From 3b842e8429064d69dae071d444f1e6ad236bddf7 Mon Sep 17 00:00:00 2001
From: Wen Kokke <wenkokke@users.noreply.github.com>
Date: Tue, 18 Dec 2018 10:49:56 +0000
Subject: [PATCH] Removed TSPL content from PLFA

---
 Makefile               |   12 +-
 tspl/Assignment1.lagda |  319 ----------
 tspl/Assignment2.lagda |  365 ------------
 tspl/Assignment3.lagda |  382 ------------
 tspl/Assignment4.lagda | 1169 -------------------------------------
 tspl/Assignment5.pdf   |  Bin 192615 -> 0 bytes
 tspl/Assignment5.tex   |  422 --------------
 tspl/Assignments.lagda |  164 ------
 tspl/Exam.lagda        |  680 ----------------------
 tspl/TSPL.lagda        |  118 ----
 tspl/examhons2018.cls  | 1248 ----------------------------------------
 tspl/instructions.pdf  |  Bin 51770 -> 0 bytes
 tspl/instructions.tex  |  122 ----
 tspl/mock.pdf          |  Bin 190258 -> 0 bytes
 tspl/mock.tex          |  407 -------------
 tspl/tspl.agda-lib     |    3 -
 16 files changed, 3 insertions(+), 5408 deletions(-)
 delete mode 100644 tspl/Assignment1.lagda
 delete mode 100644 tspl/Assignment2.lagda
 delete mode 100644 tspl/Assignment3.lagda
 delete mode 100644 tspl/Assignment4.lagda
 delete mode 100644 tspl/Assignment5.pdf
 delete mode 100644 tspl/Assignment5.tex
 delete mode 100644 tspl/Assignments.lagda
 delete mode 100644 tspl/Exam.lagda
 delete mode 100644 tspl/TSPL.lagda
 delete mode 100644 tspl/examhons2018.cls
 delete mode 100644 tspl/instructions.pdf
 delete mode 100644 tspl/instructions.tex
 delete mode 100644 tspl/mock.pdf
 delete mode 100644 tspl/mock.tex
 delete mode 100644 tspl/tspl.agda-lib

diff --git a/Makefile b/Makefile
index d9c99a35..cce8e012 100644
--- a/Makefile
+++ b/Makefile
@@ -1,6 +1,6 @@
-agda := $(shell find src tspl -type f -name '*.lagda')
-agdai := $(shell find src tspl -type f -name '*.agdai')
-markdown := $(subst tspl/,out/,$(subst src/,out/,$(subst .lagda,.md,$(agda))))
+agda := $(shell find src -type f -name '*.lagda')
+agdai := $(shell find src -type f -name '*.agdai')
+markdown := $(subst src/,out/,$(subst .lagda,.md,$(agda)))
 PLFA_DIR := $(shell dirname $(realpath $(lastword $(MAKEFILE_LIST))))
 AGDA2HTML_FLAGS := --verbose --link-to-local-agda-names --use-jekyll=out/
 
@@ -21,12 +21,6 @@ out/%.md: src/%.lagda | out/
 		| sed '/^Generating.*/d; /^Warning\: HTML.*/d; /^reached from the.*/d; /^\s*$$/d'
 	@sed -i '1 s|---|---\nsrc       : $(<)|' $@
 
-# should fix this -- it's the same as above
-out/%.md: tspl/%.lagda | out/
-	agda2html $(AGDA2HTML_FLAGS) -i $< -o $@ 2>&1 \
-		| sed '/^Generating.*/d; /^Warning\: HTML.*/d; /^reached from the.*/d; /^\s*$$/d'
-	@sed -i '1 s|---|---\nsrc       : $(<)|' $@
-
 serve:
 	ruby -S bundle exec jekyll serve --incremental
 
diff --git a/tspl/Assignment1.lagda b/tspl/Assignment1.lagda
deleted file mode 100644
index 674e0092..00000000
--- a/tspl/Assignment1.lagda
+++ /dev/null
@@ -1,319 +0,0 @@
----
-title     : "Assignment1: TSPL Assignment 1"
-layout    : page
-permalink : /Assignment1/
----
-
-\begin{code}
-module Assignment1 where
-\end{code}
-
-## YOUR NAME AND EMAIL GOES HERE
-
-## Introduction
-
-This assignment is due **4pm Thursday 4 October** (Week 3).
-
-You must do _all_ the exercises labelled "(recommended)".
-
-Exercises labelled "(stretch)" are there to provide an extra challenge.
-You don't need to do all of these, but should attempt at least a few.
-
-Exercises without a label are optional, and may be done if you want
-some extra practice.
-
-Submit your homework using the "submit" command.
-Please ensure your files execute correctly under Agda!
-
-## Imports
-
-\begin{code}
-import Relation.Binary.PropositionalEquality as Eq
-open Eq using (_≡_; refl; cong; sym)
-open Eq.≡-Reasoning using (begin_; _≡⟨⟩_; _≡⟨_⟩_; _∎)
-open import Data.Nat using (ℕ; zero; suc; _+_; _*_; _∸_; _≤_; z≤n; s≤s)
-open import Data.Nat.Properties using (+-assoc; +-identityʳ; +-suc; +-comm;
-  ≤-refl; ≤-trans; ≤-antisym; ≤-total; +-monoʳ-≤; +-monoˡ-≤; +-mono-≤)
-open import plfa.Relations using (_<_; z<s; s<s; zero; suc; even; odd)
-\end{code}
-
-## Naturals
-
-#### Exercise `seven` {#seven}
-
-Write out `7` in longhand.
-
-
-#### Exercise `+-example` {#plus-example}
-
-Compute `3 + 4`, writing out your reasoning as a chain of equations.
-
-
-#### Exercise `*-example` {#times-example}
-
-Compute `3 * 4`, writing out your reasoning as a chain of equations.
-
-
-#### Exercise `_^_` (recommended) {#power}
-
-Define exponentiation, which is given by the following equations.
-
-    n ^ 0        =  1
-    n ^ (1 + m)  =  n * (n ^ m)
-
-Check that `3 ^ 4` is `81`.
-
-
-#### Exercise `∸-examples` (recommended) {#monus-examples}
-
-Compute `5 ∸ 3` and `3 ∸ 5`, writing out your reasoning as a chain of equations.
-
-
-#### Exercise `Bin` (stretch) {#Bin}
-
-A more efficient representation of natural numbers uses a binary
-rather than a unary system.  We represent a number as a bitstring.
-\begin{code}
-data Bin : Set where
-  nil : Bin
-  x0_ : Bin → Bin
-  x1_ : Bin → Bin
-\end{code}
-For instance, the bitstring
-
-    1011
-
-standing for the number eleven is encoded, right to left, as
-
-    x1 x1 x0 x1 nil
-
-Representations are not unique due to leading zeros.
-Hence, eleven is also represented by `001011`, encoded as
-
-    x1 x1 x0 x1 x0 x0 nil
-
-Define a function
-
-    inc : Bin → Bin
-
-that converts a bitstring to the bitstring for the next higher
-number.  For example, since `1100` encodes twelve, we should have
-
-    inc (x1 x1 x0 x1 nil) ≡ x0 x0 x1 x1 nil
-
-Confirm that this gives the correct answer for the bitstrings
-encoding zero through four.
-
-Using the above, define a pair of functions to convert
-between the two representations.
-
-    to   : ℕ → Bin
-    from : Bin → ℕ
-
-For the former, choose the bitstring to have no leading zeros if it
-represents a positive natural, and represent zero by `x0 nil`.
-Confirm that these both give the correct answer for zero through four.
-
-## Induction
-
-#### Exercise `operators` {#operators}
-
-Give another example of a pair of operators that have an identity
-and are associative, commutative, and distribute over one another.
-
-Give an example of an operator that has an identity and is
-associative but is not commutative.
-
-
-#### Exercise `finite-+-assoc` (stretch) {#finite-plus-assoc}
-
-Write out what is known about associativity of addition on each of the first four
-days using a finite story of creation, as
-[earlier][plfa.Naturals#finite-creation]
-
-
-#### Exercise `+-swap` (recommended) {#plus-swap} 
-
-Show
-
-    m + (n + p) ≡ n + (m + p)
-
-for all naturals `m`, `n`, and `p`. No induction is needed,
-just apply the previous results which show addition
-is associative and commutative.  You may need to use
-the following function from the standard library:
-
-    sym : ∀ {m n : ℕ} → m ≡ n → n ≡ m
-
-\begin{code}
-swap : ∀ (m n p : ℕ) → m + (n + p) ≡ n + (m + p)
-swap m n p rewrite sym (+-assoc m n p) | +-comm m n | +-assoc n m p = {!!}
-\end{code}
-
-#### Exercise `*-distrib-+` (recommended) {#times-distrib-plus}
-
-Show multiplication distributes over addition, that is,
-
-    (m + n) * p ≡ m * p + n * p
-
-for all naturals `m`, `n`, and `p`.
-
-#### Exercise `*-assoc` (recommended) {#times-assoc}
-
-Show multiplication is associative, that is,
-
-    (m * n) * p ≡ m * (n * p)
-
-for all naturals `m`, `n`, and `p`.
-
-#### Exercise `*-comm` {#times-comm}
-
-Show multiplication is commutative, that is,
-
-    m * n ≡ n * m
-
-for all naturals `m` and `n`.  As with commutativity of addition,
-you will need to formulate and prove suitable lemmas.
-
-#### Exercise `0∸n≡0` {#zero-monus}
-
-Show
-
-    zero ∸ n ≡ zero
-
-for all naturals `n`. Did your proof require induction?
-
-#### Exercise `∸-+-assoc` {#monus-plus-assoc}
-
-Show that monus associates with addition, that is,
-
-    m ∸ n ∸ p ≡ m ∸ (n + p)
-
-for all naturals `m`, `n`, and `p`.
-
-#### Exercise `Bin-laws` (stretch) {#Bin-laws}
-
-Recall that 
-Exercise [Bin][plfa.Naturals#Bin]
-defines a datatype `Bin` of bitstrings representing natural numbers
-and asks you to define functions
-
-    inc   : Bin → Bin
-    to    : ℕ → Bin
-    from  : Bin → ℕ
-
-Consider the following laws, where `n` ranges over naturals and `x`
-over bitstrings.
-
-    from (inc x) ≡ suc (from x)
-    to (from n) ≡ n
-    from (to x) ≡ x
-
-For each law: if it holds, prove; if not, give a counterexample.
-
-
-## Relations
-
-
-#### Exercise `orderings` {#orderings}
-
-Give an example of a preorder that is not a partial order.
-
-Give an example of a partial order that is not a preorder.
-
-
-#### Exercise `≤-antisym-cases` {#leq-antisym-cases} 
-
-The above proof omits cases where one argument is `z≤n` and one
-argument is `s≤s`.  Why is it ok to omit them?
-
-
-#### Exercise `*-mono-≤` (stretch)
-
-Show that multiplication is monotonic with regard to inequality.
-
-
-#### Exercise `<-trans` (recommended) {#less-trans}
-
-Show that strict inequality is transitive.
-
-#### Exercise `trichotomy` {#trichotomy}
-
-Show that strict inequality satisfies a weak version of trichotomy, in
-the sense that for any `m` and `n` that one of the following holds:
-  * `m < n`,
-  * `m ≡ n`, or
-  * `m > n`
-Define `m > n` to be the same as `n < m`.
-You will need a suitable data declaration,
-similar to that used for totality.
-(We will show that the three cases are exclusive after we introduce
-[negation][plfa.Negation].)
-
-#### Exercise `+-mono-<` {#plus-mono-less}
-
-Show that addition is monotonic with respect to strict inequality.
-As with inequality, some additional definitions may be required.
-
-#### Exercise `≤-iff-<` (recommended) {#leq-iff-less}
-
-Show that `suc m ≤ n` implies `m < n`, and conversely.
-
-#### Exercise `<-trans-revisited` {#less-trans-revisited}
-
-Give an alternative proof that strict inequality is transitive,
-using the relating between strict inequality and inequality and
-the fact that inequality is transitive.
-
-#### Exercise `o+o≡e` (stretch) {#odd-plus-odd}
-
-Show that the sum of two odd numbers is even.
-
-#### Exercise `Bin-predicates` (stretch) {#Bin-predicates}
-
-Recall that 
-Exercise [Bin][plfa.Naturals#Bin]
-defines a datatype `Bin` of bitstrings representing natural numbers.
-Representations are not unique due to leading zeros.
-Hence, eleven may be represented by both of the following
-
-    x1 x1 x0 x1 nil
-    x1 x1 x0 x1 x0 x0 nil
-
-Define a predicate
-
-    Can : Bin → Set
-
-over all bitstrings that holds if the bitstring is canonical, meaning
-it has no leading zeros; the first representation of eleven above is
-canonical, and the second is not.  To define it, you will need an
-auxiliary predicate
-
-    One : Bin → Set
-
-that holds only if the bistring has a leading one.  A bitstring is
-canonical if it has a leading one (representing a positive number) or
-if it consists of a single zero (representing zero).
-
-Show that increment preserves canonical bitstrings.
-
-    Can x
-    ------------
-    Can (inc x)
-
-Show that converting a natural to a bitstring always yields a
-canonical bitstring.
-
-    ----------
-    Can (to n)
-
-Show that converting a canonical bitstring to a natural
-and back is the identity.
-
-    Can x
-    ---------------
-    to (from x) ≡ x
-
-\end{code}
-(Hint: For each of these, you may first need to prove related
-properties of `One`.)
diff --git a/tspl/Assignment2.lagda b/tspl/Assignment2.lagda
deleted file mode 100644
index 5329e017..00000000
--- a/tspl/Assignment2.lagda
+++ /dev/null
@@ -1,365 +0,0 @@
----
-title     : "Assignment2: TSPL Assignment 2"
-layout    : page
-permalink : /Assignment2/
----
-
-\begin{code}
-module Assignment2 where
-\end{code}
-
-## YOUR NAME AND EMAIL GOES HERE
-
-## Introduction
-
-This assignment is due **4pm Thursday 18 October** (Week 5).
-
-You must do _all_ the exercises labelled "(recommended)".
-
-Exercises labelled "(stretch)" are there to provide an extra challenge.
-You don't need to do all of these, but should attempt at least a few.
-
-Exercises without a label are optional, and may be done if you want
-some extra practice.
-
-Submit your homework using the "submit" command.
-Please ensure your files execute correctly under Agda!
-
-## Imports
-
-\begin{code}
-import Relation.Binary.PropositionalEquality as Eq
-open Eq using (_≡_; refl; cong; sym)
-open Eq.≡-Reasoning using (begin_; _≡⟨⟩_; _≡⟨_⟩_; _∎)
-open import Data.Nat using (ℕ; zero; suc; _+_; _*_; _∸_; _≤_; z≤n; s≤s)
-open import Data.Nat.Properties using (+-assoc; +-identityʳ; +-suc; +-comm;
-  ≤-refl; ≤-trans; ≤-antisym; ≤-total; +-monoʳ-≤; +-monoˡ-≤; +-mono-≤)
-open import plfa.Relations using (_<_; z<s; s<s)
-open import Data.Product using (_×_; proj₁; proj₂) renaming (_,_ to ⟨_,_⟩)
-open import Data.Unit using (⊤; tt)
-open import Data.Sum using (_⊎_; inj₁; inj₂) renaming ([_,_] to case-⊎)
-open import Data.Empty using (⊥; ⊥-elim)
-open import Data.Bool.Base using (Bool; true; false; T; _∧_; _∨_; not)
-open import Relation.Nullary using (¬_; Dec; yes; no)
-open import Relation.Nullary.Decidable using (⌊_⌋; toWitness; fromWitness)
-open import Relation.Nullary.Negation using (¬?)
-open import Relation.Nullary.Product using (_×-dec_)
-open import Relation.Nullary.Sum using (_⊎-dec_)
-open import Relation.Nullary.Negation using (contraposition)
-open import Data.Product using (Σ; _,_; ∃; Σ-syntax; ∃-syntax)
-open import plfa.Relations using (_<_; z<s; s<s)
-open import plfa.Isomorphism using (_≃_; ≃-sym; ≃-trans; _≲_; extensionality)
-open plfa.Isomorphism.≃-Reasoning
-\end{code}
-
-## Equality
-
-#### Exercise `≤-reasoning` (stretch)
-
-The proof of monotonicity from
-Chapter [Relations][plfa.Relations]
-can be written in a more readable form by using an anologue of our
-notation for `≡-reasoning`.  Define `≤-reasoning` analogously, and use
-it to write out an alternative proof that addition is monotonic with
-regard to inequality.  Rewrite both `+-monoˡ-≤` and `+-mono-≤`.
-
-
-
-## Isomorphism
-
-#### Exercise `≃-implies-≲`
-
-Show that every isomorphism implies an embedding.
-\begin{code}
-postulate
-  ≃-implies-≲ : ∀ {A B : Set}
-    → A ≃ B
-      -----
-    → A ≲ B  
-\end{code}
-
-#### Exercise `_⇔_` (recommended) {#iff}
-
-Define equivalence of propositions (also known as "if and only if") as follows.
-\begin{code}
-record _⇔_ (A B : Set) : Set where
-  field
-    to   : A → B
-    from : B → A
-
-open _⇔_
-\end{code}
-Show that equivalence is reflexive, symmetric, and transitive.
-
-#### Exercise `Bin-embedding` (stretch) {#Bin-embedding}
-
-Recall that Exercises
-[Bin][plfa.Naturals#Bin] and
-[Bin-laws][plfa.Induction#Bin-laws]
-define a datatype of bitstrings representing natural numbers.
-\begin{code}
-data Bin : Set where
-  nil : Bin
-  x0_ : Bin → Bin
-  x1_ : Bin → Bin
-\end{code}
-And ask you to define the following functions:
-
-    to : ℕ → Bin
-    from : Bin → ℕ
-
-which satisfy the following property:
-
-    from (to n) ≡ n
-
-Using the above, establish that there is an embedding of `ℕ` into `Bin`.
-Why is there not an isomorphism?
-
-
-## Connectives
-
-#### Exercise `⇔≃×` (recommended)
-
-Show that `A ⇔ B` as defined [earlier][plfa.Isomorphism#iff]
-is isomorphic to `(A → B) × (B → A)`.
-
-#### Exercise `⊎-comm` (recommended)
-
-Show sum is commutative up to isomorphism.
-
-#### Exercise `⊎-assoc`
-
-Show sum is associative up to ismorphism. 
-
-#### Exercise `⊥-identityˡ` (recommended)
-
-Show zero is the left identity of addition.
-
-#### Exercise `⊥-identityʳ`
-
-Show zero is the right identity of addition. 
-
-#### Exercise `⊎-weak-×` (recommended)
-
-Show that the following property holds.
-\begin{code}
-postulate
-  ⊎-weak-× : ∀ {A B C : Set} → (A ⊎ B) × C → A ⊎ (B × C)
-\end{code}
-This is called a _weak distributive law_. Give the corresponding
-distributive law, and explain how it relates to the weak version.
-
-#### Exercise `⊎×-implies-×⊎`
-
-Show that a disjunct of conjuncts implies a conjunct of disjuncts.
-\begin{code}
-postulate
-  ⊎×-implies-×⊎ : ∀ {A B C D : Set} → (A × B) ⊎ (C × D) → (A ⊎ C) × (B ⊎ D)
-\end{code}
-Does the converse hold? If so, prove; if not, give a counterexample.
-
-
-## Negation
-
-#### Exercise `<-irreflexive` (recommended)
-
-Using negation, show that
-[strict inequality][plfa.Relations#strict-inequality]
-is irreflexive, that is, `n < n` holds for no `n`.
-
-
-#### Exercise `trichotomy`
-
-Show that strict inequality satisfies
-[trichotomy][plfa.Relations#trichotomy],
-that is, for any naturals `m` and `n` exactly one of the following holds:
-
-* `m < n`
-* `m ≡ n`
-* `m > n`
-
-Here "exactly one" means that one of the three must hold, and each implies the
-negation of the other two.
-
-
-#### Exercise `⊎-dual-×` (recommended)
-
-Show that conjunction, disjunction, and negation are related by a
-version of De Morgan's Law.
-
-    ¬ (A ⊎ B) ≃ (¬ A) × (¬ B)
-
-This result is an easy consequence of something we've proved previously.
-
-Do we also have the following?
-
-    ¬ (A × B) ≃ (¬ A) ⊎ (¬ B)
-
-If so, prove; if not, give a variant that does hold.
-
-
-#### Exercise `Classical` (stretch)
-
-Consider the following principles.
-
-  * Excluded Middle: `A ⊎ ¬ A`, for all `A`
-  * Double Negation Elimination: `¬ ¬ A → A`, for all `A`
-  * Peirce's Law: `((A → B) → A) → A`, for all `A` and `B`.
-  * Implication as disjunction: `(A → B) → ¬ A ⊎ B`, for all `A` and `B`.
-  * De Morgan: `¬ (¬ A × ¬ B) → A ⊎ B`, for all `A` and `B`.
-
-Show that each of these implies all the others.
-
-
-#### Exercise `Stable` (stretch)
-
-Say that a formula is _stable_ if double negation elimination holds for it.
-\begin{code}
-Stable : Set → Set
-Stable A = ¬ ¬ A → A
-\end{code}
-Show that any negated formula is stable, and that the conjunction
-of two stable formulas is stable.
-
-
-## Quantifiers
-
-#### Exercise `∀-distrib-×` (recommended)
-
-Show that universals distribute over conjunction.
-\begin{code}
-postulate
-  ∀-distrib-× : ∀ {A : Set} {B C : A → Set} →
-    (∀ (x : A) → B x × C x) ≃ (∀ (x : A) → B x) × (∀ (x : A) → C x)
-\end{code}
-Compare this with the result (`→-distrib-×`) in
-Chapter [Connectives][plfa.Connectives].
-
-#### Exercise `⊎∀-implies-∀⊎`
-
-Show that a disjunction of universals implies a universal of disjunctions.
-\begin{code}
-postulate
-  ⊎∀-implies-∀⊎ : ∀ {A : Set} { B C : A → Set } →
-    (∀ (x : A) → B x) ⊎ (∀ (x : A) → C x)  →  ∀ (x : A) → B x ⊎ C x
-\end{code}
-Does the converse hold? If so, prove; if not, explain why.
-
-#### Exercise `∃-distrib-⊎` (recommended)
-
-Show that existentials distribute over disjunction.
-\begin{code}
-postulate
-  ∃-distrib-⊎ : ∀ {A : Set} {B C : A → Set} →
-    ∃[ x ] (B x ⊎ C x) ≃ (∃[ x ] B x) ⊎ (∃[ x ] C x)
-\end{code}
-
-#### Exercise `∃×-implies-×∃`
-
-Show that an existential of conjunctions implies a conjunction of existentials.
-\begin{code}
-postulate
-  ∃×-implies-×∃ : ∀ {A : Set} { B C : A → Set } →
-    ∃[ x ] (B x × C x) → (∃[ x ] B x) × (∃[ x ] C x)
-\end{code}
-Does the converse hold? If so, prove; if not, explain why.
-
-#### Exercise `∃-even-odd`
-
-How do the proofs become more difficult if we replace `m * 2` and `1 + m * 2`
-by `2 * m` and `2 * m + 1`?  Rewrite the proofs of `∃-even` and `∃-odd` when
-restated in this way.
-
-#### Exercise `∃-+-≤`
-
-Show that `y ≤ z` holds if and only if there exists a `x` such that
-`x + y ≡ z`.
-
-#### Exercise `∃¬-implies-¬∀` (recommended)
-
-Show that existential of a negation implies negation of a universal.
-\begin{code}
-postulate
-  ∃¬-implies-¬∀ : ∀ {A : Set} {B : A → Set}
-    → ∃[ x ] (¬ B x)
-      --------------
-    → ¬ (∀ x → B x)
-\end{code}
-Does the converse hold? If so, prove; if not, explain why.
-
-
-#### Exercise `Bin-isomorphism` (stretch) {#Bin-isomorphism}
-
-Recall that Exercises
-[Bin][plfa.Naturals#Bin],
-[Bin-laws][plfa.Induction#Bin-laws], and
-[Bin-predicates][plfa.Relations#Bin-predicates]
-define a datatype of bitstrings representing natural numbers.
-
-    data Bin : Set where
-      nil : Bin
-      x0_ : Bin → Bin
-      x1_ : Bin → Bin
-
-And ask you to define the following functions and predicates.
-
-    to   : ℕ → Bin
-    from : Bin → ℕ
-    Can  : Bin → Set
-
-And to establish the following properties.
-
-    from (to n) ≡ n
-
-    ----------
-    Can (to n)
-
-    Can x
-    ---------------
-    to (from x) ≡ x
-
-Using the above, establish that there is an isomorphism between `ℕ` and
-`∃[ x ](Can x)`.
-
-
-## Decidable
-
-#### Exercise `_<?_` (recommended)
-
-Analogous to the function above, define a function to decide strict inequality.
-\begin{code}
-postulate
-  _<?_ : ∀ (m n : ℕ) → Dec (m < n)
-\end{code}
-
-#### Exercise `_≡ℕ?_`
-
-Define a function to decide whether two naturals are equal.
-\begin{code}
-postulate
-  _≡ℕ?_ : ∀ (m n : ℕ) → Dec (m ≡ n)
-\end{code}
-
-
-#### Exercise `erasure`
-
-Show that erasure relates corresponding boolean and decidable operations.
-\begin{code}
-postulate
-  ∧-× : ∀ {A B : Set} (x : Dec A) (y : Dec B) → ⌊ x ⌋ ∧ ⌊ y ⌋ ≡ ⌊ x ×-dec y ⌋
-  ∨-× : ∀ {A B : Set} (x : Dec A) (y : Dec B) → ⌊ x ⌋ ∨ ⌊ y ⌋ ≡ ⌊ x ⊎-dec y ⌋
-  not-¬ : ∀ {A : Set} (x : Dec A) → not ⌊ x ⌋ ≡ ⌊ ¬? x ⌋
-\end{code}
-  
-#### Exercise `iff-erasure` (recommended)
-
-Give analogues of the `_⇔_` operation from 
-Chapter [Isomorphism][plfa.Isomorphism#iff],
-operation on booleans and decidables, and also show the corresponding erasure.
-\begin{code}
-postulate
-  _iff_ : Bool → Bool → Bool
-  _⇔-dec_ : ∀ {A B : Set} → Dec A → Dec B → Dec (A ⇔ B)
-  iff-⇔ : ∀ {A B : Set} (x : Dec A) (y : Dec B) → ⌊ x ⌋ iff ⌊ y ⌋ ≡ ⌊ x ⇔-dec y ⌋  
-\end{code}
-
diff --git a/tspl/Assignment3.lagda b/tspl/Assignment3.lagda
deleted file mode 100644
index a26b2149..00000000
--- a/tspl/Assignment3.lagda
+++ /dev/null
@@ -1,382 +0,0 @@
----
-title     : "Assignment3: TSPL Assignment 3"
-layout    : page
-permalink : /Assignment3/
----
-
-\begin{code}
-module Assignment3 where
-\end{code}
-
-## YOUR NAME AND EMAIL GOES HERE
-
-## Introduction
-
-This assignment is due **4pm Thursday 1 November** (Week 7).
