Vol. 22, No. 3, 1967

Download this article
Download this article. For screen
For printing
Recent Issues
Vol. 329: 1
Vol. 328: 1  2
Vol. 327: 1  2
Vol. 326: 1  2
Vol. 325: 1  2
Vol. 324: 1  2
Vol. 323: 1  2
Vol. 322: 1  2
Online Archive
The Journal
About the journal
Ethics and policies
Peer-review process
Submission guidelines
Submission form
Editorial board
ISSN: 1945-5844 (e-only)
ISSN: 0030-8730 (print)
Special Issues
Author index
To appear
Other MSP journals
Stolz angle convergence in metric spaces

Larry Eugene Snyder

Vol. 22 (1967), No. 3, 515–522

A function f defined on the real line is said to be a Stolz angle limit function if there is a function ϕ defined on the upper half-plane with property that at each point (x,0) there is a Stolz angle such that the boundary limit of ϕ relative to the Stolz angle exists and is equal to f(x). In this paper the notion of Stolz angle convergence is extended fol functions defined on metric spaces.

Mathematical Subject Classification
Primary: 54.35
Secondary: 04.00
Received: 5 April 1965
Published: 1 September 1967
Larry Eugene Snyder