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  • Principles and Practice of Big Data : Preparing, Sharing, and Analyzing Complex Information
    Principles and Practice of Big Data : Preparing, Sharing, and Analyzing Complex Information

    Principles and Practice of Big Data: Preparing, Sharing, and Analyzing Complex Information, Second Edition updates and expands on the first edition, bringing a set of techniques and algorithms that are tailored to Big Data projects.The book stresses the point that most data analyses conducted on large, complex data sets can be achieved without the use of specialized suites of software (e.g., Hadoop), and without expensive hardware (e.g., supercomputers).The core of every algorithm described in the book can be implemented in a few lines of code using just about any popular programming language (Python snippets are provided). Through the use of new multiple examples, this edition demonstrates that if we understand our data, and if we know how to ask the right questions, we can learn a great deal from large and complex data collections.The book will assist students and professionals from all scientific backgrounds who are interested in stepping outside the traditional boundaries of their chosen academic disciplines.

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  • Complex Predicates and Information Spreading in LFG
    Complex Predicates and Information Spreading in LFG

    This book provides a simple but precise framework for describing complex predicates and related constructions, and applies it principally to the analysis of complex predicates in Romance, and certain serial verb constructions in Tariana and Miskitu.The authors argue for replacing the projection architecture of LFG with a notion of differential information spreading within a unified feature structure.Another important feature is the use of the conception of argument-structure in Chris Manning's Ergativity to facilitate the description of how complex predicates are assembled.In both of these aspects the result is a framework that preserves the descriptive parsimony of LFG while taking on key ideas from HPSG.

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  • Complex Digital Hardware Design
    Complex Digital Hardware Design

    This book is about how to design the most complex types of digital circuit boards used inside servers, routers and other equipment, from high-level system architecture down to the low-level signal integrity concepts.It explains common structures and subsystems that can be expanded into new designs in different markets. The book is targeted at all levels of hardware engineers.There are shorter, lower-level introductions to every topic, while the book also takes the reader all they way to the most complex and most advanced topics of digital circuit design, layout design, analysis, and hardware architecture.

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  • Complex CD + Complex Transparent Vinyl
    Complex CD + Complex Transparent Vinyl

    TRACKLISTING WILL ALSO BE ANNOUNCED CLOSER TO THE RELEASE DATE.DIGITAL 21rsquos past in electronica proved a good fit for STEFAN OLSDAL, who had yearsnbspof experience in the iconic, guitarled alternative rock band PLACEBO and, in 2013,nbspthey decided to join forces simply as ldquoDIGITAL 21 STEFAN OLSDALrdquo. Both are multiinstrumentalists, and Digital 21 is also the bandrsquos visual artist, creating the artwork andnbsplive visuals.nbspBoth equally share a passion for electronic, rock and classical music. At the end of 2017nbspthey released, in their debut album, Inside, a contemporary hybrid of electronicnbspmusic, mixing up club sounds and real instruments including a strong focus on strings.Now they are finishing the recording of their second album accompaniednbspby their string quartet. You can now support the band with the preordernbsptheir second album signed CD or VINYL.

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  • What are complex numbers and how are they used in technology?

    Complex numbers are numbers that consist of a real part and an imaginary part, usually written in the form a + bi, where 'a' is the real part and 'bi' is the imaginary part. In technology, complex numbers are used in various applications such as signal processing, control systems, and electrical engineering. They are particularly useful in analyzing and solving problems involving alternating current (AC) circuits, digital signal processing, and in designing filters and control systems. The ability of complex numbers to represent both magnitude and phase information makes them a powerful tool in modeling and analyzing systems with both real and imaginary components.

  • What is the Oedipus complex and the father complex?

    The Oedipus complex is a concept in psychoanalytic theory proposed by Sigmund Freud. It refers to a child's unconscious desire for their opposite-sex parent, along with feelings of jealousy and rivalry towards their same-sex parent. The Oedipus complex is said to occur during the phallic stage of psychosexual development, typically between the ages of 3 and 6. The father complex, on the other hand, is a term used to describe a child's feelings and attitudes towards their father. It can encompass a range of emotions, including admiration, fear, and competition. The father complex is also a concept within psychoanalytic theory, and it is seen as a counterpart to the Oedipus complex. Both of these concepts are central to Freud's ideas about the development of personality and the formation of relationships.

  • What is the complex conjugate of a complex number?

    The complex conjugate of a complex number is obtained by changing the sign of the imaginary part of the number. For a complex number of the form a + bi, where a is the real part and b is the imaginary part, the complex conjugate is a - bi. In other words, the complex conjugate of a complex number is the reflection of the number across the real axis in the complex plane. The complex conjugate is denoted by adding a bar over the number, for example, the complex conjugate of z is denoted as z̅.

  • What are complex numbers and what does complex conjugate mean?

    Complex numbers are numbers that can be expressed in the form a + bi, where a and b are real numbers and i is the imaginary unit (√-1). The complex conjugate of a complex number a + bi is denoted as a - bi, where the sign of the imaginary part is flipped. Geometrically, the complex conjugate reflects the original complex number across the real axis on the complex plane. The product of a complex number and its complex conjugate is always a real number.

