Order-sorted Logic

Order-sorted logic is a formal logical system that extends classical first-order logic by incorporating a hierarchy of sorts (types) for terms, structuring the domain of discourse. It is an academic concept and methodological approach focused on knowledge representation and logical inference within domains where entities exhibit inherent categorical structure and subtype relationships. Key characteristics include a sort signature defining a partially ordered set of sorts and strict type constraints on logical symbols, ensuring the type correctness of expressions. Its significance lies in enabling more precise and efficient modeling of structured domains, preventing type errors inherently, reducing the complexity of axioms compared to unsorted logic, and improving the tractability of automated reasoning systems in such contexts.

764

Publications

48.3K

Citations

1.4K

Authors

624

Institutions

Publications per year

2017–2026

55

Authors

1.4K

Leading researchers in Order-sorted Logic. Counts cover only their work on this concept, not their overall record.

PublicationsCitationsH-Index
AM

The University of Melbourne

7

323

7

JI

University of Waterloo

6

450

6

OP

Lund University

5

86

5

SR

Seoul National University

5

431

5

GN

Sun Yat-sen University

5

406

5

Rows per page

1–5 of 1.4K

Institutions

624

Leading universities and research organizations in Order-sorted Logic. Counts cover only their work on this concept, not their overall record.

PublicationsCitationsH-Index

28

1.6K

15

Princeton University

Princeton, United States

18

3.3K

12

Stanford University

Stanford, United States

14

1.3K

12

IBM (United States)

Armonk, United States

21

804

11

University of Waterloo

Waterloo, Canada

24

1.6K

10

Rows per page

1–5 of 624

Venues

Leading journals and conferences in Order-sorted Logic. Counts cover only their publications on this concept, not their overall record.

PublicationsCitationsH-Index

28

1.7K

20

21

1.1K

17

15

1.6K

14

15

2.2K

13

18

1.5K

13

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1–5