Give the project a top-level name so it can be make installed.

Thanks to Amin Timany for the suggestion.

prelude/decidable.v

@@ -3,7 +3,7 @@
 (** This file collects theorems, definitions, tactics, related to propositions
 with a decidable equality. Such propositions are collected by the [Decision]
 type class. *)
-From prelude Require Export proof_irrel.
+From iris.prelude Require Export proof_irrel.
 
 Hint Extern 200 (Decision _) => progress (lazy beta) : typeclass_instances.
 

prelude/error.v

 (* Copyright (c) 2012-2015, Robbert Krebbers. *)
 (* This file is distributed under the terms of the BSD license. *)
-From prelude Require Export list.
+From iris.prelude Require Export list.
 
 Definition error (S E A : Type) : Type := S → E + (A * S).
 

prelude/fin_collections.v

@@ -4,8 +4,8 @@
 importantly, it implements a fold and size function and some useful induction
 principles on finite collections . *)
 From Coq Require Import Permutation.
-From prelude Require Import relations listset.
-From prelude Require Export numbers collections.
+From iris.prelude Require Import relations listset.
+From iris.prelude Require Export numbers collections.
 
 Instance collection_size `{Elements A C} : Size C := length ∘ elements.
 Definition collection_fold `{Elements A C} {B}

prelude/fin_map_dom.v

@@ -3,7 +3,7 @@
 (** This file provides an axiomatization of the domain function of finite
 maps. We provide such an axiomatization, instead of implementing the domain
 function in a generic way, to allow more efficient implementations. *)
-From prelude Require Export collections fin_maps.
+From iris.prelude Require Export collections fin_maps.
 
 Class FinMapDom K M D `{FMap M,
     ∀ A, Lookup K A (M A), ∀ A, Empty (M A), ∀ A, PartialAlter K A (M A),

prelude/fin_maps.v

@@ -5,7 +5,7 @@ finite maps and collects some theory on it. Most importantly, it proves useful
 induction principles for finite maps and implements the tactic
 [simplify_map_eq] to simplify goals involving finite maps. *)
 From Coq Require Import Permutation.
-From prelude Require Export relations vector orders.
+From iris.prelude Require Export relations vector orders.
 
 (** * Axiomatization of finite maps *)
 (** We require Leibniz equality to be extensional on finite maps. This of

prelude/finite.v

 (* Copyright (c) 2012-2015, Robbert Krebbers. *)
 (* This file is distributed under the terms of the BSD license. *)
-From prelude Require Export countable list.
+From iris.prelude Require Export countable list.
 
 Class Finite A `{∀ x y : A, Decision (x = y)} := {
   enum : list A;

prelude/functions.v

-From prelude Require Export base tactics.
+From iris.prelude Require Export base tactics.
 
 Section definitions.
   Context {A T : Type} `{∀ a b : A, Decision (a = b)}.

prelude/gmap.v

@@ -2,8 +2,8 @@
 (* This file is distributed under the terms of the BSD license. *)
 (** This file implements finite maps and finite sets with keys of any countable
 type. The implementation is based on [Pmap]s, radix-2 search trees. *)
-From prelude Require Export countable fin_maps fin_map_dom.
-From prelude Require Import pmap mapset sets.
+From iris.prelude Require Export countable fin_maps fin_map_dom.
+From iris.prelude Require Import pmap mapset sets.
 
 (** * The data structure *)
 (** We pack a [Pmap] together with a proof that ensures that all keys correspond

prelude/hashset.v

@@ -3,8 +3,8 @@
 (** This file implements finite set using hash maps. Hash sets are represented
 using radix-2 search trees. Each hash bucket is thus indexed using an binary
 integer of type [Z], and contains an unordered list without duplicates. *)
-From prelude Require Export fin_maps listset.
-From prelude Require Import zmap.
+From iris.prelude Require Export fin_maps listset.
+From iris.prelude Require Import zmap.
 
 Record hashset {A} (hash : A → Z) := Hashset {
   hashset_car : Zmap (list A);

prelude/lexico.v

@@ -2,7 +2,7 @@
 (* This file is distributed under the terms of the BSD license. *)
 (** This files defines a lexicographic order on various common data structures
 and proves that it is a partial order having a strong variant of trichotomy. *)
-From prelude Require Import numbers.
+From iris.prelude Require Import numbers.
 