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  • Information Technology Security and Risk Management : Inductive Cases for Information Security
    Information Technology Security and Risk Management : Inductive Cases for Information Security

    Information Technology Security and Risk Management: Inductive Cases for Information Security is a compilation of cases that examine recent developments and issues that are relevant to IT security managers, risk assessment and management, and the broader topic of IT security in the 21st century.As the title indicates, the cases are written and analyzed inductively, which is to say that the authors allowed the cases to speak for themselves, and lead where they would, rather than approach the cases with presuppositions or assumptions regarding what the case should be "about".In other words, the authors were given broad discretion to interpret a case in the most interesting and relevant manner possible; any given case may be "about" many things, depending on the perspective adopted by the reader, and many different lessons may be learned.The inductive approach of these cases reflects the design philosophy of the advanced IT Security and Risk Management course we teach on the topic here at the University of Canterbury, where all discussions begin with the analysis of a specific case of interest and follow the most interesting and salient aspects of the case in evidence.In our course, the presentation, analysis, and discussion of a case are followed by a brief lecture to address the conceptual, theoretical, and scholarly dimensions arising from the case.The inductive approach to teaching and learning also comes with a huge advantage – the students seem to love it, and often express their appreciation for a fresh and engaging approach to learning the sometimes-highly-technical content of an IT security course.As instructors, we are also grateful for the break in the typical scripted "chalk-and-talk" of a university lecture afforded by the spontaneity of the inductive approach. We were motivated to prepare this text because there seems to be no other book of cases dedicated to the topic of IT security and risk management, and because of our own success and satisfaction with inductive teaching and learning.We believe this book would be useful either for an inductive, case-based course like our own or as a body of cases to be discussed in a more traditional course with a deductive approach.There are abstracts and keywords for each case, which would help instructors select cases for discussions on specific topics, and PowerPoint slides are available as a guide for discussion about a given case.

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  • Information and Self-Organization : A Macroscopic Approach to Complex Systems
    Information and Self-Organization : A Macroscopic Approach to Complex Systems

    The widespread interest this book has found among professors, scientists and stu­ dents working in a variety of fields has made a new edition necessary.I have used this opportunity to add three new chapters on recent developments.One of the most fascinating fields of modern science is cognitive science which has become a meet­ ing place of many disciplines ranging from mathematics over physics and computer science to psychology.Here, one of the important links between these fields is the concept of information which, however, appears in various disguises, be it as Shan­ non information or as semantic information (or as something still different).So far, meaning seemed to be exorcised from Shannon information, whereas meaning plays a central role in semantic (or as it is sometimes called "pragmatic") information.In the new chapter 13 it will be shown, however, that there is an important interplay between Shannon and semantic information and that, in particular, the latter plays a decisive role in the fixation of Shannon information and, in cognitive processes, al­ lows a drastic reduction of that information.A second, equally fascinating and rapidly developing field for mathematicians, computer scientists and physicists is quantum information and quantum computa­ tion.The inclusion of these topics is a must for any modern treatise dealing with in­ formation.It becomes more and more evident that the abstract concept of informa­ tion is inseparably tied up with its realizations in the physical world.

    Price: 89.99 £ | Shipping*: 0.00 £
  • Art as Information Ecology : Artworks, Artworlds, and Complex Systems Aesthetics
    Art as Information Ecology : Artworks, Artworlds, and Complex Systems Aesthetics

    In Art as Information Ecology, Jason A. Hoelscher offers not only an information theory of art but an aesthetic theory of information.Applying close readings of the information theories of Claude Shannon and Gilbert Simondon to 1960s American art, Hoelscher proposes that art is information in its aesthetic or indeterminate mode—information oriented less toward answers and resolvability than toward questions, irresolvability, and sustained difference.These irresolvable differences, Hoelscher demonstrates, fuel the richness of aesthetic experience by which viewers glean new information and insight from each encounter with an artwork.In this way, art constitutes information that remains in formation---a difference that makes a difference that keeps on differencing.Considering the works of Frank Stella, Robert Morris, Adrian Piper, the Drop City commune, Eva Hesse, and others, Hoelscher finds that art exists within an information ecology of complex feedback between artwork and artworld that is driven by the unfolding of difference.By charting how information in its aesthetic mode can exist beyond today's strictly quantifiable and monetizable forms, Hoelscher reconceives our understanding of how artworks work and how information operates.

    Price: 27.95 £ | Shipping*: 0.00 £
  • Complex
    Complex


    Price: 27.99 £ | Shipping*: 0.00 £
  • What is the co-payment for a complex service in history?

    The co-payment for a complex service in history is typically higher than for a basic service. It is an amount that the patient is required to pay out of pocket for the service, in addition to what their insurance covers. The specific co-payment amount can vary depending on the individual's insurance plan and the complexity of the service provided.

  • What is a pi complex and what is a sigma complex?

    A pi complex is a type of coordination complex in which the metal ion is coordinated to a ligand through pi bonds. This type of complex typically involves the interaction of a metal ion with a ligand that contains a pi-bonding system, such as an aromatic ring or an alkene group. On the other hand, a sigma complex is a type of coordination complex in which the metal ion is coordinated to a ligand through sigma bonds. This type of complex typically involves the direct interaction of a metal ion with a ligand through the overlap of atomic orbitals, resulting in the formation of a sigma bond. Both pi and sigma complexes are important in the field of coordination chemistry and play a crucial role in the reactivity and stability of coordination compounds.

  • What are complex insults?

    Complex insults are insults that are more elaborate and sophisticated than simple name-calling or derogatory remarks. They often involve a combination of clever language, sarcasm, and wit to deliver a cutting and impactful insult. Complex insults can be used to convey a deeper level of disdain or criticism, and are often employed in more formal or intellectual settings.

  • What are complex numbers?

    Complex numbers are numbers that consist of a real part and an imaginary part, usually written in the form a + bi, where 'a' is the real part, 'b' is the imaginary part, and 'i' is the imaginary unit (√-1). These numbers are used in mathematics to solve equations that have no real solutions, such as the square root of a negative number. Complex numbers can be added, subtracted, multiplied, and divided, just like real numbers. They are an essential part of many branches of mathematics and physics.

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