The definitive guide to a new generation of natural beauty, skincare and makeup from Imelda Burke, the leading expert in modern natural beauty and highly respected all over the globe as one of its earliest champions. Full of expert wisdom, practical tutorials and showcasing the most amazing brands, this is the first and most definitive guide to modern natural beauty. '[Imelda's book] is amazing' -- Emma Watson 'I can't put this book down #bestbeautytips' -- Tata Harper 'An easy to read, informative and inspiring book' -- ***** Reader review 'Amazing book! Will always be on my top 10 for skincare!' -- ***** Reader review 'Excellent book, whether your are new to green beauty or a pro' -- ***** Reader review ************************************************************************************************ This honest, expert book will teach you how to recognise what your skin needs and how to buy the best products for you. Including advice for all skin types (dry, oily, teen, sensitive etc), covering key beauty tips for the hair and body (eg. natural dyes and shampoos, make-up, cleansers, toners, moisturisers, sun care, essential oils, perfume) and detailing suggested daily and weekly rituals, this bible offers both time-honoured and modern techniques, tips and guidance for all ages, and showcases the powerful natural ingredients and brands that all beauty lovers should know about.

Belle, Ariel, and Tiana show readers ways to help save the environment by recycling and being nice to animals.

Think of a zebra's stripes, the complexities of a spider's web, the uniformity of desert dunes, or the spirals in a sunflower head ... think of a snowflake. The Beauty of Numbers in Nature shows how life on Earth forms the principles of mathematics. Starting with the simplest patterns, each chapter looks at a different kind of patterning system and the mathematics that underlies it. In doing so the book also uncovers some universal patterns, both in nature and man-made, from the basic geometry of ancient Greece to the visually startling fractals that we are familiar with today. Elegantly illustrated, The Beauty of Numbers in Nature is an illuminating and engaging vision of how the apparently cold laws of mathematics find expression in the beauty of nature.

Gary William Flake develops in depth the simple idea that recurrent rules can produce rich and complicated behaviors. In this book Gary William Flake develops in depth the simple idea that recurrent rules can produce rich and complicated behaviors. Distinguishing "agents" (e.g., molecules, cells, animals, and species) from their interactions (e.g., chemical reactions, immune system responses, sexual reproduction, and evolution), Flake argues that it is the computational properties of interactions that account for much of what we think of as "beautiful" and "interesting." From this basic thesis, Flake explores what he considers to be today's four most interesting computational topics: fractals, chaos, complex systems, and adaptation. Each of the book's parts can be read independently, enabling even the casual reader to understand and work with the basic equations and programs. Yet the parts are bound together by the theme of the computer as a laboratory and a metaphor for understanding the universe. The inspired reader will experiment further with the ideas presented to create fractal landscapes, chaotic systems, artificial life forms, genetic algorithms, and artificial neural networks.

In Beauty of the Wild, Darrel Morrison shares six decades of experience as a teacher and a designer of nature-inspired landscapes. In native plant gardens at the University of Wisconsin Arboretum, New York Botanical Garden, and Brooklyn Botanic Garden, as well as at the Storm King Art Center, Morrison's ever-evolving compositions were designed to reintroduce ecological diversity, natural processes, and naturally occurring patterns--the "beauty of the wild"--into the landscape.

Aesthetics is a branch of philosophy dealing with the nature of art, beauty, and taste, with the creation and appreciation of beauty. It is more scientifically defined as the study of sensory or sensori-emotional values, sometimes called judgments of sentiment and taste. More broadly, scholars in the field define aesthetics as "critical reflection on art, culture and nature." In modern English, the term aesthetic can also refer to a set of principles underlying the works of a particular art movement or theory for example; the Cubist aesthetic. For some, aesthetics is considered a synonym for the philosophy of art since Hegel, while others insist that there is a significant distinction between these closely related fields. In practice, aesthetic judgement refers to the sensory contemplation or appreciation of an object (not necessarily an art object), while artistic judgement refers to the recognition, appreciation or criticism of art or an art work. Philosophical aesthetics has not only to speak about art and to produce judgments about art works, but has also to give a definition of what art is. Art is an autonomous entity for philosophy, because art deals with the senses (i. e. the etymology of aesthetics) and art is as such free of any moral or political purpose. Hence, there are two different conceptions of art in aesthetics: art as knowledge or art as action, but aesthetics is neither epistemology nor ethics. This book concentrates on the branch of philosophy called aesthetics.

This is a cultural history of mathematics and art, from antiquity to the present. Mathematicians and artists have long been on a quest to understand the physical world they see before them and the abstract objects they know by thought alone. Taking readers on a tour of the practice of mathematics and the philosophical ideas that drive the discipline, Lynn Gamwell points out the important ways mathematical concepts have been expressed by artists. Sumptuous illustrations of artworks and cogent math diagrams are featured in Gamwell's comprehensive exploration. Gamwell begins by describing mathematics from antiquity to the Enlightenment, including Greek, Islamic, and Asian mathematics. Then focusing on modern culture, Gamwell traces mathematicians' search for the foundations of their science, such as David Hilbert's conception of mathematics as an arrangement of meaning-free signs, as well as artists' search for the essence of their craft, such as Aleksandr Rodchenko's monochrome paintings. She shows that self-reflection is inherent to the practice of both modern mathematics and art, and that this introspection points to a deep resonance between the two fields: Kurt Gödel posed questions about the nature of mathematics in the language of mathematics and Jasper Johns asked "What is art?" in the vocabulary of art. Throughout, Gamwell describes the personalities and cultural environments of a multitude of mathematicians and artists, from Gottlob Frege and Benoît Mandelbrot to Max Bill and Xu Bing. Mathematics and Art demonstrates how mathematical ideas are embodied in the visual arts and will enlighten all who are interested in the complex intellectual pursuits, personalities, and cultural settings that connect these vast disciplines.