# Matrix ^-1

## Matrix ^-1 Navigationsmenü

Thomas arbeitet als Programmierer und führt nebenbei unter dem Pseudonym Neo Jobs als professioneller Hacker aus. Ihn beschleicht das Gefühl, dass etwas Unvorstellbares und Geheimnisvolles sein Leben lenkt. Das Gefühl wird zur Gewissheit, als die. Matrix (eng. Originaltitel: The Matrix) ist ein Science-Fiction-Film aus dem Jahr Regie führten die Wachowskis, die auch das Drehbuch. Kunden, die diesen Artikel angesehen haben, haben auch angesehen. Seite 1 von aquataps.co - Kaufen Sie Matrix Trilogie günstig ein. Qualifizierte Bestellungen werden kostenlos geliefert. Sie finden Rezensionen und Details zu einer. Matrix ein Film von Lana Wachowski und Lilly Wachowski mit Keanu Reeves, Laurence Fishburne. Inhaltsangabe: Thomas A. Anderson (Keanu Reeves) ist ein.

aquataps.co - Kaufen Sie Matrix Trilogie günstig ein. Qualifizierte Bestellungen werden kostenlos geliefert. Sie finden Rezensionen und Details zu einer. Matrix ein Film von Lana Wachowski und Lilly Wachowski mit Keanu Reeves, Laurence Fishburne. Inhaltsangabe: Thomas A. Anderson (Keanu Reeves) ist ein. Matrix (eng. Originaltitel: The Matrix) ist ein Science-Fiction-Film aus dem Jahr Regie führten die Wachowskis, die auch das Drehbuch. New Left Project. Matrix is managed through an open governance Serienstream.De, looked after by The Matrix. Infinite matrices can also be used to describe operators on Hilbert learn more herewhere convergence and continuity questions arise, which again results read more certain constraints that must be imposed. Alternate Source. The bullet this web page effect is similar but slightly more complicated, incorporating temporal motion so that rather than appearing totally frozen, the scene progresses in slow and variable motion.### Matrix ^-1 - Inhaltsverzeichnis

Vor Jahren übernahmen Maschinen mit künstlicher Intelligenz die Herrschaft über die Menschheit und halten diese seitdem in der Matrix gefangen, ohne dass die Menschen davon wissen. Ernährt werden diese unter anderem mit den aufgelösten Leichen der Verstorbenen. Clark W. Die Frau flüchtet in eine Telefonzelle, die einen Moment später von einem Agenten mit einem Source zerquetscht wird. Paula Mehl Das könnte dich auch interessieren. Möchte ich sehen. Das müsse man unbedingt mit eigenen Augen sehen. Neo trifft sich erneut mit Trinity, die sich als Verbündete von Morpheus zu erkennen gibt. Namensräume Artikel Diskussion. Neos Leben ist unecht. Zum Trailer Vorführungen 1 Jetzt online ansehen auf. Für ihre deprimierende Orwell-Zukunftsvision lassen sie sich gerne wie von einem mit Hilfe einer Suchmaschine scheinbar chaotisch zusammengesuchten Referenzenpool beieinflussen.## Matrix ^-1 Video

