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Q: Add to polynomials In this code there are four test cases. Three test cases are camed successfully but 4th test case was not getting expected output. Please help me.
I got 0x^3 as output in 4th test case but expected output is 0
Add two polynomials
Given two polynomials A and B, write a program that adds the given two polynomials A and B
Output
Print the addition of polynomials A and B.
If the degree of polynomial is zero and the constant term is also zero, then just print 0 to represent the polynomial.
For term Cix^Pi, if the coefficient of the term Ci is 1, simply print x^Pi instead of 1x^Pi.Explanation
We need all test cases can be came when code was run. I want exact outputs for all test cases
Here is the question and test case inputs and outputs in the below url link
https://drive.google.com/file/d/1DhE2akiG_pX_Q_EoKaEY9EapSgz3xWhY/view?usp=sharing
def check_polinom(polinom):
            checked = []
            while polinom:
                    tmp = polinom.pop(0)
                    if polinom:
                            for i in range(len(polinom)-1, -1, -1):
                                    if polinom[i][0] == tmp[0]:
                                            tmp[1] += polinom[i][1]
                                            polinom.pop(i)
                    checked.append(tmp)
            return checked

    def add_polinoms(pol_1, pol_2):
            added = []
            while pol_1 or pol_2:
                    if pol_1:
                            tmp = pol_1.pop(0)
                            for i in range(len(pol_2)):
                                    if pol_2[i][0] == tmp[0]:
                                            tmp[1] += pol_2[i][1]
                                            pol_2.pop(i)
                                            break
                    else:
                            tmp = pol_2.pop(0)

                    added.append(tmp)
            added.sort(reverse=True)
            return(added)

    def print_polinom(polinom):
            s = ''
            if polinom:
                    if polinom[0][1] < 0:
                            s += '-'
                            polinom[0][1] = -polinom[0][1]
                    if polinom[0][1] == 1:
                            if polinom[0][0] == 0:
                                    s += str(polinom[0][1])
                            elif polinom[0][0] == 1:
                                    s += 'x'
                            else:
                                    s += 'x^' + str(polinom[0][0])
                    else:
                            if polinom[0][0] == 1:
                                    s += str(polinom[0][1]) + 'x'
                            elif polinom[0][0] == 0:
                                    s += str(polinom[0][1])
                            else:
                                    s += str(polinom[0][1]) + 'x^' + str(polinom[0][0])
                    polinom.pop(0)
            for el in polinom:
                    if el[1] == 0:
                            continue
                    elif el[1] < 0:
                            s += ' - '
                            el[1] = -el[1]

                    else:
                            s += ' + '
                    if el[1] == 1:
                            if el[0] == 0:
                                    s += str(el[1])
                            elif el[0] == 1:
                                    s += 'x'
                            else:
                                    s += 'x^' + str(el[0])
                    else:
                            if el[0] == 1:
                                    s += str(el[1]) + 'x'
                            elif el[0] == 0:
                                    s += str(el[1])
                            else:
                                    s += str(el[1]) + 'x^' + str(el[0])
            print(s)

    def input_data():
            while True:
                    try:
                            n = int(input())
                            break
                    except:
                            print('enter an integer N')
                            continue
            a = list()
            i = 1
            while n > i-1:
                    try:
                            tmp = list(map(int,(input()).split()))
                            if len(tmp) != 2:
                                    print('enter two space separated integers')
                                    continue
                            a.append(tmp)
                            i += 1
                    except:
                            print('enter two space separated integers')

            return a

    a = check_polinom(input_data())
    b = check_polinom(input_data())
    c = add_polinoms(a,b)
    print_polinom(c)

A: It seems that you code does not clean up 0 coefficients. An additional phase should be added to your processing. Once you have the final coefficients of your polinomial, you should have two adjustments. You have already described one, that turns items with coefficient 1 from the form 1x to simply x. Another one is when you turn 0x to nothing. Then you only have to be careful to output something, so you should not turn every term into nothing. That is why there is a description to represent it as 0.
The easiset way to make this work would thus be:

*

*Add a function to check if a polinomial has all zero coefficients: is_zero_polinom

*Do something like this in print_polinom:

if is_zero_polinom(polinom):
   print('0')
   return
<here comes the current code>


text:
Electric Sheep – reviews
Check it out, Cinema releases
March 14, 2012 VirginieSelavy
Format: Screening presented by Days Are Numbers
Part of Ken Russell Forever
Venue: The Montpelier, London
Director: Ken Russell
Writer: Christopher Logue
Based on the book by: H.S. Ede
Cast: Dorothy Tutin, Scott Antony, Helen Mirren, Lindsay Kemp
After making The Devils, Russell felt exhausted, burned out. He turned to an adaptation of Sandy Shaw's musical The Boy Friend, intending a light-hearted tribute to a childhood spent watching MGM musicals. The film proved nightmarish to make: 'we had nervous breakdowns and near suicides among the company,' Shirley Russell reported. Russell was once again near breaking point. Believing he had delivered a surefire hit, but finding that the sort of creative doors he wanted to open remained closed, Russell re-mortgaged his house to finance his next project, a personal film that took him away from art deco glamour and complex dance routines, and back to his days as a struggling still photographer living in West London.
Savage Messiah is the story of the French sculptor Henri Gaudier-Brzeska (referred to as Henri Gaudier in the film) and his relationship with the unpublished author Sophie Brzeska, a Polish woman some 20 years his senior, whom he met in 1910 (and whose name he appended to his own). Russell had picked up a copy of H.S. Ede's biography Savage Messiah (actually mostly just the couple's correspondence, with explanatory gloss by Ede) while a young man, and something about Gaudier-Brzeska's story profoundly affected him: the determination, the arrogance, the contrariness, the seemingly contradictory desire to transcend one's drab, quotidian surroundings while at the same time resisting the pull of airy transcendentalism.
For the script, Russell turned to the poet Christopher Logue, who had previously acted for Russell, providing a superbly acid characterisation of Cardinal Richelieu in The Devils. And for the all-important set design (Gaudier-Brzeska: 'I shall derive my emotions solely from the arrangement of surfaces, I shall present my emotions by the arrangement of my surfaces.') he turned to another collaborator from The Devils, Derek Jarman.
But for such a grand, threatening title (actually a sobriquet given to Gaudier-Brzeska by Ezra Pound) and from a director with Russell's reputation for controversy, Savage Messiah is actually a visually subtle, character-driven work, featuring little of what was to come; the gaudy comic-book primary colours of Tommy, or the giant phalluses of Lisztomania. The film sets the tone from the outset: a pencil scratching an image onto paper (with accompanying closely recorded sound effects) recalls past enthusiasms for a caméra-stylo approach to making films. At the time Russell felt paradoxically liberated by the external constraints on the film, but he later came to view the work as too talky, too static.
Although Logue's script is indeed dialogue-heavy, Russell's own analysis does not do justice to the film. It features a great variety of techniques; sometimes the pace is gradual and stately, sometimes the camera and editing are as restless as Gaudier himself. Scenes such as Gaudier's impromptu rant outside the library seem to suddenly explode into life, banishing the passive, austere mood created by the previous sequence. These abrupt shifts in tone and mood seem calculated to infuriate Russell's detractors, but they also reflect the fractious, volatile relationship between Henri and Sophie, the way in which tender moments between the two can suddenly flare up into arguments. Dorothy Tutin's performance as Sophie is delivered sensitively. Though her character is tightly wound and prone to outbursts, she is somehow the perfect counterweight to Scott Antony's testosterone-fuelled, posturing Gaudier, who wilfully changes his opinions and his plans by the day.
That Logue was the originator of Private Eye magazine's Pseuds Corner column is visible in the characterisation of the art world's glitterati, whom Henri and Sophie first meet at a dinner party at the house of Gaudier patron's Corky (played with camp relish by Lindsay Kemp, perhaps best known to cinephiles for his role as the scrofulous landlord in The Wicker Man). What distinguishes Henri and Sophie from these shallow dabblers is that they are willing to take an idea to the end; Sophie's novel is titled Truth: A Novel of the Spirit and Gaudier, when he tosses his famous female torso through an art dealer's window in an act of rage, demands to be thrown in jail and insists that nobody pay his bail. It is principle, then, that underpins the value structure of this film, although Gaudier's principles are sometimes clouded in contradiction (the idea that it's only through paradox, oxymoron, that we can express what we really feel) such as when he tells the assembled dandies, 'I like what everyone likes - and EVERYBODY likes war'. The real Gaudier-Brzeska heckled the poet and war enthusiast Filippo Marinetti during a lecture in London, but Logue's script is not interested with presenting Gaudier as an earnest ideologue.
The character of Gosh Boyle is introduced as a counterpoint to Sophie. Gosh is a suffragette who impresses Gaudier with her disruptive demonstrations and her almost cartoonishly voluptuous figure. But when world war breaks out her imperialist background is too strong to resist and she joins the army (her father is a Major who commissions a bust from Gaudier). When Gaudier last sees her she is a crass, jingoistic parody, shorn of her previous feminist and bohemian tendencies. Some quarters may feel that as a character she is used to critique feminism (and with Russell's prurient interest in her physical charms, such an interpretation is hardly surprising). In fact, she figures in the film's commentary on commitment. Gosh is just another dilettante, like the luminaries of the art crowd that Gaudier is introduced to. Such characters soon reveal that their pretentions to artistic and political activity are motivated by social climbing rather than Gaudier's relentless termite burrowing.
Gaudier-Brzeska enthusiasts are often critical of the film, not only for its compression of the artist's biography, but because it reveals little of the complexity of Gaudier-Brzeska's thought and of his participation in the thriving pre-war avant-garde (no mention of Gaudier-Brzeska's friendship with figures such as T.E. Hulme and Ezra Pound.) The Vorticist movement as a whole is portrayed rather dismissively, as a group of style-over-substance dilettantes rather than the strident firebrands many of them were.
But here as in his biographies of famous composers, Russell is less interested in historical accuracy than in communicating the energy of the creative process. When Andrei Tarkovsky coined the phrase 'sculpting in time' he was in part trying to elevate cinema to a fine art, inspired by a divine muse and revered in a gallery. Russell uses the same medium as a figure for his aspirations: 'The central image of our movie is the titanic struggle of the sculptor to release his genius from the intractable marble,' Russell told Jarman, perhaps somewhat haughtily.
Unlike Tarkovsky, Russell was thinking less of the hallowed portals of high art and more of the sweat, exertion and chipping away that characterise the sculptor at work. It is instructive (and gratifyingly blasphemous) to compare the end of Savage Messiah with that of Tarkovsky's own artist biopic, Andrei Rublev (1966). Both films end with a close look at their subjects' artworks, but while Tarkovsky's is hand-wringingly reverent, Russell's approach is more ludic - he shows the sculptures in close-up, but he also shows them in a gallery, as passers-by consult their exhibition catalogues and seem mildly bemused. Two young women point and giggle at Gaudier's now-celebrated head of an idiot - 'art is alive; love it, laugh at it, but don't worship it,' as Gaudier bellows from atop a huge (and obviously not stone) Moai [near the film's outset. The prim period dress of the gallery visitors seems utterly at odds with Gaudier's vindication of primitive beauty.
The BBC's recent documentary on Russell, attempting to cram a vast and prolific career into the sort of narrative that suits a 60-minute programme, ironed out many of Russell's more quixotic moments. But to omit Savage Messiah, as the BBC did, seems surprising as it is one of Russell's key films. Reducing the complexity of a film to the intentions/private obsessions of a single author can be reductive. But Gaudier-Brzeska can really be seen as an analogue for Russell; he loves life, hates the quotidian, often expresses his high ideals childishly or through paradox or provocation. Throughout, the film presents an individualistic philosophy, portraying the artistic community as a safety net of self-regard. Russell told his first biographer John Baxter: 'Gaudier's life was a good example to show that art, which is simply exploiting to the full one's own natural gifts, is really bloody hard work, misery, momentary defeat and taking a lot of bloody stick - and giving it.' A fitting epitaph for Russell himself.
Days Are Numbers present Savage Messiah on March 16 at The Montpelier, London, as part of Ken Russell Forever.
John A. Riley
art filmsHenri Gaudier-BrzeskaKen Russell
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VV1963 Sheep encounter on way to Ladakh, India | Viral Video UK - Upload, Share, License! Get the most for your video!
Summary: Sheep encounter on way to Ladakh, India - Ladakh is a region in Indian state of Jammu and Kashmir that currently extends from the Kunlun mountain range to the main Great Himalayas to the south.