-
-You must do _all_ the exercises labelled "(recommended)".
-
-Exercises labelled "(stretch)" are there to provide an extra challenge.
-You don't need to do all of these, but should attempt at least a few.
-
-Exercises without a label are optional, and may be done if you want
-some extra practice.
-
-Submit your homework using the "submit" command.
-Please ensure your files execute correctly under Agda!
-
-## Imports
-
-\begin{code}
-import Relation.Binary.PropositionalEquality as Eq
-open Eq using (_≡_; refl; cong; sym)
-open Eq.≡-Reasoning using (begin_; _≡⟨⟩_; _≡⟨_⟩_; _∎)
-open import Data.Bool.Base using (Bool; true; false; T; _∧_; _∨_; not)
-open import Data.Nat using (ℕ; zero; suc; _+_; _*_; _∸_; _≤_; s≤s; z≤n)
-open import Data.Nat.Properties using
-  (+-assoc; +-identityˡ; +-identityʳ; *-assoc; *-identityˡ; *-identityʳ)
-open import Relation.Nullary using (¬_; Dec; yes; no)
-open import Data.Product using (_×_; ∃; ∃-syntax) renaming (_,_ to ⟨_,_⟩)
-open import Data.Empty using (⊥; ⊥-elim)
-open import Function using (_∘_)
-open import Algebra.Structures using (IsMonoid)
-open import Level using (Level)
-open import Relation.Unary using (Decidable)
-open import plfa.Relations using (_<_; z<s; s<s)
-open import plfa.Isomorphism using (_≃_; ≃-sym; ≃-trans; _≲_; extensionality)
-open plfa.Isomorphism.≃-Reasoning
-open import plfa.Lists using (List; []; _∷_; [_]; [_,_]; [_,_,_]; [_,_,_,_];
-  _++_; reverse; map; foldr; sum; All; Any; here; there; _∈_)
-open import plfa.Lambda hiding (ƛ′_⇒_; case′_[zero⇒_|suc_⇒_]; μ′_⇒_; plus′)
-open import plfa.Properties hiding (value?; unstuck; preserves; wttdgs)
-\end{code}
-
-#### Exercise `reverse-++-commute` (recommended)
-
-Show that the reverse of one list appended to another is the
-reverse of the second appended to the reverse of the first.
-\begin{code}
-postulate
-  reverse-++-commute : ∀ {A : Set} {xs ys : List A}
-    → reverse (xs ++ ys) ≡ reverse ys ++ reverse xs
-\end{code}
-
-#### Exercise `reverse-involutive` (recommended)
-
-A function is an _involution_ if when applied twice it acts
-as the identity function.  Show that reverse is an involution.
-\begin{code}
-postulate
-  reverse-involutive : ∀ {A : Set} {xs : List A}
-    → reverse (reverse xs) ≡ xs
-\end{code}
-
-#### Exercise `map-compose`
-
-Prove that the map of a composition is equal to the composition of two maps.
-\begin{code}
-postulate
-  map-compose : ∀ {A B C : Set} {f : A → B} {g : B → C}
-    → map (g ∘ f) ≡ map g ∘ map f
-\end{code}
-The last step of the proof requires extensionality.
-
-#### Exercise `map-++-commute`
-
-Prove the following relationship between map and append.
-\begin{code}
-postulate
-  map-++-commute : ∀ {A B : Set} {f : A → B} {xs ys : List A}
-   →  map f (xs ++ ys) ≡ map f xs ++ map f ys
-\end{code}
-
-#### Exercise `map-Tree`
-
-Define a type of trees with leaves of type `A` and internal
-nodes of type `B`.
-\begin{code}
-data Tree (A B : Set) : Set where
-  leaf : A → Tree A B
-  node : Tree A B → B → Tree A B → Tree A B
-\end{code}
-Define a suitabve map operator over trees.
-\begin{code}
-postulate
-  map-Tree : ∀ {A B C D : Set}
-    → (A → C) → (B → D) → Tree A B → Tree C D
-\end{code}
-
-#### Exercise `product` (recommended)
-
-Use fold to define a function to find the product of a list of numbers.
-For example,
-
-    product [ 1 , 2 , 3 , 4 ] ≡ 24
-
-#### Exercise `foldr-++` (recommended)
-
-Show that fold and append are related as follows.
-\begin{code}
-postulate
-  foldr-++ : ∀ {A B : Set} (_⊗_ : A → B → B) (e : B) (xs ys : List A) →
-    foldr _⊗_ e (xs ++ ys) ≡ foldr _⊗_ (foldr _⊗_ e ys) xs
-\end{code}
-
-
-#### Exercise `map-is-foldr`
-
-Show that map can be defined using fold.
-\begin{code}
-postulate
-  map-is-foldr : ∀ {A B : Set} {f : A → B} →
-    map f ≡ foldr (λ x xs → f x ∷ xs) []
-\end{code}
-This requires extensionality.
-
-#### Exercise `fold-Tree`
-
-Define a suitable fold function for the type of trees given earlier.
-\begin{code}
-postulate
-  fold-Tree : ∀ {A B C : Set}
-    → (A → C) → (C → B → C → C) → Tree A B → C
-\end{code}
-
-#### Exercise `map-is-fold-Tree`
-
-Demonstrate an anologue of `map-is-foldr` for the type of trees.
-
-#### Exercise `sum-downFrom` (stretch)
-
-Define a function that counts down as follows.
-\begin{code}
-downFrom : ℕ → List ℕ
-downFrom zero     =  []
-downFrom (suc n)  =  n ∷ downFrom n
-\end{code}
-For example,
-\begin{code}
-_ : downFrom 3 ≡ [ 2 , 1 , 0 ]
-_ = refl
-\end{code}
-Prove that the sum of the numbers `(n - 1) + ⋯ + 0` is
-equal to `n * (n ∸ 1) / 2`.
-\begin{code}
-postulate
-  sum-downFrom : ∀ (n : ℕ)
-    → sum (downFrom n) * 2 ≡ n * (n ∸ 1)
-\end{code}
-
-
-#### Exercise `foldl`
-
-Define a function `foldl` which is analogous to `foldr`, but where
-operations associate to the left rather than the right.  For example,
-
-    foldr _⊗_ e [ x , y , z ]  =  x ⊗ (y ⊗ (z ⊗ e))
-    foldl _⊗_ e [ x , y , z ]  =  ((e ⊗ x) ⊗ y) ⊗ z
-
-
-#### Exercise `foldr-monoid-foldl`
-
-Show that if `_⊕_` and `e` form a monoid, then `foldr _⊗_ e` and
-`foldl _⊗_ e` always compute the same result.
-
-
-#### Exercise `Any-++-⇔` (recommended)
-
-Prove a result similar to `All-++-↔`, but with `Any` in place of `All`, and a suitable
-replacement for `_×_`.  As a consequence, demonstrate an equivalence relating
-`_∈_` and `_++_`.
-
-
-#### Exercise `All-++-≃` (stretch)
-
-Show that the equivalence `All-++-⇔` can be extended to an isomorphism.
-
-
-#### Exercise `¬Any≃All¬` (stretch)
-
-First generalise composition to arbitrary levels, using
-[universe polymorphism][plfa.Equality#unipoly].
-\begin{code}
-_∘′_ : ∀ {ℓ₁ ℓ₂ ℓ₃ : Level} {A : Set ℓ₁} {B : Set ℓ₂} {C : Set ℓ₃}
-  → (B → C) → (A → B) → A → C
-(g ∘′ f) x  =  g (f x)
-\end{code}
-
-Show that `Any` and `All` satisfy a version of De Morgan's Law.
-\begin{code}
-postulate
-  ¬Any≃All¬ : ∀ {A : Set} (P : A → Set) (xs : List A)
-    → (¬_ ∘′ Any P) xs ≃ All (¬_ ∘′ P) xs
-\end{code}
-
-Do we also have the following?
-\begin{code}
-postulate
-  ¬All≃Any¬ : ∀ {A : Set} (P : A → Set) (xs : List A)
-    → (¬_ ∘′ All P) xs ≃ Any (¬_ ∘′ P) xs
-\end{code}
-If so, prove; if not, explain why.
-
-
-#### Exercise `any?` (stretch)
-
-Just as `All` has analogues `all` and `all?` which determine whether a
-predicate holds for every element of a list, so does `Any` have
-analogues `any` and `any?` which determine whether a predicates holds
-for some element of a list.  Give their definitions.
-
-
-#### Exercise `filter?` (stretch)
-
-Define the following variant of the traditional `filter` function on lists,
-which given a list and a decidable predicate returns all elements of the
-list satisfying the predicate.
-\begin{code}
-postulate
-  filter? : ∀ {A : Set} {P : A → Set}
-    → (P? : Decidable P) → List A → ∃[ ys ]( All P ys )
-\end{code}
-
-
-## Lambda
-
-#### Exercise `mul` (recommended)
-
-Write out the definition of a lambda term that multiplies
-two natural numbers.
-
-
-#### Exercise `primed` (stretch)
-
-We can make examples with lambda terms slighly easier to write
-by adding the following definitions.
-\begin{code}
-ƛ′_⇒_ : Term → Term → Term
-ƛ′ (` x) ⇒ N  =  ƛ x ⇒ N
-ƛ′ _ ⇒ _      =  ⊥-elim impossible
-  where postulate impossible : ⊥
-
-case′_[zero⇒_|suc_⇒_] : Term → Term → Term → Term → Term
-case′ L [zero⇒ M |suc (` x) ⇒ N ]  =  case L [zero⇒ M |suc x ⇒ N ]
-case′ _ [zero⇒ _ |suc _ ⇒ _ ]      =  ⊥-elim impossible
-  where postulate impossible : ⊥
-
-μ′_⇒_ : Term → Term → Term
-μ′ (` x) ⇒ N  =  μ x ⇒ N
-μ′ _ ⇒ _      =  ⊥-elim impossible
-  where postulate impossible : ⊥
-\end{code}
-The definition of `plus` can now be written as follows.
-\begin{code}
-plus′ : Term
-plus′ = μ′ + ⇒ ƛ′ m ⇒ ƛ′ n ⇒
-          case′ m
-            [zero⇒ n
-            |suc m ⇒ `suc (+ · m · n) ]
-  where
-  +  =  ` "+"
-  m  =  ` "m"
-  n  =  ` "n"
-\end{code}
-Write out the definition of multiplication in the same style.
-
-#### Exercise `_[_:=_]′` (stretch)
-
-The definition of substitution above has three clauses (`ƛ`, `case`,
-and `μ`) that invoke a with clause to deal with bound variables.
-Rewrite the definition to factor the common part of these three
-clauses into a single function, defined by mutual recursion with
-substitution.
-
-
-#### Exercise `—↠≃—↠′`
-
-Show that the two notions of reflexive and transitive closure
-above are isomorphic.
-
-
-#### Exercise `plus-example`
-
-Write out the reduction sequence demonstrating that one plus one is two.
-
-
-#### Exercise `mul-type` (recommended)
-
-Using the term `mul` you defined earlier, write out the derivation
-showing that it is well-typed.
-
-
-## Properties
-
-
-#### Exercise `Progress-≃`
-
-Show that `Progress M` is isomorphic to `Value M ⊎ ∃[ N ](M —→ N)`.
-
-
-#### Exercise `progress′`
-
-Write out the proof of `progress′` in full, and compare it to the
-proof of `progress` above.
-
-
-#### Exercise `value?`
-
-Combine `progress` and `—→¬V` to write a program that decides
-whether a well-typed term is a value.
-\begin{code}
-postulate
-  value? : ∀ {A M} → ∅ ⊢ M ⦂ A → Dec (Value M)
-\end{code}
-
-
-#### Exercise `subst′` (stretch)
-
-Rewrite `subst` to work with the modified definition `_[_:=_]′`
-from the exercise in the previous chapter.  As before, this
-should factor dealing with bound variables into a single function,
-defined by mutual recursion with the proof that substitution
-preserves types.
-
-
-#### Exercise `mul-example` (recommended)
-
-Using the evaluator, confirm that two times two is four.
-
-
-#### Exercise: `progress-preservation`
-
-Without peeking at their statements above, write down the progress
-and preservation theorems for the simply typed lambda-calculus.
-
-
-#### Exercise `subject-expansion`
-
-We say that `M` _reduces_ to `N` if `M —→ N`,
-and conversely that `M` _expands_ to `N` if `N —→ M`.
-The preservation property is sometimes called _subject reduction_.
-Its opposite is _subject expansion_, which holds if
-`M —→ N` and `∅ ⊢ N ⦂ A` imply `∅ ⊢ M ⦂ A`.
-Find two counter-examples to subject expansion, one
-with case expressions and one not involving case expressions.
-
-
-#### Exercise `stuck`
-
-Give an example of an ill-typed term that does get stuck.
-
-
-#### Exercise `unstuck` (recommended)
-
-Provide proofs of the three postulates, `unstuck`, `preserves`, and `wttdgs` above.
-
-
-
-
-
-
-
-
diff --git a/tspl/Assignment4.lagda b/tspl/Assignment4.lagda
deleted file mode 100644
index 8321b539..00000000
--- a/tspl/Assignment4.lagda
+++ /dev/null
@@ -1,1169 +0,0 @@
----
-title     : "Assignment4: TSPL Assignment 4"
-layout    : page
-permalink : /Assignment4/
----
-
-\begin{code}
-module Assignment4 where
-\end{code}
-
-## YOUR NAME AND EMAIL GOES HERE
-
-
-## Introduction
-
-This assignment is due **4pm Thursday 15 November** (Week 9).
-
-You must do _all_ the exercises labelled "(recommended)".
-
-Exercises labelled "(stretch)" are there to provide an extra challenge.
-You don't need to do all of these, but should attempt at least a few.
-
-Exercises without a label are optional, and may be done if you want
-some extra practice.
-
-Submit your homework using the "submit" command.
-Please ensure your files execute correctly under Agda!
-
-_IMPORTANT_ For ease of marking, when modifying the given code please write
-
-  -- begin
-  -- end
-
-before and after code you add, to indicate your changes.
-
-
-## Imports
-
-\begin{code}
-import Relation.Binary.PropositionalEquality as Eq
-open Eq using (_≡_; refl; sym; trans; cong; cong₂; _≢_)
-open import Data.Empty using (⊥; ⊥-elim)
-open import Data.Nat using (ℕ; zero; suc; _+_; _*_)
-open import Data.Product using (_×_; ∃; ∃-syntax) renaming (_,_ to ⟨_,_⟩)
-open import Data.String using (String)
-open import Data.String.Unsafe using (_≟_)
-open import Relation.Nullary using (¬_; Dec; yes; no)
-\end{code}
-
-
-## DeBruijn
-
-
-\begin{code}
-module DeBruijn where
-\end{code}
-
-Remember to indent all code by two spaces.
-
-\begin{code}
-  open import plfa.DeBruijn
-\end{code}
-
-
-#### Exercise (`mul`) (recommended)
-
-Write out the definition of a lambda term that multiplies
-two natural numbers, now adapted to the inherently typed
-DeBruijn represenation.
-
-
-#### Exercise `V¬—→`
-
-Following the previous development, show values do
-not reduce, and its corollary, terms that reduce are not
-values.
-
-
-#### Exercise `mul-example` (recommended)
-
-Using the evaluator, confirm that two times two is four.
-
-
-## More
-
-\begin{code}
-module More where
-\end{code}
-
-Remember to indent all code by two spaces.
-
-
-### Syntax
-
-\begin{code}
-  infix  4 _⊢_
-  infix  4 _∋_
-  infixl 5 _,_
-
-  infixr 7 _⇒_
-  infixr 8 _`⊎_
-  infixr 9 _`×_
-
-  infix  5 ƛ_
-  infix  5 μ_
-  infixl 7 _·_
-  infixl 8 _`*_
-  infix  8 `suc_
-  infix  9 `_
-  infix  9 S_
-  infix  9 #_
-\end{code}
-
-### Types
-
-\begin{code}
-  data Type : Set where
-    `ℕ    : Type
-    _⇒_   : Type → Type → Type
-    Nat   : Type
-    _`×_  : Type → Type → Type
-    _`⊎_  : Type → Type → Type
-    `⊤    : Type
-    `⊥    : Type
-    `List : Type → Type
-\end{code}
-
-### Contexts
-
-\begin{code}
-  data Context : Set where
-    ∅   : Context
-    _,_ : Context → Type → Context
-\end{code}
-
-### Variables and the lookup judgment
-
-\begin{code}
-  data _∋_ : Context → Type → Set where
-
-    Z : ∀ {Γ A}
-        ---------
-      → Γ , A ∋ A
-
-    S_ : ∀ {Γ A B}
-      → Γ ∋ B
-        ---------
-      → Γ , A ∋ B
-\end{code}   
-
-### Terms and the typing judgment
-
-\begin{code}
-  data _⊢_ : Context → Type → Set where
-
-    -- variables
-
-    `_ : ∀ {Γ A}
-      → Γ ∋ A
-        -----
-      → Γ ⊢ A
-
-    -- functions
-
-    ƛ_  :  ∀ {Γ A B}
-      → Γ , A ⊢ B
-        ---------
-      → Γ ⊢ A ⇒ B
-
-    _·_ : ∀ {Γ A B}
-      → Γ ⊢ A ⇒ B
-      → Γ ⊢ A
-        ---------
-      → Γ ⊢ B
-
-    -- naturals
-
-    `zero : ∀ {Γ}
-        ------
-      → Γ ⊢ `ℕ
-
-    `suc_ : ∀ {Γ}
-      → Γ ⊢ `ℕ
-        ------
-      → Γ ⊢ `ℕ
-
-    case : ∀ {Γ A}
-      → Γ ⊢ `ℕ
-      → Γ ⊢ A
-      → Γ , `ℕ ⊢ A
-        -----
-      → Γ ⊢ A
-
-    -- fixpoint
-
-    μ_ : ∀ {Γ A}
-      → Γ , A ⊢ A
-        ----------
-      → Γ ⊢ A
-
-    -- primitive numbers
-
-    con : ∀ {Γ}
-      → ℕ
-        -------
-      → Γ ⊢ Nat
-
-    _`*_ : ∀ {Γ}
-      → Γ ⊢ Nat
-      → Γ ⊢ Nat
-        -------
-      → Γ ⊢ Nat
-
-    -- let
-
-    `let : ∀ {Γ A B}
-      → Γ ⊢ A
-      → Γ , A ⊢ B
-        ----------
-      → Γ ⊢ B
-
-    -- products
-
-    `⟨_,_⟩ : ∀ {Γ A B}
-      → Γ ⊢ A
-      → Γ ⊢ B
-        -----------
-      → Γ ⊢ A `× B
-
-    `proj₁ : ∀ {Γ A B}
-      → Γ ⊢ A `× B
-        -----------
-      → Γ ⊢ A
-
-    `proj₂ : ∀ {Γ A B}
-      → Γ ⊢ A `× B
-        -----------
-      → Γ ⊢ B
-
-    -- alternative formulation of products
-
-    case× : ∀ {Γ A B C}
-      → Γ ⊢ A `× B
-      → Γ , A , B ⊢ C
-        --------------
-      → Γ ⊢ C
-
-\end{code}
-
-### Abbreviating de Bruijn indices
-
-\begin{code}
-  lookup : Context → ℕ → Type
-  lookup (Γ , A) zero     =  A
-  lookup (Γ , _) (suc n)  =  lookup Γ n
-  lookup ∅       _        =  ⊥-elim impossible
-    where postulate impossible : ⊥
-
-  count : ∀ {Γ} → (n : ℕ) → Γ ∋ lookup Γ n
-  count {Γ , _} zero     =  Z
-  count {Γ , _} (suc n)  =  S (count n)
-  count {∅}     _        =  ⊥-elim impossible
-    where postulate impossible : ⊥
-
-  #_ : ∀ {Γ} → (n : ℕ) → Γ ⊢ lookup Γ n
-  # n  =  ` count n
-\end{code}
-
-## Renaming
-
-\begin{code}
-  ext : ∀ {Γ Δ} → (∀ {A} → Γ ∋ A → Δ ∋ A) → (∀ {A B} → Γ , A ∋ B → Δ , A ∋ B)
-  ext ρ Z      =  Z
-  ext ρ (S x)  =  S (ρ x)
-
-  rename : ∀ {Γ Δ} → (∀ {A} → Γ ∋ A → Δ ∋ A) → (∀ {A} → Γ ⊢ A → Δ ⊢ A)
-  rename ρ (` x)          =  ` (ρ x)
-  rename ρ (ƛ N)          =  ƛ (rename (ext ρ) N)
-  rename ρ (L · M)        =  (rename ρ L) · (rename ρ M)
-  rename ρ (`zero)        =  `zero
-  rename ρ (`suc M)       =  `suc (rename ρ M)
-  rename ρ (case L M N)   =  case (rename ρ L) (rename ρ M) (rename (ext ρ) N)
-  rename ρ (μ N)          =  μ (rename (ext ρ) N)
-  rename ρ (con n)        =  con n
-  rename ρ (M `* N)       =  rename ρ M `* rename ρ N
-  rename ρ (`let M N)     =  `let (rename ρ M) (rename (ext ρ) N)
-  rename ρ `⟨ M , N ⟩     =  `⟨ rename ρ M , rename ρ N ⟩
-  rename ρ (`proj₁ L)     =  `proj₁ (rename ρ L)
-  rename ρ (`proj₂ L)     =  `proj₂ (rename ρ L)
-  rename ρ (case× L M)    =  case× (rename ρ L) (rename (ext (ext ρ)) M)
-\end{code}
-
-## Simultaneous Substitution
-
-\begin{code}
-  exts : ∀ {Γ Δ} → (∀ {A} → Γ ∋ A → Δ ⊢ A) → (∀ {A B} → Γ , A ∋ B → Δ , A ⊢ B)
-  exts σ Z      =  ` Z
-  exts σ (S x)  =  rename S_ (σ x)
-
-  subst : ∀ {Γ Δ} → (∀ {C} → Γ ∋ C → Δ ⊢ C) → (∀ {C} → Γ ⊢ C → Δ ⊢ C)
-  subst σ (` k)          =  σ k
-  subst σ (ƛ N)          =  ƛ (subst (exts σ) N)
-  subst σ (L · M)        =  (subst σ L) · (subst σ M)
-  subst σ (`zero)        =  `zero
-  subst σ (`suc M)       =  `suc (subst σ M)
-  subst σ (case L M N)   =  case (subst σ L) (subst σ M) (subst (exts σ) N)
-  subst σ (μ N)          =  μ (subst (exts σ) N)
-  subst σ (con n)        =  con n
-  subst σ (M `* N)       =  subst σ M `* subst σ N
-  subst σ (`let M N)     =  `let (subst σ M) (subst (exts σ) N)
-  subst σ `⟨ M , N ⟩     =  `⟨ subst σ M , subst σ N ⟩
-  subst σ (`proj₁ L)     =  `proj₁ (subst σ L)
-  subst σ (`proj₂ L)     =  `proj₂ (subst σ L)
-  subst σ (case× L M)    =  case× (subst σ L) (subst (exts (exts σ)) M)
-\end{code}
-
-## Single and double substitution
-
-\begin{code}
-  _[_] : ∀ {Γ A B}
-    → Γ , A ⊢ B
-    → Γ ⊢ A
-    ------------
-    → Γ ⊢ B
-  _[_] {Γ} {A} N V =  subst {Γ , A} {Γ} σ N
-    where
-    σ : ∀ {B} → Γ , A ∋ B → Γ ⊢ B
-    σ Z      =  V
-    σ (S x)  =  ` x
-
-  _[_][_] : ∀ {Γ A B C}
-    → Γ , A , B ⊢ C
-    → Γ ⊢ A
-    → Γ ⊢ B
-      ---------------
-    → Γ ⊢ C
-  _[_][_] {Γ} {A} {B} N V W =  subst {Γ , A , B} {Γ} σ N
-    where
-    σ : ∀ {C} → Γ , A , B ∋ C → Γ ⊢ C
-    σ Z          =  W
-    σ (S Z)      =  V
-    σ (S (S x))  =  ` x
-\end{code}
-
-## Values
-
-\begin{code}
-  data Value : ∀ {Γ A} → Γ ⊢ A → Set where
-
-    -- functions
-
-    V-ƛ : ∀ {Γ A B} {N : Γ , A ⊢ B}
-        ---------------------------
-      → Value (ƛ N)
-
-    -- naturals
-
-    V-zero : ∀ {Γ} →
-        -----------------
-        Value (`zero {Γ})
-
-    V-suc_ : ∀ {Γ} {V : Γ ⊢ `ℕ}
-      → Value V
-        --------------
-      → Value (`suc V)
-
-    -- primitives
-
-    V-con : ∀ {Γ n}
-        ---------------------
-      → Value {Γ = Γ} (con n)
-
-    -- products
-
-    V-⟨_,_⟩ : ∀ {Γ A B} {V : Γ ⊢ A} {W : Γ ⊢ B}
-      → Value V
-      → Value W
-        ----------------
-      → Value `⟨ V , W ⟩
-\end{code}
-
-Implicit arguments need to be supplied when they are
-not fixed by the given arguments.
