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Video is one of the most exciting features on today's Internet, with widespread adoption being made possible by advances in bandwidth and software. But simply streaming video clips to Web users is only the tip of the iceberg! Flash CS3 offers a whole host of advanced video features, allowing you to create breathtaking user experiences. And this book, the second edition of the critically-acclaimed Foundation Flash 8 Video, shows you how to make the most of video in Flash CS3. The authors start with the basics of creating video ready for use on the web using popular applications such as Windows Movie Maker and iMovie, creating FLV (Flash video) using both Flash and other applications such as Sorenson Squeeze, and importing that video into Flash. With that out the way, they then turn their attention to essential practical techniques, such as creating and customizing video players, applying blends and filters to Flash video, effective use of video alpha channel and masks, captioning, cue points, interactivity using the Camera object, going full screen, and much more. This edition is fully-updated for Flash CS3 and ActionScript 3.0, and includes many new examples. Learn how to create video for the web using popular applications such as iMovie and Movie Maker, and turn it into Flash Video using Flash, and other tools such as Sorenson Squeeze Learn several essential practical techniques for manipulating video in Flash Updated for Flash CS3 and ActionScript 3.0, with new examples.

Computer animation. --- Digital video. --- Web sites --- Design. --- Flash (Computer file) --- Macromedia Flash --- Web site development --- Microformats --- Digital motion video --- PC video --- Video, Digital --- Computer graphics --- Digital media --- Image processing --- Multimedia systems --- Animation, Computer --- Computer-assisted filmmaking --- Computer-generated animation --- Animation (Cinematography) --- Authorship --- Digital techniques --- Information Technology --- Computer Science (Hardware & Networks) --- Computer programming. --- Software engineering. --- Web Development. --- Software Engineering/Programming and Operating Systems. --- Computer software engineering --- Engineering --- Computers --- Electronic computer programming --- Electronic data processing --- Electronic digital computers --- Programming (Electronic computers) --- Coding theory --- Programming --- Flash (Computer software)

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"This monograph is a contribution to the study of the subgroup structure of exceptional algebraic groups over algebraically closed fields of arbitrary characteristic. Following Serre, a closed subgroup of a semisimple algebraic group G is called irreducible if it lies in no proper parabolic subgroup of G. In this paper we complete the classification of irreducible connected subgroups of exceptional algebraic groups, providing an explicit set of representatives for the conjugacy classes of such subgroups. Many consequences of this classification are also given. These include results concerning the representations of such subgroups on various G-modules: for example, the conjugacy classes of irreducible connected subgroups are determined by their composition factors on the adjoint module of G, with one exception. A result of Liebeck and Testerman shows that each irreducible connected subgroup X of G has only finitely many overgroups and hence the overgroups of X form a lattice. We provide tables that give representatives of each conjugacy class of connected overgroups within this lattice structure. We use this to prove results concerning the subgroup structure of G: for example, when the characteristic is 2, there exists a maximal connected subgroup of G containing a conjugate of every irreducible subgroup A1 of G"--

Linear algebraic groups. --- Representations of groups. --- Embeddings (Mathematics) --- Maximal subgroups. --- Groupes algébriques linéaires --- Représentations de groupes --- Plongements (mathématiques)

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Programming --- videofilms --- Flash (informatica) --- videotoepassingen --- videobewerking --- CS (Creative Suite) --- programmeren (informatica) --- webapplicaties (informatica) --- digitale video

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In this volume, scholars who are not disciples of Blanchot address his work with a set of questions, including his relation to the feminine, to narrative voice, to the century's other major reflections on the philosophy of language and perception, to political theory and to the practice of reading.

Blanchot, Maurice --- Criticism and interpretation. --- Authors, French --- Authors, French. --- French literature --- French literature. --- History and criticism --- Blanchot, Maurice.

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"This monograph is a contribution to the study of the subgroup structure of exceptional algebraic groups over algebraically closed fields of arbitrary characteristic. Following Serre, a closed subgroup of a semisimple algebraic group G is called irreducible if it lies in no proper parabolic subgroup of G. In this paper we complete the classification of irreducible connected subgroups of exceptional algebraic groups, providing an explicit set of representatives for the conjugacy classes of such subgroups. Many consequences of this classification are also given. These include results concerning the representations of such subgroups on various G-modules: for example, the conjugacy classes of irreducible connected subgroups are determined by their composition factors on the adjoint module of G, with one exception. A result of Liebeck and Testerman shows that each irreducible connected subgroup X of G has only finitely many overgroups and hence the overgroups of X form a lattice. We provide tables that give representatives of each conjugacy class of connected overgroups within this lattice structure. We use this to prove results concerning the subgroup structure of G: for example, when the characteristic is 2, there exists a maximal connected subgroup of G containing a conjugate of every irreducible subgroup A1 of G"--

Linear algebraic groups. --- Representations of groups. --- Embeddings (Mathematics) --- Maximal subgroups. --- Group theory and generalizations -- Linear algebraic groups and related topics -- Representation theory for linear algebraic groups. --- Group theory and generalizations -- Linear algebraic groups and related topics -- Linear algebraic groups over arbitrary fields. --- Group theory and generalizations -- Linear algebraic groups and related topics -- Exceptional groups.