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News of the moon landing was carried by thousands of newspapers around the world on July 21, 1969. Most headlines were some variation of "Man Lands on Moon" or "Man Walks on Moon." The Macomb Daily, the local paper for Macomb County, Michigan features the unique headline of "We did it! We did it!" The words "moon" or "landing" are not mentioned. It wasn't until I watched the Google Doodle celebrating the 50th anniversary of the moon landing did the true meaning become readily apparent. Command Module pilot Micheal Collins stated that after the astronauts returned to Earth they went on a world tour. All the people they met, from all over the world, told them "We did it!" We most certainly did!
An original July 21, 1969 edition of The Macomb Daily proudly hangs in the Tranquility Base Arcade.
Posted by Tranquility Base Arcade at 1:38 AM
Labels: Apollo 11
Tranquility Base Arcade
A chance purchase of a Super Chexx Hockey game eventually led to the creation of Tranquility Base Arcade. I played video games during the 1970's and early 1980's and was always in awe of the "cutting edge technology" which I tried to duplicate at home by buying an Atari 2600 and then an Atari 800. Even with the home units it was still a special thrill when I had a few quarters to spend and walked into an arcade to play the "real games." They always seemed larger than life. Fast forward through college, marriage, kids, etc. and I had long forgotten the special memories I had of that period. A single quarter drop into my newly acquired Super Chexx game and I was instantly transported back to that era. It was like I had just inserted a quarter into a time machine. Join me on my journey of recreating a small part of my childhood through the construction and continued maintenance of the Tranquility Base Arcade.
I have a Master's Degree in Engineering from Rensselaer Polytechnic Institute and a mechanical engineering career that spans over 30 years. I hold multiple U.S. Patents, was a Nationals winner at powerboat racing and a former Vice Chairman in the APBA yet I have never strayed too far from my childhood love of video games.
RGVAC
Rotheblog
Donkey Kong Blog
Outerworld Arcade
Jeff's Classic Arcade
The Basement Arcade
ChompingQuarters.com
Killer List Of Video Games
Splashdown!
That's one small step for man.....
Tranquility Base Arcade calls.....
Tranquility Base here....


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Home / About Us / Board of Directors / Monu Joseph
Monu Joseph
Monu Joseph has extensive transactional experience with venture capital, mergers, acquisitions, divestitures, and joint ventures. While Mr. Joseph historically worked with technology companies both as a banker and as a lawyer, he currently works with clients in a wide array of industries.
Mr. Joseph has 10 years of transactional experience, which include years spent as a lawyer with Morrison & Foerster's corporate finance group, work with Hudson Venture Partners and its portfolio companies, as well as investment banking with CIBC World Markets Technology, Media and Telecom Group based in the Silicon Valley. He has represented or worked with real estate advisory firms, venture firms, private equity funds, hedge funds, investment banks, financial services companies, and a host of multinational corporations. He has extensive experience working with software, hardware, Internet, media, medical device, and other life science companies.
Mr. Joseph received a bachelor's degree from the University of California Santa Barbara; received a law degree (magna cum laude) from the University of Iowa, where he was a member of the Iowa Law Review; and has an MBA from Oxford University.
This morning, @ACG_USA & @1014nyc hosted an intriguing conversation on the resiliency of democracy & the role of di… https://t.co/4DXqGG1SDs41 minutes ago

redpajama_set_name: RedPajamaCommonCrawl


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Bert Mozley (23 September 1923 – 28 October 2019) was an English international footballer who spent his entire professional career with hometown club Derby County. He also spent time with Shelton United and Nottingham Forest. After retiring as a player in 1955, he emigrated to Canada.

Mozley died on 28 October 2019, at the age of 96. For the last few months of his life, Mozley was the oldest-living England international footballer.

References

External links
Player profile at Post War English & Scottish Football League A - Z Player's Transfer Database
Player profile at EnglandStats.com

1923 births
2019 deaths
English footballers
England international footballers
Nottingham Forest F.C. players
Derby County F.C. players
English Football League players
English Football League representative players
Footballers from Derby
Association football fullbacks

redpajama_set_name: RedPajamaWikipedia


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Moraine Lake, Banff National Park- The Lake With the Twenty Dollar View
by Rhonda KrausePosted in Alberta, Canada, Nature & Adventure
Excitedly, Mike and I climb up Rockpile trail, weaving our way around huge boulders of glacial moraine so prominent that the nearby Moraine Lake was named after the debris.
Walking a little faster than normal, we are anxious to see the famous lake that graced the back of Canada's $20 bills during our childhood.
Feeling nostalgic just looking at this!
A short 300 metre hike over the imposing pile of moraine, deposited by Wenkchemna Glacier many years ago, and the classic "Twenty Dollar" view is ours to enjoy.
Moraine Lake and the Valley of the Ten Peaks
Moraine Lake is, understandably, one of the most photographed locations in all of Canada. In this one visit alone I took 137 photos! I couldn't help myself- the iridescent blue-green colour of the lake was captivating.
Moraine Lake's distinct colour is caused by the refraction of light coming off the rock flour deposited in the lake. Being glacially fed, Moraine Lake is at it's bluest in June and July when the lake has reached its crest after the first heavy meltwater of the year.
Moraine Lake is nestled in the Valley of the Ten Peaks, rugged mountains framing the pristine lake. These ten mountains were originally named by Samuel Allen, one of the first non-native explorers to visit the area. He named them in the Stoney First Nation language after the numerals one to ten. Today, all but the three of the peaks have been renamed in honour of noteworthy individuals, including Allen himself.
The ten peaks, from east to west, are: Mt. Fay, Mt. Little, Mt. Bowlen, Mt. Tonsa, Mt. Perren, Mt. Allen, Mt. Tuzo, Delaform Mountain, Neptuak Mountain and Wenkchemna Peak.
Rockpile Trail not only offers perfect views of Moraine Lake and the Valley of Ten Peaks, but is a great place to view small (and very cute) wildlife. Pikas, marmots and chipmunks all make their home in and around the pile of moraine.
We met some friendly chipmunks who would come right up to your hand, clearly not afraid of humans. I think they were expecting us to give them food.
I know I am going to sound like a park ranger here, but please, do not feed the wildlife. It's not safe or healthy for wild animals to become dependent on artificial food sources and lose their natural fear of humans (just looking out for my furry forest friends!)
Mike and I both loved visiting Moraine Lake and I'm sure we will be back again and again. We'd like to go canoeing on the lake and hike some of the trails (especially Larch Valley) that begin at Moraine Lake Lodge.
Reflecting on our visit, I'd have to agree with Walter Wilcox, the explorer who named Moraine Lake, when he wrote that "no scene had ever given me an equal impression of inspiring solitude and rugged grandeur."
Tips for Visiting Moraine Lake
Moraine Lake is 14 kms outside Lake Louise Village, at the end of Moraine Lake Road.
Arrive early in the morning (before 10:00 am) or late in the afternoon (after 5:00 pm) to avoid the crowds. The small parking lot starts to fill up with cars and RVs by 10 am, leaving latecomers to park on the side of the road and have to walk a fair distance to the lake. At times, the RCMP have had to close/control access to the road due to the high volume of vehicles attempting to visit the lake.
Take the Moraine Lake Shuttle which leaves from the Lake Louise Village bus stop.
Moraine Lake road is closed to vehicles from early October to early June due to large snowfalls and the potential for avalanches.
Accommodations at the lake can be found at Moraine Lake Lodge.
The canoe dock is open for rentals from 9:30 am-5:00 pm (mid-June to mid-September). The price is $105/hr per canoe.
Keep in mind that the weather can change rapidly so come prepared with appropriate clothing.
After visiting Moraine Lake, you should definitely make the short trip (about 14 kms) up to Lake Louise, another awe inspiring lake. Unlike Moraine Lake, Lake Louise is accessible year round. If you are looking for some ideas on what to do at Lake Louise, visit our post Romantic Lake Louise- Our Favourite Activities for Romance.
Information was updated May 2018, but can change without notice. Please confirm directly with service providers.
« Photo of the Week: Chateau Lake Louise, Banff National Park
Coba, Mexico- A Mad Dash Towards a Terrifying Climb »
© 2021 Travel? Yes Please!|ProPhoto Photo Website


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Q: Multiple Forms Authentication scenarios on the same website? I will soon be starting on a new web project that consists of 2 main areas.

*

*Forums / Community

*Recruitment

Until now, I've always used straightforward Forms Authentication on my community websites, and that one method of authentication, with that one cookie/ticket has been used throughout the website (with varying roles per user also stored in the ticket). I haven't used the built in LogIn controls and instead have always just created my own login/registration form, and written the code to insert into (and authenticate against in the log-in scenario) my bespoke 'Users' table. So I've essentially just been utilizing the .IsAuthenticated() method (to determine if a user is logged in), referenced the UserData property in the ticket (to determine which roles the user belongs to), and set up the 'location' restrictions in the Web.config, so the log-in page is automatically shown for pages that require 'member access' etc.
With my new project, I will need user registration/login for the Forums/Community part of the website only. I then need an additional user registration/login for the Recruitment part of the website (not related in any way to the users that sign up/log in to the Forums/Community part of the site).
I was wondering if this possible, and if so, how to go about it?
The user registration/sign-in pages might look the same, but my underlying code would would create accounts/authenticate against different DB tables.

A: You could to create two different classes which inherits from MembershipProvider, each one with your specific database logic and connection string.
BTW, creating two groups isn't enough for your scenario? Would be weird if I needed two different credentials to log in into two different areas from same website.

redpajama_set_name: RedPajamaStackExchange


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Ю́дит Ге́рман (; род. 15 мая , Западный Берлин) — немецкая писательница.

Биография
Родилась и выросла в Западном Берлине. В середине 1990-х годов переехала в Восточный Берлин. Занималась журналистикой. В 1997 году получила от Берлинской академии искусств стипендию Альфреда Дёблина.

В 1998 году выпустила сборник рассказов «Летний домик, позже» (), принёсший Герман широкую известность, разошедшийся более чем в 100 тысячах экземпляров и отмеченный рядом престижных немецких литературных наград, в том числе Бременской премией, премией Хуго Балля и премией Клейста. В 2003 году вышла вторая книга рассказов Герман — «Одни привидения» (); в 2009 году — третья, «Алиса» (), в 2016 году — четвёртая, «Латышский парк»  (). В 2014 году опубликован дебютный роман писательницы «Начало всякой любви» (), в 2021 году — роман «До́ма» ().

Произведения Юдит Герман переводились на английский, белорусский, греческий, датский, исландский, испанский, итальянский, корейский, латышский, нидерландский, норвежский, польский, русский, сербский, словенский, турецкий, украинский, французский, чешский, шведский и японский языки. Ряд произведений экранизирован.