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Trump lashes out at FBI, State and Justice Departments for "leaking, lying and corruption"
At home at the White House with no scheduled public events on Saturday, President Trump lashed out at the FBI, State Department and the Department of Justice for "leaking, lying and corruption." and blasted the now-fired former FBI deputy director Andrew McCabe.
Mr. Trump, appears vindicated by the claim from some Republicans on the House Intelligence Committee that they found no evidence of collusion between his campaign and Russians and pleased that Attorney General Jeff Sessions fired McCabe late Friday, spent some of his Saturday tweeting about those events. Mr. Trump had already called McCabe's firing a "great day for Democracy," and alleging that "sanctimonious James Comey was his boss and made McCabe look like a choirboy," saying Comey knew "all about the lies and corruption going on at the highest levels of the FBI!" McCabe was fired after FBI officials recommended that, with an upcoming DOJ Inspector General report expected to criticize McCabe.
On Saturday, Mr. Trump's personal lawyer, John Dowd, suggested that deputy Attorney General Rod Rosenstein should follow Sessions' lead and "end" special counsel Robert Mueller's investigation.
On a chilly, overcast Saturday in Washington, D.C., Mr. Trump claimed "many are finding out" about corruption at his agencies, including the State Department. This week's staff shakeups also included the ouster of Secretary of State Rex Tillerson, although it's not immediately clear why Mr. Trump included the State Department.
Mr. Trump, who has long criticized McCabe over his wife's acceptance of $500,000 in campaign donations for a failed statehouse race from former Virginia governor and Hillary Clinton ally Terry McAuliffe, did so again on Saturday.
Comey, who will soon release a book on leadership and his time at the FBI, said the American people will "hear my story very soon" and "can judge for themselves who is honorable and who is not."
John Brennan, former head of the CIA, also criticized the president, saying he will someday take his place as a "disgraced demagogue."


text:
Q: How to open Activity based on the voice command I am doing dashboard application in which there are lot of screens. When the user tell the voice command based on that I need to open the activity. I don't know where to start I have already completed all the screens and I would like to implement voice search.
my app screens are Advances, Leaves, Recruitment, Permissions, Notifications etc
Example: when the user say 'Advances' it should open the advances screens. Please help me.

A: 1) Start a voice recognition intent
2) Handle the returned data in onActivityResult() to decide which activity to start
1. Start a voice recognition intent
Intent intent = new Intent(RecognizerIntent.ACTION_RECOGNIZE_SPEECH);
intent.putExtra(RecognizerIntent.EXTRA_LANGUAGE_MODEL, RecognizerIntent.LANGUAGE_MODEL_FREE_FORM);
intent.putExtra(RecognizerIntent.EXTRA_PROMPT, "Choose Activity");
startActivityForResult(intent, REQUEST_SPEECH);

2. Handle the returned data
@Override
protected void onActivityResult(int requestCode, int resultCode, Intent data){
        if (requestCode == REQUEST_SPEECH){
            if (resultCode == RESULT_OK){
                ArrayList<String> matches = data
                    .getStringArrayListExtra(RecognizerIntent.EXTRA_RESULTS);

                if (matches.size() == 0) {
                    // didn't hear anything
                } else {
                    String mostLikelyThingHeard = matches.get(0);
                    // toUpperCase() used to make string comparison equal
                    if(mostLikelyThingHeard.toUpperCase().equals("ADVANCES")){
                        startActivity(new Intent(this, Advances.class));
                    } else if() {
                    }
                }
            }
        }

        super.onActivityResult(requestCode, resultCode, data);
    }

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Are you among the 30 million American adults who struggle with some form of hearing loss?
If so, then we understand that you may sometimes feel isolated. Hearing people may feel nervous about communicating with you to the point that they avoid speaking to you altogether.
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text:
Man shot multiple times on 53 Street
by Simon Whitehouse May 3, 2022
Yellowknife RCMP say an 18-year-old man was shot multiple times at the 5100 block of 53rd Street on May 1. The man was medevaced to Edmonton for treatment. The investigation into the incident is ongoing and the police would like information from the public. NNSL file photo
RCMP officers were called to an apartment building on the 5100 block of 53 Street and found a man shot with a gun more than once on May 1, shortly after 11 p.m.
The injured man, 18, was initially transported to Stanton Territorial Hospital and then sent to the University of Alberta Hospital for further treatment.
"At this time, this man's injuries are not life threatening in nature," stated Cpl. Matt Halstead, the RCMP's media relations officer "It is believed the parties involved in this incident are known to each other and there is no immediate risk to the public."
Police believe there are witnesses with further information, and the Mounties are asking anyone who was in or near the building to contact them.
Alan Booth, who runs Yellowknife Films, has been living on the street since 1993.
He said he had not been alerted to the shootings at the location, but said incidents have been increasing at the Grayling Manor Apartment.
"It's getting crazy and that's not the first (shooting) either," he said. "There have been others in that building.
"The police show up here quite frequently, and I built a fairly large fence so that I wouldn't have to look at it all the time."
In January, three men were arrested after entering the building while armed and were accused of pointing a handgun at occupants.
Anyone with information on this latest incident can call the Yellowknife RCMP at 669-1111 or Crime Stoppers at 1-800-222-TIPS (8477) or www.nwtnu.crimestoppersweb.com. In the event of an emergency call, 911.
Tagged: Yellowknifer
Simon Whitehouse
Simon Whitehouse came to Yellowknife to work with Northern News Services in 2011. Simon obtained his journalism education at Algonquin College and the University of Ottawa. Simon can be reached at... More by Simon Whitehouse


