30 Trees

"[The story of] a young prince who grows up giving and receiving seeds (words). He faithfully plants and waters those seeds daily, until they grow to become very powerful trees. Later, with the help of a friend, he is able to cut down and uproot the bad ones and then replant good seeds in their place"--Preliminary page.

Have you ever looked at a tree? That may sound like a silly question, but there is so much more to notice about a tree than first meets the eye. Seeing Trees celebrates seldom seen but easily observable tree traits and invites you to watch trees with the same care and sensitivity that birdwatchers watch birds. Many people, for example, are surprised to learn that oaks and maples have flowers, much less flowers that are astonishingly beautiful when viewed up close. Focusing on widely grown trees, this captivating book describes the rewards of careful and regular tree viewing, outlines strategies for improving your observations, and describes some of the most visually interesting tree structures, including leaves, flowers, buds, leaf scars, twigs, and bark. In-depth profiles of ten familiar species—including such beloved trees as white oak, southern magnolia, white pine, and tulip poplar—show you how to recognize and understand many of their most compelling (but usually overlooked) physical features.

"Any landscape architect worth their soil should pick up The Architecture of Trees, an all-encompassing atlas of all things tree-related."—The Architect's Newspaper Gorgeous, large format volume shows each hand-drawn illustration in stunning detail. The Architecture of Trees is the result of over twenty years of dedicated study by landscape architects Cesare Leonardi and Franca Stagi. This new edition preserves the original magnificent illustrations and text, translated into English for the first time. Features more than 550 exquisite quill-pen drawings. Each of the 212 tree species are drawn to a scale of 1:100, with and without foliage. Complete with tables of seasonal color variation and projections of shadows cast during the hours of daylight and season by season, no other book contains such detailed and scientific drawings of trees. A legendary and unsurpassed botanical masterwork. Considered a standard in many landscape architecture firms, the drawings, essays, and detailed charts are essential for large scale landscaping projects and a helpful tool for backyard renovations. Landscape designers will think in new ways about the effect of seasons and the time of day on trees, and anyone interested in nature and trees will be captivated by the stunning illustrations. "This book could be considered the Bible for tree lovers."—Western Art & Architecture

The Complete Language of Trees is a comprehensive encyclopedia providing the meanings, powers, facts, and folklore for over 400 types of trees--now in a pocket-size edition for easy, on-the-go reference. Along with a stunning visual depiction, each entry provides the tree's scientific and common name, characteristics, and historic and hidden properties from mythology, legends, and folklore. Discover the lore of trees, including: Hackberry Tree - encourages someone to continuously do their best Manchineel Tree - it is so toxic that the smoke from a burning tree can cause blindness, and it is not even advised to inhale the air around the tree Bark from the Bird Cherry Tree was placed on doors during medieval times to ward off plague Washi paper is created from the inner bark of the Paper Mulberry Tree. Pando is a Quaking Aspen colony that is 108 acres wide (about the size of 83 football fields!). It is technically one tree. Imagine developing a spiritual connection with a tree in a way that exceeds visual perception; where learning its meaning and value simultaneously improves your own mental and physical wellness. Throughout history, floriographies--flower dictionaries--have gained notoriety for regulating human emotions and giving depth, symbolism, and meaning to extremely delicate aspects of nature. Following the success of The Complete Language of Herbs and its predecessor The Complete Language of Flowers, author S. Theresa Dietz continues this custom with The Complete Language of Trees. Coupled with two indexes, one for searching by common tree name and the other organized by meaning, Dietz cleverly connects quality time in nature with the overall improvement of mental health by developing a stunningly depicted dictionary for gardeners, environmentalists, and nature lovers alike.

Reprint of the original, first published in 1881.

"Are trees alive? How do they breathe? They don't have noses." And so begins a conversation between the author and her daughter that leads to a remarkable discovery: Trees are like children in so many ways! They may look very different from people, but trees have roots that hold them to the ground like feet and leaves that blow in the wind like hair. Their bark even comes in different colours, just like our skin. From this poetic comparison of plants and humans, readers will learn how trees live and grow, and how they get their food. They will learn about the baobab trees of Africa, the banyan trees of India, and the bristlecone pines of California. They will see that trees come in all shapes and sizes-just like people-and provide a home to many different animals. But most of all, they will look at trees with greater respect and a bit of awe, after realizing that trees are alive too.

This book is a collection of articles studying various Steiner tree prob lems with applications in industries, such as the design of electronic cir cuits, computer networking, telecommunication, and perfect phylogeny. The Steiner tree problem was initiated in the Euclidean plane. Given a set of points in the Euclidean plane, the shortest network interconnect ing the points in the set is called the Steiner minimum tree. The Steiner minimum tree may contain some vertices which are not the given points. Those vertices are called Steiner points while the given points are called terminals. The shortest network for three terminals was first studied by Fermat (1601-1665). Fermat proposed the problem of finding a point to minimize the total distance from it to three terminals in the Euclidean plane. The direct generalization is to find a point to minimize the total distance from it to n terminals, which is still called the Fermat problem today. The Steiner minimum tree problem is an indirect generalization. Schreiber in 1986 found that this generalization (i.e., the Steiner mini mum tree) was first proposed by Gauss.