  Yoshida demonstrated how to eliminate the bound names coming from the input
prefix in the asynchronous pi calculus, but her combinators still depend on the
"new" operator to bind names. We modify Yoshida's combinators by replacing
"new" and replication with reflective operators to provide the first combinator
calculus with no bound names into which the asynchronous pi calculus has a
faithful embedding. We also show that multisorted Lawvere theories enriched
over graphs suffice to capture the operational semantics of the calculus.
