{where $ {\bf tr\,} \left(C(z,\overline{z})\right)=0$, $\forall k>2$ natural number.}
\label{V2}
\end{equation}

We define
\begin{equation} S_{p},\quad\mbox{for all $p\geq 3$,}
\label{space},\end{equation}
 which consists in real-valued polynomials $P(z,\overline{z})$  of degree $p\geq 1$ in $(z,\overline{z})$ satisfying the normalizations:
$$ P_{k}^{\left(p\right)}(z,\overline{z})=P_{k+1}^{\left(p\right)}(z,\overline{z})Q(z,\overline{z})+R_{k+1}^{\left(p\right)}(z,\overline{z}),\quad \mbox{for all   $k=0,\dots, \left[\frac{p-1}{2}\right]$ and given $P_{0}^{\left(p\right)}(z,\overline{z})=P(z,\overline{z})$,}$$
such that
\begin{equation}
  R_{k+1}^{\left(p\right)}(z,\overline{z})\in   \left(\ker  C^{\star}_{k}  \bigcap   \ker  \overline{C}^{\star}_{k}\bigcap  \ker {\bf tr\,}\right) .
\end{equation}

Furthermore, we assume that
\begin{equation}W(z,\overline{z})\not\equiv 0,\label{nondeg}
\end{equation}
where we have used the following notation
\begin{equation}\displaystyle\sum _{m+n=3 }a_{m,n}{z}^{m}\overline{z}^{n}\mod \left(C_{3},\overline{C_{3}}\right)W(z,\overline{z}).
\end{equation}

The main result, of this note, is the following

 \begin{Thm} \label{teo}Let $M\subset\mathbb{C}^{2}$ be a formal surface defined near  $p=0$ by (\ref{00}) satisfying the nondegeneracy condition  (\ref{nondeg}). Then, there exists a unique formal transformation of the following type
\begin{equation}\left(z',w'\right)=\left(z+\displaystyle\sum_{k+l\geq 2}f_{k,l}z^{k}w^{l},\quad w+\displaystyle\sum_{k+l\geq 2}g_{k,l}z^{k}w^{l}\right) ,\label{2800}\end{equation}
that transforms $M$ into the following formal normal form:
\begin{equation}w'=P\left(z',\overline{z'}\right) +\displaystyle\sum _{m+n\geq 3 }a'_{m,n}{z'}^{m}\overline{z'}^{n},\label{3000}
\end{equation}
where  the following Fischer
normalization conditions are satisfied
\begin{equation}{\sf Im}\, \left(\displaystyle\sum _{m+n=p}a'_{m,n}{z'}^{m}\overline{z'}^{n}\right)\in\mathcal{S}_{p-1},\quad {\sf Re}\,\left(\displaystyle\sum _{m+n=p}a'_{m,n}{z'}^{m}\overline{z'}^{n}\right)\in\mathcal{S}_{p},\quad\mbox{for all $p\geq 3$,} \label{cn}
\end{equation}
where $\mathcal{S}_{p}$ is defined in (\ref{space}), and as well the following  normalization conditions holds
\begin{equation}
W^{\star}\left( R_{3k}^{\left(3\right)}(z,\overline{z})\right)=0,\quad\mbox{for all $k >2$.}
 \label{extra}\end{equation} \end{Thm}

\textbf{Ackowlodgements} I  acknowledge the importance    of the Grant  06/RFP/MAT018, from Science Foundation of Ireland, in my starting development and  especially in the support  in order to write \cite{V1}, because I did not see this aspect written in the published version of the main part\cite{V1} of my doctoral thesis in Trinity College Dublin. I must emphasize that I did everything which was depending on me in order to improve the writing of the entire components of my doctoral thesis, and  also that the imperfections did not depend on me.

