Definition. An "indexed set" <S, L> is constructed from two components: its "underlying set" S and its "indexing relation" L : S > N, where L is total at S and tubular at N. It is defined as follows: | Definition. An "indexed set" <S, L> is constructed from two components: its "underlying set" S and its "indexing relation" L : S > N, where L is total at S and tubular at N. It is defined as follows: |