## Turtle Geometry: The Computer as a Medium for Exploring MathematicsTurtle Geometry presents an innovative program of mathematical discovery thatdemonstrates how the effective use of personal computers can profoundly change the nature of astudent's contact with mathematics. Using this book and a few simple computer programs, students canexplore the properties of space by following an imaginary turtle across the screen.The concept ofturtle geometry grew out of the Logo Group at MIT. Directed by Seymour Papert, author of Mindstorms,this group has done extensive work with preschool children, high school students and universityundergraduates. Harold Abelson is an associate professor in the Department of Electrical Engineeringand Computer Science at MIT. Andrea diSessa is an associate professor in the Graduate School ofEducation, University of California, Berkeley. |

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#### LibraryThing Review

User Review - nillacat - LibraryThingA lovely book on how to think geometrically and algorithmically, using a simple programming language to produce pictures and prove theorems, starting from Eucliedean Geometry and ending with the ... Read full review

### Contents

Introduction to Turtle Geometry | 3 |

Exercises for Section 1 2 | 30 |

Exercises for Section 1 4 | 50 |

Exercises for Section 2 3 | 85 |

Exercises for Section 2 4 | 99 |

Vector Methods in Turtle Geometry | 105 |

Exercises for Section 3 2 | 135 |

Topology of Turtle Paths | 161 |

Exercises for Chapter 7 | 301 |

Exercises for Section 8 2 | 330 |

Exercises for Section 8 3 | 338 |

Exercises for Section 9 2 | 370 |

Exercises for Section 9 3 | 378 |

Exercises for Section 9 4 | 387 |

Turtle Procedure Notation | 393 |

Writing Turtle Programs in Conventional Computer | 405 |