We study the end-to-end distribution function for dilute polymers. We prese
nt a computation to order O(epsilon(2)), epsilon=4-d, and discuss in detail
its asymptotic behavior for small and large distances. The theoretical pre
dictions are compared with Monte Carlo results, finding good agreement. We
show that the McKenzie-Moore-des Cloizeaux phenomelogical ansatz provides a
very precise approximation to the exact end-to-end distribution function.
(C) 2000 American Institute of Physics. [S0021-9606(00)50517-0].