-
-## Reduction
-
-\begin{code}
-  infix 2 _—→_
-
-  data _—→_ : ∀ {Γ A} → (Γ ⊢ A) → (Γ ⊢ A) → Set where
-
-    -- functions
-
-    ξ-·₁ : ∀ {Γ A B} {L L′ : Γ ⊢ A ⇒ B} {M : Γ ⊢ A}
-      → L —→ L′
-        ---------------
-      → L · M —→ L′ · M
-
-    ξ-·₂ : ∀ {Γ A B} {V : Γ ⊢ A ⇒ B} {M M′ : Γ ⊢ A}
-      → Value V
-      → M —→ M′
-        ---------------
-      → V · M —→ V · M′
-
-    β-ƛ : ∀ {Γ A B} {N : Γ , A ⊢ B} {V : Γ ⊢ A}
-      → Value V
-        --------------------
-      → (ƛ N) · V —→ N [ V ]
-
-    -- naturals
-
-    ξ-suc : ∀ {Γ} {M M′ : Γ ⊢ `ℕ}
-      → M —→ M′
-        -----------------
-      → `suc M —→ `suc M′
-
-    ξ-case : ∀ {Γ A} {L L′ : Γ ⊢ `ℕ} {M : Γ ⊢ A} {N : Γ , `ℕ ⊢ A}
-      → L —→ L′
-        -------------------------
-      → case L M N —→ case L′ M N
-
-    β-zero :  ∀ {Γ A} {M : Γ ⊢ A} {N : Γ , `ℕ ⊢ A}
-        -------------------
-      → case `zero M N —→ M
-
-    β-suc : ∀ {Γ A} {V : Γ ⊢ `ℕ} {M : Γ ⊢ A} {N : Γ , `ℕ ⊢ A}
-      → Value V
-        ----------------------------
-      → case (`suc V) M N —→ N [ V ]
-
-    -- fixpoint
-
-    β-μ : ∀ {Γ A} {N : Γ , A ⊢ A}
-        ----------------
-      → μ N —→ N [ μ N ]
-
-    -- primitive numbers
-
-    ξ-*₁ : ∀ {Γ} {L L′ M : Γ ⊢ Nat}
-      → L —→ L′
-        -----------------
-      → L `* M —→ L′ `* M
-
-    ξ-*₂ : ∀ {Γ} {V M M′ : Γ ⊢ Nat}
-      → Value V
-      → M —→ M′
-        -----------------
-      → V `* M —→ V `* M′
-
-    δ-* : ∀ {Γ c d}
-        -------------------------------------
-      → con {Γ = Γ} c `* con d —→ con (c * d)
-
-    -- let
-
-    ξ-let : ∀ {Γ A B} {M M′ : Γ ⊢ A} {N : Γ , A ⊢ B}
-      → M —→ M′
-        ---------------------
-      → `let M N —→ `let M′ N
-
-    β-let : ∀ {Γ A B} {V : Γ ⊢ A} {N : Γ , A ⊢ B}
-      → Value V
-        -------------------
-      → `let V N —→ N [ V ]
-
-    -- products
-
-    ξ-⟨,⟩₁ : ∀ {Γ A B} {M M′ : Γ ⊢ A} {N : Γ ⊢ B}
-      → M —→ M′
-        -------------------------
-      → `⟨ M , N ⟩ —→ `⟨ M′ , N ⟩
-
-    ξ-⟨,⟩₂ : ∀ {Γ A B} {V : Γ ⊢ A} {N N′ : Γ ⊢ B}
-      → Value V
-      → N —→ N′
-        -------------------------
-      → `⟨ V , N ⟩ —→ `⟨ V , N′ ⟩
-
-    ξ-proj₁ : ∀ {Γ A B} {L L′ : Γ ⊢ A `× B}
-      → L —→ L′
-        ---------------------
-      → `proj₁ L —→ `proj₁ L′
-
-    ξ-proj₂ : ∀ {Γ A B} {L L′ : Γ ⊢ A `× B}
-      → L —→ L′
-        ---------------------
-      → `proj₂ L —→ `proj₂ L′
-
-    β-proj₁ : ∀ {Γ A B} {V : Γ ⊢ A} {W : Γ ⊢ B}
-      → Value V
-      → Value W
-        ----------------------
-      → `proj₁ `⟨ V , W ⟩ —→ V
-
-    β-proj₂ : ∀ {Γ A B} {V : Γ ⊢ A} {W : Γ ⊢ B}
-      → Value V
-      → Value W
-        ----------------------
-      → `proj₂ `⟨ V , W ⟩ —→ W
-
-    -- alternative formulation of products
-
-    ξ-case× : ∀ {Γ A B C} {L L′ : Γ ⊢ A `× B} {M : Γ , A , B ⊢ C}
-      → L —→ L′
-        -----------------------
-      → case× L M —→ case× L′ M
-
-    β-case× : ∀ {Γ A B C} {V : Γ ⊢ A} {W : Γ ⊢ B} {M : Γ , A , B ⊢ C}
-      → Value V
-      → Value W
-        ----------------------------------
-      → case× `⟨ V , W ⟩ M —→ M [ V ][ W ]
-\end{code}
-
-## Reflexive and transitive closure
-
-\begin{code}
-  infix  2 _—↠_
-  infix  1 begin_
-  infixr 2 _—→⟨_⟩_
-  infix  3 _∎
-
-  data _—↠_ : ∀ {Γ A} → (Γ ⊢ A) → (Γ ⊢ A) → Set where
-
-    _∎ : ∀ {Γ A} (M : Γ ⊢ A)
-        --------
-      → M —↠ M
-
-    _—→⟨_⟩_ : ∀ {Γ A} (L : Γ ⊢ A) {M N : Γ ⊢ A}
-      → L —→ M
-      → M —↠ N
-        ------
-      → L —↠ N
-
-  begin_ : ∀ {Γ} {A} {M N : Γ ⊢ A}
-    → M —↠ N
-      ------
-    → M —↠ N
-  begin M—↠N = M—↠N
-\end{code}
-
-
-## Values do not reduce
-
-\begin{code}
-  V¬—→ : ∀ {Γ A} {M N : Γ ⊢ A}
-    → Value M
-      ----------
-    → ¬ (M —→ N)
-  V¬—→ V-ƛ          ()
-  V¬—→ V-zero       ()
-  V¬—→ (V-suc VM)   (ξ-suc M—→M′)     =  V¬—→ VM M—→M′
-  V¬—→ V-con        ()
-  V¬—→ V-⟨ VM , _ ⟩ (ξ-⟨,⟩₁ M—→M′)    =  V¬—→ VM M—→M′
-  V¬—→ V-⟨ _ , VN ⟩ (ξ-⟨,⟩₂ _ N—→N′)  =  V¬—→ VN N—→N′
-\end{code}
-
-
-## Progress
-
-\begin{code}
-  data Progress {A} (M : ∅ ⊢ A) : Set where
-
-    step : ∀ {N : ∅ ⊢ A}
-      → M —→ N
-        ----------
-      → Progress M
-
-    done :
-        Value M
-        ----------
-      → Progress M
-
-  progress : ∀ {A}
-    → (M : ∅ ⊢ A)
-      -----------
-    → Progress M
-  progress (` ())
-  progress (ƛ N)                              =  done V-ƛ
-  progress (L · M) with progress L
-  ...    | step L—→L′                         =  step (ξ-·₁ L—→L′)
-  ...    | done V-ƛ with progress M
-  ...        | step M—→M′                     =  step (ξ-·₂ V-ƛ M—→M′)
-  ...        | done VM                        =  step (β-ƛ VM)
-  progress (`zero)                            =  done V-zero
-  progress (`suc M) with progress M
-  ...    | step M—→M′                         =  step (ξ-suc M—→M′)
-  ...    | done VM                            =  done (V-suc VM)
-  progress (case L M N) with progress L
-  ...    | step L—→L′                         =  step (ξ-case L—→L′)
-  ...    | done V-zero                        =  step β-zero
-  ...    | done (V-suc VL)                    =  step (β-suc VL)
-  progress (μ N)                              =  step β-μ
-  progress (con n)                            =  done V-con
-  progress (L `* M) with progress L
-  ...    | step L—→L′                         =  step (ξ-*₁ L—→L′)
-  ...    | done V-con with progress M
-  ...        | step M—→M′                     =  step (ξ-*₂ V-con M—→M′)
-  ...        | done V-con                     =  step δ-*
-  progress (`let M N) with progress M
-  ...    | step M—→M′                         =  step (ξ-let M—→M′)
-  ...    | done VM                            =  step (β-let VM)
-  progress `⟨ M , N ⟩ with progress M
-  ...    | step M—→M′                         =  step (ξ-⟨,⟩₁ M—→M′)
-  ...    | done VM with progress N
-  ...        | step N—→N′                     =  step (ξ-⟨,⟩₂ VM N—→N′)
-  ...        | done VN                        =  done (V-⟨ VM , VN ⟩)
-  progress (`proj₁ L) with progress L
-  ...    | step L—→L′                         =  step (ξ-proj₁ L—→L′)
-  ...    | done (V-⟨ VM , VN ⟩)               =  step (β-proj₁ VM VN)
-  progress (`proj₂ L) with progress L
-  ...    | step L—→L′                         =  step (ξ-proj₂ L—→L′)
-  ...    | done (V-⟨ VM , VN ⟩)               =  step (β-proj₂ VM VN)
-  progress (case× L M) with progress L
-  ...    | step L—→L′                         =  step (ξ-case× L—→L′)
-  ...    | done (V-⟨ VM , VN ⟩)               =  step (β-case× VM VN)
-\end{code}
-
-
-## Evaluation
-
-\begin{code}
-  data Gas : Set where
-    gas : ℕ → Gas
-
-  data Finished {Γ A} (N : Γ ⊢ A) : Set where
-
-     done :
-         Value N
-         ----------
-       → Finished N
-
-     out-of-gas :
-         ----------
-         Finished N
-
-  data Steps : ∀ {A} → ∅ ⊢ A → Set where
-
-    steps : ∀ {A} {L N : ∅ ⊢ A}
-      → L —↠ N
-      → Finished N
-        ----------
-      → Steps L
-
-  eval : ∀ {A}
-    → Gas
-    → (L : ∅ ⊢ A)
-      -----------
-    → Steps L
-  eval (gas zero)    L                     =  steps (L ∎) out-of-gas
-  eval (gas (suc m)) L with progress L
-  ... | done VL                            =  steps (L ∎) (done VL)
-  ... | step {M} L—→M with eval (gas m) M
-  ...    | steps M—↠N fin                  =  steps (L —→⟨ L—→M ⟩ M—↠N) fin
-\end{code}
-
-## Examples
-
-\begin{code}
-  cube : ∅ ⊢ Nat ⇒ Nat
-  cube = ƛ (# 0 `* # 0 `* # 0)
-
-  _ : cube · con 2 —↠ con 8
-  _ = 
-    begin
-      cube · con 2
-    —→⟨ β-ƛ V-con ⟩
-      con 2 `* con 2 `* con 2
-    —→⟨ ξ-*₁ δ-* ⟩
-      con 4 `* con 2
-    —→⟨ δ-* ⟩
-      con 8
-    ∎
-
-  exp10 : ∅ ⊢ Nat ⇒ Nat
-  exp10 = ƛ (`let (# 0 `* # 0)
-              (`let (# 0 `* # 0)
-                (`let (# 0 `* # 2)
-                  (# 0 `* # 0))))
-
-  _ : exp10 · con 2 —↠ con 1024
-  _ =
-    begin
-      exp10 · con 2
-    —→⟨ β-ƛ V-con ⟩
-      `let (con 2 `* con 2) (`let (# 0 `* # 0) (`let (# 0 `* con 2) (# 0 `* # 0)))
-    —→⟨ ξ-let δ-* ⟩
-      `let (con 4) (`let (# 0 `* # 0) (`let (# 0 `* con 2) (# 0 `* # 0)))
-    —→⟨ β-let V-con ⟩
-      `let (con 4 `* con 4) (`let (# 0 `* con 2) (# 0 `* # 0))
-    —→⟨ ξ-let δ-* ⟩
-      `let (con 16) (`let (# 0 `* con 2) (# 0 `* # 0))
-    —→⟨ β-let V-con ⟩
-      `let (con 16 `* con 2) (# 0 `* # 0)
-    —→⟨ ξ-let δ-* ⟩
-      `let (con 32) (# 0 `* # 0)
-    —→⟨ β-let V-con ⟩
-      con 32 `* con 32
-    —→⟨ δ-* ⟩
-      con 1024
-    ∎
-
-  swap× : ∀ {A B} → ∅ ⊢ A `× B ⇒ B `× A
-  swap× = ƛ `⟨ `proj₂ (# 0) , `proj₁ (# 0) ⟩
-
-  _ : swap× · `⟨ con 42 , `zero ⟩ —↠ `⟨ `zero , con 42 ⟩
-  _ =
-    begin
-      swap× · `⟨ con 42 , `zero ⟩
-    —→⟨ β-ƛ V-⟨ V-con , V-zero ⟩ ⟩
-      `⟨ `proj₂ `⟨ con 42 , `zero ⟩ , `proj₁ `⟨ con 42 , `zero ⟩ ⟩
-    —→⟨ ξ-⟨,⟩₁ (β-proj₂ V-con V-zero) ⟩
-      `⟨ `zero , `proj₁ `⟨ con 42 , `zero ⟩ ⟩
-    —→⟨ ξ-⟨,⟩₂ V-zero (β-proj₁ V-con V-zero) ⟩
-      `⟨ `zero , con 42 ⟩
-    ∎
-
-  swap×-case : ∀ {A B} → ∅ ⊢ A `× B ⇒ B `× A
-  swap×-case = ƛ case× (# 0) `⟨ # 0 , # 1 ⟩
-
-  _ : swap×-case · `⟨ con 42 , `zero ⟩ —↠ `⟨ `zero , con 42 ⟩
-  _ =
-    begin
-       swap×-case · `⟨ con 42 , `zero ⟩
-     —→⟨ β-ƛ V-⟨ V-con , V-zero ⟩ ⟩
-       case× `⟨ con 42 , `zero ⟩ `⟨ # 0 , # 1 ⟩
-     —→⟨ β-case× V-con V-zero ⟩
-       `⟨ `zero , con 42 ⟩
-     ∎
-\end{code}
-
-
-#### Exercise `More` (recommended in part)
-
-Formalise the remaining constructs defined in this chapter.
-Evaluate each example, applied to data as needed,
-to confirm it returns the expected answer.
-
-  * sums (recommended)
-  * unit type
-  * an alternative formulation of unit type
-  * empty type (recommended)
-  * lists
-
-
-## Bisimulation
-
-(No recommended exercises for this chapter.)
-
-#### Exercise `sim⁻¹`
-
-Show that we also have a simulation in the other direction, and hence that we have
-a bisimulation.
-
-#### Exercise `products`
-
-Show that the two formulations of products in
-Chapter [More][plfa.More]
-are in bisimulation.  The only constructs you need to include are
-variables, and those connected to functions and products.
-In this case, the simulation is _not_ lock-step.
-
-## Inference
-
-\begin{code}
-module Inference where
-\end{code}
-
-Remember to indent all code by two spaces.
-
-### Imports
-
-\begin{code}
-  import plfa.More as DB
-\end{code}
-
-### Syntax
-
-\begin{code}
-  infix   4  _∋_⦂_
-  infix   4  _⊢_↑_
-  infix   4  _⊢_↓_
-  infixl  5  _,_⦂_
-
-  infixr  7  _⇒_
-
-  infix   5  ƛ_⇒_
-  infix   5  μ_⇒_
-  infix   6  _↑
-  infix   6  _↓_
-  infixl  7  _·_
-  infix   8  `suc_
-  infix   9  `_
-\end{code}
-
-### Identifiers, types, and contexts
-
-\begin{code}
-  Id : Set
-  Id = String
-
-  data Type : Set where
-    `ℕ    : Type
-    _⇒_   : Type → Type → Type
-
-  data Context : Set where
-    ∅     : Context
-    _,_⦂_ : Context → Id → Type → Context
-\end{code}
-
-### Terms
-
-\begin{code}
-  data Term⁺ : Set
-  data Term⁻ : Set
-
-  data Term⁺ where
-    `_                        : Id → Term⁺
-    _·_                       : Term⁺ → Term⁻ → Term⁺
-    _↓_                       : Term⁻ → Type → Term⁺
-
-  data Term⁻ where
-    ƛ_⇒_                     : Id → Term⁻ → Term⁻
-    `zero                    : Term⁻
-    `suc_                    : Term⁻ → Term⁻
-    `case_[zero⇒_|suc_⇒_]    : Term⁺ → Term⁻ → Id → Term⁻ → Term⁻
-    μ_⇒_                     : Id → Term⁻ → Term⁻
-    _↑                       : Term⁺ → Term⁻
-\end{code}
-
-### Sample terms
-
-\begin{code}
-  two : Term⁻
-  two = `suc (`suc `zero)
-
-  plus : Term⁺
-  plus = (μ "p" ⇒ ƛ "m" ⇒ ƛ "n" ⇒
-            `case (` "m") [zero⇒ ` "n" ↑
-                          |suc "m" ⇒ `suc (` "p" · (` "m" ↑) · (` "n" ↑) ↑) ])
-              ↓ `ℕ ⇒ `ℕ ⇒ `ℕ
-
-  2+2 : Term⁺
-  2+2 = plus · two · two
-\end{code}
-
-### Lookup 
-
-\begin{code}
-  data _∋_⦂_ : Context → Id → Type → Set where
-
-    Z : ∀ {Γ x A}
-        --------------------
-      → Γ , x ⦂ A ∋ x ⦂ A
-
-    S : ∀ {Γ x y A B}
-      → x ≢ y
-      → Γ ∋ x ⦂ A
-        -----------------
-      → Γ , y ⦂ B ∋ x ⦂ A
-\end{code}
-
-### Bidirectional type checking
-
-\begin{code}
-  data _⊢_↑_ : Context → Term⁺ → Type → Set
-  data _⊢_↓_ : Context → Term⁻ → Type → Set
-
-  data _⊢_↑_ where
-
-    ⊢` : ∀ {Γ A x}
-      → Γ ∋ x ⦂ A
-        -----------
-      → Γ ⊢ ` x ↑ A
-
-    _·_ : ∀ {Γ L M A B}
-      → Γ ⊢ L ↑ A ⇒ B
-      → Γ ⊢ M ↓ A
-        -------------
-      → Γ ⊢ L · M ↑ B
-
-    ⊢↓ : ∀ {Γ M A}
-      → Γ ⊢ M ↓ A
-        ---------------
-      → Γ ⊢ (M ↓ A) ↑ A
-
-  data _⊢_↓_ where
-
-    ⊢ƛ : ∀ {Γ x N A B}
-      → Γ , x ⦂ A ⊢ N ↓ B
-        -------------------
-      → Γ ⊢ ƛ x ⇒ N ↓ A ⇒ B
-
-    ⊢zero : ∀ {Γ}
-        --------------
-      → Γ ⊢ `zero ↓ `ℕ
-
-    ⊢suc : ∀ {Γ M}
-      → Γ ⊢ M ↓ `ℕ
-        ---------------
-      → Γ ⊢ `suc M ↓ `ℕ
-
-    ⊢case : ∀ {Γ L M x N A}
-      → Γ ⊢ L ↑ `ℕ
-      → Γ ⊢ M ↓ A
-      → Γ , x ⦂ `ℕ ⊢ N ↓ A
-        -------------------------------------
-      → Γ ⊢ `case L [zero⇒ M |suc x ⇒ N ] ↓ A
-
-    ⊢μ : ∀ {Γ x N A}
-      → Γ , x ⦂ A ⊢ N ↓ A
-        -----------------
-      → Γ ⊢ μ x ⇒ N ↓ A
-
-    ⊢↑ : ∀ {Γ M A B}
-      → Γ ⊢ M ↑ A
-      → A ≡ B
-        -------------
-      → Γ ⊢ (M ↑) ↓ B
-\end{code}
-
-
-### Type equality
-
-\begin{code}
-  _≟Tp_ : (A B : Type) → Dec (A ≡ B)
-  `ℕ      ≟Tp `ℕ              =  yes refl
-  `ℕ      ≟Tp (A ⇒ B)         =  no λ()
-  (A ⇒ B) ≟Tp `ℕ              =  no λ()
-  (A ⇒ B) ≟Tp (A′ ⇒ B′)
-    with A ≟Tp A′ | B ≟Tp B′
-  ...  | no A≢    | _         =  no λ{refl → A≢ refl}
-  ...  | yes _    | no B≢     =  no λ{refl → B≢ refl}
-  ...  | yes refl | yes refl  =  yes refl
-\end{code}
-
-### Prerequisites
-
-\begin{code}
-  dom≡ : ∀ {A A′ B B′} → A ⇒ B ≡ A′ ⇒ B′ → A ≡ A′
-  dom≡ refl = refl
-
-  rng≡ : ∀ {A A′ B B′} → A ⇒ B ≡ A′ ⇒ B′ → B ≡ B′
-  rng≡ refl = refl
-
-  ℕ≢⇒ : ∀ {A B} → `ℕ ≢ A ⇒ B
-  ℕ≢⇒ ()
-\end{code}
-
-
-### Unique lookup
-
-\begin{code}
-  uniq-∋ : ∀ {Γ x A B} → Γ ∋ x ⦂ A → Γ ∋ x ⦂ B → A ≡ B
-  uniq-∋ Z Z                 =  refl
-  uniq-∋ Z (S x≢y _)         =  ⊥-elim (x≢y refl)
-  uniq-∋ (S x≢y _) Z         =  ⊥-elim (x≢y refl)
-  uniq-∋ (S _ ∋x) (S _ ∋x′)  =  uniq-∋ ∋x ∋x′
-\end{code}
-
-### Unique synthesis
-
-\begin{code}
-  uniq-↑ : ∀ {Γ M A B} → Γ ⊢ M ↑ A → Γ ⊢ M ↑ B → A ≡ B
-  uniq-↑ (⊢` ∋x) (⊢` ∋x′)       =  uniq-∋ ∋x ∋x′
-  uniq-↑ (⊢L · ⊢M) (⊢L′ · ⊢M′)  =  rng≡ (uniq-↑ ⊢L ⊢L′)
-  uniq-↑ (⊢↓ ⊢M) (⊢↓ ⊢M′)       =  refl 
-\end{code}
-
-## Lookup type of a variable in the context
-
-\begin{code}
-  ext∋ : ∀ {Γ B x y}
-    → x ≢ y
-    → ¬ ∃[ A ]( Γ ∋ x ⦂ A )
-      -----------------------------
-    → ¬ ∃[ A ]( Γ , y ⦂ B ∋ x ⦂ A )
-  ext∋ x≢y _  ⟨ A , Z ⟩       =  x≢y refl
-  ext∋ _   ¬∃ ⟨ A , S _ ⊢x ⟩  =  ¬∃ ⟨ A , ⊢x ⟩
-
-  lookup : ∀ (Γ : Context) (x : Id)
-      -----------------------
-    → Dec (∃[ A ](Γ ∋ x ⦂ A))
-  lookup ∅ x                        =  no  (λ ())
-  lookup (Γ , y ⦂ B) x with x ≟ y
-  ... | yes refl                    =  yes ⟨ B , Z ⟩
-  ... | no x≢y with lookup Γ x
-  ...             | no  ¬∃          =  no  (ext∋ x≢y ¬∃)
-  ...             | yes ⟨ A , ⊢x ⟩  =  yes ⟨ A , S x≢y ⊢x ⟩
-\end{code}
-
-### Promoting negations
-
-\begin{code}
-  ¬arg : ∀ {Γ A B L M}
-    → Γ ⊢ L ↑ A ⇒ B
-    → ¬ Γ ⊢ M ↓ A
-      -------------------------
-    → ¬ ∃[ B′ ](Γ ⊢ L · M ↑ B′)
-  ¬arg ⊢L ¬⊢M ⟨ B′ , ⊢L′ · ⊢M′ ⟩ rewrite dom≡ (uniq-↑ ⊢L ⊢L′) = ¬⊢M ⊢M′
-
-  ¬switch : ∀ {Γ M A B}
-    → Γ ⊢ M ↑ A
-    → A ≢ B
-      ---------------
-    → ¬ Γ ⊢ (M ↑) ↓ B
-  ¬switch ⊢M A≢B (⊢↑ ⊢M′ A′≡B) rewrite uniq-↑ ⊢M ⊢M′ = A≢B A′≡B
-\end{code}
-
-
-## Synthesize and inherit types
-
-\begin{code}
-  synthesize : ∀ (Γ : Context) (M : Term⁺)
-      -----------------------
-    → Dec (∃[ A ](Γ ⊢ M ↑ A))
-
-  inherit : ∀ (Γ : Context) (M : Term⁻) (A : Type)
-      ---------------
-    → Dec (Γ ⊢ M ↓ A)
-
-  synthesize Γ (` x) with lookup Γ x
-  ... | no  ¬∃              =  no  (λ{ ⟨ A , ⊢` ∋x ⟩ → ¬∃ ⟨ A , ∋x ⟩ })
-  ... | yes ⟨ A , ∋x ⟩      =  yes ⟨ A , ⊢` ∋x ⟩
-  synthesize Γ (L · M) with synthesize Γ L
-  ... | no  ¬∃              =  no  (λ{ ⟨ _ , ⊢L  · _  ⟩  →  ¬∃ ⟨ _ , ⊢L ⟩ })
-  ... | yes ⟨ `ℕ ,    ⊢L ⟩  =  no  (λ{ ⟨ _ , ⊢L′ · _  ⟩  →  ℕ≢⇒ (uniq-↑ ⊢L ⊢L′) })
-  ... | yes ⟨ A ⇒ B , ⊢L ⟩ with inherit Γ M A
-  ...    | no  ¬⊢M          =  no  (¬arg ⊢L ¬⊢M)
-  ...    | yes ⊢M           =  yes ⟨ B , ⊢L · ⊢M ⟩  
-  synthesize Γ (M ↓ A) with inherit Γ M A
-  ... | no  ¬⊢M             =  no  (λ{ ⟨ _ , ⊢↓ ⊢M ⟩  →  ¬⊢M ⊢M })
-  ... | yes ⊢M              =  yes ⟨ A , ⊢↓ ⊢M ⟩
-
-  inherit Γ (ƛ x ⇒ N) `ℕ      =  no  (λ())
-  inherit Γ (ƛ x ⇒ N) (A ⇒ B) with inherit (Γ , x ⦂ A) N B
-  ... | no ¬⊢N                =  no  (λ{ (⊢ƛ ⊢N)  →  ¬⊢N ⊢N })
-  ... | yes ⊢N                =  yes (⊢ƛ ⊢N)
-  inherit Γ `zero `ℕ          =  yes ⊢zero
-  inherit Γ `zero (A ⇒ B)     =  no  (λ())
-  inherit Γ (`suc M) `ℕ with inherit Γ M `ℕ
-  ... | no ¬⊢M                =  no  (λ{ (⊢suc ⊢M)  →  ¬⊢M ⊢M })
-  ... | yes ⊢M                =  yes (⊢suc ⊢M)
-  inherit Γ (`suc M) (A ⇒ B)  =  no  (λ())
-  inherit Γ (`case L [zero⇒ M |suc x ⇒ N ]) A with synthesize Γ L
-  ... | no ¬∃                 =  no  (λ{ (⊢case ⊢L  _ _) → ¬∃ ⟨ `ℕ , ⊢L ⟩})
-  ... | yes ⟨ _ ⇒ _ , ⊢L ⟩    =  no  (λ{ (⊢case ⊢L′ _ _) → ℕ≢⇒ (uniq-↑ ⊢L′ ⊢L) })   
-  ... | yes ⟨ `ℕ ,    ⊢L ⟩ with inherit Γ M A
-  ...    | no ¬⊢M             =  no  (λ{ (⊢case _ ⊢M _) → ¬⊢M ⊢M })
-  ...    | yes ⊢M with inherit (Γ , x ⦂ `ℕ) N A
-  ...       | no ¬⊢N          =  no  (λ{ (⊢case _ _ ⊢N) → ¬⊢N ⊢N })
-  ...       | yes ⊢N          =  yes (⊢case ⊢L ⊢M ⊢N)
-  inherit Γ (μ x ⇒ N) A with inherit (Γ , x ⦂ A) N A
-  ... | no ¬⊢N                =  no  (λ{ (⊢μ ⊢N) → ¬⊢N ⊢N })
-  ... | yes ⊢N                =  yes (⊢μ ⊢N)
-  inherit Γ (M ↑) B with synthesize Γ M
-  ... | no  ¬∃                =  no  (λ{ (⊢↑ ⊢M _) → ¬∃ ⟨ _ , ⊢M ⟩ })
-  ... | yes ⟨ A , ⊢M ⟩ with A ≟Tp B
-  ...   | no  A≢B             =  no  (¬switch ⊢M A≢B)
-  ...   | yes A≡B             =  yes (⊢↑ ⊢M A≡B)
-\end{code}
-
-### Erasure
-
-\begin{code}
-  ∥_∥Tp : Type → DB.Type
-  ∥ `ℕ ∥Tp             =  DB.`ℕ
-  ∥ A ⇒ B ∥Tp          =  ∥ A ∥Tp DB.⇒ ∥ B ∥Tp
-
-  ∥_∥Cx : Context → DB.Context
-  ∥ ∅ ∥Cx              =  DB.∅
-  ∥ Γ , x ⦂ A ∥Cx      =  ∥ Γ ∥Cx DB., ∥ A ∥Tp
-
-  ∥_∥∋ : ∀ {Γ x A} → Γ ∋ x ⦂ A → ∥ Γ ∥Cx DB.∋ ∥ A ∥Tp
-  ∥ Z ∥∋               =  DB.Z
-  ∥ S x≢ ⊢x ∥∋         =  DB.S ∥ ⊢x ∥∋
-
-  ∥_∥⁺ : ∀ {Γ M A} → Γ ⊢ M ↑ A → ∥ Γ ∥Cx DB.⊢ ∥ A ∥Tp
-  ∥_∥⁻ : ∀ {Γ M A} → Γ ⊢ M ↓ A → ∥ Γ ∥Cx DB.⊢ ∥ A ∥Tp
-
-  ∥ ⊢` ⊢x ∥⁺           =  DB.` ∥ ⊢x ∥∋
-  ∥ ⊢L · ⊢M ∥⁺         =  ∥ ⊢L ∥⁺ DB.· ∥ ⊢M ∥⁻
-  ∥ ⊢↓ ⊢M ∥⁺           =  ∥ ⊢M ∥⁻
-
-  ∥ ⊢ƛ ⊢N ∥⁻           =  DB.ƛ ∥ ⊢N ∥⁻
-  ∥ ⊢zero ∥⁻           =  DB.`zero
-  ∥ ⊢suc ⊢M ∥⁻         =  DB.`suc ∥ ⊢M ∥⁻
-  ∥ ⊢case ⊢L ⊢M ⊢N ∥⁻  =  DB.case ∥ ⊢L ∥⁺ ∥ ⊢M ∥⁻ ∥ ⊢N ∥⁻
-  ∥ ⊢μ ⊢M ∥⁻           =  DB.μ ∥ ⊢M ∥⁻
-  ∥ ⊢↑ ⊢M refl ∥⁻      =  ∥ ⊢M ∥⁺
-\end{code}
-
-#### Exercise `bidirectional-mul` (recommended) {#bidirectional-mul}
-
-Rewrite your definition of multiplication from
-Chapter [Lambda][plfa.Lambda], decorated to support inference.
