Particularly blessed

Xem 1-4 trên 4 kết quả Particularly blessed
  • This book has grown out of the 16,000 pages of documents that the CIA released to me under the Freedom of Information Act. Without these documents, the best investigative reporting in the world could not have produced a book, and the secrets of CIA mind-control work would have remained buried forever, as the men who knew them had always intended. From the documentary base, I was able to expand my knowledge through interviews and readings in the behavioral sciences. Nevertheless, the final result is not the whole story of the CIA's attack on the mind. Only a few insiders could...

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  • Revere excellence in your business by bringing out the natural superstar in your staff Dedication Special thanks to Paul for all of your mentoring, constant guidance, continuous help and inspiration over the past ten years. Thank you to my darling Malcolm for your amazing encouragement, your unconditional support and above all for believing in me, I am truly blessed to have you in my life. and finally, love goes out to my Mum & Dad and all my fantastic

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  • All books are the product of a team, and I have been blessed with a dedicated and professional team, whose expertise in their given areas have made this book. Over the course of writing this book and its predecessor, I have come to think of members of this team as friends as well as colleagues. In particular, I would like to thank John Kane, the editor in chief, and Drew Cupp, the development editor, who were always there with solutions and support. My thanks go also to Amy Lewis for her understanding and flexibility. Of course, I thank all the members of the Cisco Press...

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  • This book is an elaboration of ideas of Irving Kaplansky introduced in his book Rings of operators ([52], [54]). The subject of Baer *-rings has its roots in von Neumann's theory of 'rings of operators' (now called von Neumann algebras), that is, *-algebras of operators on a Hilbert space, containing the identity operator, that are closed in the weak operator topology (hence also the name W*-algebra).

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