I apologize to my (former) supervisor Prof. Dmitri Zaitsev for while I was not able to control myself. I have hopes to meet him again, and also for a long and warm friendship, because he is a wonderful person. I empower  any form of funding from Science Foundation of Ireland in Trinity College Dublin. I will not return in Ireland, but I think that   Science Foundation of Ireland must continue to support Mathematics in Trinity College Dublin, with special attention on my (doctoral) supervisor.
\section{Proof of Theorem \ref{teo}}

\subsection{Notations}Let $(z,w)$ be the holomorphic coordinates in $\mathbb{C}^{2}$. Throughout this note, we   use the following notations
$$a_{\geq l}(z,\overline{z})=\displaystyle\sum_{m+n\geq l}a_{m,n}z^{m}\overline{z}^{n},\quad a_{l}(z,\overline{z})=\displaystyle\sum_{m+n=l}a_{m,n}z^{m}\overline{z}^{n},\quad \mbox{for all $l\geq 3$}.$$

\subsection{  Transformation Equations} Let $M\subset\mathbb{C}^{2}$ be the real-formal surface defined near
$p=0$ by
\begin{equation}w=Q(z,\overline{z})+\displaystyle\sum_{m+n\geq 3}a_{m,n}z^{m}\overline{z}^{n}.\label{a1}\end{equation}

Let $M'\subset\mathbb{C}^{2}$ be another real-formal   surface defined near $p'=0$ by
\begin{equation}w'=Q\left(z',\overline{z'}\right)+\displaystyle\sum_{m+n\geq 3}a'_{m,n}{z'}^{m}\overline{z'}^{n}.\label{a2}\end{equation}

We consider $$\left(z',w'\right)= \left(f(z,w),  g(z,w)\right),$$
 a formal transformation which sends $M$ into $M'$ and that fixes the point $0\in\mathbb{C}^{2}$. It
follows by (\ref{a2}) that
\begin{equation}g(z,w)=Q\left(f(z,w),\overline{f(z,w)}\right)+\displaystyle\sum_{m+n\geq 3}a'_{m,n}\left(f(z,w)\right)^{m}\overline{\left(f(z,w)\right)^{n}},\label{a3}\end{equation}
where $w$ is defined by (\ref{a1}). Writing as follows
 $$f(z,w)=\displaystyle\sum_{ m+n\geq 0}
f_{m,n}z^{m}w^{n},\quad g(z,w) = \displaystyle\sum_{ m+n\geq 0}
g_{m,n}z^{m}w^{n},$$   it follows by (\ref{a3}) that

\begin{equation}\begin{split}& \displaystyle\sum_{ m+n\geq 0}
g_{m,n}z^{m}\left(Q(z,\overline{z})+a_{\geq 3}(z,\overline{z})\right)^{n}=  Q\left(\displaystyle\sum_{ m+n\geq 0}
f_{m,n}z^{m}\left(Q(z,\overline{z})+a_{\geq 3}(z,\overline{z})\right)^{n},  \displaystyle\sum_{ m+n\geq 0}
f_{m,n}z^{m}\left(Q(z,\overline{z})+a_{\geq 3}(z,\overline{z})\right)^{n}\right)\\&\quad\quad\quad\quad\quad\quad\quad\quad\quad\quad\quad\quad\quad\quad\quad\quad+a'_{\geq 3}\left(\displaystyle\sum_{ m+n\geq 0}
f_{m,n}z^{m}\left(Q(z,\overline{z})+a_{\geq 3}(z,\overline{z})\right)^{n},\displaystyle\sum_{ m+n\geq 0}
f_{m,n}z^{m}\left(Q(z,\overline{z})+a_{\geq 3}(z,\overline{z})\right)^{n}\right). \label{b1}\end{split}\end{equation}

Since our map fixes the point $0\in\mathbb{C}^{2}$, it follows that $g_{0,0}=0$ and $f_{0,0}=0$. Collecting the terms of bidegree $(m, 0)$ in $(z, \overline{z})$ in (\ref{b1}), for all $m<2$, it follows that $g_{m,0}= 0$, for all $m<2$. Collecting the sums of terms of bidegree $(m, n)$ in $(z, \overline{z})$ with $m + n = 2$ in (\ref{b1}), it
follows that
\begin{equation} g_{0,1}Q(z, \overline{z}) = Q \left(f_{1,0}z, \overline{f_{1,0}z}\right).\label{b2} \end{equation}

Then, (\ref{b2}) describes all the possible values of $g_{0,1}$ and $f_{1,0}$ and in particulary
we obtain that ${\sf Im}\, g_{0,1}=0$. By composing with  n linear
automorphism of the model manifold ${\sf Re}\, w = Q(z, \overline{z})$, we can assume that $g_{0,1}=1$, $f_{1,0}=1$.  By a careful analysis of the terms interactions in (\ref{b1}), we conclude that in order to put suitable normalization conditions, we have to
consider the following terms
$$ g_{m,n}z^{m}\left(P(z, z)\right)^{n} ,\quad f_{m,n}z^{m}Q_{z}(z, \overline{z})\left(Q(z, \overline{z})\right)^{n} ,\quad \overline{f_{m,n}z^{m}Q_{z}(z, \overline{z})}\left(Q(z, \overline{z})\right)^{n}. $$

