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Smartphones, Current Events and Mobile Information Behavior : Consuming, Reacting, Sharing, and Connecting through News
Smartphones and Information on Current Events provides unprecedented insights into young people’s news consumption patterns and the ecology of mobile news.Advancing our knowledge of mobile behaviour, the book also highlights the ways in which mobile news impacts the lives of the general public.Using a multi-faceted research model on mobile news consumption behaviour, Oh and Tang examined a wide spectrum of mobile news consumption activities, outlined the key characteristics of mobile news, as well as captured users’ near real-time evaluation of and emotional reactions to news stories.The book also shows that the process of using smartphones to receive, read, find, share, and store news stories has resulted in new behavioural patterns that enable people to consume news in a multifaceted way.Analyzing the extent and various methods of mobile news sharing can, Oh and Tang argue, help us understand how such exchanges reshape contemporary society.Demonstrating that mobile news consumption is now an integral part of people’s daily lives, the book clearly shows that its impact on people’s day-to-day activities, and their political and social lives, cannot be underestimated.Smartphones and Information on Current Events will be useful to scholars, students, and practitioners who are studying library and information science, journalism and media, digital communication, user behaviour, information technology, human-computer interaction, marketing, political science, psychology, and sociology.
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Convergent Evolution in Stone-Tool Technology
Scholars from a variety of disciplines consider cases of convergence in lithic technology, when functional or developmental constraints result in similar forms in independent lineages. Hominins began using stone tools at least 2.6 million years ago, perhaps even 3.4 million years ago.Given the nearly ubiquitous use of stone tools by humans and their ancestors, the study of lithic technology offers an important line of inquiry into questions of evolution and behavior.This book examines convergence in stone tool-making, cases in which functional or developmental constraints result in similar forms in independent lineages.Identifying examples of convergence, and distinguishing convergence from divergence, refutes hypotheses that suggest physical or cultural connection between far-flung prehistoric toolmakers.Employing phylogenetic analysis and stone-tool replication, the contributors show that similarity of tools can be caused by such common constraints as the fracture properties of stone or adaptive challenges rather than such unlikely phenomena as migration of toolmakers over an Arctic ice shelf. ContributorsR. Alexander Bentley, Briggs Buchanan, Marcelo Cardillo, Mathieu Charbonneau, Judith Charlin, Chris Clarkson, Loren G.Davis, Metin I. Eren, Peter Hiscock, Thomas A. Jennings, Steven L. Kuhn, Daniel E. Lieberman, George R. McGhee, Alex Mackay, Michael J. O'Brien, Charlotte D. Pevny, Ceri Shipton, Ashley M. Smallwood, Heather Smith, Jayne Wilkins, Samuel C. Willis, Nicolas Zayns
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Bringing together industry experts from across platforms and journalism specialisms, Convergent Journalism: An Introduction is the pioneering textbook on practicing journalism in today’s multimedia landscape. Convergent Journalism combines practical skills with a solid ethical framework.Each chapter is written by an expert in the field and features lively examples, exercises and breakout boxes to aid learning and retention.Written from the perspective of a responsible and audience-centric form of journalism and demonstrating ways journalists can use new media tools as both senders and receivers, this fourth edition features:Completely revised chapters on social media, digital journalism, and lawAdditional discussion questions and exercises in every chapterUpdated examples throughoutThis book is an invaluable resource for students enrolled in courses such as Convergent Journalism, Digital Media, Online Journalism, and Multimedia Journalism.
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Broadcast Journalism : Techniques of Radio and Television News
Now in its 8th edition, Broadcast Journalism continues to be an essential text on the production of news broadcasting and the practical skills needed. It includes not only basic techniques and classic examples for the production of radio and TV news, but also new technology and the latest case studies.The fundamental skills of interviewing, news writing and production now have to cope with the prevalence of Fake News and Deep Fakes and verifying content in an endless flow of social media.This edition also includes newsgathering with mobile devices, live reporting and using data and graphics.There are dozens of new images and links for downloads and further reading, plus end-of-chapter exercises and tutor notes. This continues to be an indispensable textbook for broadcast journalism and communications students looking for an in-depth guide to the industry.