Библиография

На русском языке

Ссылки

Писательницы Германии
Лауреаты премии Генриха Клейста


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Here is a piece of news to chew on:
Germany's attempt to create a multi-cultural society has failed completely, Chancellor Angela Merkel said at the weekend, calling on the country's immigrants to learn German and adopt Christian values.
Merkel weighed in for the first time in a blistering debate sparked by a central bank board member saying the country was being made "more stupid" by poorly educated and unproductive Muslim migrants.
"Multikulti", the concept that "we are now living side by side and are happy about it," does not work, Merkel told a meeting of younger members of her conservative Christian Democratic Union (CDU) party at Potsdam near Berlin.
"This approach has failed, totally," she said, adding that immigrants should integrate and adopt Germany's culture and values.
Merkel says German multi-cultural society has failed [Yahoo! News]
Hmmmmmmm.
Wanda 10/18/2010 10:52 PM
Perhaps part of Germany's problems are encapsulated in some of her other remarks:
"We feel tied to Christian values. Those who don't accept them don't have a place here," said the chancellor.
I wasn't aware that learning German was a Christian value.
More seriously, I'm sure that the chancellor is including things like democracy, education, and human rights as Christian values. They are not- they are actually quite un-Christian values if you take the Bible literally.
People are irrationally attached to their religion, and therefore it becomes a problem if you imply that someone must give up their religion (as opposed to certain non-essential practices of their religion). To the extent that Germany's immigrants feel excluded solely on the basis of their religion, based on possibly inaccurate remarks like the chancellor's, they are going to resist integration.
The Sanity Inspector 10/18/2010 11:04 PM
The Germans, like so many other Europeans, didn't want to do manual work anymore. They wanted to loll about in cafes and sur la plage and collect limitless government bennies. So they imported cheap labor from Turkey and Pakistan. Marvel of marvels, these people did not turn into Heinrich Heine clones, but instead kept to their Turkish and Pakistani attitudes about society, women, family, and such. Now there's all this friction, and multicultists' insistence that people are all the same except for headgear and cuisine is shown to be rubbish.
SimonSays 10/18/2010 11:47 PM
Whether its riots in France or the British Muslim populace being a breeding ground for terrorists or the murder of the filmaker in Netherlands, Europe is more multimonocultural rather than multicultural.
Still, isn't Korea different? In Europe, immigrants came for jobs but people come to Korea for jobs and the Korean wave.
Joo An Choi 10/19/2010 2:12 AM
I am going to give them the benefit of the doubt and say that Christian values only affected extreme cases such as forced marriages and whatnot. Of course my knowledge on the subject is virtually non-existent so I won't complain.
But what I do know is that from my little experience with Theology, Christianity does actually support these values. (But all religious views aside, this does seem terrible to say the least if not hypocritical of the chancellor.)
question 10/19/2010 4:51 AM
I think that The Sanity Inspector gets to the heart of it. While assimilation to the existing culture may be an affront to multiculturalism, the former doesn't test the boundaries of social cohesion quite like the latter.
InsideOut Elle 10/19/2010 2:40 PM
well that's depressing but why am I not surprised. It's always easier to tell OTHER people to conform than you know, try to change a little yourself.
trudeau89 10/20/2010 6:47 PM
Again, Canada is left out of the discussion. While Europe continues its retreat into ugly illiberal xenopohobia, Canada's incredibly successful multicultural society marches on proudly. The latest good news story? Calgary - known as a bastion of conservatism in Canada - has just elected a Harvard educated, son of African immigrants, Muslim who wears purple. The future is Canada.
t-HYPE 10/20/2010 10:03 PM
germany's "christian values"? this guy's definitely a politician!
germany's still inflicting nazi policies on christians who want to teach their kids at home: http://en.wikipedia.org/wiki/Homeschooling_in_Germany
TKF83 11/01/2010 8:39 AM
As a 2nd generation German/Korean half-breed, reading these comments I can't help but to put in my 2 cents (or "add my mustard" like we would say in German – yeah, I know, sounds crazy)
The whole integration debate is really boiling over in the last few weeks in Germany's politics and media, and as always when anyone wants to have his 15 minutes of medial attention, the debate is anything but led in a reasonably and constructive manner. This is also due to the fact that it has mostly been ignored as long as the respective government could permit to itself. Sadly, it doesn't look like this will change any time soon.
@ Sanitory Inspector:
I would like to correct your judgement by the fact that post-war Germany as a whole has never been above "dirty work". It did just not have the manpower back then (since the NS-Regime was busy killing any resident not fitting their standards of "genetic purity" and sending everyone else to the slaughter for its mad plans of world domination). The post-war West-German gov also never intended to "keep" the guest-workers, but just assumed that they would leave after having earned some money (as dumb as it sounds). Well, they didn't, who could possibly blame them for that; since no one told them that they were only seen as a temporary solution. And since the highest part originate in countries with certain cultural differences and no one thought about how to support them in integration – well… As soon as the gov realized it screwed up, it mainly did ignore the problem. Well, it truly doesn't sound better as "wanting to loll around" but it's more approximate to the truth.
@ t-HYPE:
you are simply misled. Read the wikipedia-article you linked more carefully, specially the last segment then you should realize that Germany did not mindlessly take over some Nazi-Policy, but that the "Schulpflicht"-law as it is conceived today protects concerned kids from the caprice of mind-fucked parents who else would just give them anything but real education, not to mention social behaviour that you only learn when confronted with other kids at a school.
As for the recent use of Christianity in chancellor Merkels speech as a definement of "German culture": she's from the ruling party CDU that stands for Christian Democratic Union (comparable to the Reps in the U.S.). There you have it. The term "German culture" or "guiding culture" is still highly problematic with regard to the integration debate. The steadily increasing islamophobia does not really help there (since a high number of people with migration background are Moslems).
Greetings to The Korean from Frankfurt. I truly admire your work and your commitment to cultural enlightenment - keep it up!


For our Veterans this day, I share a bouquet from my fall garden. May God continue to bless our country as we give our thanks and praise to the many men and women who serve this nation and have given the ultimate sacrifice for our freedoms. God Be With All.


Earlier this week–on Oct. 8–Crime Stoppers of Northeast Florida board members approved their first and largest payout in their history, a $5,000 reward, to the tipster whose information helped lead Flagler County Sheriff's detectives to the suspect accused of murdering Zuheily Rosado in Palm Coast on Feb. 21.
Rosado, the mother of six, was gunned down as she worked the evening shift at the Mobil convenience store on State Road 100 near I-95. A surveillance camera shows an individual briskly walking into the store, pivoting to his right and pointing a gun then firing several times. Earlier that evening, Joseph Bova, accused in the murder, was seen in surveillance footage entering the store and using the ATM machine.
The gun used in the murder, the sheriff's office said, was registered to Bova. And Bova, according to the sheriff's detectives, said the gun had never changed ownership. But it took a tipster to connect some of the dots that led investigators to Bova, aftter their trail had cooled considerably.
The reward for tips in the case had been set at $1,000. Crime Stoppers of Northeast Florida board members voted at the end of 2012 to increase their reward in all homicide cases to $5,000.
A call came in. Crime Stoppers and the sheriff's office are not releasing the identity of the tipster, in compliance with Crime Stoppers policy.
Bova is facing a first-degree murder charge. He is being held at the Flagler County jail without bond.
General of Florida. The Trust is funded through a $20 court cost assessed for all criminal offenses in Volusia, Flagler, Putnam and St. Johns Counties. In the past year, Crime Stoppers of Northeast Florida has received over 2,725 anonymous tips that led to the arrest of 254 individuals, the recovery of over $1 million in property and the removal of over $310,000 worth of drugs off the streets.
That 5k saved possibly hundreds of thousands of dollars, and countless man-hours.
Upon Bova's conviction, the tipster deserves a lot more.
How do you shoot a defenseless lady, and walk away like you stole some Twinkies?
Welcome to the digital and Godless age.
Morals and conscience be damned!
Maybe the tipster could donate the money to the children of the woman who was murdered.
Thanks Crime Stoppers! And thanks to the soul brave enough to come forward and help. Only good people speaking up can change things. Every live is precious.
Jim Manfre said in a Crime Stoppers release. "Had it not been for Crime Stoppers and the generosity of its supporters, this case might have stalled as many of these types of killings often do and eventually gone cold.
How does an individual with any quality whatsoever wait until the reward is acceptable to them to turn in a suspected murderer? It appears to me that this individual is no better in morality than the killer.
It was a tip from a phsycic. I know her. She had nothing to do with the murder. She had a vision or something. She did not care about a reward so maybe don't be so quick to judge. The situation was hard on this girl who asked for none of it and was brave enough to say what she felt.


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Il existe une importante population russophone en Allemagne (en  ou ). L'effondrement de l'Union soviétique en 1991 a déclenché une immigration massive en Occident, l'Allemagne étant la destination principale, pour la plupart pour des raisons économiques et ethniques. Les Russes sont le  groupe migrant en Allemagne.

Les données de la population allemande de 2012 enregistrent  migrants russes résidant en Allemagne, ce qui comprend les citoyens actuels et anciens de la Fédération de Russie ainsi que les anciens citoyens de l'Union soviétique. Le ministère russe des Affaires étrangères rapporte qu'environ  Russes vivent en Allemagne, répartis en trois groupes ethniques :
 Russes ethniques :
 Allemands de Russie : -
 Juifs russes : -
 Tatars et Bashkirs :

Difficultés méthodiques
Les estimations officielles du nombre de russophones en Allemagne vont de 3 à 6 millions et peuvent inclurent outre les Russes et Allemands de Russie les ressortissants d'autres pays de l'ancienne Union Soviétique voire les Allemands ayant appris le russe à l'école en RDA. Le chercheur Jannis Panagiotidis estime qu'environ 2,2 millions de personnes résidant en Allemagne parlent russe comme langue maternelle ou couramment. La maîtrise du russe des générations nées en Allemagne est difficile à évaluer.