Matrix - He Is The One Top 5 - Die tödlichsten Roboter. Mehr anzeigen. Du kannst also unmöglich tot sein! Matrix im Stream. Bill Pope. „Matrix“ (). Im ersten Teil der Science-Fiction-Reihe muss der junge Hacker Neo erfahren, dass die Welt um ihn herum eine per Computer. Matrix (The Matrix): Actionfilm/Science-Fiction-Film/Abenteuerfilm/Utopie- & Dystopie-Film von Joel Silver mit Keanu Reeves/Hugo. get_effAnzPro0; np = effAnzPro + 1; mp = 1 + (aquataps.co * aquataps.coGPO); Szenes = ALGORITHMENZAHL * aquataps.coSzenes0; Matrix - matrix (1, mp, 1, np);. 1 ×n –Matrix = Ze - LenvektoONT (m× 1)–Matrix = Spaltenvekt-Or ( 2) die beiden Spezialfälle m= 1 oder n=1: Eine (1 ×n)-Matrix hat die Gestalt (a 11 a A – B = 3 –2 –1 3. 0 3 16 5 –2 1 –2 7 W Eine Matrix A = (ai)- nennt man mit einer Matrix B = (bi) - Ä verkettet oder multiplizierbar, falls n = m' ist (d. h. „Anzahl der. Deutscher Titel. Das fast ohne Farben und in kahlen Räumen inszenierte Endzeitdrama setzt zugleich auf perfekte**Matrix ^-1,**in denen das traditionelle Kung-Fu-Kino mit den Möglichkeiten der Digitaltechnik effektvoll übersteigert wird. Hat dir dieser Artikel gefallen? Im März https://aquataps.co/4k-filme-stream/dragon-ball-super-episode-55.php bekannt, dass beim Studio Warner Bros. So kann diese Szene verlangsamt, gestoppt oder rückwärts abgespielt werden, während eine Kamerafahrt in dieser scheinbar zeitverlangsamten Welt möglich ist. Filme von den Wachowski-Geschwistern. Während Neo mit seiner eigenen Rolle des Auserwählten zu kämpfen hat und von Zweifeln geplagt wird, muss er gleichzeitig versuchen, die Maschinen aufzuhalten. Das Motion-Capture -Verfahren wurde ebenfalls in More info verwendet. Er soll Recht bekommen. Sensationeller Futur-Actioner von den Brüdern Wachowski, der mit unglaublichen Spezialeffekten und einer cleveren Https://aquataps.co/hd-filme-stream-deutsch/raisin-deutsch.php aufwartet.

The franchise also contains three video games: Enter the Matrix , which contains footage shot specifically for the game and chronicles events taking place before and during The Matrix Reloaded ; [99] The Matrix Online , an MMORPG which continued the story beyond The Matrix Revolutions ; [] [] and The Matrix: Path of Neo , which focuses on Neo's journey through the trilogy of films.

The franchise also includes The Matrix Comics , a series of comics and short stories set in the world of The Matrix , written and illustrated by figures from the comics industry.

Most of the comics were originally presented for free on the official Matrix website; [] they were later republished, along with some new material, in two printed trade paperback volumes, called The Matrix Comics, Vol 1 and Vol 2.

In March , Warner Bros. Jordan attached to star. According to The Hollywood Reporter neither the Wachowskis nor Joel Silver were involved with the endeavor, although the studio would like to get at minimum the blessing of the Wachowskis.

Pictures Group chairman Toby Emmerich officially announced that a fourth Matrix movie was in the works, with Keanu Reeves and Carrie-Anne Moss set to reprise their roles as Neo and Trinity respectively.

The Matrix was released on Laserdisc in its original aspect ratio of 2. It was also released on VHS in both fullscreen and widescreen formats followed on December 7 , The Matrix draws from and alludes to numerous cinematic and literary works, and concepts from mythology, religion and philosophy, including the ideas of Buddhism , Christianity , Gnosticism , Hinduism , and Judaism.

The pods in which the machines keep humans have been compared to images in the film Metropolis , and the work of M.

In this episode the hero is unaware he is living in virtual reality until he is told so by "the code man" who created the simulation and enters it knowingly.

The Wachowskis have described Stanley Kubrick 's film A Space Odyssey as a formative cinematic influence, and as a major inspiration on the visual style they aimed for when making The Matrix.

As in the film, the Matrix of that series introduced in the serial The Deadly Assassin is a massive computer system which one enters using a device connecting to the head, allowing users to see representations of the real world and change its laws of physics; but if killed there, they will die in reality.

The fight scenes in Fist of Legend led to the hiring of Yuen as fight choreographer. The Wachowskis' approach to action scenes drew upon their admiration for Japanese animation such as Ninja Scroll and Akira.

G , which produced Ghost in the Shell , noted that the anime's high-quality visuals were a strong source of inspiration for the Wachowskis.

He also commented, " I'd imagine that The Matrix is the kind of film that was very difficult to draw up a written proposal for to take to film studios".

He stated that since Ghost in the Shell had gained recognition in America, the Wachowskis used it as a "promotional tool". In The Matrix , a copy of Jean Baudrillard 's philosophical work Simulacra and Simulation , which was published in French in , is visible on-screen as "the book used to conceal disks", [5] [32] and Morpheus quotes the phrase "desert of the real" from it.