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Phone Call Salma Hayek
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Salma Hayek shared a detailed account of her history with Harvey Weinstein while filming Miramax's Oscar-winning film "Frida" in the New York Times opinion column on Wednesday. The 51-year-old actress recalled turning down alleged repeated demands from the disgraced producer for showers, massages, oral sex and more. Weinstein also allegedly told her that he would shut down production on the movie unless she did a full-frontal sex scene. » SUBSCRIBE: http://bit.ly/AHSub » Visit Our Website: http://www.AccessHollywood.com/ Get More Access: Facebook: https://www.facebook.com/AccessOnline Twitter: https://twitter.com/accessonline Instagram: http://instagram.com/accessonline Snapchat: OfficialAccess About Access: "Access" is a nationally syndicated daily entertainment news show. "Access" delivers the most comprehensive coverage of entertainment news and personalities on television, featuring in-depth celebrity interviews and behind-the-scenes accounts of the most important events in Hollywood. Salma Hayek Calls Harvey Weinstein A 'Monster' In New York Times Op-Ed | Access Access https://www.youtube.com/AccessOnline
That's what I call a fuckin' show! Watching her Strolling in the night So white Wondering why It's only After Dark In her eyes A distant fire light burns bright Wondering why It's only After Dark I find myself in her room Feel the fever of my doom Falling falling Through the floor I'm knocking on the Devil's door In the Dawn I wake up to find her gone And a note says Only After Dark Burning burning in the flame Now I know her secret name You can tear her temple down But she'll be back and rule again In my heart A deep and dark and lonely part Wants her and waits for After Dark
Tuesday, 31 December 2019 Salma Hayek reveals top Secret phone call from royal | Different State The actres opened up about how she was tapped to be a part of the duchess' inspiring issue. #Different_State
Salma Hayek calls Harvey Weinstein a 'Monster' in #MeToo story, published in the New York Times.
Salma Hayek tried convincing her husband she was having an affair to get him to let her adopt another rescue animal. Subscribe NOW to The Tonight Show Starring Jimmy Fallon: http://bit.ly/1nwT1aN Watch The Tonight Show Starring Jimmy Fallon Weeknights 11:35/10:35c Get more Jimmy Fallon: Follow Jimmy: http://Twitter.com/JimmyFallon Like Jimmy: https://Facebook.com/JimmyFallon Get more The Tonight Show Starring Jimmy Fallon: Follow The Tonight Show: http://Twitter.com/FallonTonight Like The Tonight Show: https://Facebook.com/FallonTonight The Tonight Show Tumblr: http://fallontonight.tumblr.com/ Get more NBC: NBC YouTube: http://bit.ly/1dM1qBH Like NBC: http://Facebook.com/NBC Follow NBC: http://Twitter.com/NBC NBC Tumblr: http://nbctv.tumblr.com/ The Tonight Show Starring Jimmy Fallon features hilarious highlights from the show including: comedy sketches, music parodies, celebrity interviews, ridiculous games, and, of course, Jimmy's Thank You Notes and hashtags! You'll also find behind the scenes videos and other great web exclusives. Salma Hayek Takes In Orphaned Dogs off the Street http://www.youtube.com/fallontonight
Meghan Markle tapped Salma Hayek to take part in the September issue of British Vogue but secrecy was the top concern. Subscribe to People ►► http://po.st/SubscribePeople People NOW brings you daily news updates, interviews and more from the world of celebrities. Join Jeremy Parsons and Andrea Boehlke for an exclusive look at some of the juiciest celebrity gossip, drama, love stories and everything you need to know about today's who's who. Watch the newest celebrity interviews - From Jennifer Lopez to Jennifer Lawrence, Pop Stars to Movie Stars, Bachelors to Real Housewives, we've got it all: https://www.youtube.com/embed/?list=PLzS8B57pacxwyamvauL4pdzZkN_3j_daW&autoplay=1 Stay on top of all the latest celebrity gossip - Scandals, news, rumors and more: https://www.youtube.com/embed/?list=PLzS8B57pacxyPxBFbzjY5NqiJmUBvHgTE&autoplay=1 Celebrity love, romance and relationships - Never miss out on who's dating who, recent break ups and new hook ups: https://www.youtube.com/embed/?list=PLzS8B57pacxzBdPhE7vu69ONKbJemr4_l&autoplay=1 Celebrity style, fashion icons, outfit fails and the best dressed - Check out everything from Gigi Hadid's legendary outfits to Eva Longoria's timeless style: https://www.youtube.com/embed/?list=PLzS8B57pacxzWKYCRsB6uH7Y7MDdUFdck&autoplay=1 Get all access to A-list events, award shows and parties - Who wore what, which awards were won, and was there any drama: https://www.youtube.com/embed/?list=PLzS8B57pacxwXU_Gfe2aaqvb2E4CUI5Fg&autoplay=1 No matter if you're into Taylor Swift or Justin Bieber, we've got some of the best live performances right here: https://www.youtube.com/embed/?list=PLzS8B57pacxyPM1cEn5JXgA7xTFjlU7LJ&autoplay=1 Keep up with the Kardashians - get the latest on Kim & Kanye, and the rest of the hottest celebrity family around: https://www.youtube.com/embed/?list=PLzS8B57pacxz-JkjNRg3wCQ71l8xXITMY&autoplay=1 CONNECT WITH Web: http://people.com/ Twitter: http://po.st/TwitterPeople Facebook: http://po.st/FacebookPeople Instagram: http://po.st/InstaPeople ABOUT PEOPLE PEOPLE is the #1 online news source all things pop culture. Get your fix of the hottest celebrity news, celebrity gossip, celebrity interviews, exclusive stories, red carpet events, style and updates from the world of entertainment, involving your favorite stars. Salma Hayek On Her Secret Call With Meghan Markle & Why She Couldn't Tell Her Husband | PeopleTV https://www.youtube.com/user/people
Longtime actress, Salma Hayek, recently penned a New York Times op-ed, detailing how film producer Harvey Weinstein sexually harassed her. She claims that he not only threatened to kill her if she didn't give in to him, but also demanded that she do a sex scene in the acclaimed film, Frida, which caused her to have a nervous breakdown on set. But Weinstein claims that Hayek is lying. In a statement published by Deadline Hollywood the film producer says that he "does not recall pressuring Salma to do a gratuitous sex scene with a female costar." He also claims that her harassment allegations are inaccurate and "others who witnessed the events have a different account of what transpired." https://www.redstate.com/brandon_morse/2017/12/14/harvey-weinstein-claims-salma-hayek-lying-events-nyt-story/ http://www.wochit.com This video was produced by YT Wochit Entertainment using http://wochit.com
Salma talks about her trip to Costa Rica, explains why she got peed on by a monkey, her reaction to another monkey with very large testicles, and reveals her super creepy interaction with a snake on set. Jimmy Kimmel Interviews Kellyanne Conway About Trump Damage Control https://youtu.be/TbJfPuwq_wk SUBSCRIBE to get the latest #KIMMEL: http://bit.ly/JKLSubscribe Watch Mean Tweets: http://bit.ly/KimmelMT10 Connect with Jimmy Kimmel Live Online: Visit the Jimmy Kimmel Live WEBSITE: http://bit.ly/JKLWebsite Like Jimmy Kimmel on FACEBOOK: http://bit.ly/KimmelFB Like Jimmy Kimmel Live on FACEBOOK: http://bit.ly/JKLFacebook Follow @JimmyKimmel on TWITTER: http://bit.ly/KimmelTW Follow Jimmy Kimmel Live on TWITTER: http://bit.ly/JKLTwitter Follow Jimmy Kimmel Live on INSTAGRAM: http://bit.ly/JKLInstagram About Jimmy Kimmel Live: Jimmy Kimmel serves as host and executive producer of Emmy-winning "Jimmy Kimmel Live," ABC's late-night talk show. "Jimmy Kimmel Live" is well known for its huge viral video successes with 5.6 billion views on YouTube alone. Some of Kimmel's most popular comedy bits include - Mean Tweets, Lie Witness News, Jimmy's Twerk Fail Prank, Unnecessary Censorship, YouTube Challenge, The Baby Bachelor, Movie: The Movie, Handsome Men's Club, Jimmy Kimmel Lie Detective and music videos like "I (Wanna) Channing All Over Your Tatum" and a Blurred Lines parody with Robin Thicke, Pharrell, Jimmy and his security guard Guillermo. Now in its fifteenth season, Kimmel's guests have included: Johnny Depp, Meryl Streep, Tom Cruise, Halle Berry, Harrison Ford, Jennifer Aniston, Will Ferrell, Katy Perry, Tom Hanks, Scarlett Johansson, Channing Tatum, George Clooney, Larry David, Charlize Theron, Mark Wahlberg, Kobe Bryant, Steve Carell, Hugh Jackman, Kristen Wiig, Jeff Bridges, Jennifer Garner, Ryan Gosling, Bryan Cranston, Jamie Foxx, Amy Poehler, Ben Affleck, Robert Downey Jr., Jake Gyllenhaal, Oprah, and unfortunately Matt Damon. Salma Hayek Pinault Got Peed on by a Monkey https://youtu.be/D6DBBhLuOlY
How To Be A Latin Lover – In Theaters April 28! #HowToBeALatinLover https://Facebook.com/HowToBeALatinLover https://Instagram.com/HowToBeALatinLover #HowToBeALatinLover - In Theaters April 28th Having made a career of seducing rich older women, Maximo marries a wealthy woman more than twice his age. 25 years later, spoiled and bored from waking up next to his now 80-year-old wife—he gets the surprise of his life when she ends up dumping him for a younger car salesman. Forced out of his mansion, he must move in with his estranged sister, Sara, (SALMA HAYEK) and her nerdy but adorable son, Hugo. Anxious to return to the lap of luxury, Maximo uses his nephew's crush on a classmate to get to his new target—her grandmother, Celeste, a widowed billionaire. As Maximo tries to rekindle his powers as a Latin lover, he finds himself bonding with his nephew Hugo, and he begins to learn that being a Latin lover means that loving money isn't as important as the love of your family.
