Agda Quick Guide to Editing, Type Checking and Compiling Agda Code Introduction Menus Writing mathematical symbols in source code Errors Compiling Agda programs Batch-mode command A List of Tutorials of strong typing and dependent types, Agda can be used as a proof assistant, allowing to prove mathematical theorems (in a constructive setting) and to run such proofs as algorithms. Dependent types Typing to work: it cannot produce something which is not a primitive root. On a more mathematical level, we can express formulas and prove them using an algorithm. For example, a function of type (n : Nat) ->

Agda Quick Guide to Editing, Type Checking and Compiling Agda Code Introduction Menus Writing mathematical symbols in source code Errors Compiling Agda programs Batch-mode command A List of Tutorials of strong typing and dependent types, Agda can be used as a proof assistant, allowing to prove mathematical theorems (in a constructive setting) and to run such proofs as algorithms. Dependent types Typing to work: it cannot produce something which is not a primitive root. On a more mathematical level, we can express formulas and prove them using an algorithm. For example, a function of type (n : Nat) ->

of strong typing and dependent types, Agda can be used as a proof assistant, allowing to prove mathematical theorems (in a constructive setting) and to run such proofs as algorithms. 2.1.1 Dependent types to work: it cannot produce something which is not a primitive root. On a more mathematical level, we can express formulas and prove them using an algorithm. For example, a function of type (n : Nat) -> 2.2.1 Installing Emacs under Windows A precompiled version of Emacs 24.3, with the necessary mathematical fonts, is available at http://homepage.cs.uiowa. edu/~astump/agda/ . 2.3 Installation There

of strong typing and dependent types, Agda can be used as a proof assistant, allowing to prove mathematical theorems (in a constructive setting) and to run such proofs as algorithms. 2.1.1 Dependent types to work: it cannot produce something which is not a primitive root. On a more mathematical level, we can express formulas and prove them using an algorithm. For example, a function of type (n : Nat) -> 2.2.1 Installing Emacs under Windows A precompiled version of Emacs 24.3, with the necessary mathematical fonts, is available at http://homepage.cs.uiowa. edu/~astump/agda/ . 2.3 Installation There

Agda Quick Guide to Editing, Type Checking and Compiling Agda Code Introduction Menus Writing mathematical symbols in source code Errors Compiling Agda programs Batch-mode command A List of Tutorials of strong typing and dependent types, Agda can be used as a proof assistant, allowing to prove mathematical theorems (in a constructive setting) and to run such proofs as algorithms. Dependent types Typing to work: it cannot produce something which is not a primitive root. On a more mathematical level, we can express formulas and prove them using an algorithm. For example, a function of type (n : Nat) ->

Agda Quick Guide to Editing, Type Checking and Compiling Agda Code Introduction Menus Writing mathematical symbols in source code Errors Compiling Agda programs Batch-mode command A List of Tutorials of strong typing and dependent types, Agda can be used as a proof assistant, allowing to prove mathematical theorems (in a constructive setting) and to run such proofs as algorithms. Dependent types Typing to work: it cannot produce something which is not a primitive root. On a more mathematical level, we can express formulas and prove them using an algorithm. For example, a function of type (n : Nat) ->

Agda Quick Guide to Editing, Type Checking and Compiling Agda Code Introduction Menus Writing mathematical symbols in source code Errors Compiling Agda programs Batch-mode command A List of Tutorials of strong typing and dependent types, Agda can be used as a proof assistant, allowing to prove mathematical theorems (in a constructive setting) and to run such proofs as algorithms. Dependent types Typing to work: it cannot produce something which is not a primitive root. On a more mathematical level, we can express formulas and prove them using an algorithm. For example, a function of type (n : Nat) ->

Agda Quick Guide to Editing, Type Checking and Compiling Agda Code Introduction Menus Writing mathematical symbols in source code Errors Compiling Agda programs Batch-mode command A List of Tutorials of strong typing and dependent types, Agda can be used as a proof assistant, allowing to prove mathematical theorems (in a constructive setting) and to run such proofs as algorithms. Dependent types Typing to work: it cannot produce something which is not a primitive root. On a more mathematical level, we can express formulas and prove them using an algorithm. For example, a function of type (n : Nat) ->

of strong typing and dependent types, Agda can be used as a proof assistant, allowing to prove mathematical theorems (in a constructive setting) and to run such proofs as algorithms. 2.1.1 Dependent types to work: it cannot produce something which is not a primitive root. On a more mathematical level, we can express formulas and prove them using an algorithm. For example, a function of type (n : Nat) -> 2.2.1 Installing Emacs under Windows A precompiled version of Emacs 26.1, with the necessary mathematical fonts, is available at http://www.cs.uiowa.edu/ ~astump/agda. 2.3 Installation There are several

of strong typing and dependent types, Agda can be used as a proof assistant, allowing to prove mathematical theorems (in a constructive setting) and to run such proofs as algorithms. 2.1.1 Dependent types to work: it cannot produce something which is not a primitive root. On a more mathematical level, we can express formulas and prove them using an algorithm. For example, a function of type (n : Nat) -> 2.2.1 Installing Emacs under Windows A precompiled version of Emacs 26.1, with the necessary mathematical fonts, is available at http://www.cs.uiowa.edu/ ~astump/agda. 2.3 Installation There are several