Notes et références

Groupe ethnique en Allemagne
Immigration en Allemagne
Émigration russe


text:
Census • Person • King George III
aka: George William Frederick
Bio Links Gallery Timeline Notes Mentions Contemporaries
Clergy • Governance
1738, Jun 4 1760-1820 1820, Jan 29
King of Great Britain and Ireland from 25 October 1760 until the union of the two countries on 1 January 1801, after which he was King of the United Kingdom of Great Britain and Ireland until his death. Also Supreme Governor of the Church of England during that time. His life and reign, which were longer than any other British monarch before him, were marked by a series of military conflicts involving his kingdoms, much of the rest of Europe, and places farther afield in Africa, the Americas and Asia.
10/25/1760 - George III ascends British throne
Wikipedia: George III of the United Kingdom
10/07/1763 - George III of Great Britain issues Proclamation of 1763, closing lands in North America north and west of Alleghenies to white settlement
Wikipedia: Royal Proclamation of 1763
03/30/1775 - King George III endorses New England Restraining Act
History.com: King George endorses New England Restraining Act
07/25/1775 - Maryland issues currency depicting George III trampling Magna Carta
08/23/1775 - King George III proclaims colonies to be in open rebellion
Wikipedia: Proclamation of Rebellion
09/01/1775 - King George III refuses Olive Branch Petition
History.com: King George refuses Olive Branch Petition
10/27/1775 - King George III speaks to Parliament of American rebellion
History.com: King George III speaks to Parliament of American rebellion
12/23/1775 - King George III issues a royal proclamation closing the American colonies to all commerce and trade, to take effect in March of 1776
10/31/1776 - King George III first speech since US independence declared
History.com: King speaks for first time since independence declared
12/18/1783 - English King George III fires government of Portland
05/15/1800 - King George III survives a second assassination attempt
Regency History: Double assassination attempt on George III
The British Newspaper Archive: The Attempt to Assassinate King George III by James Hadfield
Information Britain: George III survives 2 assassination attempts
01/29/1820 - King George III dies at the age of 82
History.com: King George III dies
Supreme Governors:
Henry VIII (1536-1547): King of England from 1509 until his death and Supreme Head of the Church of England from 1536 to 1547. He was the first English King of Ire...
Edward VI (1547-1553): King of England and Ireland (and Supreme Head of the Church of England) from 28 January 1547 until his death. Edward's reign was marked by ...
Jane Grey (1553): an English noblewoman and de facto monarch of England and Ireland from 10 July until 19 July 1553. When the 15-year-old king lay dying in Ju...
Philip II (1553-1555): King of Spain (1556–98), King of Portugal (1581–98, as Philip I, Filipe I), King of Naples and Sicily (both from 1554), and during his ...
Mary I (1553-1555): the Queen of England and Ireland from July 1553 until her death. Her executions of Protestants led to the posthumous sobriquet "Bloody Mary"...
Elizabeth I (1559-1603): Queen of England and Ireland (and Supreme Governor of the Church of England ) from 17 November 1558 until her death. In government, Elizabet...
James I (1603-1625): King of Scotland as James VI from 24 July 1567 and King of England and Ireland (and Supreme Head of the Church of England) from 1603 until ...
Charles I (1625-1649): was monarch of the three kingdoms of England, Scotland, and Ireland, and Supreme Governor of the Church of England (1625–1649). Many of hi...
Charles II of England (1649-1685): the monarch of the three kingdoms of England, Scotland, and Ireland, and Supreme Governor of the Church of England (1660–1685). Charles's ...
James II (1685-1688): King of England and Ireland as James II and King of Scotland as James VII, and Supreme Governor of the Church of England from 6 February 168...
Mary II (1689-1694): joint Sovereign of England, Scotland, and Ireland and Supreme Governor of the Church of England with her husband (who was also her first cou...
William III (1689-1702): sovereign Prince of Orange from birth, Stadtholder of Holland, Zeeland, Utrecht, Gelderland, and Overijssel in the Dutch Republic from 1672,...
Anne (1702-1714): the Queen of England, Scotland and Ireland and Supreme Governor of the Church of England from 1702 to 1714. On 1 May 1707, under the Acts of...
George I (1714-1727): King of Great Britain and Ireland, Supreme Governor of the Church of England from 1 August 1714 until his death, and ruler of the Duchy and ...
George II (1727-1760): King of Great Britain and Ireland, Supreme Governor of the Church of England, Duke of Brunswick-Lüneburg (Hanover) and Prince-elector of th...
George III (1760-1820): King of Great Britain and Ireland from 25 October 1760 until the union of the two countries on 1 January 1801, after which he was King of th...
George IV (1820-1830): King of the United Kingdom of Great Britain and Ireland and of Hanover following the death of his father, George III, on 29 January 1820, until...
Victoria (1837-1901): Queen of the United Kingdom of Great Britain and Ireland (and Supreme Governor of the Church of England) from 20 June 1837 until her death. ...
Mentions (23)
Anthony Addington
...insanity, and was one of the physicians called in to see George III when he first showed symptoms of mental aberration....
John Bacon Sr.
...equal it. He won numerous awards, held the esteem of George III, and continued to be praised in the 19th and 20th...
...the age, including both George Washington and King George III.
Charlotte of Mecklenburg-Strelitz
the wife of King George III. She served as Queen of Great Britain and Queen of Ireland from her wedding in 1761 until the union of the two kingdoms...
Erasmus Darwin
...industrialists and natural philosophers. He turned down George III's invitation to be a physician to the King.
...Branch Petition, two attempts to negotiate with King George III of Great Britain. When these failed, he reworked...
Peter Durand
...patent (No 3372) was granted on August 25, 1810 by King George III of England. After receiving the patent, Durand...
Henry Emlyn
***** no match in text
Elizabeth Graeme Fergusson
...While in London, Elizabeth met Laurence Sterne and King George III. While she was in England, she kept a travel...
Frederick of Wales
...II and Caroline of Ansbach, and the father of King George III. Under the Act of Settlement passed by the English...
Mrs Markham
...First Invasion by the Romans to the End of the Reign of George III (1823), which went through numerous editions....
...late 18th century. He enjoyed the patronage of king George III and went on to sculpt a number of British political...
...sculpt a number of British political figures, including George III himself, William Pitt the Younger, Charles James...
James Oswald
...publisher, who was appointed as Chamber Composer for King George III but also wrote and published many Scottish...
...ministerial tenure, which came during the reign of George III, was dominated by major events in Europe, including...
William Pulteney [4]
...Bedchamber in 1760 and served as Aide-de-Camp to King George III of the United Kingdom between January and February...
Sir Joshua Reynolds
...president of the Royal Academy of Arts, and was knighted by George III in 1769. Reynolds was born in Plympton, Devon,...
James Francis Edward Stuart
...William III, Mary II, Anne, George I, George II and George III.
John Stuart
...Prime Minister of Great Britain (1762–1763) under George III. He was arguably the last important favourite in...
Benjamin Thompson
...colonel, and in 1784 he received a knighthood from King George III. A prolific designer, Thompson also drew designs...
William IV of the United Kingdom
...from 26 June 1830 until his death. The third son of George III and younger brother and successor to George IV, he...
William V
...Prussia, niece of Frederick the Great and a cousin of George III. He became an art collector and in 1774 his Galerij...
...poetry and was also a painter. She was patronized by George III, and sculpted him and other members of British royalty...
-all-AlbaniaBelarusCyprusEgyptEnglandFinlandFranceGeorgiaGreeceHungaryIran, Islamic Republic of IrelandItalyMexicoNetherlandsOttoman EmpirePolandRomaniaScotlandSerbiaSpainSwedenSyriaTibetTurkeyUnited States
King George III 1738, Jun 4 1760
Nicolas Louis de Lacaille 1713, Dec 28 1730
a French astronomer and priest. His desire to determine the distances of the planets trigonometri...
Serapheim II 1690s ca 1750
1761 1781/82
Ecumenical Patriarch for the Church of Constantinople from 1757 until 1761. Seraphim II was born...
Silvestr unknown 1750
Metropolitan of St. Petersburg (1750-1761)* Russian Orthodox Church
Neophytos unknown 1760
Metropolitan of Durrë (1760-1761)* Orthodox Church of Albania
Nathaniel Bliss 1700, Nov 28 1742
an English astronomer of the 18th century, serving as Britain's fourth Astronomer Royal between 1...
Salomon Hayim Alfandari unknown 1745
Chief Rabbi (1745-1762)* Ottoman Empire
Kyprianos [1] unknown 1761
Archbishop of Nea Justiniana and All Cypru (1761-1762)* Orthodox Church of Cyprus
Veniamin unknown 1761
Nerses V unknown 1706
(anti-catholicos) Catholicose of Aluank' (1706-1763)*
Joannicius III 1700 ca 1747
Archbishop of Pec and Patriarch of the Serbs from 1739 to 1746 and Ecumenical Patriarch of Const...
Kirilo II Grk unknown 1758
Patriarch (1758-1763)* Serbian Orthodox Church
Kyrillos unknown 1759
Archbishop of Ohrid (1759-1763)* Orthodox Church of Macedonia
Yakob V unknown 1759
Catholicose of All Armenian (1759-1763)*
Ieremias unknown 1763
Samuel Troilius 1706, May 22 1734
the Archbishop of Uppsala for the Lutheran Swedish Church from 1758 to his death. He was born in...
Theophilos unknown 1751
Metropolitan of Turnovo (1751-1764)* Bulgarian Orthodox Church
Ioseb unknown 1755
Catholicos-Patriarch of Iberia (Dec 1755 - 1764) for the Orthodox Church of Georgia.
Hirschel Levin 1721 1758
1764 1800, Aug 26
Chief Rabbi of Great Britain and of Berlin, and Rabbi of Halberstadt and Mannheim, known as a sc...
Anthimos VI unknown 1760
Metropolitan of Athens (1760-1764)* Orthodox Church of Greece
Edward Wigglesworth 1693 ca 1710
a clergyman, teacher and theologian in Colonial America. His father was clergyman and author Mich...
Israyel I unknown 1763
Vasilije Jovanovic Brkic unknown 1763
Silvestros I unknown 1724
Patriarch (1724-1766)* Patriarchate of Antioch
Parthenios I [2] unknown 1737
Patriarch (1737-1766)* Patriarchate of Jerusalem
Kalinik II Grk unknown 1765
Petrus Johannes Meindaerts unknown 1739
Archbishop of Utrecht (1739-1767)*Old Catholicism: Church of Utrecht
Timofey unknown 1757
Metropolitan of Moscow (1757-1767)* Russian Orthodox Church
Paisios unknown 1759
Meletios unknown 1761
Arsenios II unknown 1764
Philimon I unknown 1766
Pavle Nenadovic 1703, Jan 14 1726
the Metropolitan of Karlovci from 1749 to 1768 for the Serbian Orthodox Church. He was born in Bu...
Laurence Sterne 1713, Nov 24 1737
an Irish novelist and an Anglican clergyman. He is best known for his novels The Life and Opin...
Ignatius George III unknown 1745
Patriarch of Antioch and All the East (1745-1768)* Syrian Orthodox Church
Thomas Secker 1693 1758
the Archbishop of Canterbury in the Church of England from 1758 until his death in 1768. In 1737 ...
Matthaios Psaltis unknown 1740
Pope and Patriarch of Alexandria for the Greek Orthodox Church (1746-1766). He was born on the is...
Pope Mark VII unknown 1745
the 106th Pope of Alexandria & Patriarch of the See of St. Mark for the Coptic Orthodox Church. P...
Meletius II unknown 1750
a Ecumenical Patriarch of Constantinople (for the Church of Constantinople) during the period 176...
Pope Clement XIII 1693, Mar 7 1758
Pope for the Roman Catholic Church from 6 July 1758 to his death in 1769. He was consecrated on ...
Jean-Antoine Nollet 1700, Nov 19 1728
a French clergyman and physicist. He joined the Royal Society of London in 1734 and later became ...
George Whitefield 1714, Dec 16 1732
an English Anglican cleric who was one of the founders of Methodism and the evangelical movement....
Yoannis unknown 1747
Metropolitan of Ethiopia (1747-1770)* Ethiopian Church
Arseniy I unknown 1757
Metropolitan of Kiev (1757-1770)* Ukrainian Orthodox Church
Gavriil I unknown 1762
Parthenios unknown 1764
Ephraim II unknown 1766
Grigorios II unknown 1767
Metropolitan of Durrës and Gora (1767-1772)* Orthodox Church of Albania
Jovan Djordjevic unknown 1769
Metropolitan of Karlovci (1769-1773)* Serbian Orthodox Church
Theodosius II unknown 1769
served as Ecumenical Patriarch of Constantinople during the period 1769-1773 for the Church of Co...
Mustafa III 1717, Jan 18/28 1757
the Sultan and Caliph of the Ottoman Empire from 1757 to 1774. He was a son of Sultan Ahmed III ...
Samuel I Chatzeres 1700 1760
the Ecumenical Patriarch for the Church of Constantinople during the periods 1763-1768 and 1773-1...
Pope Clement XIV 1705, Oct 31 1769
Pope for the Roman Catholic Church from 19 May 1769 to his death in 1774. At the time of his ele...
Neophytos IV unknown 1774
Metropolitan of Athens (0-1774)* Orthodox Church of Greece
Magnus Beronius 1692, Oct 18 1764
He was Archbishop of Uppsala in the Lutheran Swedish Church from 1764 to his death in 1775. He s...
Anthimos II unknown 1767
Metropolitan of Skopje (1767-1775)* Orthodox Church of Macedonia
Sophronios V unknown 1770
Samuil of Krutitsy unknown 1771
Eliyya XII Dinkha unknown 1722
Patriarch (1722-1778)*Assyrian Church of the East
Joaquin Minguez unknown 1770
chaplain in the cathedral of El Burgo de Osma (Soria). Hid a 'time capsule'letter in a statue of ...
Lobsang Palden Yeshe 1738 1738
the sixth Panchen Lama of the Gelug (Yellow Hat sect) Buddhism of Tashilhunpo Monastery in Tibet ...
Shimoun XV Maqdassi unknown 1740
Syedna Hebatullah al-Moayyad Fiddin unknown 1756
Islam; Dai al-Mutlaq Leader (1756-1780)* Dawoodi Bohra
Mayir Ishaki unknown 1762
a Jewish scholar of the 18th century and Chief Rabbi (1762-1780) in Constantinople for the Ottoma...
Simeon unknown 1763
Meshullam Solomon unknown 1765
(1765–1780), Appointed in opposition* British Empire
Silvestre Velez de Escalente 1750 ca 1767
1780 1780, Apr
One of the leaders of the Dominguez-Escalante Expedition, a journey under a commission from the S...
Ignatius George IV unknown 1768
Sophronius II unknown 1771
1780 1780, Oct 19
the Ecumenical Patriarch for the Church of Constantinople during the period 1775–80 and, as Sop...
Vikentije III Jovanovic Vidak unknown 1774
0 (1774-1780)* Serbian Orthodox Church
Jose Francisco de Isla 1703, Apr 24 1722
a Spanish Jesuit, celebrated as a preacher and a humorist and satirist of the stamp of Miguel de ...
John Witherspoon 1723, Feb 5 1745
a Scots Presbyterian minister and a signatory of the United States Declaration of Independence a...
Mojsije II Putnik 1728 1757
Vartholomaios unknown 1764
Metropolitan of Athens (1764, 1774-1781)* Orthodox Church of Greece
Sava II unknown 1766
Metropolitan (vladika) (1766-1781)* Montenegrin Orthodox Church
Mojsije Putnik unknown 1773
0 (1773-1774, 1780-1781)* Serbian Orthodox Church
Arsenije II Plamenac unknown 1781
Gabriel of Kiev 1708 1736
the ruling bishop of a number of dioceses of the Church of Russia. Successively, he served as Bis...
Chrysanthos [1] unknown 1767
Frederick Cornwallis 1713, Mar 5 1768
