Rabu, 11 April 2018

Get Free Ebook A Step-by-Step Introduction to Statistics for Business

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A Step-by-Step Introduction to Statistics for Business

About the Author

Richard Landers is Assistant Professor of Industrial/Organizational Psychology at Old Dominion University, U.S.A.

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Product details

Paperback: 440 pages

Publisher: SAGE Publications Ltd; Pap/Psc edition (April 24, 2013)

Language: English

ISBN-10: 1446208214

ISBN-13: 978-1446208212

Product Dimensions:

7.7 x 1.1 x 10.4 inches

Shipping Weight: 2.1 pounds (View shipping rates and policies)

Average Customer Review:

1.6 out of 5 stars

4 customer reviews

Amazon Best Sellers Rank:

#674,414 in Books (See Top 100 in Books)

Book falls apart super easy

no return policy !!! boo

Cannot wait forever and it's not fit for people with disabilities. Should have described ADA guidelines.Randolph

This book is absolutely confusing.It doesn't do a good a job explaining statistical equations at all.

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Minggu, 18 Maret 2018

Free Download Six Van Gogh Cards (Dover Postcards)

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Six Van Gogh Cards (Dover Postcards)

From the Back Cover

Few artists command the worldwide attention and esteem of Vincent van Gogh, whose landscapes, flower paintings, and portraits, so startlingly rendered, linger in the imagination. Here are six of his finest paintings, including a famous self-portrait and a memorable still life of irises. All have been finely reproduced in full color, ready to share with friends on any occasion. Original Dover (1991) publication.

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About the Author

Although his works fetch record-breaking prices at modern auctions, Vincent van Gogh (1853–90) sold only a single painting in his lifetime. The artist labored in obscurity, creating hundreds of paintings and more than 1,000 drawings in the 10-year period before his suicide. His posthumous fame grew quickly, and his influence on Expressionism, Fauvism, and other branches of modern art is beyond calculation.

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Product details

Series: Dover Postcards

Cards: 6 pages

Publisher: Dover Publications (September 13, 1991)

Language: English

ISBN-10: 0486268241

ISBN-13: 978-0486268248

Product Dimensions:

4.2 x 0.2 x 5.8 inches

Shipping Weight: 12.6 ounces (View shipping rates and policies)

Average Customer Review:

4.2 out of 5 stars

31 customer reviews

Amazon Best Sellers Rank:

#85,198 in Books (See Top 100 in Books)

Contained in this set of six postcards are: Self-Portrait in Front of an Easel (1888), Portrait of Patience Escalier (1888), La Mousme' (1888), Vase with Irises (1890), The Bridge at Langois (1888), and Cafe' Terrace at Night (1888).These are tear-out postcards in a small book. I like the fact that they are an appropriate size to send with U.S. postcard postage; larger postcards require U.S. letter postage. For best results, tear carefully and then trim the perforations off with an X-Acto or similar cutting tool.

While the selection of paintings used on these cards is lovely, I was surprised to find some of van Gogh's most famous works omitted. No Starry Night or Sunflowers! This may have been a copyright issue, but if it wasn't it seems like a glaring omission.Anyway, the paintings that are represented are great, and the cards themselves look good too. They are perforated and pretty easy to remove from the book if you remove the staples in the spine. They are surprisingly thick and sturdy for the price and for being postcard book cards. I will be happy to be sending these to friends and pen pals.

Beautiful normal size postcards of Van Gogh, perfect for anyone and any occasion really. Strong material for image and great for writing on the other side. You must notice, it doesn't have the lines ready so you have to make them yourself (no problem ;)). Very happy with this package.

I guess I should have read the reviews for these cards. They don't look like postcards on the back, and Im worried about putting them in the mail. The back is just white, with no split down the middle, and they are a significantly different shape and size than standard postcards.

I love Van Gogh, but these are definitely not the works one would expect. Probably the only ones that were copyright free. Several of the cards are portraits, and I'm not a fan of his portraits.

Very cool postcards! My postcard pen pals enjoyed them!

Unfortunately, these are not really postcards. They should not be advertised as such.