Collecting the sum of terms of bidegree $(m, n)$ in $(z, \overline{z})$ with $T = m + n$ in (\ref{b1}), it follows that
$$\displaystyle\sum_{m+n=T} \left(a'_{m,n}{z'}^{m}\overline{{z}'}^{n}-a_{m,n}z^{m}\overline{z}^{n}\right)= g_{T}\left (z, Q(z, \overline{z})\right)-2{\sf Re}\,\left\{ Q_{z}(z, \overline{z})f_{T} \left (z, Q(z, \overline{z})\right)\right\} + \dots ,$$
where we have used the following notations
$$ g_{T}(z,w) = \displaystyle\sum_{ m+2n=T}
g_{m,n}z^{m}w^{n},\quad f_{T} (z,w) = \displaystyle\sum_{ m+2n -1=T}
f_{m,n}z^{m}w^{n},$$
and where the terms defined by ''$\dots$,, depend on $f_{k,l}$ with $k + 2l - 1 < T-1$, and as well on $g_{k,l}$ with $k + 2l < T$.

redpajama_set_name: RedPajamaArXiv


I came across an article by Jill Stanley, who covers celebrity legal stories, as to why some celebrities choose mediation for their divorce process. Using some couples from Malibu as a general backdrop she covers a few of these reasons that really can apply to any amicable couple looking to avoid costly litigation. PeaceTalks has handled agreements for celebrities and they have the same goals and speed bumps and are just as appreciative after filing their agreement as regular couples. You might be hearing some stories at Thanksgiving that present an opportunity to pass along the idea to the right people.
Mediation is quicker and less expensive than full-blown litigation.
LA power lawyers are pricey, charging their celeb clients upwards of $750.00 per hour. Even stars with a net worth in the hundreds of millions of dollars don't want to throw out money. So while clients generally have lawyers throughout mediation, the process is much, much quicker than traditional litigation thanks to less stringent rules regarding documentation, evidence and testimony. This quicker process means that not only do parties save money, but they also reduce the pain and stress on the family. It is well known that Jennifer Garner and Ben Affleck turned to mediation in order to keep their children's best interests as top priority when the couple opted for mediation when working out visitation, custody and other matters related to their three children.
Divorce is messy for everyone but with celebrities these matters often involve salacious tales of drugs, cheating, bad judgment, and, not to mention, disclosures of financial details. So, it is no surprise these clients, perhaps more than average Joes and Janes, want to keep these matters private. Celebrity couples going through a divorce can harness some sense of security by knowing that mediation is confidential and that by staying out of court their family's private life remains just that–private. Though other factors were at play, it is thanks to the confidentiality of mediation that the details of Tom Cruise's three divorces are nowhere to be found. Without that, imagine the details and drama about Mimi, Nicole and Katie's lives that would be out there in the public domain.
Mediation offers a distinct path to settlement.
The goal of mediation is to settle amicably. Trace and Rhonda Atkins divorce is a great example of how mediation can coax a settlement. Their divorce, stemming from Trace's years of boozing and womanizing began intensely with Rhonda demanding a settlement worth nearly $20 million. But instead of engaging in an aggressive, drawn out legal battle, she soon sought dismissal of the case, and the couple proceeded with mediation. A private compromise was reached and family was spared further trauma and exposure along with a quicker path to a mutually agreeable settlement.


Most Web-based applications use the back-end DB in a quite straightforward way. Consider this use case: a user submits some data (name, address, phone number, etc.) that is processed by some business logic and then stored in the database. Later, someone asks for a report on the user's details and the data is retrieved and presented. The user may come back and change the details or sign out, resulting in the deletion of the user records altogether.
Look at the sample Dog Registration Database shown in Figure 1. Get all DDL for the DB here.
Your other SPs for this DB are not going to be much different because they all share the same underlying idea: all are plain insert, update, or delete statements.


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Gibbölsnäs är en halvö i Åland (Finland). Den ligger i den södra delen av landskapet,  km norr om huvudstaden Mariehamn. Gibbölsnäs ligger på ön Fasta Åland.

