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Six years ago Stephanie Alexander and Maggie Beer went to Italy to run three cooking schools. For two months they lived in the heart of Tuscany, in a beautiful villa nestled among the vineyards and fields south of Siena. They immersed themselves in Tuscan culinary traditions. Central to the cuisine are olive oil, bread, tomatoes and wine, and grilling over a fire. The fresh and delicious recipes in this book are based on the local cuisine. The breathtaking photography by Simon Griffiths captures the food, culture, countryside and people of the region in a book that glows with the light of Tuscany.

• Sales Rank: #4194934 in Books
• Published on: 2010-03-02
• Released on: 2010-03-02
• Format: International Edition
• Original language: English
• Number of items: 1
• Dimensions: .70" h x 8.80" w x 10.90" l, 1.95 pounds
• Binding: Paperback
• 224 pages

Amazon.com Review
When Australian chefs Stephanie Alexander and Maggie Beer arrived in Tuscany to run a cooking school, they had no idea how much fun they were going to have. Their Tuscan Cookbook is the result of those magical two months. Meals revolved around basic ingredients: bread, tomatoes, olive oil, and wine. The first lesson was: "The fruit and vegetables were so fresh that they had to be used immediately: when one is surrounded by produce picked when ready to eat this is exactly what one must do!" Students and teachers alike learned to produce sumptuous meals based on what the market had that morning. One day it might be Grilled Squab with a Gratin of Squash or perhaps Herbed Pasta with Fresh Tomato and Red Onion Sauce. Another day is might be Rotolo di Spinaci preceded by an antipasto with mozzarella-stuffed zucchini flowers and marinated mussels. The accompanying photos of the dishes and Tuscan life are as tantalizing as the recipes. --Dana Van Nest

About the Author
Stephanie Alexander runs a highly claimed restaurant in Melbourne. She is the author of THE COOK'S COMPANION. Maggie Beer is an author and food journalist, her last book was Maggies Table also published by Penguin

Most helpful customer reviews

17 of 18 people found the following review helpful.
A book to transport you
By Rob
I have owned this book for three years now and whenever I want to transport myself back to Tuscany and the green rolling hills of the Chianti countryside I just open this book. Maggie Beer and Stephanie Alexander are true legends of food and wine in Australia and their innate knowledge and love of their art shines through every page. This book was the result of the two cucina divas combining their talents to run a cooking school in Italy.
The hardcover volume is beautifully bound with superb photography. The narrative is flowing and friendly and makes you feel like you are in a conversation with the two whilst cleaning porcini mushrooms or sampling thin slices of prosciutto.
The recipes are explained clearly and are in keeping with the simplicity and freshness of true Italian cuisine. This is a book for lovers of Italian food but also for lovers of food based on fresh, seasonal produce. The recipes are not complicated and do not rely on long labourious hours in the kitchen. The Rotolo di Spinaci recipe has won me accolades every time I have made it. I recommend this book to anyone interested in true Tuscan cooking.

12 of 13 people found the following review helpful.
A true culinary treasure
By Midwest Book Review
A collaborative compilation and effort by Stephanie Alexander and Maggie Beer, Tuscan Cookbook: Recipes And Reminiscences From The Italian Cooking School is superbly enhanced with the full color photography of Simon Griffiths and showcases a cornucopia of wonderful dishes. From Salsa Agresto; Green Salad with Walnuts and Verjuice; Herbed Pasta with Fresh Tomato and Red Onion Sauce; and Figs Stewed in Amaro Syrup; to Spinach with Lemon, Garlic, and Pine Nuts; Baked Prune Plum and Mascarpone Tart; Cuttlefish Salad; and Pheasant in Vin Santo with Chestnuts and Pancetta, Tuscan Cookbook is as much fun to simply browse through as it is inspiring to plan a menu with. A true culinary treasure, the Tuscan Cookbook is a welcome and treasured addition to any dedicated gourmet cookbook collection.

5 of 5 people found the following review helpful.
Extraordinary!
By Cosmas Bisticas
This is an excellent "recreational" cookbook, perfect for your coffee table or library. Exceptional photographs and relatively few, but very well chosen recipes. I have tried several of the recipes and did not find myself even tempted to make alterations. The "Grilled Quail in a Grape bath" as well as the Mascrapone tart, were two of my favorites, so far! Buy with confidence, you'll treasure this one for years!

See all 6 customer reviews...