Wonderful set

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Sabtu, 17 Maret 2018

Get Free Ebook Insight Guides Flexi Map Budapest (Insight Flexi Maps), by Insight Guides

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Product details

Series: Insight Flexi Maps

Map: 1 pages

Publisher: Insight Guides; 4 edition (May 2, 2016)

Language: English

ISBN-10: 1780058152

ISBN-13: 978-1780058153

Product Dimensions:

3.9 x 0.1 x 8.7 inches

Shipping Weight: 0.3 ounces (View shipping rates and policies)

Average Customer Review:

5.0 out of 5 stars

1 customer review

Amazon Best Sellers Rank:

#212,486 in Books (See Top 100 in Books)

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Selasa, 13 Maret 2018

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Personal Firearms Record Log Book: Black Inventory, Acquisition & Disposition Record Book | Owners Keep All The Details Of Your Guns In One Place | ... | Large 8”x10” (Organization) (Volume 4), by Signature Planner Journals

Product details

Series: Organization (Book 4)

Paperback: 108 pages

Publisher: CreateSpace Independent Publishing Platform (October 22, 2017)

Language: English

ISBN-10: 1979001456

ISBN-13: 978-1979001458

Product Dimensions:

8 x 0.2 x 10 inches

Shipping Weight: 10.6 ounces (View shipping rates and policies)

Average Customer Review:

5.0 out of 5 stars

3 customer reviews

Amazon Best Sellers Rank:

#161,407 in Books (See Top 100 in Books)

Great book for all firearms collectors , we all should keep a record of what we have

Really nice log book - well received as a gift for gun enthusiast

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Jumat, 02 Maret 2018

Download Ebook Quantitative Methods in Archaeology Using R (Cambridge Manuals in Archaeology)

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Quantitative Methods in Archaeology Using R (Cambridge Manuals in Archaeology)

Book Description

For archaeologists and anthropologists using quantitative methods on their data, this is the first hands-on guide to using the R statistical computing system. Basic descriptive and inferential statistics are covered as well as multivariate methods including cluster analysis, discriminant analysis, and correspondence analysis.

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About the Author

David L. Carlson is a Professor of Anthropology at Texas A & M University, where he has been teaching quantitative methods and the R statistical system to anthropology graduate students for eight years. His research focuses on the application of quantitative methods to discover and understand patterning in the distribution of artifacts on archaeological sites. He is a co-author of Clovis Lithic Technology (2011).

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Product details

Series: Cambridge Manuals in Archaeology

Paperback: 452 pages

Publisher: Cambridge University Press (June 26, 2017)

Language: English

ISBN-10: 9781107655577

ISBN-13: 978-1107655577

ASIN: 1107655579

Product Dimensions:

7 x 1 x 10 inches

Shipping Weight: 1.7 pounds (View shipping rates and policies)

Average Customer Review:

5.0 out of 5 stars

1 customer review

Amazon Best Sellers Rank:

#792,794 in Books (See Top 100 in Books)

Carlson's book covers statistical study in archaeological contexts using the R statistical programming language. R is an open source, free version of the S-Plus language. It has a steep learning curve and can be daunting to people expecting a more GUI oriented approach to statistics. But ... it's free. And over two decades it has become an international standard with thousands of packages dedicated to specific disciplines and implementing routines that are not directly implemented by the primary source. Carlson's book provides a strong background and basic structure of analysis that will benefit many archaeologists, who are often trained to use spreadsheets - shudder - as databases, and innocently trust the canned routines included. QMAUR however, addresses things like examing the data first, plotting and conducting exploratory analysis to detect oddities, errors and outliers that require attention, correction or further treatment. It is a first class work for any archaeologist interested statistics and limited in budget.