Adapted from a novel by John Fante, Robert Towne's Ask the Dust stars Colin Farrell as Arturo Bandini, a young writer who comes to Los Angeles during the Great Depression in order to write a novel. As the film opens, he is down to his last nickel and decides to spend it on coffee in a diner. He is served by Camilla (Salma Hayek), a Mexican beauty he is instantly attracted to even though he treats her horribly during their first interaction. Soon the pair is involved in a relationship that finds them sparring with each other at first, but slowly learning to trust each other. Bandini meets the acquaintance of a desperate woman who sees him as the most desirable man in the world. Eventually Arturo and Camilla get away from the city and their love deepens as he attempts to finish his novel. Donald Sutherland co-stars as a seedy but helpful and loyal neighbor.
Salma Hayek catches Jimmy up on her home life, including a not-so-intimate hot air balloon ride with her daughter and a questionable message she spotted on her husband's phone. Subscribe NOW to The Tonight Show Starring Jimmy Fallon: http://bit.ly/1nwT1aN Watch The Tonight Show Starring Jimmy Fallon Weeknights 11:35/10:35c Get more Jimmy Fallon: Follow Jimmy: http://Twitter.com/JimmyFallon Like Jimmy: https://Facebook.com/JimmyFallon Get more The Tonight Show Starring Jimmy Fallon: Follow The Tonight Show: http://Twitter.com/FallonTonight Like The Tonight Show: https://Facebook.com/FallonTonight The Tonight Show Tumblr: http://fallontonight.tumblr.com/ Get more NBC: NBC YouTube: http://bit.ly/1dM1qBH Like NBC: http://Facebook.com/NBC Follow NBC: http://Twitter.com/NBC NBC Tumblr: http://nbctv.tumblr.com/ The Tonight Show Starring Jimmy Fallon features hilarious highlights from the show including: comedy sketches, music parodies, celebrity interviews, ridiculous games, and, of course, Jimmy's Thank You Notes and hashtags! You'll also find behind the scenes videos and other great web exclusives. Salma Hayek Thought Her Husband Was Having an Affair with an App http://www.youtube.com/fallontonight
Eamonn Holmes (on purpose) mistakes Selma Hayek saying she is half lebanese as 'lesbian' on This Morning broadcast 3rd October 2008 and thinks he is being funny when he isn't.
Salma Hayek Pinault (born September 2, 1966) is a Mexican-American film actress, producer and former model. She began her career in Mexico starring in the telenovela Teresa and went on to star in the film El Callejón de los Milagros (Miracle Alley) for which she was nominated for an Ariel Award. In 1991 Hayek moved to Hollywood and came to prominence with roles in Hollywood movies such as Desperado (1995), Dogma (1999), and Wild Wild West (1999).
Her breakthrough role was in the 2002 film Frida as Mexican painter Frida Kahlo for which she was nominated in the category of Best Actress for an Academy Award, BAFTA Award, Screen Actors Guild Award, and Golden Globe Award. This movie received widespread attention and was a critical and commercial success. She won a Daytime Emmy Award for Outstanding Directing in a Children/Youth/Family Special in 2004 for The Maldonado Miracle and received an Emmy Award nomination for Outstanding Guest Actress in a Comedy Series in 2007 after guest-starring in the ABC television comedy-drama Ugly Betty. She also guest-starred on the NBC comedy series 30 Rock from 2009 to 2013.
This page contains text from Wikipedia, the Free Encyclopedia - https://wn.com/Salma_Hayek
The Tonight Show is an American late-night talk show broadcast from the Rockefeller Center in New York City and airing on NBC since 1954. It is the world's longest-running talk show, and the longest running, regularly scheduled entertainment program in the United States. It is the third-longest-running show on NBC, after only the news-and-talk shows Today and Meet the Press.
Over the course of more than 60 years, The Tonight Show has undergone only minor title changes. It aired under the name Tonight for several of its early years, eventually settling on The Tonight Show after the seating of long-time host Johnny Carson in 1962. In later decades, network programmers, advertisers, and the show's announcers would refer to the show by including the name of the host; for example, it is currently announced as The Tonight Show Starring Jimmy Fallon. In 1957, the show briefly tried a more news-style format. It has otherwise remained a talk show throughout its run.
The Tonight Show began broadcasting in 1954. It has had six official hosts, beginning with Steve Allen (1954–57), followed by Jack Paar (1957–62), Johnny Carson (1962–92), Jay Leno (1992–2009, 2010–14), Conan O'Brien (2009–10), and Jimmy Fallon (2014–present). It has had several recurring guest hosts, a practice especially common during the Paar and Carson eras.
This page contains text from Wikipedia, the Free Encyclopedia - https://wn.com/The_Tonight_Show
Harvey Weinstein, CBE (born March 19, 1952) is an American film producer and film studio executive. He is best known as co-founder of Miramax. He and his brother Bob have been co-chairmen of The Weinstein Company, their film production company, since 2005. He won an Academy Award for producing Shakespeare in Love, and garnered seven Tony Awards for producing a variety of winning plays and musicals, including The Producers, Billy Elliot the Musical, and August: Osage County.
Education and early career
Weinstein was born in Flushing, New York. He was raised in a Jewish family, the son of Max Weinstein, a diamond cutter, and Miriam (Postal). He grew up with his younger brother, Bob Weinstein, in a housing co-op named Electchester in New York City. He graduated from John Bowne High School, and then the University at Buffalo, The State University of New York.
Weinstein, his brother Bob, and Corky Burger, independently produced rock concerts as Harvey & Corky Productions in Buffalo through most of the 1970s. Both Weinstein brothers had grown up with a passion for movies and they nurtured a desire to enter the film industry. In the late 1970s, using profits from their concert promotion business, the brothers created a small independent film distribution company called Miramax, named after their parents – Miriam and Max. The company's first releases were primarily music-oriented concert films such as Paul McCartney's Rockshow.
This page contains text from Wikipedia, the Free Encyclopedia - https://wn.com/Harvey_Weinstein
The Roman Catholic Archdiocese of New York is a Roman Catholic, Latin Rite archdiocese in the New York State. It encompasses the boroughs of Manhattan, the Bronx and Staten Island in New York City and the Counties of Dutchess, Orange, Putnam, Rockland, Sullivan, Ulster, and Westchester in New York. Within the Archdiocese of New York, the second-largest diocese in the United States, are 296 parishes that serve around 2.8 million Catholics in addition to hundreds of Catholic schools, hospitals and charities. The Archdiocese also operates the well-known St. Joseph's Seminary, commonly referred to as Dunwoodie. The Archdiocese of New York is the metropolitan see of the ecclesiastical province of New York which includes the suffragan dioceses of Albany, Brooklyn, Buffalo, Ogdensburg, Rochester, Rockville Centre and Syracuse.
The Latin title of the archdiocese is Archidioecesis Neo-Eboracensis (Eboracum being the Roman name of York, England), and the corporate title is Archdiocese of New York.
This page contains text from Wikipedia, the Free Encyclopedia - https://wn.com/Roman_Catholic_Archdiocese_of_New_York
"New York" is the third single by Eskimo Joe, taken from their third studio album Black Fingernails, Red Wine. The band flew to New York to film the music video for the single. The music video for "New York" debuted on ABC's all night music program, Rage, as the first clip shown on 15 December 2006. "New York" was released on 3 February 2007.
All songs written and composed by Eskimo Joe.
The music video is unusual for Eskimo Joe, featuring lead singer Kavyen Temperley changing T-shirts. It is filmed on the streets of New York, whilst Temperley walks backward with smoke coming out of his mouth. It then pans to the band running in Central Park in a similar style to the "Who Sold Her Out" video.
Director Stuart MacLeod has commented.
After a quick mock-up at home, the logistics of donning T-shirts in real time was proving more difficult than anticipated. In frustration, MacLeod hit the rewind button and the sudden flurry of activity saw the concept morph into a music video.
This page contains text from Wikipedia, the Free Encyclopedia - https://wn.com/New_York_(Eskimo_Joe_song)
New York is a lost 1916 American silent comedy drama film directed by George Fitzmaurice and starring Florence Reed. It is taken from a play by William J. Hurlbut. The film was distributed by the Pathé Exchange company.
Florence Reed as Nora Nelson, later Mrs. King
Fania Marinoff as Edna Macey, The Chorus Girl
John Miltern as Oliver King
Jessie Ralph as Mrs. Macey
Forrest Winant as Wendell King
Like many American films of the time, New York was subject to cuts by city and state film censorship boards. For example, in 1918 the Chicago Board of Censors issued an Adults Only permit for the film and required a cut, in Reel 2, of the two intertitles "Edna enjoys the luxuries that King provides her" and "And thus Oliver King becomes a benedict", and, Reel 3, two views of a nude model.
New York at the Internet Movie Database
synopsis at AllMovie
This page contains text from Wikipedia, the Free Encyclopedia - https://wn.com/New_York_(1916_film)
The New York Times (sometimes abbreviated to NYT) is an American daily newspaper, founded and continuously published in New York City since September 18, 1851, by the New York Times Company. It has won 117 Pulitzer Prizes, more than any other news organization.
The paper's print version has the second-largest circulation, behind The Wall Street Journal, and the largest circulation among the metropolitan newspapers in the United States. It is ranked 39th in the world by circulation. Following industry trends, its weekday circulation has fallen to fewer than one million daily since 1990. Nicknamed for years as "The Gray Lady", The New York Times has long been regarded within the industry as a national "newspaper of record". It is owned by The New York Times Company. Arthur Ochs Sulzberger, Jr. – whose family (Ochs-Sulzberger) has controlled the paper for five generations, since 1896 – is both the paper's publisher and the company's chairman. Its international version, formerly the International Herald Tribune, is now called the International New York Times.