the Archbishop of Canterbury from 1768 unitl 1783 for the Church of England, and the twin brother...
Konstantios [1] unknown 1772
Jeremija Papazoglu unknown 1766
Metropolitan of Belgrade (1766-1784)* Serbian Orthodox Church
Yeprem I unknown 1771
Catholicose of Cilicia (1771-1784)* Armenian Apostolic Church
Henry Alline 1748, Jun 14 1776
minister, evangelist, and writer, who became known as "The Apostle of Nova Scotia". Born at Newpo...
Ioannikios unknown 1783
Gabriel IV unknown 1760
Ecumenical Patriarch for the Church of Constantinople during the period 1780-1785. He was born i...
Carl Fredrik Mennander 1712, Jul 19 1757
the Bishop of Turku, Finland, from 1757–1775 and then Archbishop of Uppsala in the Lutheran Fin...
Hovhannes X Hasan-Jalalean unknown 1763
Catholicose of Aluank' (1763-1786)*
Metropolitan of Hungaro-Walachia (1760-1787)* Romanian Orthodox Church
Avramios I unknown 1775
Syedna Abdultayeb Zakiuddin unknown 1780
Anton I 1720 , Oct 17 1744
the Catholicos–Patriarch of Iberia for the Orthodox Church of Georgia in the period 1744–1755...
Jakob Haartman 1717, Mar 6 1776
the Bishop of Turku in Finland for the Lutheran Finish Church from 1776 till his death in 1788. H...
Prokopios I unknown 1787
Maximilian Hell 1720, May 15 1756
a Hungarian astronomer and an ordained Jesuit priest from the Kingdom of Hungary. Hell became th...
Procopius I 1734 1759
the Ecumenical Patriarch of Constantinople for the Church of Constantinople during the period 178...
Kyprianos I unknown 1760
Pope and Patriarch of Alexandria for the Greek Orthodox Church (1766-1783). A virtuous man of the...
Abdul Hamid I 1725, Mar 20 1774
the 27th Sultan of the Ottoman Empire and Caliph of the Ottoman Caliphate (Islam), reigning over ...
Gerasimov III Gimaris unknown 1780
Pope and Patriarch of Alexandria for the Greek Orthodox Church (1783-1788). An erudite man of the...
Athanasios IV unknown 1785
Metropolitan of Athens (1785-1787, 1789)* Orthodox Church of Greece
John Wesley 1703, Jun 17 1726
an Anglican cleric and theologian who, with his brother Charles and fellow cleric George Whitefie...
Lyman Hall 1724, Apr 12 1749
physician, clergyman, and statesman, was a signer of the United States Declaration of Independen...
Kyrillos I unknown 1759
Archbishop of Sinai (1759-1790)* Orthodox Church of Mount Sinai
David Tevele Schiff unknown 1765
1791 1791, Dec 17
the chief rabbi of Great Britain and the rabbi of the Great Synagogue of London from 1765 until h...
Daniil I unknown 1767
Kallinikos unknown 1770
Dionizije I Papazoglu unknown 1785
Kosmas unknown 1787
Samuel Seabury 1729, Nov 30 1789
the first American Episcopal bishop, the second Presiding Bishop of the Episcopal Church, USA, f...
Philaretos II unknown 1792
Samuel Provoost 1742 1766
an American Clergyman. He was the first Bishop of the Episcopal Diocese of New York, as well as ...
Pope John XVIII unknown 1769
the 107th Pope of Alexandria & Patriarch of the See of St. Mark for the Coptic Orthodox Church fr...
Venediktos unknown 1781
Metropolitan of Athens (1781-1785, 1787-1796)* Orthodox Church of Greece
Samuil unknown 1783
Teotoros I unknown 1784
Gerasimus III unknown 1762
the Ecumenical Patriarch for the Church of Constantinople from 1794 to 1797. He descended from C...
Gualterus Michael van Nieuwhuyzen unknown 1767
Dorotheos unknown 1794
Pope Pius VI 1717, Dec 25 1755
the Pope for the Roman Catholic Church from 15 February 1775 to his death in 1799. Pius VI conde...
Zacharias [2] unknown 1775
Lukas unknown 1780
Syedna Yusuf Najmuddin unknown 1787
Ierofei unknown 1796
Francisco Dominguez 1740 ca 1757
Eliyaho Palombo unknown 1780
Frederick Muhlenberg 1750, Jan 1 1770
an American minister and politician who was the first Speaker of the United States House of Repre...
Callinicus V unknown 1780
was Ecumenical Patriarch for the Church of Constantinople from 1801 to 1806 and 1808 to 1809. He ...
Neophytus VII unknown 1789
Ecumenical Patriarch (1789–1794, 1798–1801)* Church of Constantinople
Metodije unknown 1791
Hovsep' Arlut'ean unknown 1800
Catholicose of All Armenian (1800-1801)*Armenian Apostolic Church
Jakob Gadolin 1719, Oct 24 1753
a Finnish Lutheran bishop, professor of physics and theology, politician and statesman. In 1736, ...
Kattumangattu Abraham Mar unknown 1772
Metropolitan (1772-1802)* Malabar Independent Syrian Church
Mattheos unknown 1797
Bhiksu unknown 1760
Leader (Acarya) (1760–1803)* Svetambara Jainism; Buddhism
Gavriil II unknown 1770
Metropolitan of St. Petersburg (1770-1799); Metropolitan of Kiev (1799-1803)* Ukrainian Orthodox ...
Yusab unknown 1770
Uno von Troil 1746, Feb 24 1773
the Archbishop of Uppsala, 1786-1803, for the Lutheran Swedish Church. He was the son of Samuel T...
Jamphel Gyatso 1758 1762
the 8th Dalai Lama (Yellow Hat sect of Buddhism) of Tibet. When Jamphel Gyatso was conceived, the...
Eliyya XIII Isho-Yab unknown 1778
John Moore 1730, Apr 26 1771
the Archbishop of Canterbury from 1783 to 1805 in the Church of England. Having taken holy orders...
Efthymios unknown 1783
Daniil unknown 1802
Metropolitan of Turnovo (1802–1805)* Bulgarian Orthodox Church
Duchod Labrangpa Jamgon Wangdue unknown 1783
1783-1806, Sakya sect; Buddhism
Gideon Hawley 1727, Nov 5 1752
a missionary to the Iroquois Indians in Massachusetts and on the Susquehanna River in New York. H...
Peter Muhlenberg 1746, Oct 1 1768
an American clergyman, Continental Army soldier during the American Revolutionary War, and politi...
Selim III 1761, Dec 24 1789
the reform-minded Sultan and Islam Caliph of the Ottoman Empire from 1789 to 1807. The Janissarie...
Dawit' V unknown 1801
Catholicose of All Armenian (1801–1807)* Armenian Apostolic Church
Koorilose I unknown 1802
Metropolitan (1802–1807)* Malabar Independent Syrian Church
Jacob Bailey 1731, Apr 16 1755
an author and clergyman of the Church of England, active in New England and Nova Scotia. Bailey w...
Anthimos I unknown 1788
Patriarch (1788–1808)* Patriarchate of Jerusalem
Johannes Jacobus van Rhyn unknown 1797
Archbishop of Utrecht (1797–1808)*Old Catholicism: Church of Utrecht
Daniel unknown 1802
(in opposition) Catholicose of All Armenian (1802–1808)* Armenian Apostolic Church
Mustafa IV 1779, Sep 8 1807
1808 1808, Nov 15/16
the Sultan and Caliph of the Ottoman Empire from 1807 to 1808. Mustafa's brief reign was turbulen...
Makari unknown 1808
Metropolitan of Ethiopia (1808–0)* Ethiopian Church
Parthenios II Pankostas unknown 1780
1809 1805, Dep 9
Pope and Patriarch of Alexandria for the Greek Orthodox Church (1788-1805). He was born n Patmos....
Drury Lacy 1758, Oct 5 1781
a Vice President and the Acting President of Hampden–Sydney College from 1789 to 1797. He devot...
Pope Mark VIII unknown 1796
the 108th Pope of Alexandria & Patriarch of the See of St. Mark for the Coptic Orthodox Church. H...
Jeremiah Learnoult Garrett unknown 1800
an English dissenting minister. At the age of fourteen or fifteen he had a vision of an "ancient ...
Jane Wardley unknown 1747
also known as Mother Jane Wardley is the founder of the United Society of Believers in Christ's S...
Dositheos unknown 1793
Metropolitan of Hungaro-Walachia (1793–1810)* Romanian Orthodox Church
Simeon V unknown 1794
Catholicose of Aluank' (1794–1810)* Armenian Apostolic Church
Thomas Edwards [6] unknown 1810
1810 1842, Jul 4
an English clergyman. Edwards was the son of Thomas Edwards. He graduated LL.B. in 1782 from Clar...
William Williams [3] 1731, Apr 23 1771
a merchant, and a delegate for Connecticut to the Continental Congress in 1776, and a signatory o...
Platon II unknown 1775
Metropolitan of Moscow (1775–1811)* Russian Orthodox Church
Anton II 1762/63, Jan 8 1788
a member of the Georgian royal family and churchman. A son of Heraclius II, the penultimate King ...
Koorilose II unknown 1807
Hadzi Melentije Stevanovic unknown 1809
Metropolitan of Belgrade (1809–1811)* Serbian Orthodox Church
Shneur Zalman of Liadi 1745, Sep 4 1780
an Orthodox Rabbi, and the founder and first (Lubavitcher) Rebbe of Chabad (1780–1812), a branc...
Ignatios II unknown 1810
Luvsantüvdenvanchug unknown 1775
1775-1813, Tibetan Buddhism, Mongolia; Buddhism
Anthemios I unknown 1792
Leontije Lambrovic unknown 1801
Jeremias IV unknown 1809
Ecumenical Patriarch (1809–1813)* Church of Constantinople
Lungtok Gyatso 1805, Dec 1 1808
the 9th Dalai Lama of the Gelug (Yellow Hat Buddhism) in Tibet. He was the only Dalai Lama to di...
Sargis Hasan-Jalalean unknown 1810
Dionizije II Niski unknown 1813
Ignatius Matthew unknown 1782
Syedna Abdeali Saifuddin unknown 1799
David Bacon 1771 1801
an American missionary in Michigan Territory. He was born in Woodstock, Connecticut. He worked pr...
Makarios II unknown 1806
Varlaam unknown 1811
Exarch (appointed by the Russian Church) of Georgia (20 Jul 1811 - 26 May 1817) for the Orthodox ...
Amvrosy unknown 1768
Metropolitan of Moscow (1768-1771); Metropolitan of St. Petersburg (1799–1818)* Russian Orthodo...
Cyril VI 1769 1813
the Ecumenical Patriarch for the Church of Constantinople between the years 1813 and 1818. He was...
Jacob Axelsson Lindblom 1746, Jul 27 1779
a Swedish scholar who eventually became archbishop of Uppsala for the Lutheran Swedish Church, a ...
Avgustin unknown 1811
Nektarios unknown 1812
Ignatius Yunan unknown 1817
Patriarch of Antioch and All the East (1817–1819)* Syrian Orthodox Church
Shimoun XVI Yohanan unknown 1780
Moses Hoge 1752, Feb 15 1787
a Presbyterian minister and educator. He served as the sixth President of Hampden–Sydney Colleg...
Anthimos III unknown 1799
Metropolitan of Skopje (1799–1820)* Orthodox Church of Macedonia / under Patriarchate of Consta...
Grigorios III unknown 1799
Metropolitan of Athens (1799–1820)* Orthodox Church of Greece
Samouil unknown 1805
Metropolitan of Durrës and Gora (1805–1820)* Orthodox Church of Albania
Gregory V 1746 1790
the Ecumenical Patriarch for the Church of Constantinople from 1797 to 1798, from 1806 to 1808 an...
Gavril Banulescu-Bodoni 1746 1792
a Romanian clergyman who served as Metropolitan of Moldavia (1792), Metropolitan of Kherson and C...
Bharimal unknown 1803
Leader (Acarya) (1803–1821)* Svetambara Jainism
Kyprianos [2] 1756 1810
the Archbishop of the Cypriot Orthodox Church in the early 19th century at the time that the Gree...
Syedna Mohammed Izzuddin unknown 1817
Islam; Dai al-Mutlaq Leader (1817–1821)* Dawoodi Bohra
Theophilakt 1765 1817
Exarch (appointed by the Russian Church) of Georgia (26 May 1817 - 31 Jul 1821) for the Orthodox ...
Mikhail unknown 1818
Metropolitan of St. Petersburg (1818–1821)* Russian Orthodox Church
Dionysios II unknown 1819
Serafim unknown 1819
Joseph Steward 1753, Jul 6 1786
an American minister, portrait painter and museum curator. Steward was a largely self-taught arti...
Frodsham Hodson 1770, Jun 7 1791
an English churchman and academic, the Principal of Brasenose College, Oxford from 1809. He edite...
Giragos I unknown 1797
Serapion unknown 1803
Metropolitan of Kiev (1803–1822)* Ukrainian Orthodox Church
Pope Pius VII 1742, Aug 14 1756
the Pope for the Roman Catholic Church from 14 March 1800 to his death in 1823. Chiaramonti was a...
Seraphim I unknown 1813
Patriarch (1813–1823)* Patriarchate of Antioch
Anthimus III 1762 1791
the Ecumenical Patriarch of Constantinople during the period 1822-1824. He served as deacon of t...
Willibrord van Os 1744, Feb 2 1814
Archbishop of Utrecht (1814–1825)*Old Catholicism: Church of Utrecht......Willibrord van Os (* ...
Agatangel unknown 1815
James Varick 1750, Jan 10 1766
the first Bishop of the African Methodist Episcopal Zion Church. The important events in Varick's...
Polykarpos I unknown 1808
Dovber Schneuri 1773, Nov 13 1812
the second Rebbe (spiritual leader) of the Chabad Lubavitch Chasidic movement from 1812 until his...
Ananias unknown 1763
Archbishop of Ohrid (1763-1764); Metropolitan of Skopje (1823–1828)* Orthodox Church of Macedon...
Charles Manners-Sutton 1755, Feb 17 1791
a bishop in the Church of England who served as Archbishop of Canterbury from 1805 to 1828. Manne...
Theophilos II Pankostas unknown 1800
Pope and Patriarch of Alexandria for the Greek Orthodox Church. He was from Patmos , a nephew of ...
Kidanagan Geevarghese Mar unknown 1811
Metropolitan of Ethiopia (1816–1829)* Ethiopian Church
Petar I unknown 1782
Petar I Petrovic-Njegos 1747/48 1782
the ruler of the Prince-Bishopric of Montenegro as the Metropolitan (vladika) of Cetinje, and Exa...
Pope Pius VIII 1761, Nov 20 1785
the Pope for the Roman Catholic Church from 31 March 1829 to his death in 1830. His pontificate w...
Yeprem unknown 1810
Richard Allen [2] 1760, Feb 14 1777
a minister, educator, writer, and one of America's most active and influential black leaders. In ...
Jakob Tengstrom 1755, Dec 4 1802
a Finnish Lutheran archbishop. He succeeded Jakob Gadolin upon his death in 1802 where he became ...
Lemuel Haynes 1753, Jul 18 1785
an influential African-American religious leader who argued against slavery. At the age of five m...
Constantius I 1770 1805
1834 1859, Jan 5
the Ecumenical Patriarch for the Church of Constantinople during the period 1830-1834. He was bor...
Hayim Yakup Benyakar unknown 1800
Chaim Jacob Benyakar (also Jacob Haïm Benyakar) was a Jewish scholar of the 18th / 19th Century ...
William White [2] 1748, Apr 4 1770
the first and fourth Presiding Bishop of the Episcopal Church of the United States (1789; 1795–...
Ignatius George V unknown 1819
Carl von Rosenstein 1766, May 13 1819
the Church of Sweden Archbishop of Uppsala from 1819 to 1836. Before that he served as Bishop of ...
Johnny Appleseed 1774, Sep 26 1794
an American pioneer nurseryman who introduced apple trees to large parts of Pennsylvania, Ontario...
Mahmud II 1789, Jul 20 1808
the 30th Sultan and Caliph (Sunni Islam) of the Ottoman Empire/Caliphate from 1808 until his deat...
Charles Follen 1796, Sep 6 1818
a German poet and patriot, who later moved to the United States and became the first professor of...
Luvsanchültimjigmed unknown 1815
Solomon Hirschell 1762, Feb 12 1802
the Chief Rabbi of Great Britain, 1802-42. He is best remembered for his unsuccessful attempt to ...
Anthimus V unknown 1815
Ecumenical Patriarch for the Church of Constantinople for thirteen months from 1841 to 1842. He ...
Dolma Phodrang Padma Dudul unknown 1806
1806-1843, Sakya sect, Throne holder; Buddhism
Thomas S. Hinde 1785, Apr 19 1801
an American newspaper editor, opponent of slavery, author, historian, real estate investor, Metho...
William Miller 1782, Feb 15 1809
an American Baptist preacher who is credited with beginning the mid-19th century North American r...
Peter VII unknown 1809
the 109th Pope of Alexandria & Patriarch of the See of St. Mark (1810–1852). He was born in the...
Palden Tenpai Nyima unknown 1782
the seventh Panchen Lama of Gelug (Buddhist Yellow Hat sect), from 1782-1853. In 1810 (or 1811) P...
Charles Warburton [2] 1780 1808
Archdeacon of Tuam from 1808 until 1855. The son of Bishop Charles Warburton he was born in New Y...
Konstantios II unknown 1804
Archbishop of Sinai (1804–1859)* Orthodox Church of Mount Sinai
Thomas Brownell 1779, Oct 19 1819
founder of Trinity College in Hartford, Connecticut, and Presiding Bishop of the Episcopal Church...
Anyos Jedlik 1800, Jan 11 1817
a Hungarian inventor, engineer, physicist, and Benedictine priest. He was also a member of the Hu...
Pope Pius IX 1792, May 13 1819
the Pope for the Roman Catholic Church from 16 June 1846 to his death in 1878. He was the longest...
Aga Khan I 1804 1818
the governor of Kirman, 46th Imam of the Nizari Ismaili Muslims, and prominent Muslim leader in I...