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Kamis, 01 Maret 2018

Free PDF , by Christopher S. Stewart

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Product details

File Size: 8644 KB

Print Length: 301 pages

Publisher: Harper Perennial; Reprint edition (January 7, 2014)

Publication Date: January 14, 2014

Sold by: Amazon Digital Services LLC

Language: English

ASIN: B00H1UMRGC

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If you want a good book about the fabled Ciudad Blanca, read Douglas Preston's "The Lost City of the Monkey God." If you want a book about a whiny New Yorker who is woefully ill prepared for any sort of outdoor adventure and yet somehow thinks it's a good idea to "find himself" on a trek through the dense jungles of Mosquitia, then I guess Jungeland will do.The book is broken down into very short chapter vignettes, alternating between Stewart's trip through the jungle and Theodore Morde's 1940 expedition in search of Ciudad Blanca. At first it's a contrivance that works well, but it quickly becomes annoying, mostly because Stewart neglects to add any real weight to his writing or research. In fact, Stewart fails to realize the biggest issue with Morde's "discovery" of Ciudad Blanca: it was all a farce. Morde and Brown established a gold panning operation on the river and never bothered looking for the famous lost city, and then he fabricated the entire thing on his return to the States, including falsifying his notebooks.That alone wouldn't really be too much of a problem for Jungleland. Instead, what really kills the book is the fact that Stewart spends so much of it whining about how his feet hurt, how hot and sweaty he is, how exhausted he is, and how much he misses his family. I've been on long treks and travels overseas before, and I get all of that. But Stewart takes it to an entirely new level. I wonder if his companions, namely archeology Chris Begley, wished he had just drowned during one of their river crossings.Stewart mentions in the book that he is used to dangerous situations as part of his job. Seeing how much he whined, worried, and complained the whole time, it makes me wonder if the most dangerous thing he's done was walk into a Harlem Starbucks.

This is an ok read but, in the end, disappointing. The life of spy and adventurer Theodore Morde is in itself worth a book and the trek that Stewart takes into Mosquitia (in Morde's footsteps...kinda) should have been exciting. But the way the book is organized (toggling between chapters on Morde and Stewart's own trek) makes it all a bit disjointed. AND, in spite of sickness, hunger, snakes, mosquitoes, and pirates (yes, pirates), Stewart makes his trek surprisingly mundane. The conclusion is also a bit of a letdown, although its mystical punchline could have been profound. [One final note: reading this at a time when the pundits are going crazy about the lack of democracy in Venezuela is interesting. Part of the back story to this book is how a US-backed military coup displaced a popularly elected President, Mel Zelaya, just before Stewart landed in Honduras. This didn't concern too many folks in North America. Zelaya, like Maduro today, represented the poor...seems like it is ok to abandon democracy when it is only the poor who get hurt.]

I read The Lost City of Z a few months before I read Christopher S. Stewart’s Jungleland. I might have appreciated Stewart’s book more if I had read it first, but I don’t believe that doing so would have given me a better impression of Stewart as either an author or an adventurer. Percy Fawcett of Z was at home in the bush, but Stewart was no more at home in the bush than I would be.According to the book’s jacket, Stewart is a writer and editor with the Wall Street Journal. He became interested in jungle exploring after reading the journal of an adventurer, explorer named Theodore “Ted” Morde, who explored the wilds of Honduras some 70 years earlier. Wikipedia describes Morde as, “ an adventurer, explorer, diplomat, spy, journalist, and television news producer best known for his claim of discovering the "Lost City of the Monkey God" Stewart becomes obsessed with finding the “Lost City of the Monkey God” and so he enlists an older man of some experience in the bush named Chris Begley to assist him in his journey. Begley is described as, “a real-life Indiana Jones.” The book is written in chapters that alternate between Stewart’s story and excerpts from Morde’s journal.Stewart leaves his wife and young daughter at home in New York, and he and Begley go to Honduras to begin their journey. Descriptions of life in the Honduras jungle border on the bizarre. In one segment, the duo and some local helpers are moving through the wilderness jungle, enduring insect bites, avoiding poisonous snakes and jaguars, when a young native girl, who is carrying a baby, and who is dressed like any young woman in any city in America, and holding an umbrella as protection from the sun, comes down a path toward them. Her picture in the book shows that she is smiling at the weary travelers. Another segment depicts the group as enduring hardships of jungle life, and they finally reach a village, where they listen to a radio to receive the latest news.When Stewart and Begley reach what they assume is the Lost City, one wonders why they went to so much trouble. Stewart would have had a better book if he had just printed Morde’s journal.

