Denino’s Franchising vs Papa Murphy's

Denino’s Franchising posts a monster AUV of $1.9M against Papa Murphy’s implied sub-$700K unit economics. That delta matters for software vendors because budget follows top-line revenue. A franchisee writing $1.9M in sales can absorb a real SaaS stack—POS, scheduling, marketing automation—without flinching, while a Papa Murphy’s operator at roughly one-third the revenue will nickel-and-dime every seat. The tradeoff is brutal: Denino’s has almost no installed base to sell into (1 franchised unit, zero growth), so you’re betting on a future rollout that hasn’t materialized. Papa Murphy’s gives you 965 franchised doors right now, but those doors are shrinking at -3.6% YoY and running on thin unit economics that suppress per-location software spend.

TAM and timing both break for Papa Murphy’s. A 965-unit franchise network is a real addressable market you can pipeline against today, and churn within a contracting system actually creates displacement opportunities—franchisees fed up with legacy tools, corporate looking to standardize to stop the bleeding. Denino’s TAM is a rounding error; you’d exhaust it in a single sales cycle. The terrain advantage Papa Murphy’s holds in procurement (approved_supplier model, current FDD) means you can get designated as a preferred vendor and access the whole system through corporate leverage, something Denino’s can’t offer at scale regardless of how open its supply chain looks on paper.

The meaningful tradeoff is budget depth versus breadth. Denino’s promises a whale per unit; Papa Murphy’s promises a school of minnows. Right now, with a negative-growth network still fielding nearly a thousand locations, volume wins. You can’t build a franchise software business on four total units, no matter how rich each one is.

Verdict: Papa Murphy’s is the stronger software-sales opportunity right now because its 965-unit installed base and approved-supplier procurement model deliver an addressable market you can actually sell into, even if per-unit budget is thin.