Tim and his dog dig up lots of mud in Dig, Dig, Dig!. Level 1+ Songbirds Phonics books focus on matching one sound to one letter, for example o as in dog. The focus phonics in this book are r l d b h i u s m t g p a o n. Oxford Reading Tree Songbirds Phonics are highly decodable, beautifully illustrated stories written by best-selling author Julia Donaldson. The series contains a variety of storylines, rhyme, rhythm and genre ensuring there is something for every child to enjoy. The rich, patterned language in the stories is decodable making them perfect for children to practise their phonics. Songbirds Phonics can be used as a complete phonics programme, or the individual books can be used for phonics practice alongside any other phonics programme. Each book contains inside cover notes to support parents/carers with their children's phonics practice and comprehension.

All the favourites are here in this bright, bold picture book for machine-mad little ones - from diggers and tractors, to cranes, bulldozers and more! With fun, rhyming text and vibrant artwork, this is perfect for sharing and reading aloud. Children will love spotting all the details on each page and joining in with all the different sounds; as tractors 'squelch' through the mud and dumper trucks go 'crash!'. Part of the best-selling Awesome Engines range.

A canine construction crew gets down to work in this I Can Read adventure! Top dog Duke and his crew of construction-worker dogs are hard at work building a new park. They need lots of cool equipment to help them dig, haul, push, and plow—like a backhoe, dump truck, bulldozer, and grader. But what happens when the crew finds something unexpected buried deep in the ground? Adapted from the author’s popular picture book of the same title, Dig, Dogs, Dig is a Level One I Can Read book, which means it’s perfect for children learning to sound out words and sentences.

The arithmetic and geometry of moduli spaces and their fundamental groups are a very active research area. This book offers a complete overview of developments made over the last decade. The papers in this volume examine the geometry of moduli spaces of curves with a function on them. The main players in Part 1 are the absolute Galois group $G {\mathbb Q $ of the algebraic numbers and its close relatives. By analyzing how $G {\mathbb Q $ acts on fundamental groups defined by Hurwitz moduli problems, the authors achieve a grand generalization of Serre's program from the 1960s. Papers in Part 2 apply $\theta$-functions and configuration spaces to the study of fundamental groups over positive characteristic fields. In this section, several authors use Grothendieck's famous lifting results to give extensions to wildly ramified covers. Properties of the fundamental groups have brought collaborations between geometers and group theorists. Several Part 3 papers investigate new versions of the genus 0 problem. In particular, this includes results severely limiting possible monodromy groups of sphere covers. Finally, Part 4 papers treat Deligne's theory of Tannakian categories and arithmetic versions of the Kodaira-Spencer map. This volume is geared toward graduate students and research mathematicians interested in arithmetic algebraic geometry.