This page contains text from Wikipedia, the Free Encyclopedia - https://wn.com/The_New_York_Times
Salma Hayek Calls Harvey Weinstein A 'Monster' In New York Times Op-Ed
Salma Hayek - From Dusk Till Dawn HD
Salma Hayek reveals top Secret phone call from royal
Salma Hayek calls Harvey Weinstein a 'Monster' in #MeToo story
Salma Hayek Takes In Orphaned Dogs off the Street
Salma Hayek On Her Secret Call With Meghan Markle & Why She Couldn't Tell Her Husband | PeopleTV
Harvey Weinstein Calls Salma Hayek A Liar
Salma Hayek Pinault Got Peed on by a Monkey
How To Be A Latin Lover (2017) Official Trailer - Salma Hayek, Eugenio Derbez
Salma Hayek - Beach Scene From "Ask The Dust" (2006)
Salma Hayek Thought Her Husband Was Having an Affair with an App
Salma Hayek called a lesbian by Eamonn Holmes - This Morning 3rd October 2008
Salma Hayek | Domestic Abuse Hotline
If you've got a product to launch, a vision to share, or a story to tell, give Indigo Productions a call: 212-765-5224 or email us at: info@indigoprod.com www.indigoprod.com
Bandidas Sexy Scene - Salma Hayek, Penelope Cruz
Bandidas tells the tale of two very different women in late 19th century Mexico who become a bank robbing duo in an effort to combat a ruthless enforcer terrorizing their town.
Salma Hayek and Jimmy take turns giving each other clues to guess the random scenes happening behind them, like Harry Potter and Austin Powers hang gliding, before the clock runs out. Subscribe NOW to The Tonight Show Starring Jimmy Fallon: http://bit.ly/1nwT1aN Watch The Tonight Show Starring Jimmy Fallon Weeknights 11:35/10:35c Get more The Tonight Show Starring Jimmy Fallon: https://www.nbc.com/the-tonight-show JIMMY FALLON ON SOCIAL Follow Jimmy: http://Twitter.com/JimmyFallon Like Jimmy: https://Facebook.com/JimmyFallon Follow Jimmy: https://www.instagram.com/jimmyfallon/ THE TONIGHT SHOW ON SOCIAL Follow The Tonight Show: http://Twitter.com/FallonTonight Like The Tonight Show: https://Facebook.com/FallonTonight Follow The Tonight Show: https://www.instagram.com/fallontonight/ Tonight Show Tumblr: http://fallontonight.tumblr.com The Tonight Show Starring Jimmy Fallon features hilarious highlights from the show, including comedy sketches, music parodies, celebrity interviews, ridiculous games, and, of course, Jimmy's Thank You Notes and hashtags! You'll also find behind the scenes videos and other great web exclusives. GET MORE NBC NBC YouTube: http://bit.ly/1dM1qBH Like NBC: http://Facebook.com/NBC Follow NBC: http://Twitter.com/NBC NBC Instagram: http://instagram.com/nbctv NBC Tumblr: http://nbctv.tumblr.com/ What's Behind Me? with Salma Hayek http://www.youtube.com/fallontonight #FallonTonight #SalmaHayek #JimmyFallon
Across the Universe released: 2007
Once Upon a Time in Mexico released: 2003
Desperado released: 1995
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Salma Hayek shared a detailed account of her history with Harvey Weinstein while filming Miramax's Oscar-winning film "Frida" in the New York Times opinion column on Wednesday. The 51-year-old actress recalled turning down alleged repeated demands from the disgraced producer for showers, massages, oral sex and more. Weinstein also allegedly told her that he would shut down production on the movie unless she did a full-frontal sex scene. » SUBSCRIBE: http://bit.ly/AHSub » Visit Our Website: http://www.AccessHollywood.com/ Get More Access: Facebook: https://www.facebook.com/AccessOnline Twitter: https://twitter.com/accessonline Instagram: http://instagram.com/accessonline Snapchat: OfficialAccess About Access: "Access" is a nationally syndicated daily entertainment news show...
Salma Hayek tried convincing her husband she was having an affair to get him to let her adopt another rescue animal. Subscribe NOW to The Tonight Show Starring Jimmy Fallon: http://bit.ly/1nwT1aN Watch The Tonight Show Starring Jimmy Fallon Weeknights 11:35/10:35c Get more Jimmy Fallon: Follow Jimmy: http://Twitter.com/JimmyFallon Like Jimmy: https://Facebook.com/JimmyFallon Get more The Tonight Show Starring Jimmy Fallon: Follow The Tonight Show: http://Twitter.com/FallonTonight Like The Tonight Show: https://Facebook.com/FallonTonight The Tonight Show Tumblr: http://fallontonight.tumblr.com/ Get more NBC: NBC YouTube: http://bit.ly/1dM1qBH Like NBC: http://Facebook.com/NBC Follow NBC: http://Twitter.com/NBC NBC Tumblr: http://nbctv.tumblr.com/ The Tonight Show Starring Jimmy Fall...
Meghan Markle tapped Salma Hayek to take part in the September issue of British Vogue but secrecy was the top concern. Subscribe to People ►► http://po.st/SubscribePeople People NOW brings you daily news updates, interviews and more from the world of celebrities. Join Jeremy Parsons and Andrea Boehlke for an exclusive look at some of the juiciest celebrity gossip, drama, love stories and everything you need to know about today's who's who. Watch the newest celebrity interviews - From Jennifer Lopez to Jennifer Lawrence, Pop Stars to Movie Stars, Bachelors to Real Housewives, we've got it all: https://www.youtube.com/embed/?list=PLzS8B57pacxwyamvauL4pdzZkN_3j_daW&autoplay=1 Stay on top of all the latest celebrity gossip - Scandals, news, rumors and more: https://www.youtube.com/embed/?li...
Longtime actress, Salma Hayek, recently penned a New York Times op-ed, detailing how film producer Harvey Weinstein sexually harassed her. She claims that he not only threatened to kill her if she didn't give in to him, but also demanded that she do a sex scene in the acclaimed film, Frida, which caused her to have a nervous breakdown on set. But Weinstein claims that Hayek is lying. In a statement published by Deadline Hollywood the film producer says that he "does not recall pressuring Salma to do a gratuitous sex scene with a female costar." He also claims that her harassment allegations are inaccurate and "others who witnessed the events have a different account of what transpired." https://www.redstate.com/brandon_morse/2017/12/14/harvey-weinstein-claims-salma-hayek-lying-events-nyt-s...
Salma talks about her trip to Costa Rica, explains why she got peed on by a monkey, her reaction to another monkey with very large testicles, and reveals her super creepy interaction with a snake on set. Jimmy Kimmel Interviews Kellyanne Conway About Trump Damage Control https://youtu.be/TbJfPuwq_wk SUBSCRIBE to get the latest #KIMMEL: http://bit.ly/JKLSubscribe Watch Mean Tweets: http://bit.ly/KimmelMT10 Connect with Jimmy Kimmel Live Online: Visit the Jimmy Kimmel Live WEBSITE: http://bit.ly/JKLWebsite Like Jimmy Kimmel on FACEBOOK: http://bit.ly/KimmelFB Like Jimmy Kimmel Live on FACEBOOK: http://bit.ly/JKLFacebook Follow @JimmyKimmel on TWITTER: http://bit.ly/KimmelTW Follow Jimmy Kimmel Live on TWITTER: http://bit.ly/JKLTwitter Follow Jimmy Kimmel Live on INSTAGRAM: http://bit.ly...
How To Be A Latin Lover – In Theaters April 28! #HowToBeALatinLover https://Facebook.com/HowToBeALatinLover https://Instagram.com/HowToBeALatinLover #HowToBeALatinLover - In Theaters April 28th Having made a career of seducing rich older women, Maximo marries a wealthy woman more than twice his age. 25 years later, spoiled and bored from waking up next to his now 80-year-old wife—he gets the surprise of his life when she ends up dumping him for a younger car salesman. Forced out of his mansion, he must move in with his estranged sister, Sara, (SALMA HAYEK) and her nerdy but adorable son, Hugo. Anxious to return to the lap of luxury, Maximo uses his nephew's crush on a classmate to get to his new target—her grandmother, Celeste, a widowed billionaire. As Maximo tries to rekindle his p...
Adapted from a novel by John Fante, Robert Towne's Ask the Dust stars Colin Farrell as Arturo Bandini, a young writer who comes to Los Angeles during the Great Depression in order to write a novel. As the film opens, he is down to his last nickel and decides to spend it on coffee in a diner. He is served by Camilla (Salma Hayek), a Mexican beauty he is instantly attracted to even though he treats her horribly during their first interaction. Soon the pair is involved in a relationship that finds them sparring with each other at first, but slowly learning to trust each other. Bandini meets the acquaintance of a desperate woman who sees him as the most desirable man in the world. Eventually Arturo and Camilla get away from the city and their love deepens as he attempts to finish his novel. Do...
Salma Hayek catches Jimmy up on her home life, including a not-so-intimate hot air balloon ride with her daughter and a questionable message she spotted on her husband's phone. Subscribe NOW to The Tonight Show Starring Jimmy Fallon: http://bit.ly/1nwT1aN Watch The Tonight Show Starring Jimmy Fallon Weeknights 11:35/10:35c Get more Jimmy Fallon: Follow Jimmy: http://Twitter.com/JimmyFallon Like Jimmy: https://Facebook.com/JimmyFallon Get more The Tonight Show Starring Jimmy Fallon: Follow The Tonight Show: http://Twitter.com/FallonTonight Like The Tonight Show: https://Facebook.com/FallonTonight The Tonight Show Tumblr: http://fallontonight.tumblr.com/ Get more NBC: NBC YouTube: http://bit.ly/1dM1qBH Like NBC: http://Facebook.com/NBC Follow NBC: http://Twitter.com/NBC NBC Tumblr: ht...
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Salma Hayek shared a detailed account of her history with Harvey Weinstein while filming Miramax's Oscar-winning film "Frida" in the New York Times opinion colu...
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text:
\section{Supplemental Materials for ``Experimental demonstration of one-sided device-independent self-testing of any pure two-qubit entangled state''}