 Notation cast_trichotomy T :=
   match T with

prelude/list.v

@@ -3,7 +3,7 @@
 (** This file collects general purpose definitions and theorems on lists that
 are not in the Coq standard library. *)
 From Coq Require Export Permutation.
-From prelude Require Export numbers base option.
+From iris.prelude Require Export numbers base option.
 
 Arguments length {_} _.
 Arguments cons {_} _ _.

prelude/listset.v

@@ -2,7 +2,7 @@
 (* This file is distributed under the terms of the BSD license. *)
 (** This file implements finite set as unordered lists without duplicates
 removed. This implementation forms a monad. *)
-From prelude Require Export collections list.
+From iris.prelude Require Export collections list.
 
 Record listset A := Listset { listset_car: list A }.
 Arguments listset_car {_} _.

prelude/listset_nodup.v

@@ -3,7 +3,7 @@
 (** This file implements finite as unordered lists without duplicates.
 Although this implementation is slow, it is very useful as decidable equality
 is the only constraint on the carrier set. *)
-From prelude Require Export collections list.
+From iris.prelude Require Export collections list.
 
 Record listset_nodup A := ListsetNoDup {
   listset_nodup_car : list A; listset_nodup_prf : NoDup listset_nodup_car

prelude/mapset.v

@@ -3,7 +3,7 @@
 (** This files gives an implementation of finite sets using finite maps with
 elements of the unit type. Since maps enjoy extensional equality, the
 constructed finite sets do so as well. *)
-From prelude Require Export fin_map_dom.
+From iris.prelude Require Export fin_map_dom.
 
 Record mapset (M : Type → Type) : Type :=
   Mapset { mapset_car: M (unit : Type) }.

prelude/natmap.v

@@ -3,7 +3,7 @@
 (** This files implements a type [natmap A] of finite maps whose keys range
 over Coq's data type of unary natural numbers [nat]. The implementation equips
 a list with a proof of canonicity. *)
-From prelude Require Import fin_maps mapset.
+From iris.prelude Require Import fin_maps mapset.
 
 Notation natmap_raw A := (list (option A)).
 Definition natmap_wf {A} (l : natmap_raw A) :=

prelude/nmap.v

@@ -2,8 +2,8 @@
 (* This file is distributed under the terms of the BSD license. *)
 (** This files extends the implementation of finite over [positive] to finite
 maps whose keys range over Coq's data type of binary naturals [N]. *)
-From prelude Require Import pmap mapset.
-From prelude Require Export prelude fin_maps.
+From iris.prelude Require Import pmap mapset.
+From iris.prelude Require Export prelude fin_maps.
 
 Local Open Scope N_scope.
 

prelude/numbers.v

@@ -5,7 +5,7 @@ natural numbers, and the type [Z] for integers. It also declares some useful
 notations. *)
 From Coq Require Export Eqdep PArith NArith ZArith NPeano.
 From Coq Require Import QArith Qcanon.
-From prelude Require Export base decidable option.
+From iris.prelude Require Export base decidable option.
 Open Scope nat_scope.
 
 Coercion Z.of_nat : nat >-> Z.

prelude/option.v

@@ -2,7 +2,7 @@
 (* This file is distributed under the terms of the BSD license. *)
 (** This file collects general purpose definitions and theorems on the option
 data type that are not in the Coq standard library. *)
-From prelude Require Export tactics.
+From iris.prelude Require Export tactics.
 
 Inductive option_reflect {A} (P : A → Prop) (Q : Prop) : option A → Type :=
   | ReflectSome x : P x → option_reflect P Q (Some x)

prelude/orders.v

@@ -3,7 +3,7 @@
 (** This file collects common properties of pre-orders and semi lattices. This
 theory will mainly be used for the theory on collections and finite maps. *)
 From Coq Require Export Sorted.
-From prelude Require Export tactics list.
+From iris.prelude Require Export tactics list.
 
 (** * Arbitrary pre-, parial and total orders *)
 (** Properties about arbitrary pre-, partial, and total orders. We do not use

prelude/pmap.v

@@ -8,8 +8,8 @@ However, we extend Leroy's implementation by packing the trees into a Sigma
 type such that canonicity of representation is ensured. This is necesarry for
 Leibniz equality to become extensional. *)
 From Coq Require Import PArith.
-From prelude Require Import mapset.
-From prelude Require Export fin_maps.
+From iris.prelude Require Import mapset.
+From iris.prelude Require Export fin_maps.
 
 Local Open Scope positive_scope.
 Local Hint Extern 0 (@eq positive _ _) => congruence.