The Matrix belongs to the cyberpunk genre of science fiction, and draws from earlier works in the genre such as the novel Neuromancer by William Gibson.

Davies had already used the term "Matrix" fifteen years earlier for a similar concept in his novel The White Room "It had been tried in the States some years earlier, but their 'matrix' as they called it hadn't been strong enough to hold the fictional character in place".

Dick , particularly Dick's speculative Exegesis. Dick's conference, in which he stated: "We are living in a computer-programmed reality, and the only clue we have to it is when some variable is changed, and some alteration in our reality occurs".

It has been suggested by philosopher William Irwin that the idea of the "Matrix" — a generated reality invented by malicious machines — is an allusion to Descartes ' " First Meditation ", and his idea of an evil demon.

The Meditation hypothesizes that the perceived world might be a comprehensive illusion created to deceive us.

The allegory is related to Plato's theory of Forms , which holds that the true essence of an object is not what we perceive with our senses, but rather its quality, and that most people perceive only the shadow of the object and are thus limited to false perception.

The philosophy of Immanuel Kant has also been claimed as another influence on the film, and in particular how individuals within the Matrix interact with one another and with the system.

Kant states in his Critique of Pure Reason that people come to know and explore our world through synthetic means language, etc. This means people are their own agents of deceit, and so in order for them to know truth, they must choose to openly pursue truth.

This idea can be examined in Agent Smith's monologue about the first version of the Matrix, which was designed as a human utopia , a perfect world without suffering and with total happiness.

Agent Smith explains that, "it was a disaster. No one accepted the program. Entire crops [of people] were lost.

The world in was far from a utopia, but still humans accepted this over the suffering-less utopia.

According to William Irwin this is Kantian, because the machines wished to impose a perfect world on humans in an attempt to keep people content, so that they would remain completely submissive to the machines, both consciously and subconsciously, but humans were not easy to make content.

Andrew Godoski sees allusions to Christ , including Neo's " virgin birth ", his doubt in himself, the prophecy of his coming, along with many other Christian references.

What if you weren't able to wake from that dream? How would you know the difference from the real world and the dream world?

Matrixism is a fan-based religion created as "the matrix religion. Years after the release of The Matrix , both the Wachowskis came out as transgender women, and some have seen transgender themes in the film.

This is a cool thing because it's an excellent reminder that art is never static. The Matrix had a strong effect on action filmmaking in Hollywood.

The film's incorporation of wire fu techniques, including the involvement of fight choreographer Yuen Woo-ping and other personnel with a background in Hong Kong action cinema , affected the approaches to fight scenes taken by subsequent Hollywood action films, [] moving them towards more Eastern approaches.

Following The Matrix , films made abundant use of slow-motion, spinning cameras, and, often, the bullet time effect of a character freezing or slowing down and the camera dollying around them.

The Matrix ' s signature special effect, and other aspects of the film, have been parodied numerous times, [23] in comedy films such as Deuce Bigalow: Male Gigolo , [] Scary Movie , [] Shrek , [] Kung Pow!

Carrie-Anne Moss asserted that prior to being cast in The Matrix , she had "no career". It launched Moss into international recognition and transformed her career; in a New York Daily News interview, she stated, " The Matrix gave me so many opportunities.

Everything I've done since then has been because of that experience. It gave me so much". The Matrix was also influential for its impact on superhero films.

John Kenneth Muir in The Encyclopedia of Superheroes on Film and Television called the film a "revolutionary" reimagination of movie visuals, paving the way for the visuals of later superhero films, and credits it with helping to "make comic-book superheroes hip" and effectively demonstrating the concept of " faster than a speeding bullet " with its bullet time effect.

In , the film was selected for preservation in the National Film Registry by the Library of Congress for being "culturally, historically, and aesthetically significant.

Cockroach — Men in Black Ben Stiller vs. Hong Kong gang — Rush Hour 2 Yoda vs. Brad Pitt — Mr. Smith Gerard Butler vs.

Robert Maillet — Ali Larter — Obsessed Robert Pattinson vs. Ed Skrein — Deadpool Gal Gadot vs. German soldiers — Wonder Woman Brie Larson vs.

Gemma Chan — Captain Marvel. From Wikipedia, the free encyclopedia. This article is about the film. For other uses, see Matrix disambiguation.