In Supplemental Materials, we theoretically provide the robustness bound of our one-sided device-independent self-testing protocol. We also provide the experimental details for both no-signaling tests and self-testing of a family of pure two-qubit entangled states with relevant phase.

\subsection{Self-testing bound}

To obtain a robust self-testing statement in our one-sided device-independent protocol, we follow the approach of Kaniewski in~\cite{K16} which involves deriving a non-trivial lower bound on a quantity called the \emph{extractability}. In our self-testing scenario, the \emph{extractability} of the test state $\rho_{AB}$ to a target state $\Psi_{A'B'}$  is defined as
\begin{equation}
\label{extractability}
{\Xi(\rho_{AB}\to\Psi_{A'B'})}:=\max\limits_{\Lambda_A} F((\Lambda_A\otimes \openone_B) \rho_{AB},\Psi_{A'B'}),
\end{equation}
where the maximum is taken over all quantum channels (completely positive trace-preserving maps) acting on Alice's Hilbert space of the correct input/output dimension and the fidelity is defined as $F(\rho,\sigma)=\|\sqrt\rho\sqrt\sigma\|_1^2$  ($\|\cdots\|_1^2$ represents the trace form). The robustness can be described by the lowest possible extractability when one observes the violation of (at least) $S_\text{FGSI}$ on the fine-grained steering inequality (FGSI)
\begin{equation} \label{FGSI}
S_\text{FGSI}=p(\beta_{B_0}|\alpha_{A_0})+p(\beta_{B_1}|\alpha_{A_1}) \leq 1+\frac{1}{\sqrt{2}},
\end{equation}
where $p(\beta_{B_j}|\alpha_{A_i})=\frac{p(\alpha\beta|A_iB_j)}{p(\alpha|A_i)}$,
and this quantity can be captured by a function defined as
\begin{equation}
\label{self-testing bounds}
Q_{\Psi,S_\text{FGSI}}:=\inf\limits_{\rho_{AB}\in \rho(S_\text{FGSI})} \Xi(\rho_{AB}\to\Psi_{A'B'}),
\end{equation}
where $\rho(S_\text{FGSI})$ is the set of bipartite states which violate FGSI at least with a value $S_\text{FGSI}$.

Let us now consider the case when the target state is the maximally entangled state.
If the FGSI is not violated, we cannot improve over the trivial lower bound of $1/2$ i.e.~$Q_{\Psi,S_\text{FGSI}}(S_\text{LHS}) = 1/2$, where $S_\text{LHS}$ is the LHS bound of the FGSI. On the other extreme, by assumption we have $Q_{\Psi,S_\text{FGSI}}(S_{Q})=1$, where $S_{Q}=2$. Note that every intermediate violation can be achieved as a mixture of these two points, for instance, a mixture of the product state $\rho_{A} \otimes \rho_B$, where $\rho_A=\openone/2$ and $\rho_B$ is one of the eigenstates of the Pauli observables $(\sigma_z \pm \sigma_x)/\sqrt{2}$, and the maximally  entangled state  $\left( \ket{00}+  \ket{11}\right)/\sqrt{2}$ can give rise to any intermediate violation for the Pauli observables $A_0=\sigma_z,A_1=\sigma_x$ on Alice's side  and the Pauli observables $B_0=\sigma_z$, $B_1=\sigma_x$ on Bob's side. This leads to an upper bound of the form
\begin{equation}
\label{eq:upper-bound}
Q_{\Psi,S_\text{FGSI}} \leq \frac{1}{2} + \frac{1}{2} \cdot \frac{S_\text{FGSI} - S_\text{LHS}}{S_{Q} - S_\text{LHS}}.
\end{equation}

We now adopt the operator inequality method given in Ref. \cite{K16} which has been used to obtain a nontrivial lower bound on the extractability and demonstrate that it equals  the upper bound given by Eq. (\ref{eq:upper-bound}). Since the FGSI is not linear in the possible assemblage $\{\sigma_{\alpha|A_i}=p(\alpha|A_i)\rho_{\alpha|A_i}\}$ realizing the given violation, for the purpose of applying the operator inequality method we approximate the FGSI as the linear inequality in the following. Suppose Bob fixes his observables of measurements as $B_0=\sigma_z$ and $B_1=\sigma_x$ and Alice chooses her measurements $A_0$ and $A_1$. Then the correlation between systems A and B violates the FGSI maximally if and only if the bipartite state is the  pure two-qubit entangled state, for instance
\begin{align}
\label{eq:state}
&\ket{\phi_+}=a\ket{00}+\sqrt{1-a^2}\ket{11}, \frac{1}{\sqrt{2}} \le a <1,
\end{align}
and the choices of Alice's observables  are given by $\{A_0=\sigma_z,A_1=(1-2a^2)\sigma_z + 2a\sqrt{1-a^2}\sigma_x\}$ up to local isometry. Note that when the above quantum state and the measurements realize the maximal violation of the FGSI, the marginal probabilities on Alice's side for the outcome $0$ are given by $p(0|A_0)=a^2$ and $p(0|A_1)=\left[1-(1-2a^2)^2\right]/2$. We now linearize the FGSI as follows:
\begin{equation}\label{LSI}
\frac{p(00|00)}{a^2}+\frac{2p(00|11)}{1-(1-2a^2)^2} \le
1+\frac{1}{\sqrt{2}}.
\end{equation}
It can be checked that the above linear steering inequality is maximally violated by any pure entangled state (\ref{eq:state}).

Let us now apply the operator inequality method to the  linearized steering inequality (\ref{LSI}) in the case of the maximally entangled state for  the steering scenario where Bob performs the following Pauli measurements: $B_0=\sigma_x$ and $B_1=\sigma_z$. In this case let our target be of the form
\begin{equation}
\targetstate=\frac{1}{4} \left[\one_A \otimes \one_B + \sigma_y \otimes \sigma_y +\frac{1}{\sqrt{2}}\left(\sigma_x \otimes \sigma_x + \sigma_x \otimes \sigma_z+\sigma_z \otimes \sigma_x- \sigma_z \otimes \sigma_z\right) \right].
\end{equation}
It can be checked that if Alice performs measurements in the basis of the Pauli observables $A_0=\left(\sigma_x+\sigma_z\right)/\sqrt{2}$ and $A_1=\left(\sigma_x-\sigma_z\right)/\sqrt{2}$, the above state violates our steering inequality
\begin{equation}
2p(00|00)+2p(00|11) \le  1+\frac{1}{\sqrt{2}}
\end{equation}
maximally.

We consider the extraction channel of the form
\begin{equation}
 [\Lambda_A(\vartheta)](\cdot) =\frac{1+g(\vartheta)}{2} (\cdot)+\frac{1+g(\vartheta)}{2} \Gamma(\vartheta) (\cdot)  \Gamma(\vartheta),
\end{equation}
where $g(\vartheta)=(1+\sqrt{2})(\sin \vartheta +\cos \vartheta-1)$ and
\begin{align}
\Gamma(\vartheta)&=\left\{
\begin{array}{lr}
\sigma_x &  \quad  \text{for} \quad  \vartheta \in \left[0, \frac{\pi}{4}\right]   \\
\sigma_z  &  \quad  \text{for} \quad   \vartheta \in \left(\frac{\pi}{4}, \frac{\pi}{2}\right] \\
\end{array}
\right\},
\end{align}
which has been used to obtain analytic self-testing bound for the Clauser-Horne-Shimony-Holt (CHSH) Bell inequality in~\cite{K16}. Our goal is to prove an operator inequality of the form
\begin{equation}
\label{eq:operator-inequality}
K(\vartheta) \geq s W(\vartheta) + \mu \one
\end{equation}
for all $\vartheta$ and suitably chosen (real) constants $s$ and $\mu$. Here $K$ is the dephasing operator in the Hadamard basis given by
\begin{align}
  K(\vartheta)&=(\Lambda_A(\vartheta) \otimes \openone_B)   (\targetstate) \nonumber \\
      &= \frac{1}{4} \left[\one_A \otimes \one_B + g(\vartheta) \sigma_y \otimes \sigma_y +\frac{1}{\sqrt{2}}\left(\sigma_x \otimes \sigma_x +  \sigma_x \otimes \sigma_z+g(\vartheta) \sigma_z \otimes \sigma_x- g(\vartheta) \sigma_z \otimes \sigma_z\right) \right]
\end{align}
and $W$ is the steering operator in which Alice's observables are rotated by an angle $\vartheta$ which is given by
\begin{align}

 W(\vartheta)&=\one_A \otimes \one_B +\cos \vartheta \sigma_x \otimes \one_B+\frac{1}{2} \left(\one \otimes \sigma_x + \one \otimes \sigma_z  +\cos \vartheta \sigma_x \otimes \sigma_x+  \sin \vartheta \sigma_z \otimes \sigma_x +  \cos \vartheta \sigma_x \otimes \sigma_z -  \sin \vartheta \sigma_z \otimes \sigma_z  \right).
\end{align}

We now check whether the operator
\begin{align}

  T(\vartheta)&=K(\vartheta)-s W(\vartheta) -\mu  \one_{AB} \nonumber \\
 &= \left(\frac{1}{4}-s -  \mu\right) \one \otimes \one -s \left[\cos \vartheta \sigma_x \otimes \one -\frac{1}{2}\left(\one \otimes \sigma_x+ \one \otimes \sigma_z  \right) \right]
 +\frac{g(\vartheta)}{4} \sigma_y \otimes \sigma_y \nonumber \\
 &+\left(\frac{1}{4\sqrt{2}}-\frac{s\cos \vartheta}{2}\right) \left(\sigma_x \otimes \sigma_x +  \sigma_x \otimes \sigma_z \right)
 + \left(\frac{g(\vartheta)}{4\sqrt{2}}-\frac{s\sin \vartheta}{2}\right) \left(\sigma_z \otimes \sigma_x-  \sigma_z \otimes \sigma_z \right)
\end{align}
is positive semi-definite for
\begin{equation}
 s=\frac{\sqrt{2}}{2(\sqrt{2}-1)}; \quad  \mu=-\frac{1}{\sqrt{2}-1}.
\end{equation}
It suffices to consider the range $\vartheta \in [0, \frac{\pi}{4}]$ as in the case of the CHSH inequality \cite{K16} to check  whether $T(\vartheta)$ is positive semi-definite.

