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Übersetzung Make a deal„make a deal“ heißt die neue Plattform, bei der Nutzer ab sofort automatisiert Spartipps und Gutscheinaufwertungen erhalten. „Als smarter. Mit make a deal powered by OptioPay optimieren Sie Ihre Ausgaben dank sicherer Kontoanalyse und personalisierten Spartipps. Damit Sie sich mehr leisten. Many translated example sentences containing "make a deal with" – German-English dictionary and search engine for German translations.
Make A Deal Applications Linguee VideoLet's Make a Deal/04 December/Costumed contestants compete for cash and prizes
Make A Deal Dinge Гber den FuГball in Deutschland erfahren Make A Deal. - KundenrezensionenDie Zuschauer müssen die Nebengebäude auf dem Parkplatz benutzen was für eine schreckliche Art, Menschen zu Cow Slot Machine. make a deal v expr. verbal expression: Phrase with special meaning functioning as verb--for example, "put their heads together," "come to an end." (do business) conclure un marché, conclure une affaire loc v. locution verbale: groupe de mots fonctionnant comme un verbe. Ex: "faire référence à". To be of use to the buyer or seller who is about to make a deal, enquiries should be structured in three stages: pre-contract, contract and post-contract. redflecks.com Pour être utile au futur acheteur ou vendeur, l'analyse d'une transaction de cession d'entreprise doit être . With Monty Hall, Carol Merrill, Jay Stewart, Wendell Niles. Monty Hall hosts this hilarious half-hour gameshow in which audience contestants picked at random, dressed in ridiculous costumes, try to win cash or prizes by choosing curtain number 1, 2 or 3. Before the contestant could decide, Monty would tempt them with something from within a small box, or flash cash in front of them.
Among the simple solutions, the "combined doors solution" comes closest to a conditional solution, as we saw in the discussion of approaches using the concept of odds and Bayes theorem.
It is based on the deeply rooted intuition that revealing information that is already known does not affect probabilities.
But, knowing that the host can open one of the two unchosen doors to show a goat does not mean that opening a specific door would not affect the probability that the car is behind the initially chosen door.
The point is, though we know in advance that the host will open a door and reveal a goat, we do not know which door he will open. If the host chooses uniformly at random between doors hiding a goat as is the case in the standard interpretation , this probability indeed remains unchanged, but if the host can choose non-randomly between such doors, then the specific door that the host opens reveals additional information.
The host can always open a door revealing a goat and in the standard interpretation of the problem the probability that the car is behind the initially chosen door does not change, but it is not because of the former that the latter is true.
Solutions based on the assertion that the host's actions cannot affect the probability that the car is behind the initially chosen appear persuasive, but the assertion is simply untrue unless each of the host's two choices are equally likely, if he has a choice.
The answer can be correct but the reasoning used to justify it is defective. If we assume that the host opens a door at random, when given a choice, then which door the host opens gives us no information at all as to whether or not the car is behind door 1.
Moreover, the host is certainly going to open a different door, so opening a door which door unspecified does not change this.
But, these two probabilities are the same. By definition, the conditional probability of winning by switching given the contestant initially picks door 1 and the host opens door 3 is the probability for the event "car is behind door 2 and host opens door 3" divided by the probability for "host opens door 3".
These probabilities can be determined referring to the conditional probability table below, or to an equivalent decision tree as shown to the right.
The conditional probability table below shows how cases, in all of which the player initially chooses door 1, would be split up, on average, according to the location of the car and the choice of door to open by the host.
Many probability text books and articles in the field of probability theory derive the conditional probability solution through a formal application of Bayes' theorem ; among them books by Gill  and Henze.
This remains the case after the player has chosen door 1, by independence. According to Bayes' rule , the posterior odds on the location of the car, given that the host opens door 3, are equal to the prior odds multiplied by the Bayes factor or likelihood, which is, by definition, the probability of the new piece of information host opens door 3 under each of the hypotheses considered location of the car.
Given that the host opened door 3, the probability that the car is behind door 3 is zero, and it is twice as likely to be behind door 2 than door 1.
Richard Gill  analyzes the likelihood for the host to open door 3 as follows. Given that the car is not behind door 1, it is equally likely that it is behind door 2 or 3.
In words, the information which door is opened by the host door 2 or door 3? Consider the event Ci , indicating that the car is behind door number i , takes value Xi , for the choosing of the player, and value Hi , the opening the door.
Then, if the player initially selects door 1, and the host opens door 3, we prove that the conditional probability of winning by switching is:.
Going back to Nalebuff,  the Monty Hall problem is also much studied in the literature on game theory and decision theory , and also some popular solutions correspond to this point of view.
Vos Savant asks for a decision, not a chance. And the chance aspects of how the car is hidden and how an unchosen door is opened are unknown.
From this point of view, one has to remember that the player has two opportunities to make choices: first of all, which door to choose initially; and secondly, whether or not to switch.
Since he does not know how the car is hidden nor how the host makes choices, he may be able to make use of his first choice opportunity, as it were to neutralize the actions of the team running the quiz show, including the host.
Following Gill,  a strategy of contestant involves two actions: the initial choice of a door and the decision to switch or to stick which may depend on both the door initially chosen and the door to which the host offers switching.
For instance, one contestant's strategy is "choose door 1, then switch to door 2 when offered, and do not switch to door 3 when offered".
Twelve such deterministic strategies of the contestant exist. Elementary comparison of contestant's strategies shows that, for every strategy A, there is another strategy B "pick a door then switch no matter what happens" that dominates it.
For example, strategy A "pick door 1 then always stick with it" is dominated by the strategy B "pick door 1 then always switch after the host reveals a door": A wins when door 1 conceals the car, while B wins when one of the doors 2 and 3 conceals the car.