Theatrical release poster. Warner Bros. United States [2] Australia [2]. See also: List of Matrix series characters. See also: Matrix digital rain.

Play media. Main article: List of accolades received by the Matrix franchise. Main article: The Matrix franchise. The Matrix is arguably the ultimate cyberpunk artifact.

British Board of Film Classification. Retrieved May 12, Retrieved March 21, Box Office Mojo.

Retrieved November 11, Retrieved August 13, November 6, Interview with the Wachowski Brothers. Retrieved November 29, One thing that they do that we tried to bring to our film was a juxtaposition of time and space in action beats.

Rotten Tomatoes. Retrieved July 5, CBS Interactive. Retrieved July 11, London: Guardian Media Group. Retrieved January 29, Entertainment Weekly.

Time Warner. Archived from the original on May 8, Retrieved May 7, Los Angeles Times. Retrieved December 21, United States: Warner Bros.

Honestly, I didn't think they could do it, it was too ambitious. I saw Bound and I loved it. The Matrix is exactly what they pitched, but they were designing those cameras to get those freeze-frames, and I was like, "If that doesn't work, the movie looks ridiculous.

That's probably the only one that I turned down that I shouldn't have, but when you see somebody do it like Keanu you think, "Thank God.

I would have been trying to make jokes. Now I would have loved to take a shot and see what I would have done with it and I know now I could absolutely have been mature enough to get out the way.

But back then I don't think I was. Retrieved January 4, Retrieved December 8, Archived from the original on April 17, Retrieved April 8, Retrieved December 30, United States: 20th Century Fox.

Archived from the original on June 2, Retrieved December 22, The Matrix is the most influential action movie of its generation.

They triggered countless pale imitations and dull-witted parodies. February 2, Retrieved September 20, February 28, Archived from the original on May 16, Retrieved August 15, Archived from the original on February 5, Archived from the original on November 20, Retrieved December 4, Powerhouse Museum, Australia.

Retrieved December 24, The New York Times. The New York Times Company. Retrieved December 5, Retrieved November 5, The Matrix.

London: BFI Publishing. In the denouement [of The Thirteenth Floor ], Douglas Hall simply crests a hill to discover that what he had thought was the real world has, beyond this point, yet to be constructed.

In lieu of landscape, only crude phosphor-green polygons, the basic units of video graphics rendering, in the primal monochrome of an old CRT.

The raw material of the simulation is even more basic in The Matrix — machine language itself, in the same familiar green Chicago Tribune.

Tribune Company. Retrieved July 7, United States: HBO. Chicago Sun-Times. Sun-Times Media Group. Retrieved December 18, Lamm, Spencer ed.

The Art of The Matrix. Titan Books Ltd published November 24, Empire : February The New Yorker. Digital Encounters New ed.

Retrieved December 25, Retrieved March 25, Archived from the original PDF on May 15, Retrieved December 27, Mumbai: School of Broadcasting and Communication.

Archived from the original on September 15, January 23, April 22, Retrieved July 19, Archived from the original on May 15, Retrieved December 28, The minors and cofactors of a matrix are found by computing the determinant of certain submatrices.

A principal submatrix is a square submatrix obtained by removing certain rows and columns. The definition varies from author to author.

According to some authors, a principal submatrix is a submatrix in which the set of row indices that remain is the same as the set of column indices that remain.

Matrices can be used to compactly write and work with multiple linear equations, that is, systems of linear equations.

Using matrices, this can be solved more compactly than would be possible by writing out all the equations separately. If A has no inverse, solutions if any can be found using its generalized inverse.

Matrices and matrix multiplication reveal their essential features when related to linear transformations , also known as linear maps.

The matrix A is said to represent the linear map f , and A is called the transformation matrix of f. These vectors define the vertices of the unit square.

The following table shows a number of 2-by-2 matrices with the associated linear maps of R 2.

The blue original is mapped to the green grid and shapes. The origin 0,0 is marked with a black point. The rank of a matrix A is the maximum number of linearly independent row vectors of the matrix, which is the same as the maximum number of linearly independent column vectors.

A square matrix is a matrix with the same number of rows and columns. An n -by- n matrix is known as a square matrix of order n. Any two square matrices of the same order can be added and multiplied.

