Store states instead of goals

1. Rename {Commands, Protocol}, and {Symbols, Symbol}
2. Store the root mvarId in the proof state along with goal indices
3. Add diagnostics function which prints out the state
4. Bump version to 0.2.6 (breaking change)

Documentations pending
This commit is contained in:
Leni Aniva 2023-10-15 17:15:23 -07:00
parent 8c93d30ab7
commit 9447d29e37
Signed by: aniva
GPG Key ID: 4D9B1C8D10EA4C50
11 changed files with 378 additions and 291 deletions

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@ -8,7 +8,7 @@ import Pantograph
open Pantograph
/-- Parse a command either in `{ "cmd": ..., "payload": ... }` form or `cmd { ... }` form. -/
def parse_command (s: String): Except String Commands.Command := do
def parseCommand (s: String): Except String Protocol.Command := do
let s := s.trim
match s.get? 0 with
| .some '{' => -- Parse in Json mode
@ -26,9 +26,9 @@ unsafe def loop : MainM Unit := do
let state ← get
let command ← (← IO.getStdin).getLine
if command.trim.length = 0 then return ()
match parse_command command with
match parseCommand command with
| .error error =>
let error := Lean.toJson ({ error := "command", desc := error }: Commands.InteractionError)
let error := Lean.toJson ({ error := "command", desc := error }: Protocol.InteractionError)
-- Using `Lean.Json.compress` here to prevent newline
IO.println error.compress
| .ok command =>

