uk/~csetzer/lectures/intertheo/07/] (CS__336), Anton Setzer, Swansea University, Lent 2008. Inductive and inductive-recursive definitions in Intuitionistic Type Theory [https://www.cs.uoregon.edu/researc The interval and path types Transport Partial elements Homogeneous composition Glue types Higher inductive types Cubical identity types and computational HoTT/UF Cubical Agda with erased glue References record Stream (A : Set) : Set where coinductive field hd : A tl : Stream A As opposed to inductive record types, we have to introduce the keyword coinductive before defining the fields that constitute

uk/~csetzer/lectures/intertheo/07/] (CS__336), Anton Setzer, Swansea University, Lent 2008. Inductive and inductive-recursive definitions in Intuitionistic Type Theory [https://www.cs.uoregon.edu/researc The interval and path types Transport Partial elements Homogeneous composition Glue types Higher inductive types Cubical identity types and computational HoTT/UF References Appendix: Cubical Agda primitives record Stream (A : Set) : Set where coinductive field hd : A tl : Stream A As opposed to inductive record types, we have to introduce the keyword coinductive before defining the fields that constitute

uk/~csetzer/lectures/intertheo/07/] (CS__336), Anton Setzer, Swansea University, Lent 2008. Inductive and inductive-recursive definitions in Intuitionistic Type Theory [https://www.cs.uoregon.edu/researc The interval and path types Transport Partial elements Homogeneous composition Glue types Higher inductive types Cubical identity types and computational HoTT/UF References Appendix: Cubical Agda primitives record Stream (A : Set) : Set where coinductive field hd : A tl : Stream A As opposed to inductive record types, we have to introduce the keyword coinductive before defining the fields that constitute

uk/~csetzer/lectures/intertheo/07/] (CS__336), Anton Setzer, Swansea University, Lent 2008. Inductive and inductive-recursive definitions in Intuitionistic Type Theory [https://www.cs.uoregon.edu/researc and path types Transport Partial elements Homogeneous composition Glue types Higher inductive types Indexed inductive types Cubical identity types and computational HoTT/UF Cubical Agda with erased Glue record Stream (A : Set) : Set where coinductive field hd : A tl : Stream A As opposed to inductive record types, we have to introduce the keyword coinductive before defining the fields that constitute

• Interactive Theorem proving (CS__336), Anton Setzer, Swansea University, Lent 2008. • Inductive and inductive-recursive definitions in Intuitionistic Type Theory, lectures by Peter Dybjer at the Ore- follows: record Stream (A : Set) : Set where coinductive field hd : A tl : Stream A As opposed to inductive record types, we have to introduce the keyword coinductive before defining the fields that constitute integrated with the check for size-change termination, thus allowing interesting combinations of inductive and coinductive types. We can for instance define the type of stream processors, along with some

• Interactive Theorem proving (CS__336), Anton Setzer, Swansea University, Lent 2008. • Inductive and inductive-recursive definitions in Intuitionistic Type Theory, lectures by Peter Dybjer at the Ore- follows: record Stream (A : Set) : Set where coinductive field hd : A tl : Stream A As opposed to inductive record types, we have to introduce the keyword coinductive before defining the fields that constitute integrated with the check for size-change termination, thus allowing interesting combinations of inductive and coinductive types. We can for instance define the type of stream processors, along with some

• Interactive Theorem proving (CS__336), Anton Setzer, Swansea University, Lent 2008. • Inductive and inductive-recursive definitions in Intuitionistic Type Theory , lectures by Peter Dybjer at the Oregon follows: record Stream (A : Set) : Set where coinductive field hd : A tl : Stream A As opposed to inductive record types, we have to introduce the keyword coinductive before defining the fields that constitute integrated with the check for size-change termination, thus allowing interesting combinations of inductive and coinductive types. We can for instance define the type of stream processors, along with some

• Interactive Theorem proving (CS__336), Anton Setzer, Swansea University, Lent 2008. • Inductive and inductive-recursive definitions in Intuitionistic Type Theory, lectures by Peter Dybjer at the Oregon follows: record Stream (A : Set) : Set where coinductive field hd : A tl : Stream A As opposed to inductive record types, we have to introduce the keyword coinductive before defining the fields that constitute integrated with the check for size-change termination, thus allowing interesting combinations of inductive and coinductive types. We can for instance define the type of stream processors, along with some

Programming Fall 2013 (CS410), Conor McBride, Strathclyde, notes from 2015, videos from 2017. • Inductive and inductive-recursive definitions in Intuitionistic Type Theory, lectures by Peter Dybjer at the Oregon follows: record Stream (A : Set) : Set where coinductive field hd : A tl : Stream A As opposed to inductive record types, we have to introduce the keyword coinductive before defining the fields that constitute integrated with the check for size-change termination, thus allowing interesting combinations of inductive and coinductive types. We can for instance define the type of stream processors, along with some

Programming Fall 2013 (CS410), Conor McBride, Strathclyde, notes from 2015, videos from 2017. • Inductive and inductive-recursive definitions in Intuitionistic Type Theory, lectures by Peter Dybjer at the Oregon follows: record Stream (A : Set) : Set where coinductive field hd : A tl : Stream A As opposed to inductive record types, we have to introduce the keyword coinductive before defining the fields that constitute integrated with the check for size-change termination, thus allowing interesting combinations of inductive and coinductive types. We can for instance define the type of stream processors, along with some