Noticing that $\left[T(\vartheta),\sigma_y \otimes \sigma_y \right]=0$ for all $\vartheta \in \left[0,\pi/2\right]$ leads us to consider the projectors
\begin{equation}
P_x=\frac{1}{2}\left[\one \otimes \one + (-1)^x \sigma_y \otimes \sigma_y \right]
\end{equation}
for $x \in \{0,1\}$. Then
\begin{equation}
 \tr M_
 =2\left[\frac{1}{4}-s- \mu +(-1)^x \frac{g(\vartheta)}{4} \right]
\end{equation}
and
\begin{align}
 \tr M^2_

 &=2 \left\{\left[\frac{1}{4}-s -  \mu \right]^2+s^2(\cos^2\vartheta+\frac{1}{2})+\frac{g(\vartheta)^2}{16}+\left(\frac{1}{4}-\frac{s\cos \vartheta}{\sqrt{2}}\right)^2
 +\left(\frac{g(\vartheta)}{4}-\frac{s\sin \vartheta}{\sqrt{2}}\right)^2\right\} \nonumber \\
 &+(-1)^x2\left\{\frac{g(\vartheta)}{4}\left(\frac{1}{4}-s -  \mu\right) + \left(\frac{1}{4}-\frac{s\cos \vartheta}{\sqrt{2}}\right) \left(\frac{g(\vartheta)}{4}-\frac{s\sin \vartheta}{\sqrt{2}}\right)\right\}.
\end{align}
The positivity of $\lambda_x(\vartheta):=(\tr M_x)^2-\tr M^2_x$ follows, as it can be checked that
$\lambda_x(\vartheta)>0$ for all $\vartheta \in \left[0, \pi/4\right]$ and $x$. Therefore, we obtain the following lower bound
on the extractability:
\begin{equation}
 \tr \left( K(\vartheta) \targetstate \right) = {\Xi(\rho_{AB}\to\Psi_{A'B'})} \geq s \tr \left( W(\vartheta) \targetstate \right) + \mu \tr \left(  \targetstate \right)= \frac{\sqrt{2}}{2(\sqrt{2}-1)}S_\text{FGSI} - \frac{1}{\sqrt{2}-1},
\end{equation}
which saturates the upper bound given by Eq. (\ref{eq:upper-bound}). Therefore, we have the following self-testing statement:
\begin{equation} \label{STBME}
Q_{\Psi,S_\text{FGSI}}  = \frac{1}{2} + \frac{1}{2} \cdot \frac{S_\text{FGSI} - S_\text{LHS}}{S_{Q} - S_\text{LHS}}
\end{equation}
with $S_\text{LHS}=1+1/\sqrt{2}$ and $S_{Q}=2$.

In case our target state is  any pure two-qubit entangled state,
the upper bound on $Q_{\Psi,S_\text{FGSI}}$ is given by
\begin{equation}
Q_{\Psi,S_\text{FGSI}} \le \lambda_\text{max}^2 + (1-\lambda_\text{max}^2) \cdot \frac{S_\text{FGSI}-S_\text{LHS}}{S_{Q}-S_\text{LHS}},
\end{equation}
where $\lambda_\text{max}$ is the largest Schmidt coefficient of our target state.
The above bound may be taken as the self-testing statement for any pure entangled state in our
1sDIST scenario based on the fine-grained steering inequality.

\begin{figure}
\includegraphics[width=0.5\textwidth]{figS2}
\caption{Experimental setup for one-sided device-independent self-testing a pure two-qubit entangled state $\ket{\phi_\delta}$.
}
\label{fig:setup2}
\end{figure}

\begin{figure}
\includegraphics[width=0.4\textwidth]{figS3}
\caption{Experimental results of $S_\text{FGSI}$ as a function of the phase $\delta/\pi$ for the state $\ket{\phi_\delta}$. Different symbols represent different measurements $\{\tilde{A}_0, \tilde{A}_1\}$ for Alice. Dashed lines represent the theoretical predictions.}
\label{fig:phase}
\end{figure}

\begin{figure*
\includegraphics[width=0.8\textwidth]{figS1}
\caption{No-signaling test for Alice's devices via the influence of Alice's measurement on Bob's side. We compare sum of measurement correlations $\{\sum_{\alpha=0}^1p(\alpha0|A_0B_0),\sum_{\alpha=0}^1p(\alpha0|A_1B_0)\}$ and $\{\sum_{\alpha=0}^1p(\alpha0|A_0B_1),\sum_{\alpha=0}^1p(\alpha0|A_1B_1)\}$.
}
\label{fig:nosignal}
\end{figure*}

\subsection{Experimental set-up for self-testing of $\ket{\phi_\delta}$}

In the main text, we consider pure two-qubit entangled states with the form given by Eq.~(2) as any pure two-qubit entangled state can always be written in the form of~(2) following Schmidt decomposition. Entangled photons are generated via type-I spontaneous parametric down-conversion (SPDC), where two joint $0.5$mm-thick-$\beta$-barium-borate ($\beta-$BBO) crystals are pumped by a continuous-wave diode laser. The visibility of entangled photonic state is larger than $0.950$. The heralded single photons pass through a polarizing beam splitter (PBS) followed by a half-wave plate (HWP, H$_0$) with the certain setting angle $\chi$ and the matrix from of the operation of the HWP
$\begin{pmatrix}
    \cos 2\chi & \sin 2\chi \\
    \sin 2\chi & -\cos 2\chi \\
    \end{pmatrix}$. The matrix form of the operation of the QWP is $\begin{pmatrix} \cos^2 \chi+i \sin^2 \chi & (1-i)\sin\chi\cos\chi\\ (1-i)\sin\chi\cos\chi & \sin^2\chi+i\cos^2\chi \\ \end{pmatrix}$.

Now we choose a family of pure two-qubit entangled states with relevant phase $\ket{\phi_\delta}=\frac{1}{2}\ket{HH}+\sqrt{\frac{3}{4}}e^{i\delta}\ket{VV}$ as an example to show it can be self-tested via our one-sided device-independent scenario. The detailed experimental setup for self-testing of a pure two-qubit entangled state $\ket{\phi_\delta}$ is shown in Fig.~\ref{fig:setup2}. By inserting a set of wave plates---HWP (H$_{U1}$ at $0$)-QWP (Q$_{U1}$ at $45^\circ$)-HWP (H$_{U2}$ at $\frac{\delta}{4}$)-QWP (Q$_{U2}$ at $45^\circ$) into one of the optical paths right after $\alpha$-BBO crystal, photon pairs are prepared into the entangled state $\ket{\phi_\delta}=\frac{1}{2}\ket{HH}+\sqrt{\frac{3}{4}}e^{i\delta}\ket{VV}$. By tuning the setting angle of the second HWP of the set of wave plates, we can prepare a family of entangled states with different $\delta$. Then with HWPs and QWPs, the state is transformed into $\ket{\phi_{\delta=0}}$ for self-testing via the maximum violation of the FGSI. A pure two-qubit entangled state $\ket{\phi_\delta}$ can be transformed into the state with the form in Eq.~(2), for example $\ket{\phi_{\delta=0}}$ via local operations, i.e., $\ket{\phi_{\delta=0}}=U_\delta\otimes\one=\begin{pmatrix}
    1 & 0 \\
   0 & e^{-i\delta} \\
    \end{pmatrix}\otimes \begin{pmatrix}
    1 & 0 \\
   0 & 1 \\
    \end{pmatrix}\ket{\phi_\delta}$. In our experiment, the local operation $U_\delta$ can be realized by a set of wave plates---HWP ((H$_{M1}$ at $0$)-QWP (Q$_{M1}$ at $-45^\circ$)-HWP (H$_{M2}$ at $\frac{\delta}{4}$)-QWP (Q$_{M2}$ at $-45^\circ$) applied on Alice's photon. Then the state can be self-tested by the maximum violation of the FGSI with the measurements for Alice and Bob $\{A_0=\sigma_z, A_1=\cos2\theta_\text{max}\sigma_z+\sin2\theta_\text{max}\sigma_x\}$ [$\theta_\text{max}=\frac{1}{2}\arccos(1-2a^2)$], and $\{B_0=\sigma_z, B_1=\sigma_x\}$. Thus, up to local isometry on Alice's side the maximum violation of the FGSI certifies any pure two-qubit entangled state in our one-sided device-independent scenario.

As shown in Fig.~\ref{fig:phase}, we find that by fixing $B_0=\sigma_z$, $B_1=\sigma_x$, and scan the parameter $\theta$ of Alice's measurements $\tilde{A}_0=\begin{pmatrix}
    1 & 0 \\
   0 & e^{-i\delta} \\
    \end{pmatrix}$ and $\theta$ of $\tilde{A}_1=\begin{pmatrix}
    \cos2\theta & e^{-i\delta}\sin2\theta \\
   \sin2\theta & -e^{-i\delta}\cos2\theta \\
    \end{pmatrix}$, for each $\delta$ one can find the certain parameter $\theta_\text{max}$ of $\tilde{A}_1$ to achieve the maximum violation $S_\text{FGSI}=2$ of the FGSI and $\theta_\text{max}$ is the same as the one for the state $\ket{\phi_{\delta=0}}=\frac{1}{2}\ket{HH}+\sqrt{\frac{3}{4}}\ket{VV}$ to achieve the maximum violation $S_\text{FGSI}=2$ of the FGSI. Thus, up to local isometry on Alice's side the maximum violation of the FGSI certifies any pure two-qubit entangled state in our one-sided device-independent scenario.