This really is a great title for A very mediocre tale. The author pumps up a modest excursion to a site already well-known to try and come across as a serious researcher. There are a number of other books on the white city presenting serious research,but perhaps it is inappropriate to mention them by name here. A little Googling will serve you well.

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Selasa, 27 Februari 2018

Download Mathematics, Science and Epistemology: Volume 2, Philosophical Papers (Philosophical Papers (Cambridge))

Download Mathematics, Science and Epistemology: Volume 2, Philosophical Papers (Philosophical Papers (Cambridge))

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Mathematics, Science and Epistemology: Volume 2, Philosophical Papers (Philosophical Papers (Cambridge))

Mathematics, Science and Epistemology: Volume 2, Philosophical Papers (Philosophical Papers (Cambridge))


Mathematics, Science and Epistemology: Volume 2, Philosophical Papers (Philosophical Papers (Cambridge))


Download Mathematics, Science and Epistemology: Volume 2, Philosophical Papers (Philosophical Papers (Cambridge))

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Mathematics, Science and Epistemology: Volume 2, Philosophical Papers (Philosophical Papers (Cambridge))

Review

' ... there is an essential unity of theme and purpose running through all the papers collected in these volumes. Many of the papers, even though they have been previously published, are not fully self-contained and can be understood only by reference to others. Their collection and the editors' cross-referencing thus serves the useful purpose of facilitating an assessment of Lakatos' contribution to philosophy.' Philosophical Books' ... a well-produced book that every philosopher of science or mathematics will wish to have.' Philosophy

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Book Description

Volume I brings together his very influential but scattered papers on the philosophy of the physical sciences, and includes one important unpublished essay on the effect of Newton's scientific achievement. Volume 2 presents his work on the philosophy of mathematics together with some critical essays on contemporary philosophers of science.

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Product details

Series: Philosophical Papers (Cambridge) (Book 2)

Paperback: 285 pages

Publisher: Cambridge University Press (November 28, 1980)

Language: English

ISBN-10: 0521280303

ISBN-13: 978-0521280303

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6 x 0.9 x 9 inches

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Imre Lakatos (1922-1974) was a Hungarian philosopher of mathematics and science; the companion volume to this book is The Methodology of Scientific Research Programmes: Volume 1: Philosophical Papers.The Editor's Introduction states, "When Imre Lakatos died in 1974, many friends and colleagues expressed the hope that his unpublished papers would be made available. Some were also interested in seeing his contributions to journals and conference proceedings collected together in a book... we have prepared two volumes of selected papers which we hope will meet these demands. None of the papers published here for the first time was regarded by Lakatos as entirely satisfactory..." Volume 2 contains papers on the philosophy of mathematics, as well as some essays on contemporary philosophers on political and educational matters.He explains, "The Frege-Russell approach aimed to deduce all mathematical truths---with the help of ingenious defintions---from indubitably true logical axioms. It turned out that some of the logical ... axioms were not only not indubitably true but not even consistent. It turned out that the sophisticated second ... axioms---devised to avoid the known paradoxes---even if true, were not indubitably true (and not even indubitably consistent), and that the crucial evidence for them was that classical mathematics might be EXPLAINED---but certainly not PROVED---by them." (Pg. 30)He states, "So we cannot prove in science; the most we can do, if we are anti-inductive empiricists, is to disprove. If, however, we extend our critical attitude to the facts too... we can allow only tentative recognition to basic statements. The Popperian epistemological zipfastener, unlike the zipfastener of logical positivism, is unsuitable even for infallible disproof. It cannot prove and it can disprove only tentatively. As to the heuristic zipfastener, this may start from a reasoned fact... may move upwards through a deductive passage, and then make an inductive jump to the Theory of Gravitation; and then turn back along a purely deductive path, erase the former fact... and so on. There are no absolutely hard, stubborn, perfectly reasoned facts." (Pg. 90)He observes, "But if we start from a proposition P and draw consequences from it rather than try to look for premises from which it follows, then what we objectively do is TEST rather than PROVE. Thus in analysis we test---Popperianwise---a conjecture; but if we FAIL to refute it, we may succeed in turning it first into a proof and then into a mathematical research programme." (Pg. 95-96)He argues, "According to the demarcationist one theory is better than another if it satisfies certain objective criteria. According to the elitist one theory is better than another if the scientific élite prefers it. But then it is vital to know who belongs to the scientific élite. While élitists claim that no universal criteria for appraising scientific achievements are possible they may admit the possibility of universal criteria for deciding whether persons or communities belong to the elite." (Pg. 112-113)He asserts, "where corroborations of two theories are incomparable, so are their reliabilities... We can only judge the reliability of eliminated theories from the vantage point of our present theories... we cannot give even a fallible absolute estimate of Einstein's theory itself before it, in turn, is superseded by another theory. Thus we cannot grade our best available theories for reliability even tentatively, for they are our ultimate standards of the moment. Only God could give us a correct, detailed estimate of the absolute reliability of ALL theories by checking them against HIS blueprint of the universe." (Pg. 185)Though far less well-known than Popper or Thomas Kuhn, Lakatos was one of the most important philosophers of science and mathematics of the 20th century, and his writings are "must reading" for anyone studying the philosophy of science.