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@ -1,8 +1,8 @@
import Pantograph.Commands
import Pantograph.Serial
import Pantograph.Symbols
import Pantograph.Goal
import Pantograph.Protocol
import Pantograph.SemihashMap
import Pantograph.Serial
import Pantograph.Symbol
namespace Pantograph
@ -11,16 +11,16 @@ structure Context where
/-- Stores state of the REPL -/
structure State where
options: Commands.Options := {}
options: Protocol.Options := {}
goalStates: SemihashMap GoalState := SemihashMap.empty
-- State monad
/-- Main state monad for executing commands -/
abbrev MainM := ReaderT Context (StateT State Lean.Elab.TermElabM)
-- For some reason writing `CommandM α := MainM (Except ... α)` disables certain
-- monadic features in `MainM`
abbrev CR α := Except Commands.InteractionError α
-- HACK: For some reason writing `CommandM α := MainM (Except ... α)` disables
-- certain monadic features in `MainM`
abbrev CR α := Except Protocol.InteractionError α
def execute (command: Commands.Command): MainM Lean.Json := do
def execute (command: Protocol.Command): MainM Lean.Json := do
let run { α β: Type } [Lean.FromJson α] [Lean.ToJson β] (comm: α → MainM (CR β)): MainM Lean.Json :=
match Lean.fromJson? command.payload with
| .ok args => do
@ -40,31 +40,31 @@ def execute (command: Commands.Command): MainM Lean.Json := do
| "goal.tactic" => run goal_tactic
| "goal.delete" => run goal_delete
| cmd =>
let error: Commands.InteractionError :=
let error: Protocol.InteractionError :=
errorCommand s!"Unknown command {cmd}"
return Lean.toJson error
where
errorI (type desc: String): Commands.InteractionError := { error := type, desc := desc }
errorI (type desc: String): Protocol.InteractionError := { error := type, desc := desc }
errorCommand := errorI "command"
errorIndex := errorI "index"
-- Command Functions
reset (_: Commands.Reset): MainM (CR Commands.StatResult) := do
reset (_: Protocol.Reset): MainM (CR Protocol.StatResult) := do
let state ← get
let nGoals := state.goalStates.size
set { state with goalStates := SemihashMap.empty }
return .ok { nGoals }
stat (_: Commands.Stat): MainM (CR Commands.StatResult) := do
stat (_: Protocol.Stat): MainM (CR Protocol.StatResult) := do
let state ← get
let nGoals := state.goalStates.size
return .ok { nGoals }
lib_catalog (_: Commands.LibCatalog): MainM (CR Commands.LibCatalogResult) := do
lib_catalog (_: Protocol.LibCatalog): MainM (CR Protocol.LibCatalogResult) := do
let env ← Lean.MonadEnv.getEnv
let names := env.constants.fold (init := #[]) (λ acc name info =>
match to_filtered_symbol name info with
| .some x => acc.push x
| .none => acc)
return .ok { symbols := names }
lib_inspect (args: Commands.LibInspect): MainM (CR Commands.LibInspectResult) := do
lib_inspect (args: Protocol.LibInspect): MainM (CR Protocol.LibInspectResult) := do
let state ← get
let env ← Lean.MonadEnv.getEnv
let name := str_to_name args.name
@ -84,7 +84,7 @@ def execute (command: Commands.Command): MainM Lean.Json := do
value? := ← value?.mapM (λ v => serialize_expression state.options v),
module? := module?
}
expr_echo (args: Commands.ExprEcho): MainM (CR Commands.ExprEchoResult) := do
expr_echo (args: Protocol.ExprEcho): MainM (CR Protocol.ExprEchoResult) := do
let state ← get
let env ← Lean.MonadEnv.getEnv
match syntax_from_str env args.expr with
@ -101,7 +101,7 @@ def execute (command: Commands.Command): MainM Lean.Json := do
}
catch exception =>
return .error $ errorI "typing" (← exception.toMessageData.toString)
options_set (args: Commands.OptionsSet): MainM (CR Commands.OptionsSetResult) := do
options_set (args: Protocol.OptionsSet): MainM (CR Protocol.OptionsSetResult) := do
let state ← get
let options := state.options
set { state with
@ -116,9 +116,9 @@ def execute (command: Commands.Command): MainM Lean.Json := do
}
}
return .ok { }
options_print (_: Commands.OptionsPrint): MainM (CR Commands.OptionsPrintResult) := do
options_print (_: Protocol.OptionsPrint): MainM (CR Protocol.OptionsPrintResult) := do
return .ok (← get).options
goal_start (args: Commands.GoalStart): MainM (CR Commands.GoalStartResult) := do
goal_start (args: Protocol.GoalStart): MainM (CR Protocol.GoalStartResult) := do
let state ← get
let env ← Lean.MonadEnv.getEnv
let expr?: Except _ Lean.Expr ← (match args.expr, args.copyFrom with
@ -140,34 +140,32 @@ def execute (command: Commands.Command): MainM Lean.Json := do
| .error error => return .error error
| .ok expr =>
let goalState ← GoalState.create expr
let (goalStates, goalId) := state.goalStates.insert goalState
let (goalStates, stateId) := state.goalStates.insert goalState
set { state with goalStates }
return .ok { goalId }
goal_tactic (args: Commands.GoalTactic): MainM (CR Commands.GoalTacticResult) := do
return .ok { stateId }
goal_tactic (args: Protocol.GoalTactic): MainM (CR Protocol.GoalTacticResult) := do
let state ← get
match state.goalStates.get? args.goalId with
| .none => return .error $ errorIndex s!"Invalid goal index {args.goalId}"
match state.goalStates.get? args.stateId with
| .none => return .error $ errorIndex s!"Invalid state index {args.stateId}"
| .some goalState =>
let result ← GoalState.execute goalState args.tactic |>.run state.options
let result ← GoalState.execute goalState args.goalId args.tactic |>.run state.options
match result with
| .success goals =>
if goals.isEmpty then
return .ok {}
else
-- Append all goals
let (goalStates, goalIds, sGoals) := Array.foldl (λ acc itr =>
let (map, indices, serializedGoals) := acc
let (goalState, sGoal) := itr
let (map, index) := map.insert goalState
(map, index :: indices, sGoal :: serializedGoals)
) (state.goalStates, [], []) goals
set { state with goalStates }
return .ok { goals? := .some sGoals.reverse.toArray, goalIds? := .some goalIds.reverse.toArray }
| .success nextGoalState goals =>
let (goalStates, nextStateId) := state.goalStates.insert nextGoalState
set { state with goalStates }
return .ok {
nextStateId? := .some nextStateId,
goals? := .some goals
}
| .parseError message =>
return .ok { parseError? := .some message }
| .indexError goalId =>
return .error $ errorIndex s!"Invalid goal id index {goalId}"
| .failure messages =>
return .ok { tacticErrors? := .some messages }
goal_delete (args: Commands.GoalDelete): MainM (CR Commands.GoalDeleteResult) := do
goal_delete (args: Protocol.GoalDelete): MainM (CR Protocol.GoalDeleteResult) := do
let state ← get
let goalStates := args.goalIds.foldl (λ map id => map.remove id) state.goalStates
let goalStates := args.stateIds.foldl (λ map id => map.remove id) state.goalStates
set { state with goalStates }
return .ok {}

