Boxset of seven films featuring the characters created by Jim Henson. 'Muppets Most Wanted' (2014) is a musical comedy sequel starring Tina Fey, Ricky Gervais and Ty Burrell. While on a European tour Kermit the Frog (voiced by Steve Whitmire) is mistaken for a Russian jewel thief called Constantine (voiced by Matt Vogel), to whom he bears a striking resemblance, and is thrown in jail by prison officer Nadya (Fey). Seeing an opportunity for a new life Constantine poses as Kermit and joins the rest of the Muppets on their tour. 'The Muppets' (2011) stars Jason Segel as the human brother of Muppet Walter (voiced by Peter Linz) who Walter approaches for help in raising ten million dollars to save the vaudeville house where the Muppets used to perform. Amy Adams also stars. In 'The Muppets Movie' (1979) Kermit (voiced by Jim Henson) leaves behind his swamp and heads for the big lights of Hollywood to fulfil his dream of becoming a star. Along the way he becomes involved with the dazzling Miss Piggy (voiced by Franz Oz), the charming Fozzie Bear (also voiced by Franz Oz) and Gonzo the Great (voiced by Dave Goelz), encountering such celebrities as Orson Welles, Steve Martin and Bob Hope. In 'The Great Muppet Caper' (1981) the Muppets travel to London to investigate the disappearance of Lady Holiday's jewels, Miss Piggy (voiced by Frank Oz) is framed for the theft. 'The Muppet Christmas Carol' (1992) is the Muppet's version of Charles Dickens' immortal festive tale about a bitter old man who is shown the error of his ways. 'Muppet Treasure Island' (1996) sees the Muppets go on an adventure on the high seas in their version of the famous pirate adventure. Tim Curry stars as Long John Silver alongside Gonzo (voiced by Dave Goelz), Kermit (voiced by Steve Whitmire) and Miss Piggy (voiced by Frank Oz). 'The Muppet's Wizard of Oz' (2005) is a contemporary version of the classic movie based on the novel by L. Frank Baum. Dorothy Gale (Ashanti) is a teenager with dreams of showbiz that seem far from coming true in the Kansas trailer park where she lives. When she's transported to the magical land of Oz, she and her sidekick, Toto (voiced by Bill Barretta), join forces with the Scarecrow (Kermit the Frog - voiced by Steve Whitmire), the Tin Thing (Gonzo - voiced by Dave Goelz) and the Lion (Fozzie Bear - voiced by Erik Jacobson) to fight the Wicked Witch of the West (Miss Piggy - voiced by Erik Jacobson) and find the wizard who can make her a star.

This book is a collection of 55 case studies intended for a graduate level educational psychology course. The cases are broken down into ten units. At the end of each case study there is a set of discussion questions that both stimulate discourse around the important issues in Educational Psychology and bring to light the practical implications/applications of each study. This includes:
_ _ *classroom management
*child development
*moral development
*peer groups
*troubled teenagers
*troubled young adults*
*poverty
*homelessness
*theorists and theories.

J. Frank Adams was one of the world's leading topologists. He solved a number of celebrated problems in algebraic topology, a subject in which he initiated many of the most active areas of research. He wrote a large number of papers during the period 1955-1988, and they are characterised by elegant writing and depth of thought. Few of them have been superseded by later work. This selection, in two volumes, brings together all his major research contributions. They are organised by subject matter rather than in strict chronological order. The first contains papers on: the cobar construction, the Adams spectral sequence, higher-order cohomology operations, and the Hopf invariant one problem; applications of K-theory; generalised homology and cohomology theories. The second volume is mainly concerned with Adams' contributions to: characteristic classes and calculations in K-theory; modules over the Steenrod algebra and their Ext groups; finite H-spaces and compact Lie groups; maps between classifying spaces of compact groups. Every serious student or practitioner of algebraic topology will want to own a copy of these two volumes both as a historical record and as a source of continued reference.