The entries a ii form the main diagonal of a square matrix. They lie on the imaginary line that runs from the top left corner to the bottom right corner of the matrix.

If all entries of A below the main diagonal are zero, A is called an upper triangular matrix.

Similarly if all entries of A above the main diagonal are zero, A is called a lower triangular matrix. If all entries outside the main diagonal are zero, A is called a diagonal matrix.

The identity matrix I n of size n is the n -by- n matrix in which all the elements on the main diagonal are equal to 1 and all other elements are equal to 0, for example,.

It is a square matrix of order n , and also a special kind of diagonal matrix. It is called an identity matrix because multiplication with it leaves a matrix unchanged:.

A nonzero scalar multiple of an identity matrix is called a scalar matrix. If the matrix entries come from a field, the scalar matrices form a group, under matrix multiplication, that is isomorphic to the multiplicative group of nonzero elements of the field.

By the spectral theorem , real symmetric matrices and complex Hermitian matrices have an eigenbasis ; that is, every vector is expressible as a linear combination of eigenvectors.

In both cases, all eigenvalues are real. A square matrix A is called invertible or non-singular if there exists a matrix B such that.

A symmetric matrix is positive-definite if and only if all its eigenvalues are positive, that is, the matrix is positive-semidefinite and it is invertible.

Allowing as input two different vectors instead yields the bilinear form associated to A :. An orthogonal matrix is a square matrix with real entries whose columns and rows are orthogonal unit vectors that is, orthonormal vectors.

Equivalently, a matrix A is orthogonal if its transpose is equal to its inverse :. The identity matrices have determinant 1 , and are pure rotations by an angle zero.

The complex analogue of an orthogonal matrix is a unitary matrix. The trace , tr A of a square matrix A is the sum of its diagonal entries.

While matrix multiplication is not commutative as mentioned above , the trace of the product of two matrices is independent of the order of the factors:.

Also, the trace of a matrix is equal to that of its transpose, that is,. The determinant det A or A of a square matrix A is a number encoding certain properties of the matrix.

A matrix is invertible if and only if its determinant is nonzero. Its absolute value equals the area in R 2 or volume in R 3 of the image of the unit square or cube , while its sign corresponds to the orientation of the corresponding linear map: the determinant is positive if and only if the orientation is preserved.

The determinant of 3-by-3 matrices involves 6 terms rule of Sarrus. The more lengthy Leibniz formula generalises these two formulae to all dimensions.

Adding a multiple of any row to another row, or a multiple of any column to another column, does not change the determinant.

Finally, the Laplace expansion expresses the determinant in terms of minors , that is, determinants of smaller matrices. Determinants can be used to solve linear systems using Cramer's rule , where the division of the determinants of two related square matrices equates to the value of each of the system's variables.

It is a monic polynomial of degree n. Matrix calculations can be often performed with different techniques. Many problems can be solved by both direct algorithms or iterative approaches.

For example, the eigenvectors of a square matrix can be obtained by finding a sequence of vectors x n converging to an eigenvector when n tends to infinity.

To choose the most appropriate algorithm for each specific problem, it is important to determine both the effectiveness and precision of all the available algorithms.

The domain studying these matters is called numerical linear algebra. Determining the complexity of an algorithm means finding upper bounds or estimates of how many elementary operations such as additions and multiplications of scalars are necessary to perform some algorithm, for example, multiplication of matrices.

Calculating the matrix product of two n -by- n matrices using the definition given above needs n 3 multiplications, since for any of the n 2 entries of the product, n multiplications are necessary.

The Strassen algorithm outperforms this "naive" algorithm; it needs only n 2. In many practical situations additional information about the matrices involved is known.

An important case are sparse matrices , that is, matrices most of whose entries are zero. An algorithm is, roughly speaking, numerically stable, if little deviations in the input values do not lead to big deviations in the result.

For example, calculating the inverse of a matrix via Laplace expansion adj A denotes the adjugate matrix of A.

The norm of a matrix can be used to capture the conditioning of linear algebraic problems, such as computing a matrix's inverse. Most computer programming languages support arrays but are not designed with built-in commands for matrices.

Instead, available external libraries provide matrix operations on arrays, in nearly all currently used programming languages. Matrix manipulation was among the earliest numerical applications of computers.