Foundations of mathematics. The Hilbert--Russell meta-mathematical programmes were meant to establish the infallibility of mathematics by the Euclidean method: "derive all mathematics from trivial logical principles" (p. 12). Although "From the seventeenth to the twentieth century Euclideanism has been on a great retreat" (p. 10), having failed again and again in numerous branches of knowledge, Russell and others had no doubt that mathematics would be different: "Too often it is said that there is no absolute truth ... Of such scepticism mathematics is a perpetual reproof; for its edifice of truths stands unshakeable ... to all the weapons of doubting cynicism" (p. 14). "We all know how the brief Euclidean 'honeymoon' gave place to 'intellectual sorrow', how the intended logico-trivialization of mathematics degenerated into a sophisticated system, including 'axioms' like that of reducibility, infinity, choice, and also ramified type theory---of on the most complicated conceptual labyrinths a human mind ever invented. ... There even emerged the completely un-Euclidean need for a consistency proof to ensure that the 'trivially true axioms' should not contradict one another. All this and what followed must strike any student of the seventeenth century as a déjà vu: proof had to give way to explanation, ... Euclidean theory to empiricist theory. We also encounter the same refusal to accept the dramatic change", e.g. "Like Newton hoping to explain the Law of Gravitation by principles of Cartesian push-mechanics, Russell hoped for the trivialization of the reducibility axiom" (p. 14). But eventually Russell admitted defeat: "When pure mathematics is organized as a deductive system ... it becomes obvious that, if we are to believe in the truth of pure mathematics, it cannot be solely because we believe in the truth of the set of premisses. Some of the premisses are much less obvious than some of their consequences, and are believed chiefly because of their consequences. ... The only way in which work on mathematical logic throws light on the truth or falsehood of mathematics is by disproving the supposed antinomies. This shows that mathematics may be true. To show that mathematics is true would require other methods and other considerations." (p. 17). Thus logic "is an empiricist theory" like any other, albeit one that is hard to test. "The only way of criticizing this peculiar empiricist theory is, on the face of it, to test it for concistency. This leads us to the Hilbertian circle of ideas." (pp. 19-20). "Gödel's second theorem was a decisive blow to this hope for a Euclidean meta-mathematics. ... consistency proofs have to contain enough sophistication to render the consistency of the theory in which it is carried out dubitable ... For instance, Goldbach's conjecture---that every number is the sum of two primes---might be formally proved to-morrow, but we shall never know that it is true. For it would only be true if meta-mathematics, meta-meta-mathematics ... ad infinitum are consistent. This we shall never know. Gödel's first theorem showed a second way in which a formal theory could misfire: if it has a model at all, it has more models than intended. ... If the Goldbach conjecture is true in its intended interpretation, but false in an unintended one, there will be no formal proof leading to it in any formalization. Gödel's discovery of omega-inconsistent systems was still worse. ... A formalized arithmetic might be consistent, i.e. have models, but none of the models might be the intended one; every model, if containing all the numbers, might contain some other 'class-alien' elements which might provide counterexamples to propositions which are true in the narrower domain of the intended interpretation. In a consistent, but omega-inconsistent system we might prove the negation of the Goldbach conjecture even if the Goldbach conjecture is true." (pp. 20-21). Contemporary logic should not pretend to be the foundations of mathematics. "We read in one of the most competent books written on the subject that the 'ultimate test whether a method is admissible in meta-mathematics must of course be whether it is intuitively convincing.' But why then not stop earlier, why not say that 'the ultimate test whether