Papers Books
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Making Your Own Paper really works!Review Date: 2000-03-30
Easy and Practical!!Review Date: 2000-08-15

Great reference; look for reprint editionReview Date: 2003-11-14
First editions can take months to find and can be expensive, but you can still buy the 1996 reprint edition (identical to the original in every respect) from the publisher, the Peabody Museum of Archaeology and Ethnology (look for the "Publications" link on their website) for $35. There are almost always copies for sale at the Peabody booth at the Society for American Archaeology meetings too, if you happen to be a member. They also publish Olsen's very similar, excellent books on birds and on fish, reptiles and amphibians.
A must have for the zooarchaeology student.Review Date: 1999-12-22

Build own equipment, experiment, be inspired, bookbindReview Date: 2007-07-23
MarblingReview Date: 2002-05-19

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Tom Tierney ExcelsReview Date: 2005-03-16
MM's Movie WardrobeReview Date: 1998-11-20


Perfect Gifts!Review Date: 2007-08-26
Excellent journal!Review Date: 2007-09-07
I also ordered more journals from this company because I was impressed. A great journal and a great value!

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Portraits of marriageReview Date: 2002-10-18
The book features a number of perspectives, including those who argue for gay marriage and easy divorce. But probably a majority of contributors recognise (academically or experientially) that marriage and family are troubled institutions today, and they are in need of help and support.
Many of the articles are quite good, from a pro-marriage and pro-family point of view. A number of experts more or less supporting such a view are featured, including David Blankenhorn, Wade Horn, Judith Wallerstein, David Popenoe, Linda Waite and William Galston.
Many of their insights alone are worth the price of the book. For example, Wade Horn's article on fatherhood is an important contribution, given all the problems we have in this area: "..."
And the well-documented evidence is quite clear: children are hurt by father absence. Indeed, children are hurt by divorce. And the hurt goes on for decades. Judith Wallerstein, who has studied children for three decades after their parent's divorce knows this all too well:
"..."
And marriage is what best protects children. As David Popenoe reminds us, "..."
David Blankenhorn reminds us that marriage is more than just a private relationship. It is also a public institution. Marriage effects not just the couple, but the in-laws, children, and society as a whole. And marriage has even more far-reaching importance:
"..."
And it is not just the conservatives who make such claims. Democratic Senator Joseph Lieberman from Connecticut, for example, is also aware of these truths: "..."
In addition to the experts, many of the testimonies from ordinary Americans also strongly make the case for marriage and the natural family. Some of the heartbreaking tales of the impact of divorce on children for example are worth recounting. One mother offers this perspective on how her four kids responded to their parents' divorce:
"..."
Other stories could be recounted. But as this book makes clear, marriage is still very important for the overwhelming majority of Americans. And the institution of marriage is being severely tested these days. This collection of articles, stories and essays shows that marriage is more than just a piece of paper.
Engaging Accounts of the State of Marriage in AmericaReview Date: 2002-08-15

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Several excellent papersReview Date: 2008-02-10
"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).
ComprehensiveReview Date: 2000-03-13

Captivating, Visceral, and ShockingReview Date: 2001-07-31
A bracing honestyReview Date: 1996-11-28


The Mayflower PapersReview Date: 2008-01-23
Yet another reason for Thanksgiving!Review Date: 2007-09-23

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Mayo clinic on Digestive Review Date: 2007-05-28
VERY USEFLULReview Date: 2006-01-16
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