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Wrong Geoffrey Caveney?

Geoffrey Caveney

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I agree to the Terms of Service and Privacy Policy. I understand that I will receive a subscription to ZoomInfo Community Edition at no charge in exchange for downloading and installing the ZoomInfo Contact Contributor utility which, among other features, involves sharing my business contacts as well as headers and signature blocks from emails that I receive.

Background Information

Employment History

Administrative Assistant

Jane Addams Resource Corporation


Web References(6 Total References)


Jane Addams Resource Corporation

www.15letters.com [cached]

Jeff Caveney


Jane Addams Resource Corporation

www.jane-addams.org [cached]

Geoffrey CaveneyAdministrative AssistantGeoffrey (Jeff) has been with Jane Addams Resource Corporation since January 2004.He is responsible for maintaining JARC's databases of contacts, clients and manufacturers; coordinating the production and mailing of JARC newsletters, printed materials and other communications; and providing a wide variety of administrative support to JARC's program directors and coordinators.He is also responsible for ordering and maintaining office supplies, and he has become experienced at fixing the all-too-frequent malfunctions of copiers, printers and other office equipment.Return to staff listingTo contact Jeff, click here


Jane Addams Resource Corporation

www.jane-addams.org [cached]

Jeff Caveney773.728.9769 ext. 12


Jane Addams Resource Corporation

www.jane-addams.org [cached]

Jeff Cavney:Email: geoffreyc@jane-addams.org or Call: (773) 728-9769 x12


A generalization of the 3x+1 mapping due to Geoffrey C. Caveney

www.numbertheory.org [cached]

A generalization of the 3x+1 mapping due to Geoffrey C. Caveney
In a posting to sci.math on February 1, 1998, Geoffrey Caveney defined a mapping fa,b: → as follows: Let a > b > 1, gcd(a,b) = 1. Then For example, a = 3, b = 2 gives the 3x+1 mapping: Caveney was not aware that his mapping was a special case of a mapping studied by Herbert Möller in 1978, which in turn was generalized in 1984 to the case of a relatively prime mapping by K.R. Matthews and A.M. Watts.


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