-
-
-#### Exercise `bidirectional-products` (recommended) {#bidirectional-products}
-
-Extend the bidirectional type rules to include products from
-Chapter [More][plfa.More].
-
-
-#### Exercise `bidirectional-rest` (stretch)
-
-Extend the bidirectional type rules to include the rest of the constructs from
-Chapter [More][plfa.More].
-
-
-#### Exercise `inference-mul` (recommended)
-
-Rewrite your definition of multiplication from
-Chapter [Lambda][plfa.Lambda] decorated to support inference, and show
-that erasure of the inferred typing yields your definition of
-multiplication from Chapter [DeBruijn][plfa.DeBruijn].
-
-
-#### Exercise `inference-products` (recommended)
-
-Extend bidirectional inference to include products from
-Chapter [More][plfa.More].
-
-
-#### Exercise `inference-rest` (stretch)
-
-Extend bidirectional inference to include the rest of the constructs from
-Chapter [More][plfa.More].
-
-## Untyped
-
-#### Exercise (`Type≃⊤`)
-
-Show that `Type` is isomorphic to `⊤`, the unit type.
-
-#### Exercise (`Context≃ℕ`)
-
-Show that `Context` is isomorphic to `ℕ`.
-
-#### Exercise (`variant-1`)
-
-How would the rules change if we want call-by-value where terms
-normalise completely?  Assume that `β` should not permit reduction
-unless both terms are in normal form.
-
-#### Exercise (`variant-2`)
-
-How would the rules change if we want call-by-value where terms
-do not reduce underneath lambda?  Assume that `β`
-permits reduction when both terms are values (that is, lambda
-abstractions).  What would `2+2ᶜ` reduce to in this case?
-
-#### Exercise `2+2≡four`
-
-Use the evaluator to confirm that `2+2` and `four` normalise to
-the same term.
-
-#### Exercise `multiplication-untyped` (recommended)
-
-Use the encodings above to translate your definition of
-multiplication from previous chapters with the Scott
-representation and the encoding of the fixpoint operator.
-Confirm that two times two is four.
-
-#### Exercise `encode-more` (stretch)
-
-Along the lines above, encode all of the constructs of
-Chapter [More][plfa.More],
-save for primitive numbers, in the untyped lambda calculus.
diff --git a/tspl/Assignment5.pdf b/tspl/Assignment5.pdf
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diff --git a/tspl/Assignment5.tex b/tspl/Assignment5.tex
deleted file mode 100644
index ee9e2e61..00000000
--- a/tspl/Assignment5.tex
+++ /dev/null
@@ -1,422 +0,0 @@
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-%
-% I N F O R M A T I C S
-%  Honours Exam LaTeX Template for Exam Authors
-%
-%  Created: 12-Oct-2009 by G.O.Passmore.
-%  Last Updated: 10-Sep-2018 by I. Murray
-%
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-
-%%% The following define the status of the exam papers in the order
-%%% required.  Simply remove the comment (i.e., the % symbol) just
-%%% before the appropriate one and comment the others out.
-
-%\newcommand\status{\internal}
-%\newcommand\status{\external}
-\newcommand\status{\final}
-
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-
-%%% The following three lines are always required.  You may add
-%%% custom packages to the one already defined if necessary.
-
-\documentclass{examhons2018}
-\usepackage{amssymb}
-\usepackage{amsmath}
-\usepackage{semantic}
-\usepackage{stix}
-
-%%% Uncomment the \checkmarksfalse line if the macros that check the
-%%% mark totals cause problems. However, please do not make your
-%%% questions add up to a non-standard number of marks without
-%%% permission of the convenor.
-%\checkmarksfalse
-
-\begin{document}
-
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-%
-% Replace {ad} below with the ITO code for your course.  This will
-%  be used by the ITO LaTeX installation to install course-specific
-%  data into the exam versions it produces from this document.
-% 
-% Your choices are (in course title order):
-%
-%   {anlp}     - Acc. Natural Language Processing	            (MSc)
-%   {aleone}   - Adaptive Learning Environments 1              (Inf4)
-%   {adbs}     - Advanced Databases                            (Inf4)
-%   {av}       - Advanced Vision                               (Inf4)
-%   {av-dl}    - Advanced Vision - distance learning            (MSc)
-%   {apl}      - Advances in Programming Languages             (Inf4)
-%   {abs}      - Agent Based Systems [L10]                     (Inf3)
-%   {afds}     - Algorithmic Foundations of Data Science        (MSc)
-%   {agta}     - Algorithmic Game Theory and its Apps.          (MSc)
-%   {ads}      - Algorithms and Data Structures                (Inf3)
-%   {ad}       - Applied Databases                              (MSc)
-%   {aipf}     - Artificial Intelligence Present and Future     (MSc)
-%   {ar}       - Automated Reasoning 	                       (Inf3)
-%   {asr}      - Automatic Speech Recognition                  (Inf4)
-%   {bioone}   - Bioinformatics 1                               (MSc)
-%   {biotwo}   - Bioinformatics 2                               (MSc)
-%	{bdl}      - Blockchains and Distributed Ledgers		   (Inf4)
-%   {cqi}      - Categories and Quantum Informatics             (MSc)
-%   {copt}     - Compiler Opimisation [L11]                    (Inf4)
-%   {ct}       - Compiling Techniques                          (Inf3)
-%   {ccs}      - Computational Cognitive Science               (Inf3)
-%   {cmc}      - Computational Complexity                      (Inf4)
-%   {ca}       - Computer Algebra                              (Inf4)
-%   {cav}      - Computer Animation and Visualisation          (Inf4)
-%   {car}      - Computer Architecture                         (Inf3)
-%   {comn}     - Computer Comms. and Networks                  (Inf3)
-%   {cd}       - Computer Design                               (Inf3)
-%   {cg}       - Computer Graphics [L11]                       (Inf4)
-%   {cn}       - Computer Networking [L11]                     (Inf4)
-%   {cp}       - Computer Prog. Skills and Concepts         (nonhons)
-%   {cs}       - Computer Security                             (Inf3)
-%   {dds}      - Data, Design and Society                   (nonhons)
-%   {dme}      - Data Mining and Exploration                   (Msc)
-%   {dbs}      - Database Systems                              (Inf3)
-%   {dmr}      - Decision Making in Robots and Autonomous Agents(MSc)
-%   {dmmr}     - Discrete Maths. and Math. Reasoning        (nonhons)
-%   {ds}       - Distributed Systems [L11]                     (Inf4)
-%   {epl}      - Elements of Programming Languages             (Inf3)
-%   {es}       - Embedded Software                             (Inf4)
-%   {exc}      - Extreme Computing                             (Inf4)
-%   {fv}       - Formal Verification                           (Inf4)
-%   {fnlp}     - Foundations of Natural Language Processing    (Inf3)
-%   {hci}      - Human-Computer Interaction [L11]              (Inf4)
-%   {infonea}  - Informatics 1 - Introduction to Computation(nonhons)
-%   different sittings for INF1A programming exams
-%   {infoneapone}  - Informatics 1 - Introduction to Computation(nonhons)
-%   {infoneaptwo}  - Informatics 1 - Introduction to Computation(nonhons)
-%   {infoneapthree}  - Informatics 1 - Introduction to Computation(nonhons)
-%   {infonecg} - Informatics 1 - Cognitive Science          (nonhons)
-%   {infonecl} - Informatics 1 - Computation and Logic      (nonhons)
-%   {infoneda} - Informatics 1 - Data and Analysis          (nonhons)
-%   {infonefp} - Informatics 1 - Functional Programming     (nonhons)
-%   If there are two sittings of FP, use infonefpam for the first
-%   paper and infonefppm for the second sitting.
-%   {infoneop} - Informatics 1 - Object-Oriented Programming(nonhons)
-%   If there are two sittings of OOP, use infoneopam for the first
-%   paper and infoneoppm for the second sitting.
-%   {inftwoa}  - Informatics 2A: Proc. F&N Languages        (nonhons)
-%   {inftwob}  - Informatics 2B: Algs., D.Structs., Learning(nonhons)
-%   {inftwoccs}- Informatics 2C-CS: Computer Systems        (nonhons)
-%   {inftwocse}- Informatics 2C: Software Engineering       (nonhons)
-%   {inftwod}  - Informatics 2D: Reasoning and Agents       (nonhons)
-%   {iar}      - Intelligent Autonomous Robotics               (Inf4)
-%   {it}       - Information Theory                             (MSc)
-%   {imc}      - Introduction to Modern Cryptography           (Inf4)
-%   {iotssc}   - Internet of Things, Systems, Security and the Cloud   (Inf4)
-%   (iqc)      - Introduction to Quantum Computing             (Inf4)
-%   (itcs)     - Introduction to Theoretical Computer Science  (Inf3)
-%   {ivc}      - Image and Vision Computing			           (MSc)
-%   {ivr}      - Introduction to Vision and Robotics           (Inf3)
-%   {ivr-dl}   - Introduction to Vision and Robotics - distance learning (Msc)
-%   {iaml}     - Introductory Applied Machine Learning         (MSc)
-%   {iaml-dl}  - Introductory Applied Machine Learning - distance learning (MSc)
-%   {lpt}      - Logic Programming - Theory                    (Inf3)
-%   {lpp}      - Logic Programming - Programming               (Inf3)
-%   {mlpr}     - Machine Learning & Pattern Recognition        (Inf4)
-%   {mt}       - Machine Translation                           (Inf4)    
-%   {mi}       - Music Informatics                              (MSc)
-%   {nlu}      - Natural Language Understanding [L11]          (Inf4)
-%   {nc}       - Neural Computation                             (MSc)
-%   {nat}      - Natural Computing                              (MSc)
-%   {nluplus}  - Natural Language Understanding, Generation, and Machine Translation(MSc)
-%   {nip}      - Neural Information Processing                  (MSc)
-%   {os}       - Operating Systems                             (Inf3)
-%   {pa}       - Parallel Architectures [L11]                  (Inf4)
-%   {pdiot}    - Principles and Design of IoT Systems          (Inf4)
-%   {ppls}     - Parallel Prog. Langs. and Sys. [L11]          (Inf4)
-%   {pm}       - Performance Modelling                         (Inf4)  
-%   {pmr}      - Probabilistic Modelling and Reasoning          (MSc)
-%   {pi}       - Professional Issues                           (Inf3)
-%   {rc}       - Randomness and Computation                    (Inf4)
-%   {rl}       - Reinforcement Learning                         (MSc)
-%   {rlsc}     - Robot Learning and Sensorimotor Control        (MSc)
-%   {rss}      - Robotics: Science and Systems                  (MSc)
-%   {sp}       - Secure Programming                            (Inf4)
-%   {sws}      - Semantic Web Systems                          (Inf4)
-%   {stn}      - Social and Technological Networks             (Inf4)
-%   {sapm}     - Software Arch., Proc. and Mgmt. [L11]         (Inf4)
-%   {sdm}      - Software Design and Modelling                 (Inf3)
-%   {st}       - Software Testing                              (Inf3)
-%   {ttds}     - Text Technologies for Data Science            (Inf4)
-%   {tspl}     - Types and Semantics for Programming Langs.    (Inf4)
-%   {usec}     - Usable Security and Privacy                   (Inf4)
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-
-\setcourse{tspl}
-\initcoursedata
-
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-%
-% Set your exam rubric type.
-% 
-% Most courses in the School have exams that add up to 50 marks,
-% and your choices are:
-%    {qu1_and_either_qu2_or_qu3, any_two_of_three, do_exam}
-% (which include the "CALCULATORS MAY NOT BE USED..." text), or
-%    {qu1_and_either_qu2_or_qu3_calc, any_two_of_three_calc, do_exam_calc}
-% (which DO NOT include the "CALCULATORS MAY NOT BE USED..." text), or
-%    {custom}.
-%
-% Note, if you opt to create a custom rubric, you must: 
-%    
-%   (i) **have permission** from the appropriate authority, and 
-%  (ii) execute:
-%
-%        \setrubrictype{} to specify the custom rubric information.
-% 
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-
-\setrubric{qu1_and_either_qu2_or_qu3}
-
-\examtitlepage
-
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-%
-% Manual override for total page number computation.
-%
-% As long as you run latex upon this document three times in a row,
-%  the right number of `total pages' should be computed and placed
-%  in the footer of all pages except the title page.  
-%
-% But, if this fails, you can set that number yourself with the 
-%  following command:
-%
-%    \settotalpages{n} with n a natural number.
-%
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-
-
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-%
-% Beginning of your exam text.
-%
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-
-\begin{enumerate}
- 
-\item \rubricqA
-
-\newcommand{\Tree}{\texttt{Tree}}
-\newcommand{\AllT}{\texttt{AllT}}
-\newcommand{\AnyT}{\texttt{AnyT}}
-\newcommand{\leaf}{\texttt{leaf}}
-\newcommand{\branch}{\texttt{branch}}  
-\newcommand{\here}{\texttt{here}}
-\renewcommand{\left}{\texttt{left}}
-\renewcommand{\right}{\texttt{right}}
-\newcommand{\ubar}{\texttt{\underline{~}}}
-
-Consider a type of trees defined as follows.
-\begin{gather*}
-%
-  \inference[\leaf]
-    {A}
-    {Tree~A}
-%
-\quad
-%    
-  \inference[\ubar\branch\ubar]
-    {Tree~A \\
-     Tree~A}
-   {Tree~A}
-%
-\end{gather*}
-
-Given a predicate $P$ over $A$, we define predicates $\AllT$ and
-$\AnyT$ which hold when $P$ holds for \emph{every} leaf in the tree
-and when $P$ holds for \emph{some} leaf in the tree, respectively.
-\begin{gather*}
-%
-  \inference[\leaf]
-    {P~x}
-    {\AllT~P~(\leaf~x)}
-%
-\quad
-%    
-  \inference[\ubar\branch\ubar]
-    {\AllT~P~xt \\   
-     \AllT~P~yt}
-    {\AllT~P~(xt~\branch~yt)}
-%  
-\\~\\  
-%
-  \inference[\leaf]
-    {P~x}
-    {\AnyT~P~(\leaf~x)}
-%
-\quad
-%    
-  \inference[\left]
-    {\AnyT~P~xt}  
-    {\AnyT~P~(xt~\branch~yt)}
-%
-\quad
-%    
-  \inference[\right]
-    {\AnyT~P~yt}  
-    {\AnyT~P~(xt~\branch~yt)}
-%
-\end{gather*}    
-
-\begin{itemize}
-
-\item[(a)] Formalise the definitions above.
-
-\marks{12}
-
-\item[(b)] Prove $\AllT~({\neg\ubar}~\circ~P)~xt$
-  implies $\neg~(\AnyT~P~xt)$, for all trees $xt$.
-
-\marks{13}
-
-\end{itemize}
-
-\newpage
-
-\item \rubricqB
-
-\newcommand{\COMP}{\texttt{Comp}}
-\newcommand{\OK}{\texttt{ok}}
-\newcommand{\ERROR}{\texttt{error}}
-\newcommand{\LETC}{\texttt{letc}}
-\newcommand{\IN}{\texttt{in}}  
-
-\newcommand{\Comp}[1]{\COMP~#1}
-\newcommand{\error}[1]{\ERROR~#1}
-\newcommand{\ok}[1]{\OK~#1}
-\newcommand{\letc}[3]{\LETC~#1\leftarrow#2~\IN~#3}
-
-\newcommand{\comma}{\,,\,}
-\newcommand{\V}{\texttt{V}}
-\newcommand{\dash}{\texttt{-}}
-\newcommand{\Value}{\texttt{Value}}
-\newcommand{\becomes}{\longrightarrow}
-\newcommand{\subst}[3]{#1~\texttt{[}~#2~\texttt{:=}~#3~\texttt{]}}
-
-You will be provided with a definition of intrinsically-typed lambda
-calculus in Agda. Consider constructs satisfying the following rules,
-written in extrinsically-typed style.
-
-A computation of type $\Comp{A}$ returns either an error with a
-message $msg$ which is a string, or an ok value of a term $M$ of type $A$.
-Consider constructs satisfying the following rules:
-
-Typing:
-\begin{gather*}
-\inference[$\ERROR$]
-  {}
-  {\Gamma \vdash \error{msg} \typecolon \Comp{A}}
-\qquad
-\inference[$\OK$]
-  {\Gamma \vdash M \typecolon A}
-  {\Gamma \vdash \ok{M} \typecolon \Comp{A}}
-\\~\\
-\inference[$\LETC$]
-  {\Gamma \vdash M \typecolon \Comp{A} \\
-   \Gamma \comma x \typecolon A \vdash N \typecolon \Comp{B}}
-  {\Gamma \vdash \letc{x}{M}{N} \typecolon \Comp{B}}
-\end{gather*}
-
-Values:
-\begin{gather*}
-\inference[\V\dash\ERROR]
-  {}
-  {\Value~(\error{msg})}
-\qquad
-\inference[\V\dash\OK]
-  {\Value~V}
-  {\Value~(\ok{V})}
-\end{gather*}
-
-Reduction:
-\begin{gather*}
-\inference[$\xi\dash\OK$]
-  {M \becomes M'}
-  {\ok{M} \becomes \ok{M'}}
-\qquad
-\inference[$\xi\dash\LETC$]
-  {M \becomes M'}
-  {\letc{x}{M}{N} \becomes \letc{x}{M'}{N}}
-\\~\\
-\inference[$\beta\dash\ERROR$]
-  {}
-  {\letc{x}{(\error{msg})}{t} \becomes \error{msg}}
-\\~\\
-\inference[$\beta\dash\OK$]
-  {\Value{V}}
-  {\letc{x}{(\ok{V})}{N} \becomes \subst{N}{x}{V}}
-\end{gather*}
-
-\begin{enumerate}
-\item[(a)] Extend the given definition to formalise the evaluation
-           and typing rules, including any other required definitions.
-      \marks{12}
-
-\item[(b)] Prove progress. You will be provided with a proof of progress for
-           the simply-typed lambda calculus that you may extend.
-      \marks{13}
-\end{enumerate}
-
-Please delimit any code you add as follows.
-\begin{verbatim}
--- begin
--- end
-\end{verbatim}
-
-\newpage
-
-\item \rubricqC
-
-\newcommand{\TT}{\texttt{tt}}
-\newcommand{\CASETOP}{{\texttt{case}\top}}
-\newcommand{\casetop}[2]{\CASETOP~#1~{\texttt{[tt}\!\Rightarrow}~#2~\texttt{]}}
-\newcommand{\up}{\uparrow}
-\newcommand{\dn}{\downarrow}
-
-You will be provided with a definition of inference for extrinsically-typed lambda
-calculus in Agda. Consider constructs satisfying the following rules,
-written in extrinsically-typed style that support bidirectional inference.
-
-Typing:
-\begin{gather*}
-\inference[$\TT$]
-  {}
-  {\Gamma \vdash \TT \dn \top}
-\\~\\
-\inference[$\CASETOP$]
-  {\Gamma \vdash L \up \top \\
-   \Gamma \vdash M \dn A}
-  {\Gamma \vdash \casetop{L}{M} \dn A} 
-\end{gather*}
-
-\begin{enumerate}
-\item[(a)] Extend the given definition to formalise the typing rules,
-      and update the definition of equality on types.
-      \marks{10}
-
-\item[(b)] Extend the code to support type inference for the new features.
-      \marks{15}
-\end{enumerate}
-
-Please delimit any code you add as follows.
-\begin{verbatim}
--- begin
--- end
-\end{verbatim}
-
-\end{enumerate}
-
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-%
-% End of your exam text.
-%
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-
-\end{document}
-
diff --git a/tspl/Assignments.lagda b/tspl/Assignments.lagda
deleted file mode 100644
index bc9491ea..00000000
--- a/tspl/Assignments.lagda
+++ /dev/null
@@ -1,164 +0,0 @@
----
-title     : "Assignments: Summary of all assignments"
-layout    : page
-permalink : /Assignments/
----
-
-## Assignments
-
-You must do _all_ the exercises labelled "(recommended)".
-
-Exercises labelled "(stretch)" are there to provide an extra challenge.
-You don't need to do all of these, but should attempt at least a few.
-
-Exercises without a label are optional, and may be done if you want
-some extra practice.
-
-* [Assignment 1][Assignment1] Due 4pm Thursday 4 October (Week 3)
-
-  + Naturals
-    - `seven`
-    - `+-example`
-    - `*-example`
-    - `_^_` (recommended)
-    - `∸-examples` (recommended)
-    - `Bin` (stretch)
-
-  + Induction
-    - `operators`
-    - `finite-+-assoc` (stretch)
-    - `+-swap` (recommended)
-    - `*-distribʳ-+` (recommended)
-    - `*-assoc` (recommended)
-    - `*-comm`
-    - `0∸n≡n`
-    - `∸-+-assoc`
-    - `Bin-laws` (stretch)
-
-  + Relations
-    - `orderings`
-    - `≤-antisym-cases`
-    - `*-mono-≤` (stretch)
-    - `<-trans` (recommended)
-    - `trichotomy`
-    - `+-mono-<`
-    - `≤-iff-<` (recommended)
-    - `<-trans-revisited`
-    - `o+o≡e` (recommended)
-    - `Bin-predicates` (stretch)
-
-* [Assignment 2][Assignment2]. Due 4pm Thursday 18 October (Week 5)
-
-  + Equality
-    - `≤-reasoning` (stretch)
-
-  + Isomorphism
-    - `≃-implies-≲`
-    - `_⇔_` (recommended)
-    - `Bin-embedding` (stretch)
-
-  + Connectives
-    - `⇔≃×` (recommended)
-    - `⊎-comm` (recommended)
-    - `⊎-assoc`
-    - `⊥-identityˡ` (recommended)
-    - `⊥-identityʳ`
-    - `⊎-weak-×` (recommended)
-    - `⊎×-implies-×⊎`
-
-  + Negation
-    - `<-irreflexive` (recommended)
-    - `trichotomy`
-    - `⊎-dual-×` (recommended)
-    - `Classical` (stretch)
-    - `Stable` (stretch)
-
-  + Quantifiers
-    - `∀-distrib-×` (recommended)
-    - `⊎∀-implies-∀⊎`
-    - `∃-distrib-⊎` (recommended)
-    - `∃×-implies-×∃`
-    - `∃-even-odd`
-    - `∃-+-≤`
-    - `∃¬-implies-¬∀` (recommended)
-    - `Bin-isomorphism` (stretch)
-
-  + Decidable
-    - `_<?_` (recommended)
-    - `_≡ℕ?_`
-    - `erasure`
-    - `iff-erasure` (recommended)
-
-* Assignment 3. Due 4pm Thursday 1 November (Week 7)
-
-  + Lists
-    - `reverse-++-commute` (recommended)
-    - `reverse-involutive` (recommended)
-    - `map-compose`
-    - `map-++-commute`
-    - `map-Tree`
-    - `product` (recommended)
-    - `fold-++` (recommended)
-    - `map-is-foldr`
-    - `fold-Tree`
-    - `map-is-fold-Tree`
-    - `sum-downFrom` (stretch)
-    - `foldl`
-    - `foldr-monoid-foldl`
-    - `Any-++-⇔` (recommended)
-    - `All-++-≃` (stretch)
-    - `¬Any≃All¬` (stretch)
-    - `any?` (stretch)
-    - `filter?` (stretch)
-
-  + Lambda
-    - `mul` (recommended)
-    - `primed` (stretch)
-    - `_[_:=_]′` (stretch)
-    - `—↠≃—↠′`
-    - `plus-example`
-    - `mul-type` (recommended)
-
-  + Properties
-    - `Progress-≃`
-    - `progress′`
-    - `value?` (recommended)
-    - `subst′` (stretch)
-    - `mul-example` (recommended)
-    - `progress-preservation`
-    - `subject-expansion`
-    - `stuck`
-    - `unstuck` (recommended)
-
-* Assignment 4. Due 4pm Thursday 15 November (Week 9)
-
-
-  + DeBruijn
-    - `mul` (recommended)
-    - `V¬—→`
-    - `mul-example` (recommended)
-
-  + More
-    - `More` (recommended)
-
-  + Bisimulation
-    - `_†`
-    - `~val⁻¹`
-    - `sim⁻¹`
-    - `products`
-
-  + Inference
-    - `bidirectional-ps` (recommended)
-    - `bidirectional-rest` (stretch)
-    - `inference-p` (recommended)
-    - `inference-rest` (stretch)
-
-  + Untyped
-    - `Type≃⊤`
-    - `Context≃ℕ`
-    - `variant-1` (recommended)
-    - `variant-2`
-    - `2+2≡four` (recommended)
-    - `encode-more` (stretch)
-
-* Assignment 5. Due 4pm Thursday 22 November (Week 10)
diff --git a/tspl/Exam.lagda b/tspl/Exam.lagda
deleted file mode 100644
index 4962ae29..00000000
--- a/tspl/Exam.lagda
+++ /dev/null
@@ -1,680 +0,0 @@
----
-title     : "Exam: TSPL Mock Exam file"
-layout    : page
-permalink : /Exam/
----
-
-
-\begin{code}
-module Exam where
-\end{code}
-
-**IMPORTANT** For ease of marking, when modifying the given code please write
-
-    -- begin
-    -- end
-
-before and after code you add, to indicate your changes.