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"A very valuable book. In little over 200 pages, it presents a well-organized and surprisingly comprehensive treatment of most of the basic material in differential topology, as far as is accessible without the methods of algebraic topology....There is an abundance of exercises, which supply many beautiful examples and much interesting additional information, and help the reader to become thoroughly familiar with the material of the main text." ―MATHEMATICAL REVIEWS

• Sales Rank: #6746356 in Books
• Published on: 1976-07-01
• Released on: 1976-07-01
• Original language: English
• Number of items: 1
• Dimensions: 9.25" h x .54" w x 6.10" l, .74 pounds
• Binding: Paperback
• 222 pages

Review

M.W. Hirsch

Differential Topology

"A very valuable book. In little over 200 pages, it presents a well-organized and surprisingly comprehensive treatment of most of the basic material in differential topology, as far as is accessible without the methods of algebraic topology. Newly introduced concepts are usually well motivated, and often the historical development of an idea is described. There is an abundance of exercises, which supply many beautiful examples and much interesting additional information, and help the reader to become thoroughly familiar with the material of the main text. "―MATHEMATICAL REVIEWS

Most helpful customer reviews

31 of 31 people found the following review helpful.
Excellent Foundational Text, but Stops Short
By Paul Thurston
Hirsch has assembled a very fine text which is suitable for a second year graduate mathematics course in differentiable manifolds. The development and presentation of the material is quite accessible.

The prerequisites or co-requisites for this book are a solid background in general topology. I highly recommend Munkres' Topology (2nd Edition). You'll also need a good understanding of analysis as you might find in Rudin's Principles of Mathematical Analysis. It's helpful to know the basics about vector spaces and their duals, and I recommend Hungerford's Algebra for this. Finally, for the material on intersection numbers and Euler characteristic, you might like to know something about homology and cohomology. A good basic reference for this is Munkres' Elements of Algebraic Topology.

The author begins his study with an introduction of differential manifolds and maps in Chapter 1. Hirsch introduces the tangent space rather intuitively, but his formal definition in terms of equivalences class of triples is not intuitive. This may also seem strange to readers who think of a tangent vector as a first order differential operator. The highlight of the first chapter is a very nice, geometrically motivated prove that smooth compact n-manifolds can be smoothly embedded in 2n+1 dimensional Euclidean space.

The main aim of Chapter 2 is to study when a smooth map of manifolds can be approximated by an embedding. This is technical, but crucial material needed for the important study of transversality. To achieve this, the author carefully studies the topology of the spaces of maps between differential manifolds. In order to show that (weakly) closed subspace of maps of manifolds is a Baire space, the concept of an r-jet and the r-jet space are introduced.

Chapter 3 is a short chapter which focuses on the all-important concept of transversality and general position. The key to showing that differential maps can be approximated by transverse maps is the Morse-Sard Theorem. The author gives a very nice treatment of this and is carefully only to introduce the simple notion of a set of measure zero and not get side-tracked by a discourse of Lebesgue measure theory.

Up next, the notions of tubular neighborhoods and collars are studied by introducing the general concept of a vector bundle in Chapter 4. Basic properties and construction techniques are introduced before covering orientability. The tubular neighborhood is defined and shown to exist. Basic isotopy properties of the tubular neighborhood are studied. The chapter concludes with a study of collars on manifold boundaries.

Chapter 5 - 8 are really tantalizing chapters, especially for readers of Rourke and Sanderson's Introduction To Piecewise Linear Topology. Chapter 5 covers some basic algebraic topology concepts such as the degree of a map and intersection numbers. Chapter 6 covers Morse theory and attaching handles. Chapter 7 introduces the notion of a cobordism and Chapter 8 studies the isotopy extension theorem.

Equipped with the basic ingredients of the last 4 chapters (plus the Whitney Trick), the reader is now fully equipped to understand Smale's proof of the H-Cobordism Theorem and the proof of the Poincare Conjecture for homotopy spheres of dimensions > 5. This material could easily serve as a springboard into the modern research literature.

Unfortunately, Hirsch chose not to pursue the H-Cobordism Theorem and instead gives a handle-theoretic proof of the classification of compact surfaces. This seems like a waste of all of the beautiful theory that has been developed. It is definitely a re-hash if the reader has gone through Munkres' Topology (2nd Edition) text and studied the very accessible basic proof of surface classification contained there.

Each section concludes with a nice set of exercises which often continues the thread of discussion. Exercises have difficulty levels marked by a "*". Two-star problems are important results that are usually published in the research literature. Three-star problems are open, unsolved problems at the time of printing (6th printing, 1997).