text:
Certonotus leeuwinensis är en stekelart som beskrevs av Turner 1919. Certonotus leeuwinensis ingår i släktet Certonotus och familjen brokparasitsteklar. Inga underarter finns listade i Catalogue of Life.

Källor

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leeuwinensis


text:
Sterling Responds to Conservative General Election Win
Friday 13 December 2019 PDF Print
it's essential that hiring teams transition into a post-Brexit world as smoothly as possible.
In response to the Conservative general election win, Steve Smith, Managing Director of Sterling EMEA, has commented on the effect that it may have on hiring programmes and staff screening requirements.
"Although the general election result may have assuaged a small portion of the uncertainty that the country has been facing, with Brexit still yet to be decided on, there is a large amount of ambiguity facing hiring teams with regard to the compliance situation post-Brexit," Steve states."With the Conservatives likely to end freedom of movement, introduce 'an Australian-style points-based system to control immigration,' and implement student and NHS visa schemes for high-skilled migrants, this is likely to have a variety of compliance implications going forward."
"With HR responsible for so many business-critical functions, it's essential that hiring teams transition into a post-Brexit world as smoothly as possible. Therefore, it's important that as much information is available to employers sooner rather than later, to give them ample time to adjust compliance processes. To this end, we've been working with legal experts from Fragomen LLP to explain what Brexit and the new government means for firms and employees. We'll be running a webinar on 21 January 2020, entitled 'Background Screening, Brexit and Best Practice Considerations for Employers.'"
"The webinar, which will be hosted by Mark Sward, Sterling's VP of Global Privacy, along with Naomi Goldschtein, Manager at Fragomen LLP, will cover a number of topics, such as the impact of Brexit on employees, managing obligations around data privacy, and an in-depth examination of Right to Work checks."
Naomi Goldshtein, Senior Manager at Fragomen LLP, added:
"With the Conservatives securing a majority, it is now widely expected that the Withdrawal Agreement will pass through Parliament. If this is achieved, the UK will leave the European Union on 31 January 2020. A transition period will be in place until 31 December 2020, during which time the benefits associated with freedom of movement would remain in place, including the right to move and work in the UK and all EU countries, and unrestricted business travel. For employers, it will be crucial to begin planning early on for any changes after this date that will impact hiring and screening, including Right to Work checks."
Ends -
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text:
\section*{Supplemental material}

\title{Supplemental material: ``Functional dependence of the Hall viscosity-induced transverse voltage in two-dimensional Fermi liquids"}

\author{Ioannis~Matthaiakakis}
\thanks{These three authors contributed equally to this work and are listed alphabetically.}
\affiliation{Institute for Theoretical Physics and Astrophysics and W\"urzburg-Dresden Cluster of Excellence ct.qmat,
Julius-Maximilians-Universit\"at W\"urzburg, 97074 W\"urzburg, Germany}

\author{David~Rodr\'iguez~Fern\'andez}
\thanks{These three authors contributed equally to this work and are listed alphabetically.}
\affiliation{Institute for Theoretical Physics and Astrophysics and W\"urzburg-Dresden Cluster of Excellence ct.qmat,
Julius-Maximilians-Universit\"at W\"urzburg, 97074 W\"urzburg, Germany}

\author{\mbox{Christian~Tutschku}}
\thanks{These three authors contributed equally to this work and are listed alphabetically.}
\affiliation{Institute for Theoretical Physics and Astrophysics and W\"urzburg-Dresden Cluster of Excellence ct.qmat,
Julius-Maximilians-Universit\"at W\"urzburg, 97074 W\"urzburg, Germany}

\author{Ewelina~M. Hankiewicz}
\affiliation{Institute for Theoretical Physics and Astrophysics and W\"urzburg-Dresden Cluster of Excellence ct.qmat,
Julius-Maximilians-Universit\"at W\"urzburg, 97074 W\"urzburg, Germany}

\author{Johanna~Erdmenger}
\affiliation{Institute for Theoretical Physics and Astrophysics and W\"urzburg-Dresden Cluster of Excellence ct.qmat,
Julius-Maximilians-Universit\"at W\"urzburg, 97074 W\"urzburg, Germany}

\author{Ren\'e~Meyer}
\affiliation{Institute for Theoretical Physics and Astrophysics and W\"urzburg-Dresden Cluster of Excellence ct.qmat,
Julius-Maximilians-Universit\"at W\"urzburg, 97074 W\"urzburg, Germany}