-
-## Imports
-
-\begin{code}
-import Relation.Binary.PropositionalEquality as Eq
-open Eq using (_≡_; refl; sym; trans; cong; _≢_)
-open import Data.Empty using (⊥; ⊥-elim)
-open import Data.Nat using (ℕ; zero; suc)
-open import Data.List using (List; []; _∷_; _++_)
-open import Data.Product using (∃; ∃-syntax) renaming (_,_ to ⟨_,_⟩)
-open import Data.String using (String)
-open import Data.String.Unsafe using (_≟_)
-open import Relation.Nullary using (¬_; Dec; yes; no)
-open import Relation.Binary using (Decidable)
-\end{code}
-
-## Problem 1
-
-\begin{code}
-module Problem1 where
-
-  open import Function using (_∘_)
-\end{code}
-
-Remember to indent all code by two spaces.
-
-### (a)
-
-### (b)
-
-### (c)
-
-
-## Problem 2
-
-Remember to indent all code by two spaces.
-
-\begin{code}
-module Problem2 where
-\end{code}
-
-### Infix declarations
-
-\begin{code}
-  infix  4 _⊢_
-  infix  4 _∋_
-  infixl 5 _,_
-
-  infixr 7 _⇒_
-
-  infix  5 ƛ_
-  infix  5 μ_
-  infixl 7 _·_
-  infix  8 `suc_
-  infix  9 `_
-  infix  9 S_
-  infix  9 #_ 
-\end{code}
-
-### Types and contexts
-
-\begin{code}
-  data Type : Set where
-    _⇒_   : Type → Type → Type
-    `ℕ    : Type
-
-  data Context : Set where
-    ∅   : Context
-    _,_ : Context → Type → Context
-\end{code}
-
-### Variables and the lookup judgment
-
-\begin{code}
-  data _∋_ : Context → Type → Set where
-
-    Z : ∀ {Γ A}
-        ----------
-      → Γ , A ∋ A
-
-    S_ : ∀ {Γ A B}
-      → Γ ∋ A
-        ---------
-      → Γ , B ∋ A
-\end{code}
-
-### Terms and the typing judgment
-
-\begin{code}
-  data _⊢_ : Context → Type → Set where
-
-    `_ : ∀ {Γ} {A}
-      → Γ ∋ A
-        ------
-      → Γ ⊢ A
-
-    ƛ_  :  ∀ {Γ} {A B}
-      → Γ , A ⊢ B
-        ----------
-      → Γ ⊢ A ⇒ B
-
-    _·_ : ∀ {Γ} {A B}
-      → Γ ⊢ A ⇒ B
-      → Γ ⊢ A
-        ----------
-      → Γ ⊢ B
-
-    `zero : ∀ {Γ}
-        ----------
-      → Γ ⊢ `ℕ
-
-    `suc_ : ∀ {Γ}
-      → Γ ⊢ `ℕ
-        -------
-      → Γ ⊢ `ℕ
-
-    case : ∀ {Γ A}
-      → Γ ⊢ `ℕ
-      → Γ ⊢ A
-      → Γ , `ℕ ⊢ A
-        -----------
-      → Γ ⊢ A
-
-    μ_ : ∀ {Γ A}
-      → Γ , A ⊢ A
-        ----------
-      → Γ ⊢ A
-\end{code}
-
-### Abbreviating de Bruijn indices
-
-\begin{code}
-  lookup : Context → ℕ → Type
-  lookup (Γ , A) zero     =  A
-  lookup (Γ , _) (suc n)  =  lookup Γ n
-  lookup ∅       _        =  ⊥-elim impossible
-    where postulate impossible : ⊥
-
-  count : ∀ {Γ} → (n : ℕ) → Γ ∋ lookup Γ n
-  count {Γ , _} zero     =  Z
-  count {Γ , _} (suc n)  =  S (count n)
-  count {∅}     _        =  ⊥-elim impossible
-    where postulate impossible : ⊥
-
-  #_ : ∀ {Γ} → (n : ℕ) → Γ ⊢ lookup Γ n
-  # n  =  ` count n
-\end{code}
-
-### Renaming
-
-\begin{code}
-  ext : ∀ {Γ Δ} → (∀ {A} → Γ ∋ A → Δ ∋ A)
-      -----------------------------------
-    → (∀ {A B} → Γ , B ∋ A → Δ , B ∋ A)
-  ext ρ Z      =  Z
-  ext ρ (S x)  =  S (ρ x)
-
-  rename : ∀ {Γ Δ}
-    → (∀ {A} → Γ ∋ A → Δ ∋ A)
-      ------------------------
-    → (∀ {A} → Γ ⊢ A → Δ ⊢ A)
-  rename ρ (` x)          =  ` (ρ x)
-  rename ρ (ƛ N)          =  ƛ (rename (ext ρ) N)
-  rename ρ (L · M)        =  (rename ρ L) · (rename ρ M)
-  rename ρ (`zero)        =  `zero
-  rename ρ (`suc M)       =  `suc (rename ρ M)
-  rename ρ (case L M N)   =  case (rename ρ L) (rename ρ M) (rename (ext ρ) N)
-  rename ρ (μ N)          =  μ (rename (ext ρ) N)
-\end{code}
-
-### Simultaneous Substitution
-
-\begin{code}
-  exts : ∀ {Γ Δ} → (∀ {A} → Γ ∋ A → Δ ⊢ A)
-      ----------------------------------
-    → (∀ {A B} → Γ , B ∋ A → Δ , B ⊢ A)
-  exts σ Z      =  ` Z
-  exts σ (S x)  =  rename S_ (σ x)
-
-  subst : ∀ {Γ Δ}
-    → (∀ {A} → Γ ∋ A → Δ ⊢ A)
-      ------------------------
-    → (∀ {A} → Γ ⊢ A → Δ ⊢ A)
-  subst σ (` k)          =  σ k
-  subst σ (ƛ N)          =  ƛ (subst (exts σ) N)
-  subst σ (L · M)        =  (subst σ L) · (subst σ M)
-  subst σ (`zero)        =  `zero
-  subst σ (`suc M)       =  `suc (subst σ M)
-  subst σ (case L M N)   =  case (subst σ L) (subst σ M) (subst (exts σ) N)
-  subst σ (μ N)          =  μ (subst (exts σ) N)
-\end{code}
-
-### Single substitution
-
-\begin{code}
-  _[_] : ∀ {Γ A B}
-          → Γ , B ⊢ A
-          → Γ ⊢ B 
-            ---------
-          → Γ ⊢ A
-  _[_] {Γ} {A} {B} N M =  subst {Γ , B} {Γ} σ {A} N
-    where
-    σ : ∀ {A} → Γ , B ∋ A → Γ ⊢ A
-    σ Z      =  M
-    σ (S x)  =  ` x
-\end{code}
-
-### Values
-
-\begin{code}
-  data Value : ∀ {Γ A} → Γ ⊢ A → Set where
-
-    V-ƛ : ∀ {Γ A B} {N : Γ , A ⊢ B}
-        ---------------------------
-      → Value (ƛ N)
-
-    V-zero : ∀ {Γ}
-        -----------------
-      → Value (`zero {Γ})
-
-    V-suc : ∀ {Γ} {V : Γ ⊢ `ℕ}
-      → Value V
-        --------------
-      → Value (`suc V)
-\end{code}
-
-### Reduction
-
-\begin{code}
-  infix 2 _—→_
-
-  data _—→_ : ∀ {Γ A} → (Γ ⊢ A) → (Γ ⊢ A) → Set where
-
-    ξ-·₁ : ∀ {Γ A B} {L L′ : Γ ⊢ A ⇒ B} {M : Γ ⊢ A}
-      → L —→ L′
-        -----------------
-      → L · M —→ L′ · M
-
-    ξ-·₂ : ∀ {Γ A B} {V : Γ ⊢ A ⇒ B} {M M′ : Γ ⊢ A}
-      → Value V
-      → M —→ M′
-        --------------
-      → V · M —→ V · M′
-
-    β-ƛ : ∀ {Γ A B} {N : Γ , A ⊢ B} {W : Γ ⊢ A}
-      → Value W
-        -------------------
-      → (ƛ N) · W —→ N [ W ]
-
-    ξ-suc : ∀ {Γ} {M M′ : Γ ⊢ `ℕ}
-      → M —→ M′
-        ----------------
-      → `suc M —→ `suc M′
-
-    ξ-case : ∀ {Γ A} {L L′ : Γ ⊢ `ℕ} {M : Γ ⊢ A} {N : Γ , `ℕ ⊢ A}
-      → L —→ L′
-        --------------------------
-      → case L M N —→ case L′ M N
-
-    β-zero :  ∀ {Γ A} {M : Γ ⊢ A} {N : Γ , `ℕ ⊢ A}
-        -------------------
-      → case `zero M N —→ M
-
-    β-suc : ∀ {Γ A} {V : Γ ⊢ `ℕ} {M : Γ ⊢ A} {N : Γ , `ℕ ⊢ A}
-      → Value V
-        -----------------------------
-      → case (`suc V) M N —→ N [ V ]
-
-    β-μ : ∀ {Γ A} {N : Γ , A ⊢ A}
-        ---------------
-      → μ N —→ N [ μ N ]
-\end{code}
-
-
-### Reflexive and transitive closure
-
-\begin{code}
-  infix  2 _—↠_
-  infix  1 begin_
-  infixr 2 _—→⟨_⟩_
-  infix  3 _∎
-
-  data _—↠_ : ∀ {Γ A} → (Γ ⊢ A) → (Γ ⊢ A) → Set where
-
-    _∎ : ∀ {Γ A} (M : Γ ⊢ A)
-        --------
-      → M —↠ M
-
-    _—→⟨_⟩_ : ∀ {Γ A} (L : Γ ⊢ A) {M N : Γ ⊢ A}
-      → L —→ M
-      → M —↠ N
-        ---------
-      → L —↠ N
-
-  begin_ : ∀ {Γ} {A} {M N : Γ ⊢ A}
-    → M —↠ N
-      ------
-    → M —↠ N
-  begin M—↠N = M—↠N
-\end{code}
-
-
-### Progress
-
-\begin{code}
-  data Progress {A} (M : ∅ ⊢ A) : Set where
-
-    step : ∀ {N : ∅ ⊢ A}
-      → M —→ N
-        -------------
-      → Progress M
-
-    done :
-        Value M
-        ----------
-      → Progress M
-
-  progress : ∀ {A} → (M : ∅ ⊢ A) → Progress M
-  progress (` ())
-  progress (ƛ N)                          =  done V-ƛ
-  progress (L · M) with progress L
-  ...    | step L—→L′                     =  step (ξ-·₁ L—→L′)
-  ...    | done V-ƛ with progress M
-  ...        | step M—→M′                 =  step (ξ-·₂ V-ƛ M—→M′)
-  ...        | done VM                    =  step (β-ƛ VM)
-  progress (`zero)                        =  done V-zero
-  progress (`suc M) with progress M
-  ...    | step M—→M′                     =  step (ξ-suc M—→M′)
-  ...    | done VM                        =  done (V-suc VM)
-  progress (case L M N) with progress L
-  ...    | step L—→L′                     =  step (ξ-case L—→L′)
-  ...    | done V-zero                    =  step (β-zero)
-  ...    | done (V-suc VL)                =  step (β-suc VL)
-  progress (μ N)                          =  step (β-μ)
-\end{code}
-
-### Evaluation
-
-\begin{code}
-  data Gas : Set where
-    gas : ℕ → Gas
-
-  data Finished {Γ A} (N : Γ ⊢ A) : Set where
-
-     done :
-         Value N
-         ----------
-       → Finished N
-
-     out-of-gas :
-         ----------
-         Finished N
-
-  data Steps : ∀ {A} → ∅ ⊢ A → Set where
-
-    steps : ∀ {A} {L N : ∅ ⊢ A}
-      → L —↠ N
-      → Finished N
-        ----------
-      → Steps L
-
-  eval : ∀ {A}
-    → Gas
-    → (L : ∅ ⊢ A)
-      -----------
-    → Steps L
-  eval (gas zero)    L                     =  steps (L ∎) out-of-gas
-  eval (gas (suc m)) L with progress L
-  ... | done VL                            =  steps (L ∎) (done VL)
-  ... | step {M} L—→M with eval (gas m) M
-  ...    | steps M—↠N fin                  =  steps (L —→⟨ L—→M ⟩ M—↠N) fin
-\end{code}
-
-## Problem 3
-
-Remember to indent all code by two spaces.
-
-\begin{code}
-module Problem3 where
-\end{code}
-
-### Imports
-
-\begin{code}
-  import plfa.DeBruijn as DB
-\end{code}
-
-### Syntax
-
-\begin{code}
-  infix   4  _∋_⦂_
-  infix   4  _⊢_↑_
-  infix   4  _⊢_↓_
-  infixl  5  _,_⦂_
-
-  infix   5  ƛ_⇒_
-  infix   5  μ_⇒_
-  infix   6  _↑
-  infix   6  _↓_
-  infixl  7  _·_
-  infix   8  `suc_
-  infix   9  `_
-\end{code}
-
-### Types
-
-\begin{code}
-  data Type : Set where
-    _⇒_   : Type → Type → Type
-    `ℕ    : Type
-\end{code}
-
-### Identifiers 
-
-\begin{code}
-  Id : Set
-  Id = String
-\end{code}
-
-### Contexts
-
-\begin{code}
-  data Context : Set where
-    ∅     : Context
-    _,_⦂_ : Context → Id → Type → Context
-\end{code}
-
-### Terms
-
-\begin{code}
-  data Term⁺ : Set
-  data Term⁻ : Set
-
-  data Term⁺ where
-    `_                        : Id → Term⁺
-    _·_                       : Term⁺ → Term⁻ → Term⁺
-    _↓_                       : Term⁻ → Type → Term⁺
-
-  data Term⁻ where
-    ƛ_⇒_                     : Id → Term⁻ → Term⁻
-    `zero                    : Term⁻
-    `suc_                    : Term⁻ → Term⁻
-    `case_[zero⇒_|suc_⇒_]    : Term⁺ → Term⁻ → Id → Term⁻ → Term⁻
-    μ_⇒_                     : Id → Term⁻ → Term⁻
-    _↑                       : Term⁺ → Term⁻
-\end{code}
-
-### Lookup 
-
-\begin{code}
-  data _∋_⦂_ : Context → Id → Type → Set where
-
-    Z : ∀ {Γ x A}
-        --------------------
-      → Γ , x ⦂ A ∋ x ⦂ A
-
-    S : ∀ {Γ x y A B}
-      → x ≢ y
-      → Γ ∋ x ⦂ A
-        -----------------
-      → Γ , y ⦂ B ∋ x ⦂ A
-\end{code}
-
-### Bidirectional type checking
-
-\begin{code}
-  data _⊢_↑_ : Context → Term⁺ → Type → Set
-  data _⊢_↓_ : Context → Term⁻ → Type → Set
-
-  data _⊢_↑_ where
-
-    ⊢` : ∀ {Γ A x}
-      → Γ ∋ x ⦂ A
-        -----------
-      → Γ ⊢ ` x ↑ A
-
-    _·_ : ∀ {Γ L M A B}
-      → Γ ⊢ L ↑ A ⇒ B
-      → Γ ⊢ M ↓ A
-        -------------
-      → Γ ⊢ L · M ↑ B
-
-    ⊢↓ : ∀ {Γ M A}
-      → Γ ⊢ M ↓ A
-        ---------------
-      → Γ ⊢ (M ↓ A) ↑ A
-
-  data _⊢_↓_ where
-
-    ⊢ƛ : ∀ {Γ x N A B}
-      → Γ , x ⦂ A ⊢ N ↓ B
-        -------------------
-      → Γ ⊢ ƛ x ⇒ N ↓ A ⇒ B
-
-    ⊢zero : ∀ {Γ}
-        --------------
-      → Γ ⊢ `zero ↓ `ℕ
-
-    ⊢suc : ∀ {Γ M}
-      → Γ ⊢ M ↓ `ℕ
-        ---------------
-      → Γ ⊢ `suc M ↓ `ℕ
-
-    ⊢case : ∀ {Γ L M x N A}
-      → Γ ⊢ L ↑ `ℕ
-      → Γ ⊢ M ↓ A
-      → Γ , x ⦂ `ℕ ⊢ N ↓ A
-        -------------------------------------
-      → Γ ⊢ `case L [zero⇒ M |suc x ⇒ N ] ↓ A
-
-    ⊢μ : ∀ {Γ x N A}
-      → Γ , x ⦂ A ⊢ N ↓ A
-        -----------------
-      → Γ ⊢ μ x ⇒ N ↓ A
-
-    ⊢↑ : ∀ {Γ M A B}
-      → Γ ⊢ M ↑ A
-      → A ≡ B
-        -------------
-      → Γ ⊢ (M ↑) ↓ B
-\end{code}
-
-
-### Type equality
-
-\begin{code}
-  _≟Tp_ : (A B : Type) → Dec (A ≡ B)
-  `ℕ      ≟Tp `ℕ              =  yes refl
-  `ℕ      ≟Tp (A ⇒ B)         =  no λ()
-  (A ⇒ B) ≟Tp `ℕ              =  no λ()
-  (A ⇒ B) ≟Tp (A′ ⇒ B′)
-    with A ≟Tp A′ | B ≟Tp B′
-  ...  | no A≢    | _         =  no λ{refl → A≢ refl}
-  ...  | yes _    | no B≢     =  no λ{refl → B≢ refl}
-  ...  | yes refl | yes refl  =  yes refl
-\end{code}
-
-### Prerequisites
-
-\begin{code}
-  dom≡ : ∀ {A A′ B B′} → A ⇒ B ≡ A′ ⇒ B′ → A ≡ A′
-  dom≡ refl = refl
-
-  rng≡ : ∀ {A A′ B B′} → A ⇒ B ≡ A′ ⇒ B′ → B ≡ B′
-  rng≡ refl = refl
-
-  ℕ≢⇒ : ∀ {A B} → `ℕ ≢ A ⇒ B
-  ℕ≢⇒ ()
-\end{code}
-
-
-### Unique lookup
-
-\begin{code}
-  uniq-∋ : ∀ {Γ x A B} → Γ ∋ x ⦂ A → Γ ∋ x ⦂ B → A ≡ B
-  uniq-∋ Z Z                 =  refl
-  uniq-∋ Z (S x≢y _)         =  ⊥-elim (x≢y refl)
-  uniq-∋ (S x≢y _) Z         =  ⊥-elim (x≢y refl)
-  uniq-∋ (S _ ∋x) (S _ ∋x′)  =  uniq-∋ ∋x ∋x′
-\end{code}
-
-### Unique synthesis
-
-\begin{code}
-  uniq-↑ : ∀ {Γ M A B} → Γ ⊢ M ↑ A → Γ ⊢ M ↑ B → A ≡ B
-  uniq-↑ (⊢` ∋x) (⊢` ∋x′)       =  uniq-∋ ∋x ∋x′
-  uniq-↑ (⊢L · ⊢M) (⊢L′ · ⊢M′)  =  rng≡ (uniq-↑ ⊢L ⊢L′)
-  uniq-↑ (⊢↓ ⊢M) (⊢↓ ⊢M′)       =  refl 
-\end{code}
-
-## Lookup type of a variable in the context
-
-\begin{code}
-  ext∋ : ∀ {Γ B x y}
-    → x ≢ y
-    → ¬ ∃[ A ]( Γ ∋ x ⦂ A )
-      -----------------------------
-    → ¬ ∃[ A ]( Γ , y ⦂ B ∋ x ⦂ A )
-  ext∋ x≢y _  ⟨ A , Z ⟩       =  x≢y refl
-  ext∋ _   ¬∃ ⟨ A , S _ ⊢x ⟩  =  ¬∃ ⟨ A , ⊢x ⟩
-
-  lookup : ∀ (Γ : Context) (x : Id)
-      -----------------------
-    → Dec (∃[ A ](Γ ∋ x ⦂ A))
-  lookup ∅ x                        =  no  (λ ())
-  lookup (Γ , y ⦂ B) x with x ≟ y
-  ... | yes refl                    =  yes ⟨ B , Z ⟩
-  ... | no x≢y with lookup Γ x
-  ...             | no  ¬∃          =  no  (ext∋ x≢y ¬∃)
-  ...             | yes ⟨ A , ⊢x ⟩  =  yes ⟨ A , S x≢y ⊢x ⟩
-\end{code}
-
-### Promoting negations
-
-\begin{code}
-  ¬arg : ∀ {Γ A B L M}
-    → Γ ⊢ L ↑ A ⇒ B
-    → ¬ Γ ⊢ M ↓ A
-      -------------------------
-    → ¬ ∃[ B′ ](Γ ⊢ L · M ↑ B′)
-  ¬arg ⊢L ¬⊢M ⟨ B′ , ⊢L′ · ⊢M′ ⟩ rewrite dom≡ (uniq-↑ ⊢L ⊢L′) = ¬⊢M ⊢M′
-
-  ¬switch : ∀ {Γ M A B}
-    → Γ ⊢ M ↑ A
-    → A ≢ B
-      ---------------
-    → ¬ Γ ⊢ (M ↑) ↓ B
-  ¬switch ⊢M A≢B (⊢↑ ⊢M′ A′≡B) rewrite uniq-↑ ⊢M ⊢M′ = A≢B A′≡B
-\end{code}
-
-
-## Synthesize and inherit types
-
-\begin{code}
-  synthesize : ∀ (Γ : Context) (M : Term⁺)
-      -----------------------
-    → Dec (∃[ A ](Γ ⊢ M ↑ A))
-
-  inherit : ∀ (Γ : Context) (M : Term⁻) (A : Type)
-      ---------------
-    → Dec (Γ ⊢ M ↓ A)
-
-  synthesize Γ (` x) with lookup Γ x
-  ... | no  ¬∃              =  no  (λ{ ⟨ A , ⊢` ∋x ⟩ → ¬∃ ⟨ A , ∋x ⟩ })
-  ... | yes ⟨ A , ∋x ⟩      =  yes ⟨ A , ⊢` ∋x ⟩
-  synthesize Γ (L · M) with synthesize Γ L
-  ... | no  ¬∃              =  no  (λ{ ⟨ _ , ⊢L  · _  ⟩  →  ¬∃ ⟨ _ , ⊢L ⟩ })
-  ... | yes ⟨ `ℕ ,    ⊢L ⟩  =  no  (λ{ ⟨ _ , ⊢L′ · _  ⟩  →  ℕ≢⇒ (uniq-↑ ⊢L ⊢L′) })
-  ... | yes ⟨ A ⇒ B , ⊢L ⟩ with inherit Γ M A
-  ...    | no  ¬⊢M          =  no  (¬arg ⊢L ¬⊢M)
-  ...    | yes ⊢M           =  yes ⟨ B , ⊢L · ⊢M ⟩  
-  synthesize Γ (M ↓ A) with inherit Γ M A
-  ... | no  ¬⊢M             =  no  (λ{ ⟨ _ , ⊢↓ ⊢M ⟩  →  ¬⊢M ⊢M })
-  ... | yes ⊢M              =  yes ⟨ A , ⊢↓ ⊢M ⟩
-
-  inherit Γ (ƛ x ⇒ N) `ℕ      =  no  (λ())
-  inherit Γ (ƛ x ⇒ N) (A ⇒ B) with inherit (Γ , x ⦂ A) N B
-  ... | no ¬⊢N                =  no  (λ{ (⊢ƛ ⊢N)  →  ¬⊢N ⊢N })
-  ... | yes ⊢N                =  yes (⊢ƛ ⊢N)
-  inherit Γ `zero `ℕ          =  yes ⊢zero
-  inherit Γ `zero (A ⇒ B)     =  no  (λ())
-  inherit Γ (`suc M) `ℕ with inherit Γ M `ℕ
-  ... | no ¬⊢M                =  no  (λ{ (⊢suc ⊢M)  →  ¬⊢M ⊢M })
-  ... | yes ⊢M                =  yes (⊢suc ⊢M)
-  inherit Γ (`suc M) (A ⇒ B)  =  no  (λ())
-  inherit Γ (`case L [zero⇒ M |suc x ⇒ N ]) A with synthesize Γ L
-  ... | no ¬∃                 =  no  (λ{ (⊢case ⊢L  _ _) → ¬∃ ⟨ `ℕ , ⊢L ⟩})
-  ... | yes ⟨ _ ⇒ _ , ⊢L ⟩    =  no  (λ{ (⊢case ⊢L′ _ _) → ℕ≢⇒ (uniq-↑ ⊢L′ ⊢L) })   
-  ... | yes ⟨ `ℕ ,    ⊢L ⟩ with inherit Γ M A
-  ...    | no ¬⊢M             =  no  (λ{ (⊢case _ ⊢M _) → ¬⊢M ⊢M })
-  ...    | yes ⊢M with inherit (Γ , x ⦂ `ℕ) N A
-  ...       | no ¬⊢N          =  no  (λ{ (⊢case _ _ ⊢N) → ¬⊢N ⊢N })
-  ...       | yes ⊢N          =  yes (⊢case ⊢L ⊢M ⊢N)
-  inherit Γ (μ x ⇒ N) A with inherit (Γ , x ⦂ A) N A
-  ... | no ¬⊢N                =  no  (λ{ (⊢μ ⊢N) → ¬⊢N ⊢N })
-  ... | yes ⊢N                =  yes (⊢μ ⊢N)
-  inherit Γ (M ↑) B with synthesize Γ M
-  ... | no  ¬∃                =  no  (λ{ (⊢↑ ⊢M _) → ¬∃ ⟨ _ , ⊢M ⟩ })
-  ... | yes ⟨ A , ⊢M ⟩ with A ≟Tp B
-  ...   | no  A≢B             =  no  (¬switch ⊢M A≢B)
-  ...   | yes A≡B             =  yes (⊢↑ ⊢M A≡B)
-\end{code}
-
diff --git a/tspl/TSPL.lagda b/tspl/TSPL.lagda
deleted file mode 100644
index 2bb18594..00000000
--- a/tspl/TSPL.lagda
+++ /dev/null
@@ -1,118 +0,0 @@
----
-title     : "TSPL: Course notes"
-layout    : page
-permalink : /TSPL/
----
-
-## Staff
-
-* **Instructor**
-    [Philip Wadler](https://homepages.inf.ed.ac.uk/wadler)
-* **Teaching assistants**
-  - [Wen Kokke](mailto:wen.kokke@ed.ac.uk)
-  - [Chad Nester](mailto:chad.nester@gmail.com)
-
-## Lectures
-
-Lectures take place Monday, Wednesday, and Friday in AT 7.02. (Moved from AT 5.07 and AT 4.12.)