a method is admissible in arithmetic must of course be whether it is intuitively convincing,' and omit meta-mathematics altogether...?" Or, for that matter, "why on earth have 'ultimate' tests" at all? "Why foundations, if they are admittedly subjective? Why not honestly admit mathematical fallibility, and try to defend the dignity of fallible knowledge from cynical scepticism, rather than delude ourselves that we shall be able to mend invisibly the latest tear in the fabric of our 'ultimate' intuitions?" (p. 23)."The method of analysis--synthesis." A famous "heuristic" in Euclidean geometry was to prove a theorem by assuming it to be true, deriving something known (analysis), and then reversing the steps to obtain a proof (synthesis). This approach was explicated by Pappus, whence it may be called the "Pappusian Circuit" (p. 76). "A main feature of the story of modern scientific method is the critical elaboration of the ancient Pappusian Circuit into the Cartesian Circuit, followed---in spite of some partial successes and several intriguing rescue-operations---by its breakdown" (p. 77). "Both Descartes and Newton were very explicit about the necessity of starting the analysis from facts, from which one proceeded to 'mediate causes' and from there to first principles. They despised those who tried to arrive at first principles with no care for facts, by 'rash anticipation' instead of by laborious analysis" (p. 77), e.g., "Hooke only guessed the inverse square law, but he, Newton, deduced it from Kepler's empirical laws" (p. 80). This is also the meaning of Newton's "Hypothesis non fingo." "Hypotheses have to be embedded in a Cartesian Circuit and thereby cease to be hypotheses" (p. 77). "Descartes's main interest was to find a method of discovery of infallible knowledge, an infallibilist heuristic. The paragon of infalliable knowledge was of course Euclidean Geometry. And the only extant method was of discovery in Euclidean Geometry was the Pappusian Circuit. This was Descartes's natural starting point." (p. 83). "Now my differences with Hintikka's and Remes's rational reconstruction of Greek analysis--synthesis become clear. They base their reconstruction on the assumption that Pappusian analysis was a heuristic pattern in already axiomatized Euclidean Geometry ... In my view the most exciting analyses of Greek Geometry were pre-Euclidean and their role was to generate Euclid's axiomatic system." (p. 100).Criticism of falsificationism. Popper "has refused to notice two [historical] facts: (1) 'Crucial experiments' are frequently listed first as harmless anomalies, rather than refutations ...; and (2) All important theories are born 'refuted'." (p. 201). Further discussion on this is limited to Lakatos' effortless refutations of two minor falsificationists (Agassi and Grünbaum)."Cauchy and the Continuum." Conventional histories claim that Cauchy made several "mistakes" in his Cours d'Analyse, e.g. his proof that the limit function of a convergent series of continuous functions is always continuous. This seems strange, however, because there were already published counterexamples and "today, if one gave Cauchy's false proof to a bright undergraduate, it would not take him long to put it right; and indeed, Seidel [who eventually corrected the proof] did not find the problem at all difficult! What inhibited a whole generation of the best minds from solving an easy problem?" (pp. 46-47). Actually, there is no "mistake", since the alleged counterexamples do not converge in Cauchy's sense, as he himself explained: "His example is the series sin(x)+sin(2x)/2+sin(3x)/3+... He shows that in the neighbourhood of zero where the limit function is discontinuous, 'the value of the remainder for xs very near to zero, for instance for x=1/n where n is a very large number, can differ considerably from zero,'" so that the series does not converge at the "moving point x=1/n" where n goes to infinity (p. 57).

The author introduces the main lines of discussions in epistemeolgy and philosophy of mathematics in a very understandable but comphrehensive way. It is a brilliant reference book for the subject which also contains so-far unpublished articles of the author.

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