16 of 16 people found the following review helpful.
Excellent intermediate-level text
By Malcolm
While I agree with almost everything that reviewers Paul Thurston and Dr. Carlson say about this book, I would rate it a little higher, since this book fills a niche that not too many other books occupy: It is more advanced than truly introductory treatments such as Guillemin & Pollack's Differential Topology or Milnor's Topology from the Differentiable Viewpoint but more basic than Kosinski's Differential Manifolds, and far more comprehensive than specialized books such as Milnor's Lectures on the h-Cobordism Theorem. Thus it is useful for its coverage of a wide range of topics in differential topology - embeddings, vector bundles, transversality, degree and intersection numbers, cobordism, Morse theory, isotopies - which is rigorous yet still somewhat elementary.

Hirsch writes clearly with precise definitions using modern terminology (in contrast to, say, G&P or Milnor's definition of manifold as a subset of Euclidean space). The proofs are usually compact but easy to follow, and he often explains what he is going to do ahead of time. A lot is compressed into relatively few pages - his proof of the equivalence of C^r, r>=1, and smooth structures in Chapter 2 versus Munkres' 60 page proof (in Elementary Differential Topology) being a good illustration of this - and results are often proved in much generality.

The second chapter in particular stands out, which covers function spaces and approximations and contains a general theorem that immediately yields the denseness of diffeomorphisms, embeddings, immersions, submersions, proper maps, etc., in the strong C^r topology. There is an excursion into jets, which is not found much in the literature, and is not really my cup of tea either, but it is not used much elsewhere in the book. Analytic approximations are also mentioned, although a key result in this area is only cited rather than proved (since this is not a book on complex analysis).

Beginning with Chapter 3, transversality is rightly emphasized as a central concept, while Chapter 6 introduces the Morse theory that dominates the last few chapters. A complete proof of the Morse-Sard theorem is given, although only in the smooth case, with a more general theorem only being stated (but still, this is more than any of the other texts I mentioned). Standard results such as the easy Whitney embedding, the existence of collars and tubular neighborhoods, the Brouwer fixed point theorem, the hairy ball theorem, the Hopf theorem, the Morse lemma, and the Morse inequalities are proved in addition to more advanced theorems, such as the classification of vector bundles or Thom's "fundamental theorem of cobordism," although some results, such as the computation of some cobordism groups, are only stated.

The chapter on vector bundles is actually the longest in the book, and certainly seems sufficient, although I partially agree with Mr. Thurston that it is odd that the idea of tangent vectors as derivations is not even mentioned. (Tangent vectors are essentially defined as elements of a vector bundle that transform in a certain way under coordinate changes.)

It is good to see gluings handled properly without hand-waving about smoothings, and the technical theorems on isotopies and the characterization of the disk from a Morse-theoretic perspective are a welcome addition, but the treatment of cobordism is too brief and handles and surgery are only touched upon. The classification of compact surfaces at the end is kind of overkill with all this machinery as well, but proceeding to handle decompositions or the h-cobordism theorem would make this book much longer. Consider this, instead, as preparation for those topics, which can be learned from, say, Kosinski.

Note that this book contains nothing on differential forms, integration, Riemannian geometry, or Lie groups, as it is intended for students of topology itself, rather than those who wish to apply it to study analysis or physics on manifolds. It is certainly not geared toward physicists.

With one major type of exception, there aren't that many typos or other errors, but that persistent problem is that frequently the wrong letter is used for a variable, such as f is written for g, or f for F, or U for V, or 1 for 2, etc. Sometimes words or subscripts are omitted, too, and in a few places a cross-reference is given to the wrong theorem number. The proof of Theorem 9.2.1 is a bit sloppy, though, with 3 mathematical typos, an unproven assumption, an unnecessary step, an unmentioned restriction, a couple of paragraphs in reversed order, and a reference to a theorem (8.1.9) that wasn't established in enough generality to be applied here, but no other proof is remotely like this.

There are sometimes historical remarks at the ends of sections that contain references to significant extensions. The chapters also begin with relevant quotes from mathematicians, including Whitehead's remark, '"Transversal" is a noun; the adjective is "transverse."' (Someone should tell Lang.) Most sections end with exercises, with many of them being rather challenging. In fact, this book probably has more exercises than any of the other works I cited. Many important results are contained within the exercises, too, although these are not cited elsewhere in the book.

