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I've tried about 10 of the recipes -- unusual for me, since I often only get 2 or 3 good recipes from a cookbook -- and every one has been great. The bagels taste like real bagels (not the Bruegger's sort), the black-and-white cookies have the right cake-like texture and not the sugar cookie base most non-New Yorkers use, the challah is definitive, and so on.
The book is an absolute must for anyone stuck out in the middle of nowhere (like I was) without a proper bakery. Even in larger metro areas, local variants on "proper" pizza, rye breads, etc. will drive you to insanity if you don't have this book. If I were to fault the book, it would be on its treatment of sourdough breads -- the recipes rely on added yeast for reliable rising. Still, from croissants and pizza to Kaiser rolls and sour rye, these are fantastic recipes: authentic and able to be made by a relatively inexperienced baker.

Greenstein has converted the recipes to be made by hand, food processor or mixer. We have a small mixer and simply halved the quantities. I cannot stress enough the surprise at how effective the results were. There was huge "WOW" factor getting the bread out of the oven.
This book has a good range of recipes for breads and things made with yeast. There is an assortment of ethnic recipes and all the favourites from bagels, foccacia, croissants, to scones and muffins. I particularly enjoyed his annecdotes and favourite toppings. Greenstein has also included 12 programmes for "a morning of baking" which set out how to fit together making a variety of breads in a short time.
On the downside, a separate ingredients index would have been useful. For example, after buying rice flour I then had to look through the whole book to find the relevant recipe. The fact that it is so short on pictures is not really a problem as the results speak for themselves.
Please God, when I die let me be Jewish!

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At any rate, I don't regret it.
My favorite piece may be the Modified Stationary Panic, although every scene at the army surplus store is golden. On the other hand, kid camping is so true to life (yet hysterical) that perhaps it should be required reading for all parents (and kids attempting to sleep outside).
The only caveat, don't read in bed, you'll laugh so hard you may fall out and hurt yourself.



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Polya's consideration of the Various Approaches to problem solving hangs on several key structural bands that take the forms of a teacher's questions: Do you know any related problem? Do you know an analogous problem? [Parallelograms are considered.] Here is a problem related to yours and solved before. Can you use it? Should you introduce some auxiliary element in order to make its use possible?
These ring true to this recently mustered parental pedantic.
Polya's actual treatise is just 30 pages; the associated 'dictionary' definitions section is quite extended, actually, making up some 200 pages. He describes going back to first principles in problem solving. January 1, 2003 is a day perhaps to remember such back tracking is sometimes in order.


How to Solve It is the most significant contribution to heuristic since Descartes' Discourse on Method. The title is accurate enough, but the subtitle is far too modest: the examples are drawn mostly from elementary math, but the method applies to nearly every problem one might encounter. (Microsoft, for instance, used to and may still give this book to all of its new programmers.) Polya divides the problem-solving process into four stages--Understanding the Problem, Devising a Plan, Carrying out the Plan, and Looking Back--and supplies for each stage a series of questions that the solver cycles through until the problem is solved. The questions--what is the unknown? what are the data? what is the condition? is the condition sufficient? redundant? contradictory? could you restate the problem? is there a related problem that has been solved before?--have become classics; as a computer programmer I ask them on the job every day.
The book is short, 250 large-print pages in the paperback. Its style is clear, brilliant and does not lack in humor. Here is Polya's description of the traditional mathematics professor: "He usually appears in public with a lost umbrella in each hand. He prefers to face the blackboard and turn his back on the class. He writes A; he says B; he means C; but it should be D." Behind the humor, though, lurks a serious complaint about mathematical pedagogy. Fifty years ago, when Polya was writing, and today still, mathematics was presented to the student, under the tyranny of Euclid, as a magnificent but frozen edifice, a series of inexorable deductions. Even the student who could follow the deductions was left with no idea how they were arrived at. How to Solve It was the first and best attempt to demystify math, by concentrating on the process, not the result. Polya himself taught mathematics at Stanford for many years, and one can only envy his students. But the next best thing is to read his book.