problems

If a function from the reals to the reals is additive, and is at at least one point continuous, then that function can be realized as multiplication by a constant. See these handwritten notes for a proof. This problem is taken from the January 2009 analysis prelim at CU Boulder.

education

I studied mathematics in SLO and Goleta. Some older work is available on GitHub and arXiv.

roots

I come from El Granada, California. In my teens, I worked as a camp counselor, swim instructor, and lifeguard. I was good at skateboarding.

foo (frequently offered objections)

“The name reamstack means nothing to me and I think it sounds macho or something.”

It refers to a stack of stacks of white printer paper, my constant companion for more than three decades.

contact

You can write me at the obvious Gmail address.