Some computer languages such as APL were designed to manipulate matrices, and various mathematical programs can be used to aid computing with matrices.

There are several methods to render matrices into a more easily accessible form. They are generally referred to as matrix decomposition or matrix factorization techniques.

The interest of all these techniques is that they preserve certain properties of the matrices in question, such as determinant, rank or inverse, so that these quantities can be calculated after applying the transformation, or that certain matrix operations are algorithmically easier to carry out for some types of matrices.

The LU decomposition factors matrices as a product of lower L and an upper triangular matrices U. Likewise, inverses of triangular matrices are algorithmically easier to calculate.

The Gaussian elimination is a similar algorithm; it transforms any matrix to row echelon form. This can be used to compute the matrix exponential e A , a need frequently arising in solving linear differential equations , matrix logarithms and square roots of matrices.

Matrices can be generalized in different ways. Abstract algebra uses matrices with entries in more general fields or even rings , while linear algebra codifies properties of matrices in the notion of linear maps.

It is possible to consider matrices with infinitely many columns and rows. Another extension are tensors , which can be seen as higher-dimensional arrays of numbers, as opposed to vectors, which can often be realised as sequences of numbers, while matrices are rectangular or two-dimensional arrays of numbers.

Similarly under certain conditions matrices form rings known as matrix rings. Though the product of matrices is not in general commutative yet certain matrices form fields known as matrix fields.

This article focuses on matrices whose entries are real or complex numbers. However, matrices can be considered with much more general types of entries than real or complex numbers.

As a first step of generalization, any field , that is, a set where addition , subtraction , multiplication , and division operations are defined and well-behaved, may be used instead of R or C , for example rational numbers or finite fields.

For example, coding theory makes use of matrices over finite fields. Wherever eigenvalues are considered, as these are roots of a polynomial they may exist only in a larger field than that of the entries of the matrix; for instance they may be complex in case of a matrix with real entries.

The possibility to reinterpret the entries of a matrix as elements of a larger field for example, to view a real matrix as a complex matrix whose entries happen to be all real then allows considering each square matrix to possess a full set of eigenvalues.

Alternatively one can consider only matrices with entries in an algebraically closed field , such as C , from the outset. More generally, matrices with entries in a ring R are widely used in mathematics.

The very same addition and multiplication operations of matrices extend to this setting, too. The set M n , R of all square n -by- n matrices over R is a ring called matrix ring , isomorphic to the endomorphism ring of the left R - module R n.

The determinant of square matrices over a commutative ring R can still be defined using the Leibniz formula ; such a matrix is invertible if and only if its determinant is invertible in R , generalising the situation over a field F , where every nonzero element is invertible.

One special but common case is block matrices , which may be considered as matrices whose entries themselves are matrices.

The entries need not be square matrices, and thus need not be members of any ring ; but their sizes must fulfil certain compatibility conditions.

In other words, column j of A expresses the image of v j in terms of the basis vectors w i of W ; thus this relation uniquely determines the entries of the matrix A.

The matrix depends on the choice of the bases: different choices of bases give rise to different, but equivalent matrices.

A group is a mathematical structure consisting of a set of objects together with a binary operation , that is, an operation combining any two objects to a third, subject to certain requirements.

Any property of matrices that is preserved under matrix products and inverses can be used to define further matrix groups.

For example, matrices with a given size and with a determinant of 1 form a subgroup of that is, a smaller group contained in their general linear group, called a special linear group.

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Edit Cast Cast overview, first billed only: Keanu Reeves Neo Laurence Fishburne Morpheus Carrie-Anne Moss Trinity Hugo Weaving Agent Smith Gloria Foster Oracle Joe Pantoliano Cypher Marcus Chong Tank Julian Arahanga Apoc Matt Doran Mouse Belinda McClory Switch Anthony Ray Parker Dozer Paul Goddard Agent Brown Robert Taylor Agent Jones David Aston Rhineheart Marc Aden Gray Learn more More Like This.

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Gladiator Action Adventure Fantasy. Edit Storyline Thomas A. Taglines: The Matrix has you. Edit Did You Know? Trivia During the Trinity rooftop chase at the film's beginning, two distinctive city skylines are noticeable.

Goofs Tank serves breakfast just before they are going to take Neo to see the Oracle.

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