\maketitle

\textit{Equations of motion.} In what follows, we derive the equations of motion for a charged two-dimensional Fermi liquid confined to a channel geometry, in the framework of linear response theory. In particular, we study fluid dynamics in presence of a DC electric field $\mathbf{E}$ and an out-of-plane magnetic field $\mathbf{B}$. For such a fluid, the equations of motion are given by charge continuity  as well as by momentum conservation (Navier-Stokes):%
\begin{align}
\label{eq:HydroEq}
\!  \left(\partial_t + \mathbf{v}\cdot\nabla\right)\rho  &=  -\rho \nabla \cdot \mathbf{v} ,
\\
\! m_{\rm eff}\rho \left( \partial_t + \mathbf{v}\cdot\nabla \right)\mathbf{v}  &=  -\nabla p  + \eta \nabla^2 \mathbf{v} +\eta_{\rm H} \nabla^2(\mathbf{v}\times \mathbf{e}_{\rm z}) \nonumber
\\
&~~~~ + {\rm e}\rho (\mathbf{E} + \mathbf{v}\times \mathbf{B}) - \dfrac{\rho_0 v_{\rm F}m_{\rm eff} }{ l_{\rm imp}}\mathbf{v}  . \label{eq:NSEq}
\end{align}
\noindent
In our analysis, we consider a steady, hydrodynamic flow of electrons, which is translationally invariant along the $\mathbf{e}_{\rm x}$-direction. Moreover, we assume a vanishing current in the $\mathbf{e}_{\rm y}$-direction, implying that the velocity profile takes the form $\mathbf{v} = v_{\rm x}(y) \mathbf{e}_{\rm x}$. To obtain an inhomogeneous, non-trivial velocity profile, our system needs to deviate from global thermal equilibrium. However, in order to be able to linearize Eqs.~\eqref{eq:HydroEq} and \eqref{eq:NSEq}, we assume that  variations of the chemical potential and temperature are small compared to their global equilibrium values
\begin{align} \label{globaleq}
\mu (y) & = \mu_0 + \Delta \mu (y) \quad \text{with} \ \ \; \;  \Delta \mu (y)\ll \mu_0 \ \,  ,
\\
T(y) & = T_0 + \Delta T(y) \quad \text{with} \quad \Delta T(y)\ll T_0 \ . \nonumber
\end{align}
For typical Fermi liquids, such as GaAs, $\mu_0 = {\cal O}(50 {\rm ~meV})$ whereas $T_0 = {\cal O}(1{\rm~ K})$. Note, that due to time and translational  invariance in  $\mathbf{e}_{\rm x}$-direction, $\Delta\mu$ and $\Delta T$ solely vary in
the $\mathbf{e}_{\rm y}$-direction. In terms of $\mu(y)$ and $T(y)$,  pressure and  density fluctuations in our system are given by
\begin{align} \label{densiytypressureinterms}
&\rho (y) = \rho_0 + \dfrac{\partial \rho_0 }{ \partial \mu_0} \Delta\mu + \dfrac{\partial \rho_0 }{ \partial T_0} \Delta T \, ,
\\
&p(y) = p_0 + \dfrac{\partial p_0}{\partial \mu_0}\Delta \mu + \dfrac{\partial p_0}{\partial T} \Delta T  = p_0 + \rho_0\Delta \mu + s_0 \Delta T \, , \nonumber
\end{align}
where $s_0$ is the equilibrium entropy of our fluid.
Under the assumption of a steady and unidirectional fluid flow with $v_\mathrm{y}=0$, Eq.~\eqref{eq:HydroEq} reduces to $\partial_{\rm x}\rho =0$.
This enforces a constant density along the fluid flow, whereas it allows for density fluctuations in
$\mathrm{\mathbf{e}}_\mathrm{y}$-direction.
Explicitly, that is compatible with our incompressibility condition \mbox{$\nabla\cdot  \mathbf{v}\!=\!0$}. Together, Eqs.~\eqref{eq:HydroEq}-\eqref{densiytypressureinterms} dictate the dynamics of $v_{\rm x}(y)$, $\Delta \mu (y)$ and $\Delta T(y)$.
For our system the gradient of temperature is negligible compared to the gradient of the chemical potential. To see this explicitly, we write
\begin{align} \label{eq:gradp}
\partial_y p = \rho_0\mu_0 \partial_y\left(\dfrac{\Delta \mu }{ \mu_0 } \right) + s_0 T_0 \partial_y\left(\dfrac{\Delta T }{ T_0} \right) \ .
\end{align}
Due to the assumptions in Eq.~\eqref{globaleq}, the
dimensionless gradients $\partial_y(\Delta \mu/\mu_0)$ and $\partial_y(\Delta T/ T_0)$ are of the same order of magnitude. As a consequence, the relative strength of the chemical potential contribution to the temperature contribution in Eq.~\eqref{eq:gradp} is given by ${\cal U} = \rho_0 \mu_0 / s_0 T_0$.
If ${\cal U}\gg 1$, the chemical potential gradient dominates over temperature fluctuations and vice versa. For typical Fermi liquids, such as GaAs, we find ${\cal U} \simeq 10^{16}$. Hence, in those samples the gradient of temperature is clearly negligible. Thus, we assume $T(y) = T_0$ and define
\begin{align}
&\rho (y) = \rho_0 + \dfrac{\partial \rho_0 }{ \partial \mu_0} \Delta \mu(y) \
\wedge \  p(y) = p_0 + \rho_0\Delta \mu(y)\ .
\end{align}
Substituting this into Eq.~\eqref{eq:NSEq}, leads to
\begin{align} \label{eq:NPNS1'}
\eta \partial^2_{\rm y} v_{\rm x}(y) \! & = \!  \left( \rho_0 + \dfrac{\partial \rho_0 }{ \partial \mu} \Delta \mu\right) \! \! \left({\rm e}E_{\rm x} + \dfrac{v_{\rm F}m_{\rm eff} }{ l_{\rm imp}}v_{\rm x}(y)\right)  ,
\\
\partial_{\rm y} p  & =  \left[{\rm e}B\left(\rho_0 + \dfrac{\partial \rho_0 }{ \partial \mu} \Delta \mu\right) -\eta_{\rm H}\partial^2_y\right]v_{\rm x}(y) \ .\label{eq:NPNS2'}
\end{align}
Let us emphasize that we did not include the electric field sourced by our inhomogeneous density distribution $\rho(y)$ in Eqs.~\eqref{eq:NPNS1'} and \eqref{eq:NPNS2'}.
This is justified by the assumption that the screening length of our material is much shorter than the width of our channel. Hence, the corresponding electric field
is expected to be much smaller than $E_{\rm x}$, and therefore can be neglected.

So far, Eqs.~\eqref{eq:NPNS1'} and \eqref{eq:NPNS2'} still deviate from Eqs.~(2) and (3) of our main text, due to the presence of additional terms $\propto \! \Delta \mu(y) v_{\rm x}(y)$.
These terms induce non-linear corrections to our physical observables in terms of the electric field $E_{\rm x}$. In the framework of linear response theory, we are therefore allowed to drop them without loss of generality. In particular, this leads to Eqs.~(2) and (3) of our main text:
\begin{align}
\label{eq:NPNS1}
&\eta \partial^2_{\rm y} v_{\rm x}(y) = \left( \rho_0 + \dfrac{\partial \rho_0}{ \partial \mu} \Delta \mu\right){\rm e}E_{\rm x} + \dfrac{\rho_0v_{\rm F}m_{\rm eff} }{ l_{\rm imp}} v_{\rm x}(y)  ,
\\
&\partial_{\rm y} p = \rho_0\partial_y \Delta \mu = \left({\rm e}B\rho_0 -\eta_{\rm H}\partial^2_y\right)v_{\rm x}(y) \ . \label{eq:NPNS2}
\end{align}
Notice, that we took into account the term $\propto \! \Delta \mu(y) E_{\rm x}$, even though it also scales non-linearly in $E_\mathrm{x}$ and, therefore, does not affect our phyiscal observables. However, we kept this term because we want to explicitly check that the Lorentz and the Hall-viscosity induced force influences the velocity profile in the expected way. Namely, we expect $v_\mathrm{x}(y)$ to deviate from its symmetric Poiseuille form, corresponding to a fluid flow which concentrates towards one of the sides of the channel, depending on the sign of the magnetic field. The simplest way to see this deviation is to take into account the $\Delta \mu E_\mathrm{x}$ term since it only couples  to the first order correction of the velocity profile and decouples from the equations for $v^{(0)}_\mathrm{ x}(y)$.

For our setup, we supplement Eqs.~\eqref{eq:NPNS1} and \eqref{eq:NPNS2} with general boundary conditions of the form
\begin{align}
\label{eq:bcs}
v_{\rm x}(-l_{\rm s}) =  v_{\rm x}(W + l_{\rm s}) & =  0    \ ,  \\   \nonumber
\Delta  \mu \big \vert_{y=0}    + \ \Delta \mu \big \vert_{y=W} \ \ & = 0 \ .
\end{align}
Below, in section \emph{Robin Boundary Conditions}, we prove that this choice is equivalent to standard Robin type boundary conditions, as defined in Ref.~\cite{Kiselev18}. In what follows, we provide an explicit solution of the Navier-Stokes Eqs.~\eqref{eq:NPNS1}-\eqref{eq:NPNS2} under the boundary condition~\eqref{eq:bcs} for weak and for strong magnetic fields, since in this regime the physical properties of the analytic solutions become most apparent.\\