J. Frank Adams was one of the world's leading topologists. He solved a number of celebrated problems in algebraic topology, a subject in which he initiated many of the most active areas of research. He wrote a large number of papers during the period 1955 1988, and they are characterised by elegant writing and depth of thought. Few of them have been superseded by later work. This selection, in two volumes, brings together all his major research contributions. They are organised by subject matter rather than in strict chronological order. The first contains papers on: the cobar construction, the Adams spectral sequence, higher-order cohomology operations, and the Hopf invariant one problem; applications of K-theory; generalised homology and cohomology theories. The second volume is mainly concerned with Adams' contributions to: characteristic classes and calculations in K-theory; modules over the Steenrod algebra and their Ext groups; finite H-spaces and compact Lie groups; maps between classifying spaces of compact groups. Every serious student or practitioner of algebraic topology will want to own a copy of these two volumes both as a historical record and as a source of continued reference.

The theory of infinite loop spaces has been the center of much recent activity in algebraic topology. Frank Adams surveys this extensive work for researchers and students. Among the major topics covered are generalized cohomology theories and spectra; infinite-loop space machines in the sense of Boadman-Vogt, May, and Segal; localization and group completion; the transfer; the Adams conjecture and several proofs of it; and the recent theories of Adams and Priddy and of Madsen, Snaith, and Tornehave.

This volume offers a systematic treatment of certain basic parts of algebraic geometry, presented from the analytic and algebraic points of view. The notes focus on comparison theorems between the algebraic, analytic, and continuous categories. Contents include: 1.1 sheaf theory, ringed spaces; 1.2 local structure of analytic and algebraic sets; 1.3 Pn 2.1 sheaves of modules; 2.2 vector bundles; 2.3 sheaf cohomology and computations on Pn; 3.1 maximum principle and Schwarz lemma on analytic spaces; 3.2 Siegel's theorem; 3.3 Chow's theorem; 4.1 GAGA; 5.1 line bundles, divisors, and maps to Pn; 5.2 Grassmanians and vector bundles; 5.3 Chern classes and curvature; 5.4 analytic cocycles; 6.1 K-theory and Bott periodicity; 6.2 K-theory as a generalized cohomology theory; 7.1 the Chern character and obstruction theory; 7.2 the Atiyah-Hirzebruch spectral sequence; 7.3 K-theory on algebraic varieties; 8.1 Stein manifold theory; 8.2 holomorphic vector bundles on polydisks; 9.1 concluding remarks; bibliography. Originally published in 1974. The Princeton Legacy Library uses the latest print-on-demand technology to again make available previously out-of-print books from the distinguished backlist of Princeton University Press. These editions preserve the original texts of these important books while presenting them in durable paperback and hardcover editions. The goal of the Princeton Legacy Library is to vastly increase access to the rich scholarly heritage found in the thousands of books published by Princeton University Press since its founding in 1905.

This volume offers a systematic treatment of certain basic parts of algebraic geometry, presented from the analytic and algebraic points of view. The notes focus on comparison theorems between the algebraic, analytic, and continuous categories. Contents include: 1.1 sheaf theory, ringed spaces; 1.2 local structure of analytic and algebraic sets; 1.3 Pn 2.1 sheaves of modules; 2.2 vector bundles; 2.3 sheaf cohomology and computations on Pn; 3.1 maximum principle and Schwarz lemma on analytic spaces; 3.2 Siegel's theorem; 3.3 Chow's theorem; 4.1 GAGA; 5.1 line bundles, divisors, and maps to Pn; 5.2 Grassmanians and vector bundles; 5.3 Chern classes and curvature; 5.4 analytic cocycles; 6.1 K-theory and Bott periodicity; 6.2 K-theory as a generalized cohomology theory; 7.1 the Chern character and obstruction theory; 7.2 the Atiyah-Hirzebruch spectral sequence; 7.3 K-theory on algebraic varieties; 8.1 Stein manifold theory; 8.2 holomorphic vector bundles on polydisks; 9.1 concluding remarks; bibliography. Originally published in 1974. The Princeton Legacy Library uses the latest print-on-demand technology to again make available previously out-of-print books from the distinguished backlist of Princeton University Press. These editions preserve the original texts of these important books while presenting them in durable paperback and hardcover editions. The goal of the Princeton Legacy Library is to vastly increase access to the rich scholarly heritage found in the thousands of books published by Princeton University Press since its founding in 1905.