a list compiled by Alex Kasman (College of Charleston)
John Brunner's novel, "The Infinitive of Go" is a story about teleporting devices based on a "posting" principle affecting living objects in the process of "posting" - the author describes it in terms of "congruent spaces". In particular, sentient beings end up affecting the destination they reach because the computers operating the posting devices, based on "transfinite mathematics", take into account the postee's thoughts and desires at the moment of transfer, shuttling him/her to a universe closest to his/her desires (in addition to matching the physical elements of the two universes).
The author ends up postulating that physical reality "is of order aleph four, perhaps aleph five". The one reason he may have needed this transfinite element in the story is due to an assumption about a continuously branching Reality as in Everett's many-worlds theory (I don't know if that autuomatically gets you up to aleph 1 or 2 - perhaps someone has done a calculation on this. He appears to have assumed the truth of the continuum hypothesis as well). A couple of additional alephs have been thrown in as "levels that our consciousness does not even perceive. At one point, he mentions that the infinity of such universes is larger than the infinity of curves. The final line of the novel hints at some transcendent gods observing these myriad universes...
It is an extremely weakly written pulp novel, where the author draws
out the final point about the reason why the world or origin of the
postee has so much in common with the destination world where he ends
up (including the central case where an ape which speaks Queen's
If you read the Wikipedia summary, you won't even need to get the
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|(Note: This is just one work of
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works of mathematical fiction, return to the Homepage.)|
May 2016: I am experimenting with a new feature which will print a picture of the cover and a link to the Amazon.com page for a work of mathematical fiction when it is available. I hope you find this useful and convenient. In any case, please write to let me know if it is because I would be happy to either get rid of it or improve it if that would be better for you. Thanks! -Alex
(Maintained by Alex Kasman,
College of Charleston)