\textit{Weak magnetic field regime.}
The weak magnetic field limit $r_\mathrm{c} \gg l_{\rm G}$
allows for the expansion of the velocity profile and hence of the Navier-Stokes
equations in powers of $B$. Technically, this expansion is achieved by introducing the dimensionless  parameter $\epsilon \ll 1$, satisfying
\begin{align}
\! B \rightarrow \epsilon B , \, \eta_{\rm H} \rightarrow \epsilon \eta_{\rm H}, \, \Delta \mu \rightarrow \epsilon\Delta \mu  \, , v_{\rm x} \! = \! v^0_{\rm x} + \epsilon v^1_{\rm x}.
\end{align}
In particular, this assumes that to first order the system  responds linearly in terms of the magnetic field.
With this ansatz the Navier-Stokes
Eqs.~\eqref{eq:NPNS1}-\eqref{eq:NPNS2} reduce to
\begin{align}
\label{eq:WeakB NSE1}
\eta \partial^2_{\rm y}v^0_{\rm x}(y) -\frac{ m_{\rm eff}v_{\rm F}\rho_0}{l_{\rm imp} }v^0_{ \rm x}(y) & ={\rm e}\rho_0 E_\mathrm{x} \, ,
\\
\left({\rm e}B \rho_0 - \eta_H \partial^2_{\rm y}   \right)v^0_{\rm x}(y)  & = \rho_0 \partial_{\rm y}\Delta \mu(y) \, , \label{eq:WeakB NSE2}
\\
\eta \partial^2_{\rm y}v^1_{\rm x}(y) -\frac{ m_{\rm eff}v_{\rm F}\rho_0}{l_{\rm imp}  } v^1_{\rm x}(y) & = {\rm e} E_{\rm x} \dfrac{\partial \rho_0 }{ \partial\mu} \Delta \mu(y) \, . \label{eq:WeakB NSE3}
\end{align}
To find an explicit solution of this set of equations we first
determine  $v^0_{\rm x}(y)$ by solving  Eq.~\eqref{eq:WeakB NSE1}, which is the zero-field Poiseuille flow equation in the presence of impurities. Once we have obtained $v^0_{\rm x}(y)$, we calculate $\Delta \mu(y)$ by
integrating Eq.~\eqref{eq:WeakB NSE2}.
Substituting this quantity in Eq.~\eqref{eq:WeakB NSE3} finally allows us to derive the first order velocity correction $v^1_{\rm x}(y)$.
Explicitly, we find
\begin{align}
\label{eq:WeakB vx0}
\! \! \! \!  \! \! v^0_{\rm x}(y) \! & = \! - \dfrac{{\rm e} E_{\rm x}l_{\rm imp} }{ m_{\rm eff}v_{\rm F}} \! \! \left( \! A_1 \! \cosh \! \left[   yl_{\rm G}^{-1}  \right] \! \! + \! A_2 \! \sinh \! \left[   yl_{\rm G}^{-1}  \right] \! \! + \! 1   \right)
\\
\label{eq:WeakB mu}
\! \!  \! \! \! \!  \Delta \mu(y)  \! & = \!  \frac{\mathrm{e} \,l_{\rm imp}\,   E_\mathrm{x}}{m_{\rm eff} v_{\rm F} } \, \Big[  l_{\rm G} \,  \Big( \frac{m_{\rm eff} v_{\rm F} \eta_{\rm H}}{ \eta l_{\rm imp} }-{\rm e}B \Big)  \\
& \times \left( A_1 \! \sinh \! \left[y l_{\rm G}^{-1}\right] + A_2 \! \cosh \! \left[y l_{\rm G}^{-1} \right] \right)  \! -\!  {\rm e}By \Big] + \Gamma, \nonumber
\end{align}
where for clarity we defined
\begin{align}
\label{eq:vx0 constants}
A_1 & = -\cosh \left[\frac{W}{2 l_{\rm G}}\right] {\rm sech}\left[\frac{2 l_{\rm s}+W}{2 l_{\rm G}}\right],
\\
\label{eq:vx0 constants'}
A_2 & = \ \; \; \, \sinh \left[\frac{W}{2 l_{\rm G}}\right] {\rm sech}\left[\frac{2 l_\mathrm{s}+W}{2 l_{\rm G}}\right].
\\
\label{eq:Gamma}
\! \Gamma &=-\frac{\mathrm{e} \, l_{\rm imp}   E_\mathrm{x}}{2m_{\rm eff} v_{\rm F}} \, \Big[  l_{\rm G} \,  \Big( \frac{m_{\rm eff} v_{\rm F} \eta_{\rm H}}{ \eta l_{\rm imp} }-{\rm e}B \Big) \\
& \times \Big( A_1 \!
\sinh \! \left[ W l_{\rm G}^{-1}\right] + A_2 \! \left[\cosh \! \left[W l_{\rm G}^{-1} \Big]+1\right] \right)  \! -\! {\rm e}BW \Big] \ \nonumber .
\end{align}
Before we explicitly present our result for $v^1_{\rm x}(y)$, we
want to emphasize that Eq.~\eqref{eq:WeakB mu}  predicts
the total Hall voltage $\Delta  V_{\rm tot} = -[\Delta \mu(W) \! - \! \Delta \mu(0)]/ \mathrm{e}$, measured across the sample. To derive Eq.~(8) of the main text, we need to expand the hyperbolic functions in Eqs.~\eqref{eq:vx0 constants}-\eqref{eq:Gamma} up to third order in $W/l_{\rm G}$. As a result, we find
\begin{align} \label{eq:HallVoltagesCase32}
\! \Delta 	V_{\eta_{\rm H}} \! \!  &= \!  \frac{\eta_\mathrm{H} E_\mathrm{x} }{\eta}   \! \! \left[ W \! \! - \!
  { 1 \over  12    l_\mathrm{ G}^2 } \!
 \left( W^3 \! \! + \! 6 l_{\rm s} W^2 \! \! + \! 6 l_{\rm s}^2 W\right) \!  \right]  \\
\Delta 	V_{B} \! &= \!   - \frac{ \mathrm{sgn}(B)  E_\mathrm{x}}{3 r_\mathrm{c} l_\mathrm{ee} } \left( W^3 \! + \! 6 l_{\rm s} W^2 \! + \! 6 l_{\rm s}^2 W\right) \ . \label{eq:lorentz}
\end{align}
In Eq.~(10) of the main text, we have illustrated the density dependence of these voltage contributions,
\begin{align} \label{eq:densitydep2}
	\Delta  V_{\eta_\mathrm{H}} & = f_1 \, \rho_0 + f_2(n_\mathrm{imp})  \quad  \wedge \quad
\Delta V_B = f_3 \, \rho_0^{-2}  \ .
\end{align}
However, so far we did not specify the functions $f_{1,2,3}$. This will be  the purpose of the following paragraph. The linear, impurity independent scaling of $\Delta V_{ \eta_{\rm H}}$ is defined as the $l_\mathrm{imp} \! \rightarrow \! \infty$ limit of Eq.~\eqref{eq:HallVoltagesCase32}. The density dependence of this term is given by (cf. Eq.~(4) of our main text)
\begin{align}
\Delta V_{\eta_{\rm H}}^0 &= \dfrac{\rm \eta_{\rm H} }{ \eta }E_{\rm x} W =  \dfrac{2  l_{\rm ee} E_{\rm x}W }{ \mathrm{sgn}(B) r_{\rm c}} = \dfrac{ 2 \tau_{ \rm ee} E_{\rm x} W  |{\rm e}| B }{ m_{\rm eff}}\\
& = \dfrac{ 12 \hbar^3 E_{\rm x} W  |{\rm e}|B }{ F_\pi^2 m_\mathrm{eff}^2 k_\mathrm{B}^2 T^2 }  \mathrm{ln}^2 \left( \frac{\hbar^2 \pi \rho_0}{m_\mathrm{eff} k_\mathrm{B} T} \right) \rho_0 = f_1 \rho_0 \ .  \nonumber
\end{align}
Here, according to Refs.~\cite{Novikov06,PhysRevB.26.4421,alekseev2016negative,Qian05}, we introduced the second momentum relaxation time
\begin{align}
\tau_{\mathrm{ee}}= \dfrac{l_\mathrm{ee}}{v_\mathrm{F}} = \dfrac{6 \hbar^3}{F_\pi^2 m_\mathrm{eff} k_\mathrm{B}^2 T^2} \mathrm{ln}^2 \left( \frac{\hbar^2 \pi \rho_0}{m_\mathrm{eff} k_\mathrm{B} T} \right) \rho_0 \ ,
\end{align}
where $k_\mathrm{B}$ is the Boltzmann constant and $F_\pi$ is a geometric factor, characterizing electron-electron scattering amplitudes. Since
density variations do not significantly change the ln$^2(\mu/k_\mathrm{B}T)$ terms in the Fermi liquid regime $\mu \! \gg \! \mathrm{k}_\mathrm{B}T$, we treat $f_1$ as density independent function.
Moreover, the impurity contribution to $\Delta V_{\eta_{\rm H}}$ is given by
\begin{align}
\! \Delta V_{\eta_{\rm H}}^\mathrm{imp} \! &= \!  - \dfrac{\rm \eta_{\rm H} }{ \eta }E_{\rm x} \dfrac{1   }{  12  l_\mathrm{G}^2 }
 \left( W^3 \! + \! 6 l_{\rm s} W^2 \! + \! 6 l_{\rm s}^2 W\right)
 \\
\!  &= \! -
 \dfrac{ \vert \mathrm{e}  \vert \! B m_\mathrm{eff}^2 \nu_0^2 n_\mathrm{imp}  E_{\rm x}  }{    3 \hbar^5  \pi    }
 \left( W^3 \! + \! 6 l_{\rm s} W^2 \! + \! 6 l_{\rm s}^2 W\right) \nonumber
 \! = \!  f_2 .
\end{align}
Here, we considered point like impurities with concentration $n_\mathrm{imp}$, scattering strength $\nu_0$ and inverse momentum relaxation  time $\tau_\mathrm{imp}^{_{-1}} \! = \! v_\mathrm{F} l_\mathrm{imp}^{_{-1}}\! = \! m_\mathrm{eff} \nu_0^2 \hbar^{-3} \rho_0 n_\mathrm{imp} $ \cite{bookref}.
In the same manner, Eq.~\eqref{eq:lorentz} evolves to
\begin{align}
\Delta 	V_{B} \! &= \!  - \frac{ \mathrm{sgn}(B)  E_\mathrm{x}}{3 r_\mathrm{c} l_\mathrm{ee} }  \left( W^3 \! + \! 6 l_{\rm s} W^2 \! + \! 6 l_{\rm s}^2 W\right) \\
 & = - \frac{  \vert {\rm e} \vert m_\mathrm{eff}  B  E_\mathrm{x}}{6 \pi \hbar^2 \rho_0  \tau_\mathrm{ee}} \left( W^3 \! + \! 6 l_{\rm s} W^2 \! + \! 6 l_{\rm s}^2 W\right)  \nonumber
 = f_3 \rho_0^{-2} \ .
\end{align}

\iffalse
Additionally, Eq.~\eqref{eq:WeakB mu} defines the total voltage difference across the channel $\Delta V_{\rm tot}(y) = - [\Delta\mu(y) - \Delta\mu(0)]/ \mathrm{e}$. In particular, we obtain in the limit $W\ll l_{\rm G}$:
\begin{align}
\Delta 	V_{\eta_\mathrm{ H}} &=  \frac{\eta_\mathrm{H} }{\eta}  E_\mathrm{x} \left[ y -
   { 1 \over  12    l_\mathrm{ G}^2 }
 \left[6l_\mathrm{s}(l_\mathrm{s} \!+ \!W) \! + \!  y (3 W\!-\!2 y)\right]y\right] ,\nonumber \\
\Delta 	V_{B} &=   - \frac{ \mathrm{sgn}(B)  E_\mathrm{x}}{3 r_\mathrm{c} l_\mathrm{ee} }  \left[6l_\mathrm{s}(l_\mathrm{s} \!+ \! W) \! + \!  y (3 W \! -\!2 y)\right]y  .  \label{eq:LocalVoltage}
\end{align}

\begin{center}
\begin{figure*}[t]
\includegraphics[scale = 0.19 ]{respdiff.pdf}
\caption{Hall voltage contributions as a function of $y$ according to Eq.~\eqref{eq:LocalVoltage} for $l_\mathrm{s} \ll W$ and normalized in terms of $ \mathrm{sgn}(B) E_\mathrm{x}/(3 r_\mathrm{c} l_\mathrm{ee})$. (a)  $l_\mathrm{ee} = W/11$ predicts the $y^3$ behavior measured in Ref.~\cite{2019arXiv190511662S}. (b) $l_\mathrm{ee} = 0.9 W$: Here, the total transverse voltage difference is dominanted by the Hall viscous signal and therefore approximately linear in $y$.}
\label{Fig:LocalVoltage}
\end{figure*}
\end{center}

\textcolor{red}{
Most remarkably, the value of the Hall field $E_{\rm y} = -dV_{\rm tot}/dy$ at $y=0$ is determined, apart from the experimentally set parameters, also by the slip length and the ratio of viscosities
\vspace{-0.2cm}
\begin{align}
\label{eq:HallFieldBound} E_{\rm y}(0) = E_{\rm x}\left[ {2l_{\rm s}(l_{\rm s} + W) \over r_c l_{\rm ee}} - {\eta_{\rm H} \over \eta}\right].
\end{align}
}

\noindent
Finally, let us present the curvature $\kappa = \partial^2_{\rm y} E_{\rm y}$  of the associated Hall electric field $E_\mathrm{y}=-\partial_\mathrm{y} V_\mathrm{tot}$, normalized to the corresponding value of a no-slip Poiseuille flow,
\begin{align}
\label{eq:HallFieldCurvature}
\kappa_\mathrm{norm} \! = \! \dfrac{ \cosh\left[W/2l_{\rm G}\right]}{ {\rm cosh}\left[(2l_{\rm s} \! + \! W)/2l_{\rm G}\right] } \!
\overset{W\ll l_{\rm G}}{ \simeq} \! 1  -  {2 l_{\rm s}(l_{\rm s} \! + \!  W) \over l_{\rm ee} l_{\rm imp}} .
\end{align}

\fi

\noindent
After having clarified how to disentangle $\Delta 	V_{\eta_{\rm H}}$ and $\Delta	V_{B}$ in terms of their width and density dependence, let us proceed in presenting  our solution for $v^1_{\rm x}(y)$. Therefore, we substitute Eq.~\eqref{eq:WeakB mu} into Eq.~\eqref{eq:WeakB NSE3}, which leads to the first order velocity correction
\begin{align}
\label{eq:WeakB vx1}
v_{\mathrm{x}}^1(y)  = & \, ( C_1  +   \lambda_1 \, y) \cosh \! \left[yl^{-1}_{\rm G}\right]  \\
+ & \, (C_2  +   \lambda_2 \, y) \, \sinh \! \left[y l^{-1}_{\rm G} \right] - A_3 + A_4 \, y  . \nonumber
\end{align}
Here, for clarity, we defined the following functions