\subsection{No-signaling tests}

One-sided device-independent certifications require no-signaling constraints on the devices, which can be tested through the influence on Bob's side from the measurements of Alice's side. No-signaling constraints in our experiment expressed as
\begin{align}
\sum_{\alpha=0}^1p(\alpha\beta|A_0B_0)=\sum_{\alpha=0}^1p(\alpha\beta|A_1B_0),\text{  }
\sum_{\alpha=0}^1p(\alpha\beta|A_0B_1)=\sum_{\alpha=0}^1p(\alpha\beta|A_1B_1).
\label{S1}
\end{align}
These constrains have a clear physical interpretation: they imply that the local marginal probabilities of Bob $p(\beta|B)\equiv p(\beta|A_iB_j)=\sum_{\alpha=0}^1p(\alpha\beta|A_iB_j)$ are independent of Alice's measurement setting $A_i$, and thus Alice can not signal to Bob by her choice of input.

As in our experiment the maximal violation of the FGSI corresponds to $\alpha=\beta=0$, we show the local marginal probabilities of Bob $p(0|A_0B_0)$, $p(0|A_1B_0)$, $p(0|A_0B_1)$ and $p(0|A_1B_1)$ with $A_0=\sigma_z$, $A_1=(1-2a^2)\sigma_z+2a\sqrt{1-a^2}\sigma_x$, $B_0=\sigma_z$ and $B_1=\sigma_x$ in Fig.~\ref{fig:nosignal}. One can see that $p(0|A_0B_0)$ and $p(0|A_1B_0)$, $p(0|A_0B_1)$ and $p(0|A_1B_1)$ are approximately identical for various input states, respectively, which implies the no-signalling constraints are satisfied. Note that testing no-signalling from Alice to Bob is relevant in the context of the one-sided device-independent self-testing scheme, on the other hand, no-signalling from Bob to Alice is taken for granted~\cite{P13}. From our experimental data, it can be seen that for any value of $\{\beta,B_j\}$, $\sum_{\alpha=0,1} p(\alpha\beta|A_iB_j)$ is identical within $6$ standard deviations for $i=0,1$, which satisfies Eq.~(\ref{S1}).

\end{widetext}

\end{document}

redpajama_set_name: RedPajamaArXiv


PlayItLouder is one of our premiere partners. Being there for us as we grow – we fully support the PIL movement. On PIL you'll find ground-breaking tracks that may become anthems to your particular time of year. Be sure to check out PlayItLouder here.


There aren't a lot of things that will scare a nurse. They see it all and deal with things I can't even imagine. One thing that will rattle a nurse is a day without coffee. Nurses work long hours and need coffee to get through their day. I wouldn't want to work a day in a nurse's shoes without coffee, that's for sure. This funny nurse 3/4 sleeve t shirt reads 'I'm a nurse, the only thing that scares me is a day without coffee'. A great nurse gift idea for any nurse who's made a difference in your life or nursing student. This shirt is soft ring spun cotton. Our graphic tees are machine wash and dry. Includes cotton muslin drawstring bag. 3/4 Raglan sleeve is perfect for fall and winter.


These are the generations of Esau , who is Edom .
36:3 And Bashemath Ishmael's daughter, sister of Nebajoth.
36:5 And Aholibamah bare Jeush, and Jaalam, and Korah: these are the sons of Esau, which were born unto him in the land of Canaan.
Like Abraham and Lot before them, Jacob and Esau had to split up. There just had too much stuff to fit in one land.
So Esau went to Seir and Jacob stayed in Canaan.
36:30 Duke Dishon, duke Ezer, duke Dishan: these are the dukes that came of Hori, among their dukes in the land of Seir.
36:43 Duke Magdiel, duke Iram: these be the dukes of Edom, according to their habitations in the land of their possession: he is Esau the father of the Edomites.
The Bible always finds a way to demonize entire groups of people. Here the Edomites (a group of people that David slaughtered) are said to be the descendants of Esau, whom God hates (Mal 1:3, Rom 9:13).
Continuing the tradition of polygamy, with no editorial comment from the Bible.
Genesis 36. Where's the detail?


text:
A Message From Doug On Conspiracy Theories
By Doug Fabrizio • Aug 23, 2019
I'm fascinated by conspiracy theories. When I was young, I used to get suckered into believing them from time to time. The first one I paid attention to was about the Beatles, how Paul McCartney, according to the story, had died in a car crash and the rest of the band had covered it up by replacing him with a lookalike. My friends and I used to pore over all the so-called clues on the album covers. It was exciting to think there was a truth out there that had been hidden and we were part of the recovery.
As a grown up, I'm less interested in the theories themselves than in how they get started and take hold. At RadioWest, we've produced a number of shows that have explored how these stories work. One scholar told us the theories are a struggle for solidarity, a desire to feel included. In another show, a journalist said this is just part of our national identity, and that pretty much all of us are capable of paranoid thinking. Turns out, they really take off in times of upheaval. He said whether they're crazy or not, a conspiracy story says something true about the anxieties of the people who believe them and repeat them.
Which brings me to the RadioWest conspiracy theories. Actually, I'm not sure these technically qualify, but there are a surprising number of people out there who read our announcement about the summer break as … fishy. In no particular order:
Doug took a three-month vacation. In fact, someone at the gym told me he heard I was going on a big, weeks-long, fancy cruise. Nope. I hate cruises. If you don't believe I was in the office this summer, check my timecard.
Doug is seriously ill. Cancer was even suggested — more than once. This is the kind of conspiracy theory that can give you wild thoughts: "Maybe they're right ... maybe I am sick!" Again, false. I feel fine.
Doug is getting plastic surgery and needs the summer for the scars to heal (seriously). I loved this one. It's a little flattering, but … I'm okay with the wrinkles on my face. (For now.)
RadioWest is never coming back. This was the most common theory, one that doesn't have a cool boat story or conjure a mental image of my head wrapped in bandages. It's just a suspicion that the hiatus is a big lie and the station has no intention of bringing us back. Maybe that's the sort of anxiety we heard about in those RadioWest interviews.
The truth is, we really are coming back. Swear. Details coming soon.
A Message From Doug: We're Starting To Feel Antsy
By Doug Fabrizio • Aug 1, 2019
Don't get me wrong. I've enjoyed the break we're taking from RadioWest. It has given us a chance to really think about the possibilities of making a new version of the show. Yet ... I'm starting to feel antsy. It's because I'm constantly reading things or seeing things that make me think, "That would be a cool show." But we're not doing the show right now, so we have to wait and then the moment passes.
A Message From Doug On Less Than Perfection
By Doug Fabrizio • Jul 12, 2019
I've been thinking about Ira Glass this week. And Wendell Berry.


What are French Canadian Keyboards?
French Canadian keyboards have legends for the French Canadian layout printed on their keycaps, i.e. there are extra characters and symbols printed on the keys. The keyboard itself does not generate the French characters; it generates the same characters as any other standard English keyboard. The characters are generated by enabling a French Canadian keyboard layout in the operating system which change the characters generated by the keys. The keyboard is legended to provide the user with indications of the differences between the French Canadian layout and the standard English layout. In some cases special characters can be generated with a single keystroke, in other cases the accent is entered initially (i.e. accent grave or accent aigu) and then the letter the accent is to be applied to is pressed (e.g. a, e, i, o, u). If a capitalized letter with an accent is required, enter a capitalized version of the letter (A, E, I, O, U).
Is There a List Online of Where the Symbols are Legended on a French Canadian Keyboard?
Yes there is. View the list, or review some sample French Canadian layouts.
How to Generate French Characters on any Keyboard (3 Options)?
Just to reiterate, the following options are available on either a French Canadian legended or English legended keyboard.
Go to Start - Settings - Control Panel - Regional Settings - Languages.
Click on the Details button - and select "French (Canada)" as the input language.
Select "Canadian French" (---> NOT CANADIAN MULTILINGUAL <---) as the layout.
This is the only reasonable, ergonomic and practical way to access French characters on a regular basis. If access to a French character is required only occasionally, then a toggle can be easily set up in the taskbar (i.e. one can then click on the language of choice, EN for English or CF for Canadian French) which will toggle the layout from standard English to French (Canada).
Using the ALT codes (OPTION 3) is a cumbersome way to generate special characters and is not recommended in general as it requires a complex combination keystroke. Many individuals choose to perform this with one hand, making it even more of a risk factor when keyboarding. If there is a need for a number of special characters on a regular basis, from multiple languages, consider getting a programmable numeric keypad where these special characters can be directly assigned to a specific key.
A list of special characters available in the current font will display (including French Canadian characters).
Double click the desired character, or select the character and click the "Select" button.
Return to the program where the character is required (word processor, email, etc.) and press "CTRL-V" or select "Paste" from Edit on the Menu bar.
The desired character will appear in that location.
Ensure that there is access to the numeric keypad (these are the numbers arranged in a grid pattern on the far right side of a traditional keyboard, or as an embedded layer on a Compact Keyboard).
If the keypad is on an embedded layer, it is usually accessed by pressing and releasing a Fn (Function) key, or possibly the NumLock key. On occasion the key to enable the embedded numeric keypad is not toggle access (i.e. press and release) but rather is shift access (i.e. press and hold).
Press and hold down the ALT key and type the appropriate ALT code on the numeric keypad, and then release the ALT key. The character should be generated. There are both 4 digit ALT codes (which always function) and 3 digit ALT codes (which will always work in most Windows applications, but are also dependent on the selected font i.e. they will not work on all fonts).
IMPORTANT NOTE #1: The numbers on the top row of the keyboard (i.e. 1 (!), 2 (@), 3 (#), 4 ($), etc.) will NOT generate the special characters as the number keys on the top are considered different than those in the numeric keypad by computers.
IMPORTANT NOTE #2: External numeric keypads cannot be used along with the ALT key on the keyboard i.e. the ALT key has to be on the SAME physical device as the number keys.
When is a Discrete Numeric Keypad Appropriate?