I omgivningarna runt Gibbölsnäs växer i huvudsak barrskog.  Inlandsklimat råder i trakten. Årsmedeltemperaturen i trakten är  °C. Den varmaste månaden är juli, då medeltemperaturen är  °C, och den kallaste är januari, med  °C.

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2019 AACTE (How) does knowing content matter for disrupting the persistence of oppression?
Saturday, February 23, 2019, 10:30 - 11:30 a.m.
Saturday, February 23, 2019, 1:00 - 2:00 p.m.
Deeper Dive: (How) does knowing content matter for disrupting the persistence of oppression?
Sylvia Celedón-Pattichis is Senior Associate Dean for Research and Community Engagement and Professor of bilingual and mathematics education in the Department of Language, Literacy, and Sociocultural Studies at the University of New Mexico. She prepares elementary pre-service teachers in the bilingual/ESL Cohort to teach mathematics and teaches graduate level courses in bilingual education. She taught mathematics at Rio Grande City High School in Texas for four years. Her research interests focus on studying linguistic and cultural influences on the teaching and learning of mathematics, particularly with emergent bilinguals. She was a Co-Principal Investigator of the NSF-funded Center for the Mathematics Education of Latinos/as (CEMELA). She serves as a National Advisory Board Member of several NSF-funded projects and as an Editorial Board Member of the Bilingual Research JournalandJournal of Latinos and Education. Her most current work includes co-editing two NCTM books entitled Access and Equity: PromotingHigh-Qualityy Mathematics in Grades PreK-2 and Grades 3-5. She has also published Beyond Good Teaching: Advancing Mathematics Education for ELLs. Sheis aa Lead-PI of broadening the Participation of Latina/o Students in Engineering Using an Integrated Mathematics, Engineering, and Computing Curriculum in Authentic Out-of-School Contexts, a project funded byNSF.Dr. Celedón-Pattichis was a recipient of the Chester C. Travelstead Endowed Faculty Award. She was also a recipient of the Regents Lectureship Award, the Faculty of Color Research Award, and the Faculty of Color Mentoring Award to recognize her research, teaching, and service at the University of New Mexico. Her work has also been recognized through the Innovation in Research on Diversity in Teacher Education Award from the American Educational Research Association (AERA) and the 2011 Senior Scholar Reviewer Award from the National Association of Bilingual Education (NABE). The accomplishments she is most proud of are her two daughters, Rebecca and Antonia Pattichis.
Hilary G. Conklinis an Associate Professor of Teacher Education at DePaul University in Chicago.Her research interests are broadly rooted in the need to provide equitable, intellectually rich, authentic learning opportunities for all students. Her current work explores the design of teacher preparation experiences, the impact of these experiences on teachers' practices and their students' learning, and youth learning from action civics education in high schools. Her research has been funded by the Spencer Foundation, the Brinson Foundation, and a National Academy of Education-Spencer Postdoctoral Fellowship.She has published her scholarship in journals including theAmerican Educational Research Journal,Harvard Educational Review, Teachers College Record,Elementary School Journal, andJournal of Teacher Educationand has authored chapters inStudying teacher education: The report of the American Educational Research Association Panel on Research and Teacher Educationand theHandbook of research onteacher education (3rd edition). She has also written about her research in op-eds published inThe Atlantic,Time, andThe Washington Post.
Carol D. Lee is the Edwina S. Tarry Professor of Education in the School of Education and Social Policy and African-American Studies at Northwestern University She is a past president of the American Educational Research Association (AERA), AERA's past representative to the World Educational Research Association, past vice-president of Division G (Social Contexts of Education) of the American Educational Research Association, past president of the National Conference on Research in Language and Literacy, and past co-chair of the Research Assembly of the National Council of Teachers of English. She is a member of the National Academy of Education in the United States, a fellow of the American Educational Research Association, a fellow of the National Conference on Research in Language and Literacy, and a former fellow at the Center for Advanced Studies in the Behavioral Sciences. She has been elected to the American Academy of Arts and Sciences. She is a recipient of the Distinguished Service Award from theNational Council of Teachers of English, Scholars of Color Distinguished Scholar Award from the American Educational Research Association, the Walder Award for Research Excellence at Northwestern University, the Distinguished Alumni Award from the Collegeof Liberal Arts at the University of Illinois-Urbana, The President's Pacesetters Award from the American Association of Blacks in Higher Education, the Lifetime Achievement Award from the American Association of Colleges of Teacher Education, a 2018 Presidential Citation from the American Educational Research Associationand an honorary doctorate from the University of Pretoria, South Africa.Her research focuses on cultural and ecological supports for disciplinary literacies and identity development.
