More Let S Fold

This sequel to Let's Fold! progresses from simple projects to beginning origami. Along the way, children will create fun and amusing paper toys and art projects.

The First Steps series is designed for young children, aged 2 and up, who have never used a workbook before. The colorful and easy exercises in each First Steps workbook provide toddlers with the opportunity to become comfortable with the tools that are essential in every school - scissors, glue, pencils, and crayons. These workbooks also teach the motor skills and problem-solving abilities that are a child's First Steps towards success. --From the publisher.

Poised to become the leading reference in the field, the Handbook of Finite Fields is exclusively devoted to the theory and applications of finite fields. More than 80 international contributors compile state-of-the-art research in this definitive handbook. Edited by two renowned researchers, the book uses a uniform style and format throughout and

This text presents the results of broad interdisciplinary effort to study proteins in physical and evolutionary prospectives. Among the authors are physicists, chemists, crystallographers, and evolutionary biologists. Experimental and theoretical developments from molecules to cells are presented providing a broad picture of modern biophysical chemistry.

Paper, scissors, and markers have never been more fun! These 25 cool and clever messages kids fold from paper teach Christian values and what it means to live a godly life. These resources are ideal for quick lessons or attention-getting visuals to supplement existing lesson materials. Just use items from your kitchen, craft basket, or tool chest to create lessons that fascinate children, illustrate a biblical truth, and deliver memorable messages your kids will love.

Finite Geometries stands out from recent textbooks about the subject of finite geometries by having a broader scope. The authors thoroughly explain how the subject of finite geometries is a central part of discrete mathematics. The text is suitable for undergraduate and graduate courses. Additionally, it can be used as reference material on recent works. The authors examine how finite geometries’ applicable nature led to solutions of open problems in different fields, such as design theory, cryptography and extremal combinatorics. Other areas covered include proof techniques using polynomials in case of Desarguesian planes, and applications in extremal combinatorics, plus, recent material and developments. Features: Includes exercise sets for possible use in a graduate course Discusses applications to graph theory and extremal combinatorics Covers coding theory and cryptography Translated and revised text from the Hungarian published version

This book offers basic theory on hypercomplex-analytic automorphic forms and functions for arithmetic subgroups of the Vahlen group in higher dimensional spaces. Vector- and Clifford algebra-valued Eisenstein and Poincaré series are constructed within this framework and a detailed description of their analytic and number theoretical properties is provided. It establishes explicit relationships to generalized variants of the Riemann zeta function and Dirichlet L-series, and introduces hypercomplex multiplication of lattices.