\allowdisplaybreaks
\begin{widetext}
\begin{align}
\label{eq:TheLambdas}
\lambda_{1,2}  = & \dfrac{{\rm e}^2  l_{\rm imp} E^2_\mathrm{x}\frac{\partial {\rho}_0}{\partial \mu} }{ 2 m_{\rm eff} v_{\rm F}} \left(  {\rm e}B  - \dfrac{m_{\rm eff} v_{\rm F}\eta_\mathrm{H} }{ l_{\rm imp}}\right)A_{2,1} \ \, \ , \ \, \quad
A_3  =  \dfrac{\mathrm{e} \, l_{\rm imp} E_\mathrm{x} \frac{\partial {\rho}_0}{\partial \mu} }{  m_{\rm eff}v_{\rm F} \rho_0 }\Gamma \ \, \ , \ \, \quad A_4 = \dfrac{\mathrm{e}^2 l^2_{\rm imp}  E_{\rm x} B }{ m^2_{\rm eff} v^2_{\rm F}\rho_0 } \ ,  \\
\nonumber
\\
\label{eq:vx1 constants}
C_1 =&\, \text{csch}[(2 l_\mathrm{s} \! + \! W)l_{\rm G}^{-1}] \Bigl(\sinh[(l_\mathrm{s} \! + \! W)l_{\rm G}^{-1}]\left[A_3 \! - \! l_\mathrm{s} \left(\lambda _2 \sinh [l_\mathrm{s} l_{\rm G}^{-1}] \! - \! \lambda _1\cosh [l_\mathrm{s}l_{\rm G}^{-1}] \! - \! A_4\right)\right]
\\
&-\sinh [l_\mathrm{s}l_{\rm G}^{-1}] \bigl[(\lambda _2 l_\mathrm{s} \!  - \! A_3 \! + \! W  ) \sinh [(l_\mathrm{s} \! + \! W)l_{\rm G}^{-1}] \! + \! \lambda _1 l_\mathrm{s} \! + \! W) \cosh [(l_\mathrm{s} \! + \! W)l_{\rm G}^{-1}]\! + \! A_4 l_\mathrm{s} \! + \! W)\bigr]\Bigr), \nonumber
\\
\nonumber
\\
C_2 =&  - \text{csch}[(2 l_\mathrm{s} \! + \! W)l_{\rm G}^{-1}] \Bigl(2 ( A_4 W  \! - \! A_3) \cosh [l_\mathrm{s} l_{\rm G}^{-1}] \! + \! 2 A_3 \cosh[(l_\mathrm{s} \! + \! W)l_{\rm G}^{-1}]
\\ &
+\lambda _2 W \sinh [(2 l_\mathrm{s} \! + \! W)l_{\rm G}^{-1}]
\! + \! \sinh [Wl_{\rm G}^{-1}]
\!  + \! \lambda _1 W \bigl[\cosh [(2 l_\mathrm{s} \! + \! W)l_{\rm G}^{-1}] \! + \! \cosh [Wl_{\rm G}^{-1}]\bigr]\nonumber \\
 \! &+\! 2 l_\mathrm{s} \Bigl[\lambda _1 \bigl[\cosh [(2 l_\mathrm{s} \! + \! W)l_{\rm G}^{-1}]+\cosh [Wl_{\rm G}^{-1}]\bigr] \!+ \! A_4 \bigl[\cosh [(l_\mathrm{s} \! + \! W)l_{\rm G}^{-1}]\! + \! \cosh [l_\mathrm{s} l_{\rm G}^{-1}]\bigr]\! + \! \lambda _2 \sinh [Wl_{\rm G}^{-1}]\Bigr]\Bigr)/2 \ , \nonumber
\end{align}
\end{widetext}
Notice, that for $\eta_{\rm H} \neq 0$, the first order correction $v_{\mathrm{x}}^1(y)$ breaks the reflection symmetry of the entire velocity profile with respect to $y=W/2$, as expected. Explicitly this is caused by the linear terms in powers of $y$ within Eq.~\eqref{eq:WeakB vx1}. Moreover, since  $C_{1,2}, \, \lambda_{1,2}$ and $A_{1,2,3,4}$ are  non-linear in $E_{\rm x}$ and $l_{\rm imp}$, Eq.~\eqref{eq:WeakB vx1} implies that the first order correction $v^1_{\rm x} \ll v^0_{\rm x}$ in the linear response regime.

\textit{Strong magnetic field regime.}
We now move on to the discussion of strong magnetic fields, implicitly defined by $r_\mathrm{c} \ll l_\mathrm{G}$.
In this limit,  $\eta$ and $\eta_\mathrm{H}$ tend to zero (cf. Eq.~(4) of our main text), which strongly simplifies \mbox{Eqs.~\eqref{eq:NPNS1} and \eqref{eq:NPNS2}}. In particular, these equations yield
\begin{align}
\label{eq:SBNS1}
v_{\rm x}=-\dfrac{{\rm e} \, l_{\rm imp}E_{\rm x} }{  m_{\rm eff} v_{\rm F}} \quad \wedge \quad \partial_\mathrm{y} \Delta \mu = {\rm e}Bv_{\rm x} \ ,
\end{align}
Here, we dropped the term $\propto \! \! \Delta \mu \, E_{\rm x}$ to make explicit predictions for our linear response theory. In particular, the solution of Eq.~\eqref{eq:SBNS1} reads:
\begin{align} \label{eq:Strong B DV}
\Delta  V_\mathrm{tot} =  -\mathrm{sgn}(B)  E_{\rm x}  W l_{\rm imp}  / r_\mathrm{c} \ .
\end{align}
Hence, the Hall voltage solely depends on $l_\mathrm{imp}$ and $W$ in the limit of strong magnetic fields.

\textit{Robin Boundary Conditions.}
In what follows, we prove that our set of boundary conditions in Eq.~\eqref{eq:bcs} is equivalent to Robin type  boundary conditions, satisfying
\begin{align}
\label{eq:RobinBCs} u^0_{\rm x}(0) - l_R \partial_y u_{\rm x}(0) =  u_{\rm x}(W) + l_R\partial_y u_{\rm x}(W) = 0 \ .
\end{align}
Here $u^0_{\rm x}(y)$ defines the Robin velocity profile  and  $l_R$ is the corresponding slip length. As a solution of the Navier-Stokes Eqs.~\eqref{eq:WeakB NSE1}-\eqref{eq:WeakB NSE3}, $u^0_{\rm x}(y)$  is given by
\begin{align}
\label{eq:WeakB ux0}
u^0_{\rm x}(y) \! = \! - \dfrac{{\rm e} E_{\rm x}l_{\rm imp} }{ m_{\rm eff}v_{\rm F}} \! \! \left(  C_1  \cosh \! \left[   yl_{\rm G}^{-1}  \right] \!  +  C_2  \sinh \! \left[   yl_{\rm G}^{-1}  \right] \! \! + \! 1   \right)  \! .
\end{align}
The amplitudes $C_{1}$ and  $C_{2}$ are defined to be:
\begin{align}
\label{eq:ux0 constants}
C_1 & = -l_{\rm G}\left[l_{\rm G} + l_R \tanh\left[W /( 2l_{\rm G})\right]\right]^{-1} \ ,
\\
C_2 & = \ \; \;  l_{\rm G}\left[l_R + l_{\rm G}{\rm coth}\left[W /( 2l_{\rm G}) \right]\right]^{-1} \ \, .
\end{align}
In order to prove the equivalence between the two types of boundary conditions, it is sufficient to show that the velocity profiles $u^0_{\rm x}(y)$ and  $v^0_{\rm x}(y)$ match each other.  According to  Eq.~\eqref{eq:WeakB ux0}, the Robin slip length is defined to be the normalized value of the inverse first derivative of the velocity profile at the boundaries. Hence, let us define the effective Robin slip length for our velocity profile
\begin{align} \label{deflbeff}
l_R^\mathrm{eff} \equiv {v^0(0) \over \partial_y v^0_{\rm x}(0)} = - {v^0(W) \over \partial_y v^0_{\rm x}(W)} \ .
\end{align}
This quantity allows us to derive the equivalence of the two types of boundary conditions if we can prove that
\begin{align} \label{mappingvelocity}
u^0_{\rm x}(y; l_R=l_R^\mathrm{eff}) = v^0_{\rm x}(y;l_{\rm s}) \ .
\end{align}
For $l_\mathrm{G}/r_\mathrm{c} \ll 1$, Eq.~\eqref{eq:WeakB vx0}
defines  $v^0_{\rm x}(y)$ analytically. In this limit, Eq.~\eqref{deflbeff} implies for $l_R=l_R^\mathrm{eff}$:
\begin{align} \label{eq:Effective lR}
l_R  & =l_{\rm G} \ {\rm csch}[W \! / l_{\rm G}] \! \left(\cosh[(2l_s \!  + \!  W)/l_{\rm G}] \! - \! \cosh[W/(2l_{\rm G})]\right) \! ,\nonumber \\
l_{\rm s} &= l_{\rm G} \mathrm{arcosh}  [ \sinh [ W/(2l_{\rm G})] \left(l_{\rm G} \! \coth [  W/(2l_{\rm G}) ]  \! + \! l_R \right)\! /l_{\rm G}] \nonumber
\\ & \quad - W/2  \ .
\end{align}
In fact, this mapping identifies the velocity profiles
$u^0_{\rm x}(y)$ and  $v^0_{\rm x}(y)$, since it maps  Eq.~\eqref{eq:WeakB ux0} onto  Eq.~\eqref{eq:WeakB vx0}.
In particular, the Robin type equivalents to the Hall viscous and the Lorentz force contribution to the total Hall voltage  in Eqs.~\eqref{eq:HallVoltagesCase32} and \eqref{eq:lorentz} are given by
\begin{align}
\label{eq:Robin voltages}
\Delta 	V_{\eta_{\rm H}}^R &=  \frac{\eta_\mathrm{H} }{\eta}  E_\mathrm{x} \left[ W -
  { 1  \over  12  l_\mathrm{G}^2 }
 \left( W^3 \! + \! 6 l_R W^2 \right) \right] ,\nonumber \\
\Delta 	V_{B}^R &=  - \frac{ \mathrm{sgn}(B)  E_\mathrm{x}}{3 r_\mathrm{c} l_\mathrm{ee} }  \left( W^3 \! + \! 6 l_R W^2\right) \ .
\end{align}
Since Eq.~\eqref{eq:HallVoltagesCase32} and
Eq.\eqref{eq:lorentz} are derived under the assumption $W / l_{\rm G} \ll 1$, Eq.\eqref{eq:Robin voltages} is obtained by inserting
the Robin slip length, given by Eq. \eqref{eq:Effective lR} in the same limit, $l_R \simeq l_{\rm s} + l^2_{\rm s}/W$.
Beyond the weak magnetic field regime Eq.~\eqref{mappingvelocity} is still justified.
Since in this limit $l_\mathrm{G} / r_\mathrm{c} \gtrsim 1$, this can not be proven analytically. Instead, we confirmed the validity of Eq.~\eqref{mappingvelocity} by numerically evaluating the Robin slip length in Eq.~\eqref{deflbeff}.
As soon as the cyclotron radius $r_\mathrm{c} \ll W$, one enters the strong magnetic field regime. While in this limit the Robin slip length diverges, our slip length remains constant by definition. Therefore, we can not justify Eq.~\eqref{mappingvelocity} for strong magnetic fields. However, in this limit the equivalence of both types of boundary conditions is given trivially. Since the fluid layer interaction decreases as function of $r_\mathrm{c}$, all our results become slip length and therefore boundary condition independent for $r_\mathrm{c} \ll W$ (cf.~Eq.~\eqref{eq:Strong B DV}).

\end{document}

redpajama_set_name: RedPajamaArXiv


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