-* **9.00--9.50am** Lecture
-* **10.00--10.50am** Tutorial
-
-<table>
- <tr>
-  <th>Week</th>
-  <th>Mon</th>
-  <th>Wed</th>
-  <th>Fri</th>
- </tr>
- <tr>
-  <td>1</td>
-  <td><b>17 Sep</b> <a href="/Naturals/">Naturals</a></td>
-  <td><b>19 Sep</b> <a href="/Induction/">Induction</a></td>
-  <td><b>21 Sep</b> <a href="/Induction/">Induction</a></td>
- </tr>
- <tr>
-  <td>2</td>
-  <td><b>24 Sep</b> <a href="/Relations/">Relations</a> (Chad)</td>
-  <td><b>26 Sep</b> <a href="/Relations/">Relations</a> (Chad)</td>
-  <td><b>28 Sep</b> (no class)</td>
- </tr>
- <tr>
-  <td>3</td>
-  <td><b>1 Oct</b> <a href="/Equality/">Equality</a> &amp; <a href="/Isomorphism/">Isomorphism</a></td>
-  <td><b>3 Oct</b> <a href="/Connectives/">Connectives</a></td>
-  <td><b>5 Oct</b> <a href="/Negation/">Negation</a></td>
- </tr>
- <tr>
-  <td>4</td>
-  <td><b>8 Oct</b> <a href="/Quantifiers/">Quantifiers</a></td>
-  <td><b>10 Oct</b> <a href="/Decidable/">Decidable</a></td>
-  <td><b>12 Oct</b> (tutorial only)</td>
- </tr>
- <tr>
-  <td>5</td>
-  <td><b>15 Oct</b> <a href="/Lists/">Lists</a></td>
-  <td><b>17 Oct</b> (tutorial only)</td>
-  <td><b>19 Oct</b> <a href="/Lists/">Lists</a></td>
- </tr>
- <tr>
-  <td>6</td>
-  <td><b>22 Oct</b> <a href="/Lambda/">Lambda</a></td>
-  <td><b>24 Oct</b> (no class)</td>
-  <td><b>26 Oct</b> <a href="/Properties/">Properties</a></td>
- </tr>
- <tr>
-  <td>7</td>
-  <td><b>29 Oct</b> <a href="/DeBruijn/">DeBruijn</a></td>
-  <td><b>31 Oct</b> <a href="/More/">More</a></td>
-  <td><b>2 Nov</b> <a href="/Inference/">Inference</a></td>
- </tr>
- <tr>
-  <td>8</td>
-  <td><b>5 Nov</b> (no class)</td>
-  <td><b>7 Nov</b> (tutorial only)</td>
-  <td><b>9 Nov</b> <a href="/Untyped/">Untyped</a></td>
- </tr>
- <tr>
-  <td>9</td>
-  <td><b>12 Nov</b> (no class)</td>
-  <td><b>14 Nov</b> (tutorial only)</td>
-  <td><b>16 Nov</b> (no class)</td>
- </tr>
- <tr>
-  <td>10</td>
-  <td><b>19 Nov</b> (no class)</td>
-  <td><b>21 Nov</b> Propositions as Types</td>
-  <td><b>23 Nov</b> (no class)</td>
- </tr>
- <tr>
-  <td>11</td>
-  <td><b>26 Nov</b> (no class)</td>
-  <td><b>28 Nov</b> Quantitative Type Theory (Wen)</td>
-  <td><b>30 Nov</b> (mock exam)</td>
- </tr>
-</table>
-
-## Assignments
-
-For instructions on how to set up Agda for PLFA see [Getting Started](/GettingStarted/).
-
-* [Assignment 1][Assignment1] cw1 due 4pm Thursday 4 October (Week 3)
-* [Assignment 2][Assignment2] cw2 due 4pm Thursday 18 October (Week 5)
-* [Assignment 3][Assignment3] cw3 due 4pm Thursday 1 November (Week 7)
-* [Assignment 4][Assignment4] cw4 due 4pm Thursday 15 November (Week 9)
-* [Assignment 5](/tspl/Assignment5.pdf) cw5 due 4pm Thursday 22 November (Week 10)
-  <br />
-  Use file [Exam][Exam]. Despite the rubric, do **all three questions**.
-  
-
-Assignments are submitted by running
-``` bash
-submit tspl cwN AssignmentN.lagda
-```
-where N is the number of the assignment.
-
-## Mock exam
-
-Here is the text of the [mock](/tspl/mock.pdf)
-and the exam [instructions](/tspl/instructions.pdf).
diff --git a/tspl/examhons2018.cls b/tspl/examhons2018.cls
deleted file mode 100644
index 857d30ce..00000000
--- a/tspl/examhons2018.cls
+++ /dev/null
@@ -1,1248 +0,0 @@
- %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-%
-% I N F O R M A T I C S
-%  Honours Exam LaTeX Package v0.1
-%
-%  Created: 12-Oct-2009 by G.O.Passmore.
-%  Last Updated: 11-07-2017 by G.Hall
-%
-%  Note: We are changing the file and package name of this style
-%   from year to year, so as to make people aware of the version
-%   they are using.  The format is `examhons<YYYY>.sty' with <YYYY>
-%   replaced appropriately. 
-%
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-
-\NeedsTeXFormat{LaTeX2e}[1995/12/01]
-\ProvidesClass{examhons2016}[2009/10/12 v0.1 (GOP)]
-
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-%
-% Set the ITO path for status.tex.
-%
-% * Note that course organisers / exam preparers do not need 
-%    status.tex.  When building their exam on their own machines, 
-%    the exam title / date / etc. information will be automatically
-%    filled-in with dummy values for mock-up purposes. 
-% 
-%    Once the exam document is processed on the ITO machines, 
-%    however, the mock-up exam title / date / etc. data will be 
-%    overwritten with the officially sanctioned data held in 
-%    the ITO's master status.tex file.
-%
-%  This file resides in the relative path below.
-%
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-
-\def\itostatuspath{../exam-macros/}
-
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-%
-% Inherit the proper letter class.
-%
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-
-\LoadClass[12pt,a4paper]{article}
-
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-% 
-% Take care of `page x of y' the proper way, based on a combination 
-%  of the J. Goldberg (lastpage) method, the C. Huggins (using fh)
-%  code, woven together with some use of the ifthen package for 
-%  branching on p0 (the exam title page, which shouldn't be num'd).
-%
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-
-\RequirePackage{fancyhdr,ifthen,a4}
-\pagestyle{fancy}
-\fancyhf{}
-
-\def\lastpage@putlabel{\addtocounter{page}{-1}%
-   \immediate\write\@auxout{\string
-   \newlabel{LastPage}{{}{\thepage}}}%
-   \addtocounter{page}{1}}
-
-\AtEndDocument{%
-   \message{*** Setting LastPage: Make sure you 
-     run LaTeX upon your exam file at least 3
-     times to get this right.}%
-   \clearpage\lastpage@putlabel}%
-
-\newcommand{\totalpagesoverride}{0}
-
- {\rfoot{\ifthenelse{\totalpagesoverride=0}
-          {\ifthenelse{\thepage>0}
-           {\scriptsize{Page \thepage{} of \pageref{LastPage}}}
-           {}}
-          {{\scriptsize{Page \thepage{} of \@forcedtotalpages}}}}}
-
-
-\renewcommand\headrulewidth{0pt}  
-
-\newcommand{\settotalpages}[1]{
- \def\@forcedtotalpages{#1}
- \renewcommand{\totalpagesoverride}{1}}
-
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-%
-% Inlining of the EPSF package by Rokicki et al.
-%
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-
-\newread\epsffilein    % file to \read
-\newif\ifepsffileok    % continue looking for the bounding box?
-\newif\ifepsfbbfound   % success?
-\newif\ifepsfverbose   % report what you're making?
-\newif\ifepsfdraft     % use draft mode?
-\newdimen\epsfxsize    % horizontal size after scaling
-\newdimen\epsfysize    % vertical size after scaling
-\newdimen\epsftsize    % horizontal size before scaling
-\newdimen\epsfrsize    % vertical size before scaling
-\newdimen\epsftmp      % register for arithmetic manipulation
-\newdimen\pspoints     % conversion factor
-%
-\pspoints=1bp          % Adobe points are `big'
-\epsfxsize=0pt         % Default value, means `use natural size'
-\epsfysize=0pt         % ditto
-%
-\def\epsfbox#1{\global\def\epsfllx{72}\global\def\epsflly{72}%
-   \global\def\epsfurx{540}\global\def\epsfury{720}%
-   \def\lbracket{[}\def\testit{#1}\ifx\testit\lbracket
-   \let\next=\epsfgetlitbb\else\let\next=\epsfnormal\fi\next{#1}}%
-%
-\def\epsfgetlitbb#1#2 #3 #4 #5]#6{\epsfgrab #2 #3 #4 #5 .\\%
-   \epsfsetgraph{#6}}%
-%
-\def\epsfnormal#1{\epsfgetbb{#1}\epsfsetgraph{#1}}%
-%
-\def\epsfgetbb#1{%
-%
-%   The first thing we need to do is to open the
-%   PostScript file, if possible.
-%
-\openin\epsffilein=#1
-\ifeof\epsffilein\errmessage{I couldn't open #1, will ignore it}\else
-%
-%   Okay, we got it. Now we'll scan lines until we find one that doesn't
-%   start with %. We're looking for the bounding box comment.
-%
-   {\epsffileoktrue \chardef\other=12
-    \def\do##1{\catcode`##1=\other}\dospecials \catcode`\ =10
-    \loop
-       \read\epsffilein to \epsffileline
-       \ifeof\epsffilein\epsffileokfalse\else
-%
-%   We check to see if the first character is a % sign;
-%   if not, we stop reading (unless the line was entirely blank);
-%   if so, we look further and stop only if the line begins with
-%   `%%BoundingBox:'.
-%
-          \expandafter\epsfaux\epsffileline:. \\%
-       \fi
-   \ifepsffileok\repeat
-   \ifepsfbbfound\else
-    \ifepsfverbose\message{No bounding box comment in #1; using defaults}\fi\fi
-   }\closein\epsffilein\fi}%
-%
-%   Now we have to calculate the scale and offset values to use.
-%   First we compute the natural sizes.
-%
-\def\epsfclipon{\def\epsfclipstring{ clip}}%
-\def\epsfclipoff{\def\epsfclipstring{\ifepsfdraft\space clip\fi}}%
-\epsfclipoff
-%
-\def\epsfsetgraph#1{%
-   \epsfrsize=\epsfury\pspoints
-   \advance\epsfrsize by-\epsflly\pspoints
-   \epsftsize=\epsfurx\pspoints
-   \advance\epsftsize by-\epsfllx\pspoints
-%
-%   If `epsfxsize' is 0, we default to the natural size of the picture.
-%   Otherwise we scale the graph to be \epsfxsize wide.
-%
-   \epsfxsize\epsfsize\epsftsize\epsfrsize
-   \ifnum\epsfxsize=0 \ifnum\epsfysize=0
-      \epsfxsize=\epsftsize \epsfysize=\epsfrsize
-      \epsfrsize=0pt
-%
-%   We have a sticky problem here:  TeX doesn't do floating point arithmetic!
-%   Our goal is to compute y = rx/t. The following loop does this reasonably
-%   fast, with an error of at most about 16 sp (about 1/4000 pt).
-% 
-     \else\epsftmp=\epsftsize \divide\epsftmp\epsfrsize
-       \epsfxsize=\epsfysize \multiply\epsfxsize\epsftmp
-       \multiply\epsftmp\epsfrsize \advance\epsftsize-\epsftmp
-       \epsftmp=\epsfysize
-       \loop \advance\epsftsize\epsftsize \divide\epsftmp 2
-       \ifnum\epsftmp>0
-          \ifnum\epsftsize<\epsfrsize\else
-             \advance\epsftsize-\epsfrsize \advance\epsfxsize\epsftmp \fi
-       \repeat
-       \epsfrsize=0pt
-     \fi
-   \else \ifnum\epsfysize=0
-     \epsftmp=\epsfrsize \divide\epsftmp\epsftsize
-     \epsfysize=\epsfxsize \multiply\epsfysize\epsftmp   
-     \multiply\epsftmp\epsftsize \advance\epsfrsize-\epsftmp
-     \epsftmp=\epsfxsize
-     \loop \advance\epsfrsize\epsfrsize \divide\epsftmp 2
-     \ifnum\epsftmp>0
-        \ifnum\epsfrsize<\epsftsize\else
-           \advance\epsfrsize-\epsftsize \advance\epsfysize\epsftmp \fi
-     \repeat
-     \epsfrsize=0pt
-    \else
-     \epsfrsize=\epsfysize
-    \fi
-   \fi
-%
-%  Finally, we make the vbox and stick in a \special that dvips can parse.
-%
-   \ifepsfverbose\message{#1: width=\the\epsfxsize, height=\the\epsfysize}\fi
-   \epsftmp=10\epsfxsize \divide\epsftmp\pspoints
-   \vbox to\epsfysize{\vfil\hbox to\epsfxsize{%
-      \ifnum\epsfrsize=0\relax
-        \special{PSfile=\ifepsfdraft psdraft.ps\else#1\fi\space
-             llx=\epsfllx\space lly=\epsflly\space
-             urx=\epsfurx\space ury=\epsfury\space rwi=\number\epsftmp
-             \epsfclipstring}%
-      \else
-        \epsfrsize=10\epsfysize \divide\epsfrsize\pspoints
-        \special{PSfile=\ifepsfdraft psdraft.ps\else#1\fi\space
-             llx=\epsfllx\space lly=\epsflly\space
-             urx=\epsfurx\space ury=\epsfury\space rwi=\number\epsftmp\space
-             rhi=\number\epsfrsize \epsfclipstring}%
-      \fi
-      \hfil}}%
-\global\epsfxsize=0pt\global\epsfysize=0pt}%
-%
-%   We still need to define the tricky \epsfaux macro. This requires
-%   a couple of magic constants for comparison purposes.
-%
-{\catcode`\%=12 \global\let\epsfpercent=%\global\def\epsfbblit{%BoundingBox}}%
-%
-%   So we're ready to check for `%BoundingBox:' and to grab the
-%   values if they are found.
-%
-\long\def\epsfaux#1#2:#3\\{\ifx#1\epsfpercent
-   \def\testit{#2}\ifx\testit\epsfbblit
-      \epsfgrab #3 . . . \\%
-      \epsffileokfalse
-      \global\epsfbbfoundtrue
-   \fi\else\ifx#1\par\else\epsffileokfalse\fi\fi}%
-%
-%   Here we grab the values and stuff them in the appropriate definitions.
-%
-\def\epsfempty{}%
-\def\epsfgrab #1 #2 #3 #4 #5\\{%
-\global\def\epsfllx{#1}\ifx\epsfllx\epsfempty
-      \epsfgrab #2 #3 #4 #5 .\\\else
-   \global\def\epsflly{#2}%
-   \global\def\epsfurx{#3}\global\def\epsfury{#4}\fi}%
-%
-%   We default the epsfsize macro.
-%
-\def\epsfsize#1#2{\epsfxsize}
-%
-%   Finally, another definition for compatibility with older macros.
-%
-\let\epsffile=\epsfbox
-
-
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-%
-% Inlining of the UK date package by A. Clark.
-%
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-
-\def\@cent{\count0 }                      
-\def\@diy{\count1 }                        
-\def\@dow{\count2 }                        
-\def\@epact{\count3 }                      
-\def\@golden{\count4 }                     
-\def\@leap{\count5 }                       
-\def\@x{\count6 }                          
-\def\@y{\count7 }                          
-
-\def\@up#1{{\@savestyle\thinspace$^{\underline{\hbox{%
-  \scriptsize\@setstyle#1\fam=-1 }}}$}}
-\def\st{\@up{st}}
-\def\nd{\@up{nd}}
-\def\rd{\@up{rd}}
-\def\th{\@up{th}}
-
-\def\@savestyle{\count0=\the\fam}
-\def\@setstyle{\ifcase\count0\rm\or\mit\or\cal\or\rm
-  \or\it\or\sl\or\bf\or\tt\fi}
-
-\def\today{\dayofweek{} \number\day\ifcase\day
-  \or\st\or\nd\or\rd\or\th\or\th\or\th\or\th\or\th\or\th\or\th
-  \or\th\or\th\or\th\or\th\or\th\or\th\or\th\or\th\or\th\or\th
-  \or\st\or\nd\or\rd\or\th\or\th\or\th\or\th\or\th\or\th\or\th\or\st\fi
-  \space\ifcase\month\or January\or February\or March\or April\or May\or
-  June\or July\or August\or September\or October\or November\or December\fi
-  \space\number\year}
-
-\def\dayofweek{{%
-  \@leap=\month \advance\@leap by -14 \divide\@leap by 12
-  \advance\@leap by \year
-  \@dow=\month \advance\@dow by 10
-  \@y=\@dow \divide\@y by 13 \multiply\@y by 12
-  \advance\@dow by -\@y \multiply\@dow by 13 
-  \advance\@dow by -1 \divide\@dow by 5
-  \advance\@dow by \day \advance\@dow by 77
-  \@x=\@leap \@y=\@x \divide\@y by 100 \multiply\@y by 100 \advance\@x by -\@y
-  \multiply\@x by 5 \divide\@x by 4 \advance\@dow by \@x
-  \@x=\@leap \divide\@x by 400 \advance\@dow by \@x
-  \@x=\@leap \divide\@x by 100 \multiply\@x by 2 \advance\@dow by -\@x
-  \@x=\@dow \divide\@x by 7 \multiply\@x by 7 \advance\@dow by -\@x
-  \ifcase\@dow Sunday\or Monday\or Tuesday\or Wednesday\or
-      Thursday\or Friday\or Saturday\fi}}
-\def\phaseofmoon{{%
-  \@diy=\day \advance\@diy by \ifcase\month            
-      -1\or -1\or 30\or 58\or 89\or 119\or 150\or      
-      180\or 211\or 241\or 272\or 303\or 333\fi        
-  \ifnum \month>2
-    \@x=\year \@y=\@x \divide\@y by 4 \multiply\@y by 4 \advance\@x by -\@y
-    \ifnum \@x=0                    
-      \@x=\year \@y=\@x \divide\@y by 400 
-      \multiply\@y by 400 \advance\@x by -\@y
-      \ifnum \@x=0                  
-      \advance\@diy by 1            
-      \else                         
-      \@x=\year \@y=\@x \divide\@y by 100 
-      \multiply\@y by 100 \advance\@x by -\@y
-      \ifnum \@x>0                  
-          \advance\@diy by 1        
-      \fi                           
-      \fi                           
-    \fi                             
-  \fi                               
-  \@cent=\year \divide\@cent by 100 \advance\@cent by 1
-  \@golden=\year
-  \@y=\year \divide\@y by 19 \multiply\@y by 19 \advance\@golden by -\@y
-  \advance\@golden by 1
-  \@epact=11 \multiply\@epact by \@golden
-  \advance\@epact by 20
-  \@x=8 \multiply\@x by \@cent \advance\@x by 5
-  \divide\@x by 25 \advance\@x by -5
-  \advance\@epact by \@x
-  \@x=3 \multiply\@x by \@cent \divide\@x by 4 \advance\@x by -12
-  \advance\@epact by -\@x
-  \@y=\@epact \divide\@y by 30 \multiply\@y by 30 \advance\@epact by -\@y
-  \ifnum \@epact<0
-    \advance\@epact by 30
-  \fi
-  \ifnum \@epact=25
-    \ifnum \@golden>11
-      \advance \@epact by 1
-    \fi
-  \else
-    \ifnum \@epact=24
-      \advance \@epact by 1
-    \fi
-  \fi
-  \@x=\@diy \advance\@x by \@epact \multiply\@x by 6 \advance\@x by 11
-  \@y=\@x \divide\@y by 177 \multiply\@y by 177 \advance\@x by -\@y
-  \divide\@x by 22
-  \ifcase\@x new\or waxing crescent\or in its first quarter\or
-      waxing gibbous\or full\or waning gibbous\or
-      in its last quarter\or waning crescent\or new\fi}}
-
-
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-%
-% Now, we want to define commands for exam title, time, conveners,
-%  and so on, *but* we want to provide hard-coded dummy values
-%  for exam preparers who are working on their own machines.
-%  This is so that status.tex does not need to be ever copied from
-%  the ITO installation; it is only for ITO.  
-%
-% The logic here is simple.  If we find \itostatuspath status.tex
-%  to exist, then we populate the values of exam title, time, and
-%  so on using those it contains corresponding to \courseid, which
-%  is set by the exam preparer using the \setcourse command.
-%  This is done internally by executing a command named 
-%  \<courseid>details, with <courseid> replaced by their courseid.
-%
-% Otherwise, we use dummy values, but we've gone to the effort to
-%  at least include the correct course title and type (Inf3,MSc,..)
-%  within these mock values so as to keep the preparer happy ;-).
-%
-% Once that's done, we need to work out the rubric.  The rubric
-%  is printed on the title page and is set by the exam author
-%  using the \setrubric command.  They have the following options:
-%
-%   {qu1_and_either_qu2_or_qu3, any_two_of_three, custom}.
-%
-% Again, the usage of this information follows the same structure
-%  as above.  On an ITO machine, the master files are sourced from
-%  the itostatuspath directory.  On an exam preparer's machine,
-%  we generate mock-up values for the rubric form and type.
-%
-% Note, if they create a custom rubric, they must then execute:
-%
-%  \setrubricform{} and \setrubrictype to specify the custom
-%   rubric information.
-%
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-
-\newcommand{\coursestatusfcn}{}
-\newcommand{\courseid}{}
-\newcommand{\rubricid}{}
-\newcommand{\rubricform}{}
-\newcommand{\rubrictype}{}
-
-\providecommand{\status}{}
-
-\newcommand{\setcourse}[1]{
- \renewcommand{\courseid}{#1}
-}
-
-\newcommand{\setrubric}[1]{\renewcommand{\rubricid}{#1}}
-\newcommand{\setrubricform}[1]{\renewcommand{\rubricform}{#1}}
-\newcommand{\setrubrictype}[1]{\renewcommand{\rubrictype}{#1}}
-
-\AtBeginDocument{
- \newcounter{Day}   \setcounter{Day}{\day}
- \newcounter{Month} \setcounter{Month}{\month}
- \newcounter{Year}  \setcounter{Year}{\year}
-}
-
-\newenvironment{hint}{\par[{\bf Hint:} }{\nolinebreak]}
-\newenvironment{hints}{\par[{\bf Hints:} }{\nolinebreak]}
-\newenvironment{note}{\par[{\bf Note:} }{\nolinebreak]}
-\newenvironment{notes}{\par[{\bf Notes:} }{\nolinebreak]}
-
-\def\ps@header{\let\@mkboth\@gobbletwo
-     \let\@oddfoot\@empty\let\@evenhead\@empty\let\@evenfoot\@oddfoot}
-\def\setstatus#1{\def\@status{#1}}
-\def\@status{}
-\def\@nextone{f}\def\@nextbutone{f}%
-\def\@oddhead{{\bf\it \@status}\hfil\it\@conthead}
-\def\@conthead{\if\@nextone t\relax QUESTION CONTINUED FROM PREVIOUS PAGE\fi\xdef\@nextone{\@nextbutone}\gdef\@nextbutone{f}}
-\def\continued{%
-\gdef\@nextbutone{t}
-\par\rightline{\it QUESTION CONTINUES ON NEXT PAGE}\newpage%
-}
-
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-%
-% Display the exam status (for `internal'/`external' scrutiny, or 
-%  `final' which will print no corresponding notice).
-%
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-
-\def\internal{
-  \setstatus{\it FOR INTERNAL SCRUTINY (date of this version: \theDay/\theMonth/\theYear)}}
-\def\external{
-  \setstatus{\it FOR EXTERNAL EXAMINER (date of this version: \theDay/\theMonth/\theYear)}}
-\def\final{\setstatus{}}
-
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-%
-% Setup the proper marks displays.
-%
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-
-\def\Marks#1#2{\marginpar{\raisebox{#2\baselineskip}{[{\it #1 
-  \ifnum #1=1 mark\else marks\fi\/}]}}}
-%Version for most situations.
-\def\marks#1{\Marks{#1}{0}}
-% The next version is to get around the problem that you cannot put a 
-% marginpar in maths display.  Put \marksl just before the display line.
-\def\marksd#1{\Marks{#1}{-2}}
-% As above but raises the box.
-\def\marksu#1{\Marks{#1}{1}}
-
-\leftmargini=0pt
-
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-%
-% EPS macros by KK.
-%
-% The first argument is the filename and the second the size (of the 
-%  x-axis or the y-axis respectively.  
-%
-% For example \psfigx{graph1.epsf}{5in} will input your first graph 
-%  and make the x-axis equal to 4.5in, with the y-axis appropriately
-%  scaled.
-%
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-
-\def\psfigx#1#2{
-  \begin{center}
-     \leavevmode
-     \epsfxsize=#2
-     \epsffile{#1}
-   \end{center}}
-   
-\def\psfigy#1#2{
-  \begin{center}
-     \leavevmode
-     \epsfysize=#2
-     \epsffile{#1}
-   \end{center}}
-
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-%
-% Commands for manipulating exam course data.
-%
-% We will use them to assign dummy values on exam preparer machines,
-%  and otherwise will source the master ITO status.tex if it exists
-%  (e.g., when we are compiling on an ITO machine).
-%
-% Also, the papertype.inc files and rubric.inc files will be 
-%  loaded if we are on an ITO machine.  Otherwise, we will provide
-%  dummy mock-up values for those as well.
-%
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-
-\newcommand\papertitle[1]{\global\def\nameofpaper{\uppercase{#1}}}
-\newcommand\papertype[1]{\global\def\typeofpaper{
- \InputIfFileExists{\itostatuspath #1}{}
-  { 
-    %
-    % If we're here, then this is running on exam preparer's
-    % machine.  So, we will use mock-up values for the exam
-    % type text corresponding to #1.
-    %
-    % Options for #1 are {msc.inc, inf4msc.inc, inf3.inc, inf4.inc,
-    %                     nonhons.inc}.