Similarly, strategy A "pick door 1 then switch to door 2 if offered , but do not switch to door 3 if offered " is dominated by strategy B "pick door 3 then always switch".
Dominance is a strong reason to seek for a solution among always-switching strategies, under fairly general assumptions on the environment in which the contestant is making decisions.
In particular, if the car is hidden by means of some randomization device — like tossing symmetric or asymmetric three-sided die — the dominance implies that a strategy maximizing the probability of winning the car will be among three always-switching strategies, namely it will be the strategy that initially picks the least likely door then switches no matter which door to switch is offered by the host.
Strategic dominance links the Monty Hall problem to the game theory. In the zero-sum game setting of Gill,  discarding the non-switching strategies reduces the game to the following simple variant: the host or the TV-team decides on the door to hide the car, and the contestant chooses two doors i.
The contestant wins and her opponent loses if the car is behind one of the two doors she chose. A simple way to demonstrate that a switching strategy really does win two out of three times with the standard assumptions is to simulate the game with playing cards.
The simulation can be repeated several times to simulate multiple rounds of the game. The player picks one of the three cards, then, looking at the remaining two cards the 'host' discards a goat card.
If the card remaining in the host's hand is the car card, this is recorded as a switching win; if the host is holding a goat card, the round is recorded as a staying win.
As this experiment is repeated over several rounds, the observed win rate for each strategy is likely to approximate its theoretical win probability, in line with the law of large numbers.
Repeated plays also make it clearer why switching is the better strategy. After the player picks his card, it is already determined whether switching will win the round for the player.
If this is not convincing, the simulation can be done with the entire deck. A common variant of the problem, assumed by several academic authors as the canonical problem, does not make the simplifying assumption that the host must uniformly choose the door to open, but instead that he uses some other strategy.
The confusion as to which formalization is authoritative has led to considerable acrimony, particularly because this variant makes proofs more involved without altering the optimality of the always-switch strategy for the player.
The variants are sometimes presented in succession in textbooks and articles intended to teach the basics of probability theory and game theory.
A considerable number of other generalizations have also been studied. Books like The Lesser Key of Solomon also known as Lemegeton Clavicula Salomonis give a detailed list of these signs, known as diabolical signatures.
The Malleus Maleficarum discusses several alleged instances of pacts with the Devil, especially concerning women. It was considered that all witches and warlocks had made a pact with one of the demons, usually Satan.
According to demonology , there is a specific month, day of the week, and hour to call each demon, so the invocation for a pact has to be done at the right time.
Also, as each demon has a specific function, a certain demon is invoked depending on what the conjurer is going to ask. In the narrative of the Synoptic Gospels , Jesus is offered a series of bargains by the devil, in which he is promised worldly riches and glory in exchange for serving the devil rather than God.
After Jesus rejects the devil's offers, he embarks on his travels as the Messiah. The predecessor of Faustus in Christian mythology is Theophilus "Friend of God" or "Beloved of God" the unhappy and despairing cleric, disappointed in his worldly career by his bishop, who sells his soul to the devil but is redeemed by the Virgin Mary.
A 9th-century Miraculum Sancte Marie de Theophilo penitente inserts a Virgin as intermediary with diabolus , his "patron", providing the prototype of a closely linked series in the Latin literature of the West.
In the 10th century, the poet nun Hroswitha of Gandersheim adapted the text of Paulus Diaconus for a narrative poem that elaborates Theophilus' essential goodness and internalizes the seduction of good and evil, in which the devil is magus , a necromancer.
As in her model, Theophilus receives back his contract from the devil, displays it to the congregation, and soon dies.
The term "a pact with the devil" or "Faustian bargain" is also used metaphorically to condemn a person or persons perceived as having collaborated with an evil person or regime.
An example of this is the Nazi-Jewish negotiations during the Holocaust , both positively  and negatively. However, Rudolf Kastner was accused of negotiating with the Nazis to save a select few at the expense of the many.
According to some, the term served to inflame public hatred against Kastner, culminating in his assassination. From Wikipedia, the free encyclopedia.
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Wear Good. Feel Good. Do Good.The player wants to win the car, the TV station wants to keep it. Look up Faustian bargain in Wiktionary, the free dictionary. As I can and will Make A Deal this regardless of what you've chosen, we've learned nothing to Lannister Familie us to revise the odds on the shell under your finger. Also to add here,the success of "Let's Make A Deal" prompted a prime-time version for NBC from May through September ,and also a prime-time version of the show when it moved to ABC from February, until August,after which the show when into syndication from until ,with Monty Hall as the host. Wear Good. It is Kudos Casino No Deposit Bonus 2021 typically presumed that the car is initially hidden randomly behind the doors and that, if the player initially picks the car, then the host's choice of which goat-hiding door to open is random. Four-stage two-player game-theoretic. New York: Oxford University Press. Strategic dominance links the Monty Hall problem to the game theory. Metacritic Reviews. Let’s Make a Deal‘s new primetime specials also include a holiday-themed outing airing Monday, Dec. 21, as well as as a to-be-scheduled one featuring The Amazing Race host Phil Keoghan. Watch full episodes of Let's Make A Deal, view video clips and browse photos on redflecks.com Join the conversation and connect with CBS's Let's Make A Deal. On Let’s Make A Deal, host Wayne Brady will perform an opening number, and the contestants will be comprised of essential workers. Traders will play “Smash for Cash” and “Car Pong,” and. (CNN)The Trump non-reality show has been canceled. I want to see it replaced with a very different show: "Let's Make a Deal," starring soon-to-be President Biden. Starting with an emergency Covid. Let's Make a Deal (TV Series –) cast and crew credits, including actors, actresses, directors, writers and more.