 The key concern of the third stance, Information-as-code, is the syntax-like structure of information pieces (their encoding) and the inference and computation processes that are licensed by virtue (among other things) of that structure. A most natural logical setting to study these informational aspects is the algebraic proof theory underpinned by a range of substructural logics. Substructural logics have always been a natural home for informational analysis, and the recent developments in the area enrich the information-as-code stance. 