-    %
-
-   \ifthenelse{\equal{#1}{msc.inc}}
-     {MSc Courses
-       \vskip 0.1in
-      Convener: ITO-Will-Determine\\
-      External Examiners: ITO-Will-Determine}{}
-   \ifthenelse{\equal{#1}{inf4msc.inc}}
-     {Year 4 Courses
-       \vskip 0.1in
-      Convener: ITO-Will-Determine\\
-      External Examiners: ITO-Will-Determine
-       \vskip 0.5in
-      MSc Courses
-       \vskip 0.1in
-      Convener: ITO-Will-Determine\\
-      External Examiners: ITO-Will-Determine}{}
-   \ifthenelse{\equal{#1}{inf3inf4.inc}}
-     {Year 3 Courses
-       \vskip 0.1in
-      Convenor: ITO-Will-Determine\\
-      External Examiners: ITO-Will-Determine
-       \vskip 0.5in
-      Year 4 Courses
-       \vskip 0.1in
-      Convener: ITO-Will-Determine\\
-      External Examiners: ITO-Will-Determine}{}
-   \ifthenelse{\equal{#1}{inf3.inc}}
-     {Year 3 Courses
-       \vskip 0.1in
-      Convener: ITO-Will-Determine\\
-      External Examiners: ITO-Will-Determine}{}
-   \ifthenelse{\equal{#1}{inf4.inc}}
-     {Year 4 Courses
-       \vskip 0.1in
-      Convener: ITO-Will-Determine\\
-      External Examiners: ITO-Will-Determine}{}
-   \ifthenelse{\equal{#1}{nonhons}}
-     {\vskip 0.2in
-      Convener: ITO-Will-Determine\\
-      External Examiner: ITO-Will-Determine}{}}}}
-
-\newcommand{\paperdate}[3]{\global\def\day{#1}\global\def\month{#2}\global\def\year{#3}}
-\newcommand{\papertimes}[2]{\global\def\timeofpaper{#1 to #2}}
-
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-%
-% Now, we first see if we're on an ITO machine and can load the 
-%  proper status.tex.  If so, we do it and execute the corresponding
-%  \coursestatusfcn.  
-%
-% Otherwise, based upon the value of courseid, we need to populate  
-%  the title and type with basic mock-up data.
-%
-% This command must be called in the top-level exam document, after
-%  the courseid has been set.
-%
-% To do so: \initcoursedata
-%
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-
-\newcommand{\initcoursedata}{
- \IfFileExists{\itostatuspath status.tex}
-  {
-   %
-   % If we're here, then we're on an ITO machine.
-   %
-
-   \input{\itostatuspath status.tex}
-
-   %
-   % We've loaded status.tex properly then, and can now execute
-   %  the corresponding \XXXdetails command.
-   %
-
-    \ifthenelse{\equal{\courseid}{anlp}}
-      {\anlpdetails}{}
-    \ifthenelse{\equal{\courseid}{aleone}} 
-      {\aleonedetails}{}
-	\ifthenelse{\equal{\courseid}{adbs}} 
-      {\adbsdetails}{}
-    \ifthenelse{\equal{\courseid}{av}}
-      {\avdetails}{}
-	\ifthenelse{\equal{\courseid}{apl}}
-      {\apldetails}{}
-    \ifthenelse{\equal{\courseid}{abs}}
-      {\absdetails}{}
-    \ifthenelse{\equal{\courseid}{agta}}
-      {\agtadetails}{}
-    \ifthenelse{\equal{\courseid}{ads}}
-      {\adsdetails}{}
-	\ifthenelse{\equal{\courseid}{ad}}
-	  {\addetails}{}
-    \ifthenelse{\equal{\courseid}{ar}}
-      {\ardetails}{}
-    \ifthenelse{\equal{\courseid}{asr}}
-      {\asrdetails}{}
-    \ifthenelse{\equal{\courseid}{bioone}}
-      {\bioonedetails}{}
-    \ifthenelse{\equal{\courseid}{biotwo}}
-      {\biotwodetails}{}
-    \ifthenelse{\equal{\courseid}{bdl}}
-      {\bdldetails}{}
-	 \ifthenelse{\equal{\courseid}{cqi}}
-      {\cqidetails}{}
-    \ifthenelse{\equal{\courseid}{copt}}
-      {\coptdetails}{}
-    \ifthenelse{\equal{\courseid}{ct}}
-      {\ctdetails}{}
-    \ifthenelse{\equal{\courseid}{ccs}}
-      {\ccsdetails}{}
-    \ifthenelse{\equal{\courseid}{cmc}}
-      {\cmcdetails}{}
-    \ifthenelse{\equal{\courseid}{ca}}
-      {\cadetails}{}
-    \ifthenelse{\equal{\courseid}{cav}}
-      {\cavdetails}{}
-    \ifthenelse{\equal{\courseid}{car}}
-      {\cardetails}{}
-    \ifthenelse{\equal{\courseid}{comn}}
-      {\comndetails}{}
-    \ifthenelse{\equal{\courseid}{cd}}
-      {\cddetails}{}
-    \ifthenelse{\equal{\courseid}{cg}}
-      {\cgdetails}{}
-    \ifthenelse{\equal{\courseid}{cn}}
-      {\cndetails}{}
-    \ifthenelse{\equal{\courseid}{cp}}
-      {\cpdetails}{}
-    \ifthenelse{\equal{\courseid}{cs}}
-      {\csdetails}{}
-	\ifthenelse{\equal{\courseid}{dme}}
-	  {\dmedetails}{}
-	\ifthenelse{\equal{\courseid}{dds}}
-	  {\ddsdetails}{}
-    \ifthenelse{\equal{\courseid}{dbs}}
-      {\dbsdetails}{}
-    \ifthenelse{\equal{\courseid}{dmmr}}
-      {\dmmrdetails}{}
-    \ifthenelse{\equal{\courseid}{dmr}}
-      {\dmrdetails}{}	  
-    \ifthenelse{\equal{\courseid}{ds}}
-      {\dsdetails}{}
-	\ifthenelse{\equal{\courseid}{epl}}
-	  {\epldetails}{}
-    \ifthenelse{\equal{\courseid}{es}}
-      {\esdetails}{}
-    \ifthenelse{\equal{\courseid}{exc}}
-      {\excdetails}{}
-    \ifthenelse{\equal{\courseid}{fv}}
-      {\fvdetails}{}
-    \ifthenelse{\equal{\courseid}{fnlp}}
-      {\fnlpdetails}{}
-    \ifthenelse{\equal{\courseid}{hci}}
-      {\hcidetails}{}
-    \ifthenelse{\equal{\courseid}{infonecg}}
-      {\infonecgdetails}{}
-    \ifthenelse{\equal{\courseid}{infonecl}}
-      {\infonecldetails}{}
-    \ifthenelse{\equal{\courseid}{infoneda}}
-      {\infonedadetails}{}
-    \ifthenelse{\equal{\courseid}{infonefp}}
-      {\infonefpdetails}{}
-    \ifthenelse{\equal{\courseid}{infonefpam}}
-      {\infonefpamdetails}{}
-    \ifthenelse{\equal{\courseid}{infonefppm}}
-      {\infonefppmdetails}{}
-    \ifthenelse{\equal{\courseid}{infoneop}}
-      {\infoneopdetails}{}
-    \ifthenelse{\equal{\courseid}{infoneopam}}
-      {\infoneopamdetails}{}
-    \ifthenelse{\equal{\courseid}{infoneoppm}}
-      {\infoneoppmdetails}{}
-    \ifthenelse{\equal{\courseid}{inftwoa}}
-      {\inftwoadetails}{}
-    \ifthenelse{\equal{\courseid}{inftwob}}
-      {\inftwobdetails}{}
-    \ifthenelse{\equal{\courseid}{inftwoccs}}
-      {\inftwoccsdetails}{}
-    \ifthenelse{\equal{\courseid}{inftwocse}}
-      {\inftwocsedetails}{}
-    \ifthenelse{\equal{\courseid}{inftwod}}
-      {\inftwoddetails}{}
-    \ifthenelse{\equal{\courseid}{iar}}
-      {\iardetails}{}
-    \ifthenelse{\equal{\courseid}{imc}}
-      {\imcdetails}{}
-    \ifthenelse{\equal{\courseid}{iotssc}}
-      {\iotsscdetails}{}	  
-    \ifthenelse{\equal{\courseid}{iqc}}
-      {\iqcdetails}{}
-    \ifthenelse{\equal{\courseid}{itcs}}
-      {\itcsdetails}{}
-    \ifthenelse{\equal{\courseid}{ivc}}
-      {\ivcdetails}{}	  
-    \ifthenelse{\equal{\courseid}{ivr}}
-      {\ivrdetails}{}
-    \ifthenelse{\equal{\courseid}{iaml}}
-      {\iamldetails}{}
-    \ifthenelse{\equal{\courseid}{lpt}}
-      {\lptdetails}{}
-    \ifthenelse{\equal{\courseid}{lpp}}
-      {\lppdetails}{}
-    \ifthenelse{\equal{\courseid}{mlpr}}
-      {\mlprdetails}{}
-    \ifthenelse{\equal{\courseid}{mt}}
-      {\mtdetails}{}
-	\ifthenelse{\equal{\courseid}{mi}}
-	  {\midetails}{}
-    \ifthenelse{\equal{\courseid}{nlu}} 
-      {\nludetails}{}
-    \ifthenelse{\equal{\courseid}{nc}} 
-      {\ncdetails}{}
-    \ifthenelse{\equal{\courseid}{nip}}
-      {\nipdetails}{}
-    \ifthenelse{\equal{\courseid}{os}}
-      {\osdetails}{}
-    \ifthenelse{\equal{\courseid}{pa}}
-      {\padetails}{}
-    \ifthenelse{\equal{\courseid}{pdiot}}
-      {\pdiotdetails}{}	  
-    \ifthenelse{\equal{\courseid}{ppls}}
-      {\pplsdetails}{}
-    \ifthenelse{\equal{\courseid}{pm}}
-      {\pmdetails}{}
-    \ifthenelse{\equal{\courseid}{pmr}}
-      {\pmrdetails}{}
-    \ifthenelse{\equal{\courseid}{pi}}
-      {\pidetails}{}
-    \ifthenelse{\equal{\courseid}{rc}}
-      {\rcdetails}{}
-    \ifthenelse{\equal{\courseid}{rl}}
-      {\rldetails}{}
-    \ifthenelse{\equal{\courseid}{rlsc}}
-      {\rlscdetails}{}
-    \ifthenelse{\equal{\courseid}{rss}}
-      {\rssdetails}{}
-	\ifthenelse{\equal{\courseid}{sp}}
-	  {\spdetails}{}
-    \ifthenelse{\equal{\courseid}{sws}}
-      {\swsdetails}{}
-	\ifthenelse{\equal{\courseid}{stn}}
-	  {\stndetails}{}
-    \ifthenelse{\equal{\courseid}{sapm}}
-      {\sapmdetails}{}
-    \ifthenelse{\equal{\courseid}{sdm}}
-      {\sdmdetails}{}
-    \ifthenelse{\equal{\courseid}{st}}
-      {\stdetails}{}
-    \ifthenelse{\equal{\courseid}{ttds}}
-      {\ttdsdetails}{}
-    \ifthenelse{\equal{\courseid}{tspl}}
-      {\tspldetails}{}
-
-  }
-  { 
-   %
-   % If we're here, then we're on an exam preparer's machine.
-   % So, we're going to use their set \courseid to give some
-   %  nice mock-up values to the title and type text.
-   %
-  
-    \ifthenelse{\equal{\courseid}{anlp}}
-      {\papertitle{INFR 11125 Accelerated Natural Language Processing}
-       \papertype{msc.inc}}{}
-    \ifthenelse{\equal{\courseid}{aleone}}
-      {\papertitle{Adaptive Learning Environments (Level 11)}
-       \papertype{inf4.inc}}{}
-	\ifthenelse{\equal{\courseid}{adbs}}
-      {\papertitle{Advanced Databases}
-       \papertype{inf4.inc}}{}
-    \ifthenelse{\equal{\courseid}{av}}
-      {\papertitle{Advanced Vision (Level 11)}
-       \papertype{inf4.inc}}{}
-    \ifthenelse{\equal{\courseid}{apl}}
-      {\papertitle{Advances in Programming Languages}
-       \papertype{inf4.inc}}{}
-    \ifthenelse{\equal{\courseid}{abs}}
-      {\papertitle{Agent Based Systems}
-       \papertype{inf3.inc}}{}
-    \ifthenelse{\equal{\courseid}{agta}}
-      {\papertitle{Algorithmic Game Theory and its Applications}
-       \papertype{msc.inc}}{}
-    \ifthenelse{\equal{\courseid}{ads}}
-      {\papertitle{Algorithms and Data Structures}
-       \papertype{inf3.inc}}{}
-	\ifthenelse{\equal{\courseid}{ad}}
-	  {\papertitle{INFR11015 Applied Databases}
-	   \papertype{msc.inc}}{}
-    \ifthenelse{\equal{\courseid}{ar}}
-      {\papertitle{Automated Reasoning (Level 11)}
-       \papertype{inf4.inc}}{}
-    \ifthenelse{\equal{\courseid}{asr}}
-      {\papertitle{Automatic Speech Recognition}
-       \papertype{inf4.inc}}{}
-    \ifthenelse{\equal{\courseid}{bioone}}
-      {\papertitle{Bioinformatics 1}
-       \papertype{msc.inc}}{}
-    \ifthenelse{\equal{\courseid}{biotwo}}
-      {\papertitle{Bioinformatics 2}
-       \papertype{msc.inc}}{}
-    \ifthenelse{\equal{\courseid}{bdl}}
-      {\papertitle{INFR11144 Blockchains and Distributed Ledgers}
-       \papertype{inf4.inc}}{}
-    \ifthenelse{\equal{\courseid}{cqi}}
-      {\papertitle{Categories and Quantum Informatics}
-       \papertype{msc.inc}}{}
-    \ifthenelse{\equal{\courseid}{copt}}
-      {\papertitle{Compiler Optimisation (Level 11)}
-       \papertype{inf4.inc}}{}
-    \ifthenelse{\equal{\courseid}{ct}}
-      {\papertitle{Compiling Techniques}
-       \papertype{inf3.inc}}{}
-    \ifthenelse{\equal{\courseid}{ccs}}
-      {\papertitle{Computational Cognitive Science}
-       \papertype{inf3.inc}}{}
-    \ifthenelse{\equal{\courseid}{cmc}}
-      {\papertitle{Computational Complexity}
-       \papertype{inf4.inc}}{}
-    \ifthenelse{\equal{\courseid}{ca}}
-      {\papertitle{Computer Algebra}
-       \papertype{inf4.inc}}{}
-    \ifthenelse{\equal{\courseid}{cav}}
-      {\papertitle{Computer Animation and Visualisation (Level 11)}
-       \papertype{inf4.inc}}{}
-    \ifthenelse{\equal{\courseid}{car}}
-      {\papertitle{Computer Architecture}
-       \papertype{inf3.inc}}{}
-    \ifthenelse{\equal{\courseid}{comn}}
-      {\papertitle{Computer Communications and Networks}
-       \papertype{inf3.inc}}{}
-    \ifthenelse{\equal{\courseid}{cd}}
-      {\papertitle{Computer Design}
-       \papertype{inf3.inc}}{}
-    \ifthenelse{\equal{\courseid}{cg}}
-      {\papertitle{Computer Graphics (Level 11)}
-       \papertype{inf4.inc}}{}
-    \ifthenelse{\equal{\courseid}{cn}}
-      {\papertitle{Computer Networking (Level 11)}
-       \papertype{inf4.inc}}{}
-    \ifthenelse{\equal{\courseid}{cp}}
-      {\papertitle{Computer Programming Skills and Concepts}
-       \papertype{nonhons.inc}}{}
-    \ifthenelse{\equal{\courseid}{cs}}
-      {\papertitle{Computer Security}
-       \papertype{inf3.inc}}{}
-	\ifthenelse{\equal{\courseid}{dds}}
-	  {\papertitle{INFR08024 Data, Design and Society}
-	   \papertype{nonhons.inc}}{}
-	\ifthenelse{\equal{\courseid}{dme}}
-	  {\papertitle{Data Mining and Exploration}
-	   \papertype{msc.inc}}{}
-    \ifthenelse{\equal{\courseid}{dbs}}
-      {\papertitle{Database Systems}
-       \papertype{inf3.inc}}{}
-    \ifthenelse{\equal{\courseid}{dmr}}
-      {\papertitle{Decision Making in Robots and Autonomous Agents}
-       \papertype{nonhons.inc}}{}	   
-    \ifthenelse{\equal{\courseid}{dmmr}}
-      {\papertitle{Discrete Mathematics and Mathematical Reasoning}
-       \papertype{nonhons.inc}}{}
-    \ifthenelse{\equal{\courseid}{ds}}
-      {\papertitle{Distributed Systems (Level 11)}
-       \papertype{inf4.inc}}{}
-	\ifthenelse{\equal{\courseid}{epl}}
-	  {\papertitle{INFR10061 Elements of Programming Languages}
-	   \papertype{inf3.inc}}{}
-    \ifthenelse{\equal{\courseid}{es}}
-      {\papertitle{Embedded Software}
-       \papertype{inf4.inc}}{}
-    \ifthenelse{\equal{\courseid}{exc}}
-      {\papertitle{Extreme Computing}
-       \papertype{inf4.inc}}{}
-	\ifthenelse{\equal{\courseid}{fv}}
-      {\papertitle{Formal Verification}
-       \papertype{inf4.inc}}{}
-    \ifthenelse{\equal{\courseid}{fnlp}}
-      {\papertitle{Foundations of Natural Language Processing}
-       \papertype{inf3.inc}}{}
-    \ifthenelse{\equal{\courseid}{hci}}
-      {\papertitle{Human-Computer Interaction (Level 11)}
-       \papertype{inf4.inc}}{}
-    \ifthenelse{\equal{\courseid}{infonecg}}
-      {\papertitle{Informatics 1 --- Cognitive Science}
-       \papertype{nonhons.inc}}{}
-    \ifthenelse{\equal{\courseid}{infonecl}}
-      {\papertitle{Informatics 1 --- Computation \& Logic}
-       \papertype{nonhons.inc}}{}
-    \ifthenelse{\equal{\courseid}{infoneda}}
-      {\papertitle{Informatics 1 --- Data \& Analysis}
-       \papertype{nonhons.inc}}{}
-    \ifthenelse{\equal{\courseid}{infonefp}}
-      {\papertitle{Informatics 1 --- Functional Programming}
-       \papertype{nonhons.inc}}{}
-    \ifthenelse{\equal{\courseid}{infonefpam}}
-      {\papertitle{Informatics 1 --- Functional Programming}
-       \papertype{nonhons.inc}}{}
-    \ifthenelse{\equal{\courseid}{infonefppm}}
-      {\papertitle{Informatics 1 --- Functional Programming}
-       \papertype{nonhons.inc}}{}
-    \ifthenelse{\equal{\courseid}{infoneop}}
-      {\papertitle{Informatics 1 --- Object-Oriented Programming}
-       \papertype{nonhons.inc}}{}
-    \ifthenelse{\equal{\courseid}{infoneopam}}
-      {\papertitle{Informatics 1 --- Object-Oriented Programming}
-       \papertype{nonhons.inc}}{}
-    \ifthenelse{\equal{\courseid}{infoneoppm}}
-      {\papertitle{Informatics 1 --- Object-Oriented Programming}
-       \papertype{nonhons.inc}}{}
-    \ifthenelse{\equal{\courseid}{inftwoa}}
-      {\papertitle{Informatics 2A: Processing Formal and Natural Languages}
-       \papertype{nonhons.inc}}{}
-    \ifthenelse{\equal{\courseid}{inftwob}}
-      {\papertitle{Informatics 2B: Algorithms, Data Structures, Learning}
-       \papertype{nonhons.inc}}{}
-    \ifthenelse{\equal{\courseid}{inftwoccs}}
-      {\papertitle{Informatics 2C: Introduction to Computer Systems}
-       \papertype{nonhons.inc}}{}
-    \ifthenelse{\equal{\courseid}{inftwocse}}
-      {\papertitle{Informatics 2C: Introduction to Software Engineering}
-       \papertype{nonhons.inc}}{}
-    \ifthenelse{\equal{\courseid}{inftwod}}
-      {\papertitle{Informatics 2D: Reasoning and Agents}
-       \papertype{nonhons.inc}}{}
-  \ifthenelse{\equal{\courseid}{iar}}
-       {\papertitle{Intelligent Autonomous Robotics (Level 10)}
-       \papertype{inf4.inc}}{}
-	\ifthenelse{\equal{\courseid}{imc}}
-       {\papertitle{Introduction to Modern Cryptography}
-       \papertype{inf4.inc}}{}
-	\ifthenelse{\equal{\courseid}{iotssc}}
-       {\papertitle{Internet of Things Systems, Security, and the Cloud}
-       \papertype{inf4.inc}}{}
-    \ifthenelse{\equal{\courseid}{iqc}}
-       {\papertitle{Introduction to Quantum Computing}
-       \papertype{inf4.inc}}{}
-    \ifthenelse{\equal{\courseid}{itcs}}
-       {\papertitle{Introduction to Theoretical Computer Science}
-        \papertype{inf3.inc}}{}
-    \ifthenelse{\equal{\courseid}{ivc}}
-      {\papertitle{Image and Vision Computing}
-       \papertype{msc.inc}}{}		
-    \ifthenelse{\equal{\courseid}{ivr}}
-      {\papertitle{Introduction to Vision and Robotics}
-       \papertype{inf3.inc}}{}
-    \ifthenelse{\equal{\courseid}{iaml}}
-      {\papertitle{Introductory Applied Machine Learning}
-       \papertype{inf3.inc}}{}
-    \ifthenelse{\equal{\courseid}{lpt}}
-      {\papertitle{Logic Programming --- Theory}
-       \papertype{inf3.inc}}{}
-    \ifthenelse{\equal{\courseid}{lpp}}
-      {\papertitle{Logic Programming --- Programming}
-       \papertype{inf3.inc}}{}
-    \ifthenelse{\equal{\courseid}{mlpr}}
-      {\papertitle{Machine Learning and Pattern Recognition}
-       \papertype{inf4.inc}}{}
-    \ifthenelse{\equal{\courseid}{mt}}
-      {\papertitle{Machine Translation (Level 11)}
-       \papertype{inf4.inc}}{}
-    \ifthenelse{\equal{\courseid}{mi}}
-      {\papertitle{INFR11079 Music Informatics}
-       \papertype{msc.inc}}{}	  
-    \ifthenelse{\equal{\courseid}{nlu}}
-      {\papertitle{Natural Language Understanding (Level 11)}
-       \papertype{inf4.inc}}{}
-    \ifthenelse{\equal{\courseid}{nc}}
-      {\papertitle{Neural Computation}
-       \papertype{msc.inc}}{}
-    \ifthenelse{\equal{\courseid}{nip}}
-      {\papertitle{Neural Information Processing}
-       \papertype{msc.inc}}{}
-    \ifthenelse{\equal{\courseid}{os}}
-      {\papertitle{Operating Systems}
-       \papertype{inf3.inc}}{}
-    \ifthenelse{\equal{\courseid}{pa}}
-      {\papertitle{Parallel Architectures (Level 11)}
-       \papertype{inf4.inc}}{}
-    \ifthenelse{\equal{\courseid}{pdiot}}
-      {\papertitle{Principles and Design of IoT Systems}
-       \papertype{inf4.inc}}{}
-    \ifthenelse{\equal{\courseid}{ppls}}
-      {\papertitle{Parallel Programming Languages and Systems (Level 11)}
-       \papertype{inf4.inc}}{}
-	\ifthenelse{\equal{\courseid}{pm}}
-      {\papertitle{Performance Modelling}
-       \papertype{inf4.inc}}{}
-    \ifthenelse{\equal{\courseid}{pmr}}
-      {\papertitle{Probabilistic Modelling and Reasoning}
-       \papertype{msc.inc}}{}
-    \ifthenelse{\equal{\courseid}{pi}}
-      {\papertitle{Professional Issues}
-       \papertype{inf3.inc}}{}
-	\ifthenelse{\equal{\courseid}{rc}}
-      {\papertitle{Randomness and Computation}
-       \papertype{inf4.inc}}{}
-    \ifthenelse{\equal{\courseid}{rl}}
-      {\papertitle{Reinforcement Learning}
-       \papertype{msc.inc}}{}
-    \ifthenelse{\equal{\courseid}{rlsc}}
-      {\papetitle{Robot Learning and Sensorimotor Control}
-       \papertype{msc.inc}}{}
-    \ifthenelse{\equal{\courseid}{rss}}
-      {\papertitle{Robotics: Science and Systems}
-       \papertype{msc.inc}}{}
-	\ifthenelse{\equal{\courseid}{sp}}
-	  {\papertitle{INFR11098 Secure Programming}
-	   \papertype{inf4.inc}}{}
-	\ifthenelse{\equal{\courseid}{sws}}
-	  {\papertitle{INFR11104 Semantic Web Systems}
-	   \papertype{inf4.inc}}{}
-	\ifthenelse{\equal{\courseid}{stn}}
-	  {\papertitle{INFR11124 Social and Technological Networks}
-	   \papertype{inf4.inc}}{}
-    \ifthenelse{\equal{\courseid}{sapm}}
-      {\papertitle{Software Architecture, Process and Management (Level 11)}
-       \papertype{inf4.inc}}{}
-    \ifthenelse{\equal{\courseid}{sdm}}
-      {\papertitle{Software Design and Modelling}
-       \papertype{inf3.inc}}{}
-    \ifthenelse{\equal{\courseid}{st}}
-      {\papertitle{Software Testing}
-       \papertype{inf3.inc}}{}
-    \ifthenelse{\equal{\courseid}{ttds}}
-      {\papertitle{Text Technologies for Data Science}
-       \papertype{inf4.inc}}{}
-    \ifthenelse{\equal{\courseid}{tspl}}
-      {\papertitle{Types and Semantics for Programming Languages}
-       \papertype{inf4.inc}}{}
-
- %   \ifthenelse{\equal{\courseid}{XXX}}
- %     { }{}
-
- %
- % Let's also do a mock-up date/time to make the exam preparer happy:
- % (Aren't we sweet?)
- %
-  
-    \paperdate{1}{4}{2017}
-    \papertimes{00:00}{00:00}
-
- %
- % Also, we'll set the exam status to internal for the mock-up.
- %
-
-    \internal
-
-  }}
-
-
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-%
-% Now, we can build the appropriate rubric form and type.
-%
-% We set rubric type and form to alert values.  These will be over-
-%  written if the author has done things right.  Otherwise, they
-%  will provide good error messages to the author.
-%
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-
-\setrubricform{Rubric Form has not been initialized.}
-\setrubrictype{Rubric type has not been initialized.}
-
-\newcommand{\initrubricdata}{
-
- %
- % We need to load both form and type data for the rubric.
- %
- % If we're on an ITO machine, we'll load it from the master path.
- % If not, we'll setup some mock-up values.
- %
- % We only do this if the rubric is not custom, though.
- %
- % This section also defines \rubricqA, B and C.  These are initialised as empty definitions
- % and then the correct text is added depending on the rubric selected
- %
- \def\rubricqA{}
- \def\rubricqB{}
- \def\rubricqC{}
-
- \ifthenelse{\equal{\rubricid}{custom}}{}
- {
-     %% HONS RUBRICS
-     
-     \ifthenelse{\equal{\rubricid}{qu1_and_either_qu2_or_qu3}}{
-     \setrubrictype{
-         Answer QUESTION 1 and ONE other question. \\
-          \bigskip
-         Question 1 is COMPULSORY. If both QUESTION 2 and QUESTION 3 are answered, only QUESTION 2 will be marked. \\
-          \bigskip
-         All questions carry equal weight.\\
-	      \bigskip
-	     CALCULATORS MAY NOT BE USED IN THIS EXAMINATION \\
-         }
-         
-         %% Additional command to be used for question 1.