20 of 24 people found the following review helpful.
Nice introduction to differential topology
By Dr. Lee D. Carlson
This book introduces the basic concepts in differential topology, a field that has taken on particular importance in medical imaging, game theory, and network optimization. Although written for mathematicians, and therefore somewhat formal, a good course in multivariable calculus should prepare the reader for this book. The most difficult chapter is probably Chapter 2, where Hirsch studies manifolds by means of function spaces and jets. He does do a good job in this chapter though of explaining the origin and need for partitions of unity and gives examples. He also gives the reader good insight into why analytic maps are more difficult to handle than the C-r case, and wets the readers appetite for further reading on the analytic case. The important notion of transversality is discussed in Chapter 3, which would be good reading for one interested in applications of differential topology to dynamical systems. A more detailed discussion of vector bundles would have been helpful in Chapter 4, which discusses these important objects and the idea of a tubular neighborhood. Sring theorists or those learning the mathematics should get a lot out of Chapter 5, wherein intersection theory in differential topology is discussed. The most important chapter of the book is Chapter 6, which discusses Morse theory. The applications of Morse theory are immense, and cover not only mathematics, but physics via quantum field theory and string theory, economics, and even computer graphics. A short chapter on cobordism follows, which is very nicely written, but a few more words would have been nice on this topic. After discussing isotopy in Chapter 8, Hirsch gives a good proof of the classification for surfaces in the last chapter of the book. A nice book to have for reference if one is interested in the subject for its own sake or for its many applications. It should prepare one for further advanced reading in differential topology, such as the work of Freedman and Smale on the Poincare conjecture in dimesions 4 and above. Those interested in applications of differential topology will be amply prepared to apply these results to the relevant areas, which are many.

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• Sales Rank: #188471 in Audible
• Published on: 2016-01-25
• Format: Unabridged
• Original language: English
• Running time: 38 minutes

Most helpful customer reviews

5 of 5 people found the following review helpful.
No pictures
By Kindle Customer
There are no pictures to go along with the items listed that are needed to make projects. It is impossible to do the crafts.

3 of 3 people found the following review helpful.
Beautiful and easy to make wedding crafts in this book!
By C. Brant
We all know weddings are extremely expensive. All of the flowers, cake, decorations, and dresses add to the total cost. However, you can reduce the cost of the wedding by doing decorations yourself. This book gives you a pile of great ideas of how you can do these craft projects yourself. In fact, handmade decorations are much better than store bought since it puts that personal touch on the wedding that you really are going to want to draw attention to. The wedding day itself is a personal day and the decorations that go with it should also match!

2 of 2 people found the following review helpful.
Very Helpful
By Ramsey A
My fiancée is planning our wedding and I purchased this book to assist her. Well other than her giving me the task of constructing over two dozen of these crafts, this book has been extremely helpful. I will have to say, each craft is easy construct using a very detailed simple guide. Overall, my wife to be and I are very pleased.

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Practical Theology used to be a subject where students were left to fend for themselves, using what they had learnt from their scholarly studies in history, biblical and systematic theology and applying it where they could. Things have moved on however and practical theology is a growing discipline in its own right, and the latest thinking in practical theology; of how to use theological learning in practical situations, is fully explored in this new edition of an established textbook. The authors examine methodologies of the social sciences and questions how they can enable the task of theological reflection. They begin by tracing the development of practical theology as a discipline and comment on current methodological practices, and trace the movement from practical theology as applied theology, i.e. a discipline which simply takes data from the other theological disciplines (historical, systematic and biblical theology) towards a model which understands the practical theological task in terms of the theology of practice. The authors examine the relationship between qualitative and quantitative methods and highlight the significance of both for the task of practical theology. They also take the reader through the actual process of developing and carrying out a research project using the author's own research as case study examples. Case studies include: the rise in spirituality; the decline in church attendance, evidence-based medicine compared to needs-led assessments, the growth in chaplaincy and how it is understood as separate from parish ministry. In this second edition, all bibliographies have been updated and a new chapter has been added.

• Sales Rank: #4464305 in Books
• Published on: 2015-07-31
• Original language: English
• Number of items: 1
• Dimensions: .0" h x .0" w x .0" l, .0 pounds
• Binding: Paperback
• 320 pages

About the Author
John Swinton is professor in Practical Theology and Pastoral Care in the School of Divinity, Religious Studies and Philosophy at the University of Aberdeen. He has a background in nursing and healthcare chaplaincy and has researched and published extensively within the areas of practical theology, mental health, spirituality and human well-being and the theology of disability.

Harriet Mowat is an internationally recognised expert in qualitative research methodologies. Dr Mowat is an honorary senior lecturer in the Centre and has been a long-time collaborator with Professor Swinton. Her core discipline is sociology, although she has studied some theology. Her research interests include spirituality and "successful" ageing, use of qualitative research methods and practical theology and action research as an implementation strategy.

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