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What are convergent series and what are absolutely convergent series?
A convergent series is a series of numbers that has a finite sum. In other words, as you add up more and more terms of the series, the sum approaches a specific value. On the other hand, an absolutely convergent series is a series in which the absolute values of the terms converge to a finite sum. In other words, the series converges when you take the absolute value of each term and then add them up. Absolutely convergent series have the property that rearranging the terms does not change the sum, while for convergent series, rearranging the terms can change the sum.
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Is the product of two convergent sequences always a convergent sequence?
No, the product of two convergent sequences is not always a convergent sequence. While the product of two convergent sequences may converge, it is not guaranteed. This is because the convergence of a product of sequences depends on the behavior of the individual sequences and their interaction with each other. Therefore, it is possible for the product of two convergent sequences to be divergent.
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Is the series convergent?
To determine if a series is convergent, we need to analyze the behavior of its terms as the number of terms approaches infinity. If the terms of the series approach a finite value as the number of terms increases, then the series is convergent. On the other hand, if the terms do not approach a finite value, the series is divergent.
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Is the series a convergent if b is a convergent positive sequence?
Yes, if b is a convergent positive sequence, then the series Σb_n will also be convergent. This is because the convergence of the sequence b_n implies that the terms of the sequence approach a finite limit as n goes to infinity. As a result, the terms of the series Σb_n will also approach zero, and the series will converge. Therefore, the convergence of the sequence b_n guarantees the convergence of the series Σb_n.
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Used Convergent Design 256GB Premium SSD for Odyssey 7/7Q/7Q+
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Convergent Thinking for Advanced Learners, Grades 3–5
Convergent Thinking for Advanced Learners, Grades 3–5 will teach students how to approach problems with a critical and evidence-based mindset.Convergent thinking is a skill which helps students arrive at defensible solutions.Working through the lessons and handouts in this book, students will learn strategies and specific academic vocabulary in the sub-skills of observation, using evidence, considering perspectives, reflection, and deduction to find accurate solutions.This curriculum provides cohesive, scaffolded lessons to teach each targeted area of competency, followed by authentic application activities for students to then apply their newly developed skill set.This book can be used as a stand-alone gifted curriculum or as part of an integrated curriculum.Each lesson ties in both reading and metacognitive skills, making it easy for teachers to incorporate into a variety of contexts.
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The Convergent Evolution of Agriculture in Humans and Insects
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Grupo Clarin : From Argentine Newspaper to Convergent Media Conglomerate
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Determine whether the following series are absolutely convergent, conditionally convergent, or divergent.
To determine whether a series is absolutely convergent, conditionally convergent, or divergent, we need to consider both the original series and the absolute value of the series. If the original series converges and the absolute value of the series also converges, then the series is absolutely convergent. If the original series converges but the absolute value of the series diverges, then the series is conditionally convergent. If the original series diverges, then the series is divergent.
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Is the alternating sequence convergent?
No, the alternating sequence is not necessarily convergent. An alternating sequence is a sequence in which the terms alternate in sign. Whether or not the alternating sequence converges depends on the behavior of the terms in the sequence. If the terms in the sequence do not approach a specific value as n approaches infinity, then the alternating sequence is not convergent.
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Is every convergent sequence monotonic?
No, not every convergent sequence is monotonic. A convergent sequence is one that approaches a specific limit as the number of terms in the sequence increases. A monotonic sequence, on the other hand, is one that is either always increasing or always decreasing. While some convergent sequences may be monotonic, there are also convergent sequences that oscillate or have a mix of increasing and decreasing terms as they approach their limit. Therefore, not every convergent sequence is monotonic.
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What is the proof that a rearrangement of an absolutely convergent series is also convergent?
The proof that a rearrangement of an absolutely convergent series is also convergent lies in the fact that absolute convergence implies convergence. Since the series is absolutely convergent, we know that the sum of the absolute values of the terms converges. Therefore, no matter how we rearrange the terms, the rearranged series will still converge to the same sum as the original series. This is because the convergence of the rearranged series is guaranteed by the convergence of the absolute values of the terms.
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