-         \def\rubricqA{THIS QUESTION IS COMPULSORY}
-		 \def\rubricqB{ANSWER EITHER THIS QUESTION OR QUESTION 3}
-		 \def\rubricqC{ANSWER EITHER THIS QUESTION OR QUESTION 2}
-     }{}
-
-     \ifthenelse{\equal{\rubricid}{qu1_and_either_qu2_or_qu3_calc}}{
-     \setrubrictype{
-         Answer QUESTION 1 and ONE other question. \\
-	      \bigskip
-	     Question 1 is COMPULSORY. If both QUESTION 2 and QUESTION 3 are answered, only QUESTION 2 will be marked. \\
-	      \bigskip
-	     All questions carry equal weight.\\
-           \bigskip
-
-         CALCULATORS MAY BE USED IN THIS EXAMINATION \\
-         }
-         
-         %% Additional command to be used for question 1.
-         \def\rubricqA{THIS QUESTION IS COMPULSORY}
-		 \def\rubricqB{ANSWER EITHER THIS QUESTION OR QUESTION 3}
-		 \def\rubricqC{ANSWER EITHER THIS QUESTION OR QUESTION 2}
-     }{}
-
-     \ifthenelse{\equal{\rubricid}{any_two_of_three}}{
-     \setrubrictype{
-         Answer any TWO of the three questions. If more than two questions are answered, only QUESTION 1 and QUESTION 2 will be marked.\\
-          \bigskip
-         All questions carry equal weight.\\
-	      \bigskip
-         CALCULATORS MAY NOT BE USED IN THIS EXAMINATION \\
-         }
-     }{}
-
-     \ifthenelse{\equal{\rubricid}{any_two_of_three_calc}}{
-     \setrubrictype{
-	     Answer any TWO of the three questions. If more than two questions are answered, only QUESTION 1 and QUESTION 2 will be marked.\\
-	      \bigskip
-         All questions carry equal weight.\\
-          \bigskip
-         CALCULATORS MAY BE USED IN THIS EXAMINATION \\
-         }
-     }{}
-       
-     \ifthenelse{\equal{\rubricid}{infone}}{
-     \setrubrictype{
-	     \begin{enumerate}
-	     \item Note that ALL QUESTIONS ARE COMPULSORY.
-	     \item DIFFERENT QUESTIONS MAY HAVE DIFFERENT NUMBERS OF TOTAL MARKS.
-	           Take note of this in allocating time to questions.
-	     \item CALCULATORS MAY NOT BE USED IN THIS EXAMINATION.
-	     \end{enumerate}
-         }
-     }{}
-
-	 \ifthenelse{\equal{\rubricid}{infone_calcs}}{
-     \setrubrictype{
-	     \begin{enumerate}
-         \item Note that ALL QUESTIONS ARE COMPULSORY.
-         \item DIFFERENT QUESTIONS MAY HAVE DIFFERENT NUMBERS OF TOTAL MARKS.
-               Take note of this in allocating time to questions.
-         \item CALCULATORS MAY BE USED IN THIS EXAMINATION.
-         \end{enumerate}
-         }
-     }{}
-
-     \ifthenelse{\equal{\rubricid}{infone_openbook}}{
-     \setrubrictype{
-         \begin{enumerate}
-         \item Note that ALL QUESTIONS ARE COMPULSORY.
-         \item DIFFERENT QUESTIONS MAY HAVE DIFFERENT NUMBERS OF TOTAL MARKS.
-               Take note of this in allocating time to questions.
-         \item This is an OPEN BOOK examination: notes and printed material are allowed,
-               but no electronic devices or electronic media.
-         \end{enumerate}
-         }
-     }{}
-	
- }
-}
-
-
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-%
-% Now, we can build the title page.  This command must be called
-%  from the top-level exam document.
-%
-% To do so: \examtitlepage 
-%
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-
-
-\newcommand{\examtitlepage}{
-
-\initrubricdata
-
-\status
-
-\thispagestyle{header}
-\begin{center}
- {UNIVERSITY OF EDINBURGH}
- \vskip 0.1in
- {COLLEGE OF SCIENCE AND ENGINEERING}
- \vskip 0.1in
- {SCHOOL OF INFORMATICS}
- \vskip 0.5in
-
-\begin{bf}
-{\nameofpaper}
-
-\begin{small}
-\vskip 0.5in
-{\today} \\
-\vskip 0.2in
-{\timeofpaper}
-\vskip 0.75in
-\end{small}
-
-{INSTRUCTIONS TO CANDIDATES} \\
-\bigskip\bigskip
-
-\rubrictype
-\end{bf}
-
-\vskip 0.5in
-
-\begin{small}
-{\typeofpaper}
-\end{small}
-
-\vskip 0.5in
-THIS EXAMINATION WILL BE MARKED ANONYMOUSLY
-
-\end{center}
-
-\setcounter{page}{0}
-\newpage
-
-\status
-}
-
-
diff --git a/tspl/instructions.pdf b/tspl/instructions.pdf
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diff --git a/tspl/instructions.tex b/tspl/instructions.tex
deleted file mode 100644
index 5e924fc8..00000000
--- a/tspl/instructions.tex
+++ /dev/null
@@ -1,122 +0,0 @@
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-% Instructions for TSPL Exam
-% %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-
-\documentclass[12pt]{article}
-\usepackage{a4,amssymb}
-% \setlength{\oddsidemargin}{-1.5cm}
-% \addtolength{\textwidth}{2cm}
-% \addtolength{\textheight}{3cm}
-
-\begin{document}
-\pagestyle{empty}
-\setcounter{page}{1}
-
-\begin{center}
-\large Types and Semantics for Programming Languages
-\end{center}
-
-\section*{Instructions}
-
-\begin{enumerate}
-
-\item
-  The exam lasts two hours.
-
-\item
-  Place your student identity card face-up on the desk in front of you.  The
-  invigilator may come to check your identity, and in this case you may be asked
-  to allow the invigilator to briefly use your computer.  The exam time has been
-  calculated to allow time for such interruptions.
-
-\item
-  You may log into your computer as soon as you are ready to do so.
-
-\item
-  To download the exam paper, open a terminal window and type:
-  \begin{center}
-    \texttt{getpapers}
-  \end{center}
-  This will create a subdirectory \texttt{tspl-pe} in your home directory,
-  containing the following files.
-  \begin{center}
-    \begin{tabular}{ll}
-      \texttt{tspl-pe/papers/exam.pdf}                & the exam \\
-      \texttt{tspl-pe/papers/instructions.pdf}        & these instructions \\
-      \texttt{tspl-pe/templates/Exam.lagda}           & exam template to edit \\
-      \texttt{tspl-pe/original\_templates/Exam.lagda} & backup of exam template
-    \end{tabular}
-  \end{center}
-  The directories \texttt{tspl-pe/papers} and
-  \texttt{tspl-pe/original\_templates}
-  are read only, but you may read and write \texttt{tspl-pe/templates}.
-
-\item
-  To setup the Agda environment, open a second terminal window and type:
-  \begin{center}
-    \texttt{tspl-setup}
-  \end{center}
-  This will open a browser, with three tabs which contain the textbook
-  \emph{Programming Language Foundations in Agda}, the documentation for the
-  Agda standard library, and the documentation for Agda.  (The browser may
-  also attempt to link to the internet, which brings up a tab labeled
-  ``Problem loading page''; this is expected and not a problem.)
-
-{\it (Note that internet access has been disabled.)}
-
-\begin{center}
-  \textbf{Do nothing further until the start of the exam is announced!}
-\end{center}
-
-\hfill \textit{Please Turn Over}
-\newpage
-
-\item When the start of the exam is announced, open the exam paper
-\begin{center}
-  \texttt{tspl-pe/papers/exam.pdf}
-\end{center}
-with the standard PDF viewer.
-
-\item Change to the template directory
-\begin{center}
-  \texttt{cd tspl-pe/templates}
-\end{center}
-and edit the file
-\begin{center}
-  \texttt{Exam.lagda}
-\end{center}
-to include your answers, using Emacs or anything else suitable.
-You are recommended to save your work on a regular basis.
-
-\item Before submitting, make sure your file is processed by Agda
-  correctly. Code which prevents the file from compiling should be
-  made into comments. If you fail to solve part of a problem, you
-  may get more credit if you indicate clearly which part you have
-  not solved. 
-
-\item \emph{Please ensure before submission that the file}
-  \texttt{Exam.lagda} \emph{contains your solutions to the exam.}  Submit
-  your file using the command:
-  \begin{center}
-  \texttt{examsubmit Exam.lagda}
-  \end{center}
-  If you get an error, please check carefully that your file is called
-  \texttt{Exam.lagda} and that you are in the same directory as this
-  file. If you continue to have problems, please contact one of the
-  invigilators.
- 
-Repeated submit commands are allowed, and will overwrite previous
-submissions.  The last file submitted will be the one marked.
-
-\item When the invigilators announce the end of the exam, you must
-  submit and log out immediately.
-
-\end{enumerate}
-
-\end{document}
-
-
-%%% Local Variables: 
-%%% mode: latex
-%%% TeX-master: t
-%%% End: 
diff --git a/tspl/mock.pdf b/tspl/mock.pdf
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diff --git a/tspl/mock.tex b/tspl/mock.tex
deleted file mode 100644
index 33eb1306..00000000
--- a/tspl/mock.tex
+++ /dev/null
@@ -1,407 +0,0 @@
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-%
-% I N F O R M A T I C S
-%  Honours Exam LaTeX Template for Exam Authors
-%
-%  Created: 12-Oct-2009 by G.O.Passmore.
-%  Last Updated: 10-Sep-2018 by I. Murray
-%
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-
-%%% The following define the status of the exam papers in the order
-%%% required.  Simply remove the comment (i.e., the % symbol) just
-%%% before the appropriate one and comment the others out.
-
-%\newcommand\status{\internal}
-%\newcommand\status{\external}
-\newcommand\status{\final}
-
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-
-%%% The following three lines are always required.  You may add
-%%% custom packages to the one already defined if necessary.
-
-\documentclass{examhons2018}
-\usepackage{amssymb}
-\usepackage{amsmath}
-\usepackage{semantic}
-\usepackage{stix}
-
-%%% Uncomment the \checkmarksfalse line if the macros that check the
-%%% mark totals cause problems. However, please do not make your
-%%% questions add up to a non-standard number of marks without
-%%% permission of the convenor.
-%\checkmarksfalse
-
-\begin{document}
-
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-%
-% Replace {ad} below with the ITO code for your course.  This will
-%  be used by the ITO LaTeX installation to install course-specific
-%  data into the exam versions it produces from this document.
-%
-% Your choices are (in course title order):
-%
-%   {anlp}     - Acc. Natural Language Processing	            (MSc)
-%   {aleone}   - Adaptive Learning Environments 1              (Inf4)
-%   {adbs}     - Advanced Databases                            (Inf4)
-%   {av}       - Advanced Vision                               (Inf4)
-%   {av-dl}    - Advanced Vision - distance learning            (MSc)
-%   {apl}      - Advances in Programming Languages             (Inf4)
-%   {abs}      - Agent Based Systems [L10]                     (Inf3)
-%   {afds}     - Algorithmic Foundations of Data Science        (MSc)
-%   {agta}     - Algorithmic Game Theory and its Apps.          (MSc)
-%   {ads}      - Algorithms and Data Structures                (Inf3)
-%   {ad}       - Applied Databases                              (MSc)
-%   {aipf}     - Artificial Intelligence Present and Future     (MSc)
-%   {ar}       - Automated Reasoning 	                       (Inf3)
-%   {asr}      - Automatic Speech Recognition                  (Inf4)
-%   {bioone}   - Bioinformatics 1                               (MSc)
-%   {biotwo}   - Bioinformatics 2                               (MSc)
-%	{bdl}      - Blockchains and Distributed Ledgers		   (Inf4)
-%   {cqi}      - Categories and Quantum Informatics             (MSc)
-%   {copt}     - Compiler Opimisation [L11]                    (Inf4)
-%   {ct}       - Compiling Techniques                          (Inf3)
-%   {ccs}      - Computational Cognitive Science               (Inf3)
-%   {cmc}      - Computational Complexity                      (Inf4)
-%   {ca}       - Computer Algebra                              (Inf4)
-%   {cav}      - Computer Animation and Visualisation          (Inf4)
-%   {car}      - Computer Architecture                         (Inf3)
-%   {comn}     - Computer Comms. and Networks                  (Inf3)
-%   {cd}       - Computer Design                               (Inf3)
-%   {cg}       - Computer Graphics [L11]                       (Inf4)
-%   {cn}       - Computer Networking [L11]                     (Inf4)
-%   {cp}       - Computer Prog. Skills and Concepts         (nonhons)
-%   {cs}       - Computer Security                             (Inf3)
-%   {dds}      - Data, Design and Society                   (nonhons)
-%   {dme}      - Data Mining and Exploration                   (Msc)
-%   {dbs}      - Database Systems                              (Inf3)
-%   {dmr}      - Decision Making in Robots and Autonomous Agents(MSc)
-%   {dmmr}     - Discrete Maths. and Math. Reasoning        (nonhons)
-%   {ds}       - Distributed Systems [L11]                     (Inf4)
-%   {epl}      - Elements of Programming Languages             (Inf3)
-%   {es}       - Embedded Software                             (Inf4)
-%   {exc}      - Extreme Computing                             (Inf4)
-%   {fv}       - Formal Verification                           (Inf4)
-%   {fnlp}     - Foundations of Natural Language Processing    (Inf3)
-%   {hci}      - Human-Computer Interaction [L11]              (Inf4)
-%   {infonea}  - Informatics 1 - Introduction to Computation(nonhons)
-%   different sittings for INF1A programming exams
-%   {infoneapone}  - Informatics 1 - Introduction to Computation(nonhons)
-%   {infoneaptwo}  - Informatics 1 - Introduction to Computation(nonhons)
-%   {infoneapthree}  - Informatics 1 - Introduction to Computation(nonhons)
-%   {infonecg} - Informatics 1 - Cognitive Science          (nonhons)
-%   {infonecl} - Informatics 1 - Computation and Logic      (nonhons)
-%   {infoneda} - Informatics 1 - Data and Analysis          (nonhons)
-%   {infonefp} - Informatics 1 - Functional Programming     (nonhons)
-%   If there are two sittings of FP, use infonefpam for the first
-%   paper and infonefppm for the second sitting.
-%   {infoneop} - Informatics 1 - Object-Oriented Programming(nonhons)
-%   If there are two sittings of OOP, use infoneopam for the first
-%   paper and infoneoppm for the second sitting.
-%   {inftwoa}  - Informatics 2A: Proc. F&N Languages        (nonhons)
-%   {inftwob}  - Informatics 2B: Algs., D.Structs., Learning(nonhons)
-%   {inftwoccs}- Informatics 2C-CS: Computer Systems        (nonhons)
-%   {inftwocse}- Informatics 2C: Software Engineering       (nonhons)
-%   {inftwod}  - Informatics 2D: Reasoning and Agents       (nonhons)
-%   {iar}      - Intelligent Autonomous Robotics               (Inf4)
-%   {it}       - Information Theory                             (MSc)
-%   {imc}      - Introduction to Modern Cryptography           (Inf4)
-%   {iotssc}   - Internet of Things, Systems, Security and the Cloud   (Inf4)
-%   (iqc)      - Introduction to Quantum Computing             (Inf4)
-%   (itcs)     - Introduction to Theoretical Computer Science  (Inf3)
-%   {ivc}      - Image and Vision Computing			           (MSc)
-%   {ivr}      - Introduction to Vision and Robotics           (Inf3)
-%   {ivr-dl}   - Introduction to Vision and Robotics - distance learning (Msc)
-%   {iaml}     - Introductory Applied Machine Learning         (MSc)
-%   {iaml-dl}  - Introductory Applied Machine Learning - distance learning (MSc)
-%   {lpt}      - Logic Programming - Theory                    (Inf3)
-%   {lpp}      - Logic Programming - Programming               (Inf3)
-%   {mlpr}     - Machine Learning & Pattern Recognition        (Inf4)
-%   {mt}       - Machine Translation                           (Inf4)
-%   {mi}       - Music Informatics                              (MSc)
-%   {nlu}      - Natural Language Understanding [L11]          (Inf4)
-%   {nc}       - Neural Computation                             (MSc)
-%   {nat}      - Natural Computing                              (MSc)
-%   {nluplus}  - Natural Language Understanding, Generation, and Machine Translation(MSc)
-%   {nip}      - Neural Information Processing                  (MSc)
-%   {os}       - Operating Systems                             (Inf3)
-%   {pa}       - Parallel Architectures [L11]                  (Inf4)
-%   {pdiot}    - Principles and Design of IoT Systems          (Inf4)
-%   {ppls}     - Parallel Prog. Langs. and Sys. [L11]          (Inf4)
-%   {pm}       - Performance Modelling                         (Inf4)
-%   {pmr}      - Probabilistic Modelling and Reasoning          (MSc)
-%   {pi}       - Professional Issues                           (Inf3)
-%   {rc}       - Randomness and Computation                    (Inf4)
-%   {rl}       - Reinforcement Learning                         (MSc)
-%   {rlsc}     - Robot Learning and Sensorimotor Control        (MSc)
-%   {rss}      - Robotics: Science and Systems                  (MSc)
-%   {sp}       - Secure Programming                            (Inf4)
-%   {sws}      - Semantic Web Systems                          (Inf4)
-%   {stn}      - Social and Technological Networks             (Inf4)
-%   {sapm}     - Software Arch., Proc. and Mgmt. [L11]         (Inf4)
-%   {sdm}      - Software Design and Modelling                 (Inf3)
-%   {st}       - Software Testing                              (Inf3)
-%   {ttds}     - Text Technologies for Data Science            (Inf4)
-%   {tspl}     - Types and Semantics for Programming Langs.    (Inf4)
-%   {usec}     - Usable Security and Privacy                   (Inf4)
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-
-\setcourse{tspl}
-\initcoursedata
-
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-%
-% Set your exam rubric type.
-%
-% Most courses in the School have exams that add up to 50 marks,
-% and your choices are:
-%    {qu1_and_either_qu2_or_qu3, any_two_of_three, do_exam}
-% (which include the "CALCULATORS MAY NOT BE USED..." text), or
-%    {qu1_and_either_qu2_or_qu3_calc, any_two_of_three_calc, do_exam_calc}
-% (which DO NOT include the "CALCULATORS MAY NOT BE USED..." text), or
-%    {custom}.
-%
-% Note, if you opt to create a custom rubric, you must:
-%
-%   (i) **have permission** from the appropriate authority, and
-%  (ii) execute:
-%
-%        \setrubrictype{} to specify the custom rubric information.
-%
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-
-\setrubric{qu1_and_either_qu2_or_qu3}
-
-\examtitlepage
-
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-%
-% Manual override for total page number computation.
-%
-% As long as you run latex upon this document three times in a row,
-%  the right number of `total pages' should be computed and placed
-%  in the footer of all pages except the title page.
-%
-% But, if this fails, you can set that number yourself with the
-%  following command:
-%
-%    \settotalpages{n} with n a natural number.
-%
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-
-
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-%
-% Beginning of your exam text.
-%
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-
-\begin{enumerate}
-
-\item \rubricqA
-
-\newcommand{\key}{\texttt}
-\newcommand{\List}{\key{list}}
-\newcommand{\nil}{\texttt{[]}}
-\newcommand{\cons}{\mathbin{\key{::}}}
-\newcommand{\member}{\key{member}}
-\newcommand{\sublist}{\key{sublist}}
-
-This question uses the library definition of $\List$ in Agda.
-Here is an informal definition of the predicates $\in$
-and $\subseteq$.  (In Emacs, you can type $\in$ as \verb$\in$ and $\subseteq$ as \verb$\subseteq$.)
-$\subseteq$
-\begin{gather*}
-\inference[$\key{here}$]
-  {}
-  {x \in (x \cons xs)}
-\qquad
-\inference[$\key{there}$]
-  {x \in ys}
-  {x \in (y \cons ys)}
-\\~\\
-\inference[$\key{done}$]
-  {}
-  {\nil \subseteq ys}
-\\~\\
-\inference[$\key{keep}$]
-  {xs \subseteq ys}
-  {(x \cons xs) \subseteq (x \cons ys)}
-\qquad
-\inference[$\key{drop}$]
-  {xs \subseteq ys}
-  {xs \subseteq (y \cons ys)}
-\end{gather*}
-
-\begin{itemize}
-
-\item[(a)] Formalise the definition above.
-\marks{10}
-
-\item[(b)] Prove each of the following.
-  \begin{itemize}
-  \item[(i)]  $\key{2} \in \key{[1,2,3]}$
-  \item[(ii)]  $\key{[1,3]} \subseteq \key{[1,2,3,4]}$
-  \end{itemize}
-\marks{5}
-
-\item[(c)] Prove the following.
-\begin{center}
-If $xs \subseteq ys$ then $z \in xs$ implies $z \in ys$ for all $z$.
-\end{center}
-\marks{10}
-
-\end{itemize}
-
-\newpage
-
-\item \rubricqB
-
-\newcommand{\Tree}{\texttt{Tree}}
-\newcommand{\leaf}{\texttt{leaf}}
-\newcommand{\branch}{\texttt{branch}}
-\newcommand{\CASET}{\texttt{caseT}}
-\newcommand{\caseT}[6]{\texttt{case}~#1~\texttt{[leaf}~#2~\Rightarrow~#3~\texttt{|}~#4~\texttt{branch}~#5~\Rightarrow~#6\texttt{]}}
-\newcommand{\ubar}{\texttt{\underline{~}}}
-\newcommand{\comma}{\,\texttt{,}\,}
-\newcommand{\V}{\texttt{V}}
-\newcommand{\dash}{\texttt{-}}
-\newcommand{\Value}{\texttt{Value}}
-\newcommand{\becomes}{\longrightarrow}
-\newcommand{\subst}[3]{#1~\texttt{[}~#2~\texttt{:=}~#3~\texttt{]}}
-
-
-You will be provided with a definition of intrinsically-typed lambda
-calculus in Agda. Consider constructs satisfying the following rules,
-written in extrinsically-typed style.
-
-Typing:
-\begin{gather*}
-  \inference[\leaf]
-    {\Gamma \vdash M \typecolon A}
-    {\Gamma \vdash \leaf~M \typecolon \Tree~A}
-\quad
-  \inference[\branch]
-    {\Gamma \vdash M \typecolon \Tree~A \\
-     \Gamma \vdash N \typecolon \Tree~A}
-    {\Gamma \vdash M~\branch~N \typecolon \Tree~A}
-\\~\\
-  \inference[\CASET]
-    {\Gamma \vdash L \typecolon \Tree~A \\
-     \Gamma \comma x \typecolon A \vdash M \typecolon B \\
-     \Gamma \comma y \typecolon \Tree~A \comma z \typecolon \Tree~A \vdash N \typecolon B}
-    {\Gamma \vdash \caseT{L}{x}{M}{y}{z}{N} \typecolon B}
-\end{gather*}
-
-Values:
-\begin{gather*}
-\inference[\V\dash\leaf]
-  {\Value~V}
-  {\Value~(\leaf~V)}
-\qquad
-\inference[\V\dash\branch]
-  {\Value~V \\
-   \Value~W}
-  {\Value~(V~\branch~W)}
-\end{gather*}
-
-Reduction:
-\begin{gather*}
-\inference[$\xi\dash\leaf$]
-  {M \becomes M'}
-  {\leaf{M} \becomes \leaf{M'}}
-\\~\\
-\inference[$\xi\dash\branch_1$]
-  {M \becomes M'}
-  {M~\branch~N \becomes M'~\branch~N}
-\qquad
-\inference[$\xi\dash\branch_2$]
-  {\Value~V \\
-   N \becomes N'}
-  {V~\branch~N \becomes V~\branch~N'}
-\\~\\
-\inference[$\xi\dash\CASET$]
-  {L \becomes L'}
-  {\begin{array}{c}
-     \caseT{L}{x}{M}{y}{z}{N} \becomes \\
-     {} \quad \caseT{L'}{x}{M}{y}{z}{N}
-   \end{array}}
-\\~\\
-\inference[$\beta\dash\leaf$]
-  {\Value~V}
-  {\caseT{(\leaf~V)}{x}{M}{y}{z}{N} \becomes \subst{M}{x}{V}}
-\\~\\
-\inference[$\beta\dash\branch$]
-  {\Value~V \\
-   \Value~W}
-  {\caseT{(V~\branch~W)}{x}{M}{y}{z}{N} \becomes \subst{\subst{N}{y}{V}}{z}{W}}
-\end{gather*}
-
-\begin{enumerate}
-\item[(a)] Extend the given definition to formalise the evaluation and
-  typing rules, including any other required definitions.
-      \marks{12}
-
-\item[(b)] Prove progress. You will be provided with a proof of
-  progress for the simply-typed lambda calculus that you may
-  extend.
-      \marks{13}
-\end{enumerate}
-
-Please delimit any code you add as follows.
-\begin{verbatim}
--- begin
--- end
-\end{verbatim}
-
-\newpage
-
-\item \rubricqC
-
-\newcommand{\Lift}{\texttt{Lift}}
-\newcommand{\delay}{\texttt{delay}}
-\newcommand{\force}{\texttt{force}}
-\newcommand{\up}{\uparrow}
-\newcommand{\dn}{\downarrow}
-
-You will be provided with a definition of inference for extrinsically-typed lambda
-calculus in Agda. Consider constructs satisfying the following rules,
-written in extrinsically-typed style that support bidirectional inference.
-
-Typing:
-\begin{gather*}
-\inference[$\delay$]
-  {\Gamma \vdash M \dn A}
-  {\Gamma \vdash \delay~M \dn \Lift~A}
-\\~\\
-\inference[$\force$]
-  {\Gamma \vdash L \up \Lift~A}
-  {\Gamma \vdash \force~L \up A}
-\end{gather*}
-
-\begin{enumerate}
-\item[(a)] Extend the given definition to formalise the typing rules,
-and update the definition of equality on types.
-      \marks{10}
-
-\item[(b)] Extend the code to support type inference for the new features.
-      \marks{15}
-\end{enumerate}
-
-Please delimit any code you add as follows.
-\begin{verbatim}
--- begin
--- end
-\end{verbatim}
-
-\end{enumerate}
-
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-%
-% End of your exam text.
-%
-%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
-
-\end{document}
diff --git a/tspl/tspl.agda-lib b/tspl/tspl.agda-lib
deleted file mode 100644
index 8c72811e..00000000
--- a/tspl/tspl.agda-lib
+++ /dev/null
@@ -1,3 +0,0 @@
-name: tspl
-depend: standard-library plfa
-include: .