Mikkaka Overstreet is an Assistant Professor in the Department of Literacy Studies, English Education, and History Education at East Carolina University. Her research focuses on exploring intersections of literacy, identity, and learning, as well as preservice and in-service teacher learning, particularly as related to culturally responsive pedagogical practices. Recent publications include NASPA Journal About Women in Higher Education, Reading Psychology, and the Journal of Ethnographic and Qualitative Research.Dr. Overstreet previously worked at the University of Louisville's College of Education and Human Development (CEHD) as Director of the Minority Teacher Recruitment Project (MTRP) and Instructor, Department of Early Childhood and Elementary Education. At the University of Louisville, Mikkaka became dual certified in elementary education and learning/behavior disorders and minored in Pan-African studies as an undergraduate student; she then went on to earn her Master's degree with an emphasis in literacy education. She worked for 5.5 years in Jefferson County Public Schools before moving to a contract position as a literacy consultant at the Kentucky Department of Education (KDE). At KDE, Dr. Overstreet facilitated professional learning for teachers around the state, working to strengthen implementation of the Common Core State Standards for English/Language Arts and encouraging highly effective teaching and learning. She also supported teachers across Kentucky's 173 public school districts as the editor of the state's monthly literacy newsletter, theKDE Literacy Link. Her work with teachers increased her interest in teacher learning, her deep love of education, particularly the teaching of reading and writing, and her passion for equity and cultural responsiveness in education. In her doctoral pursuits, Dr. Overstreet engaged in research on teacher learning and change, empowering parents (particularly parents of underrepresented populations and impoverished communities), and empowering teachers to value the rich funds of knowledge that their students bring to the classroom in ways that strengthen their instruction. She continuously seeks new challenges and looks forward to a long career of exploration in education.
Dr. Abby Reisman is an Assistant Professor of Teacher Education in theTeaching, Learning, and Leadership Division at the University of Pennsylvania. She received her Ph.D. from Stanford University, where she directed the "Reading Like a Historian" Project San Francisco, the first extended history curriculum intervention in urban high schools.Dr. Reisman studies the teaching and learning of history, with a special focus on curriculum design and teacher learning. Through her involvement in the Core Practice Consortium, Reisman studied how pre-service teacher candidates in practice-based social studies methods courses were prepared to facilitate text-based discussions. Her recent work focuses on practice-based professional development with in-service teachers, specifically instructional coaching using online video platforms. Her work has appeared in Cognition and Instruction, Journal of Curriculum Studies, Teachers College Record, Journal of Teacher Education, and Teaching and Teacher Education.
Maisha T. Winn is the Chancellor's Leadership Professor and the Codirector (with Torry Winn) of the Transformative Justice in Education (TJE) Center in the School of Education at the University of California, Davis. Professor Winn's program of research examines the ways in which teachers and/or adult allies for youth in schools and in out-of-school contexts practice "justice" in the teaching of literacy. Professor Winn was named an American Educational Research AssociationFellow (Spring 2016) In 2014 she received the William T. Grant Foundation Distinguished Fellowship and was named the American Educational Research Association Early Career Award recipient in 2012. Professor Winnis the author of several books including Writing in Rhythm: Spoken word poetry in urban schools(published under maiden name "Fisher"); Black literate lives: Historical and Contemporary Perspectives(published under maiden name "Fisher"); Girl Time: Literacy, Justice, and the School-to-Prison Pipeline; and co-editor of Humanizing Research: Decolonizing Qualitative Research(with Django Paris). Her most recent book, Justice on Both Sides: Transforming Education through Restorative Justice, was recently published with Harvard Education Press. She is also the author of numerous articles in peer-reviewed journals including Review of Research in Education; Anthropology and Education Quarterly; International Journal of Qualitative Studies in Education; Race, Ethnicity and Education; Research in the Teaching of English; Race and Social Problems; and Harvard Educational Review.


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All video clips have an interlacing (TV) format, which specifies how frames are displayed. Using video clips with conflicting (or incorrect) TV formats can result in degraded video quality in your final production.
Before you produce your video, set all of the video clips to the same format. While CyberLink PowerDirector can normally detect and suggest the correct format, some interlaced video (such as a video with very little motion) may be misjudged as a progressive video.
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