Mathematical theory of program correctness

Mathematical theory of program correctness

by J. W. de Bakker

Part of Prentice-Hall international series in computer science

1980

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"The third novel in Terry Pratchett and Stephen Baxter's "Long Earth" series, which Io9 calls "a brilliant science fiction collaboration.""-- 2040-2045. In the years after the cataclysmic Yellowstone eruption there is massive economic dislocation as populations flee Datum Earth to myriad Long Earth worlds. Sally is contacted by her long-vanished father and inventor of the original Stepper device, Willis Linsay. He tells her he is planning a fantastic voyage across the Long Mars and wants her to accompany him. U. S. Navy Commander Maggie Kauffman has embarked on an incredible journey of her own, leading an expedition to the outer limits of the far Long Earth. Joshua becomes embroiled in the plight of the Next: the super-bright post-humans who are beginning to emerge from their "long childhood" in the community called Happy Landings, located deep in the Long Earth. A dramatic showdown seems inevitable....

Discussion questions for Mathematical theory of program correctness

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  1. 1

    How do the vast economic dislocations and migrations from Datum Earth to the myriad Long Earth worlds reflect humanity's historical patterns of colonization and survival?

  2. 2

    Willis Linsay invites Sally on a fantastic voyage across Long Mars; how does the complicated parent-child dynamic between them color your perception of their relationship and shared history?

  3. 3

    Commander Maggie Kauffman embarks on an incredible expedition to the outer limits of the far Long Earth—what drives people to push past known boundaries, and what personal "horizons" are you drawn to explore in your own life?

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