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@ -1,19 +1,8 @@
import Lean
import Pantograph.Symbols
import Pantograph.Symbol
import Pantograph.Serial
/-
The proof state manipulation system
A proof state is launched by providing
1. Environment: `Environment`
2. Expression: `Expr`
The expression becomes the first meta variable in the saved tactic state
`Elab.Tactic.SavedState`.
From this point on, any proof which extends
`Elab.Term.Context` and
-/
import Pantograph.Protocol
def Lean.MessageLog.getErrorMessages (log : MessageLog) : MessageLog :=
{
@ -25,25 +14,32 @@ namespace Pantograph
open Lean
structure GoalState where
mvarId: MVarId
savedState : Elab.Tactic.SavedState
-- The root hole which is the search target
root: MVarId
-- New metavariables acquired in this state
newMVars: SSet MVarId
abbrev M := Elab.TermElabM
def GoalState.create (expr: Expr): M GoalState := do
-- Immediately synthesise all metavariables if we need to leave the elaboration context.
protected def GoalState.create (expr: Expr): M GoalState := do
-- May be necessary to immediately synthesise all metavariables if we need to leave the elaboration context.
-- See https://leanprover.zulipchat.com/#narrow/stream/270676-lean4/topic/Unknown.20universe.20metavariable/near/360130070
--Elab.Term.synthesizeSyntheticMVarsNoPostponing
let expr ← instantiateMVars expr
--let expr ← instantiateMVars expr
let goal := (← Meta.mkFreshExprMVar expr (kind := MetavarKind.synthetic) (userName := .anonymous))
let savedStateMonad: Elab.Tactic.TacticM Elab.Tactic.SavedState := MonadBacktrack.saveState
let savedState ← savedStateMonad { elaborator := .anonymous } |>.run' { goals := [goal.mvarId!]}
return {
savedState,
mvarId := goal.mvarId!
root := goal.mvarId!,
newMVars := SSet.empty,
}
protected def GoalState.goals (goalState: GoalState): List MVarId := goalState.savedState.tactic.goals
def execute_tactic (state: Elab.Tactic.SavedState) (goal: MVarId) (tactic: String) :
def executeTactic (state: Elab.Tactic.SavedState) (goal: MVarId) (tactic: Syntax) :
M (Except (Array String) (Elab.Tactic.SavedState × List MVarId)):= do
let tacticM (stx: Syntax): Elab.Tactic.TacticM (Except (Array String) (Elab.Tactic.SavedState × List MVarId)) := do
state.restore
@ -56,52 +52,108 @@ def execute_tactic (state: Elab.Tactic.SavedState) (goal: MVarId) (tactic: Strin
return .error errors
else
let unsolved ← Elab.Tactic.getUnsolvedGoals
-- The order of evaluation is important here
-- The order of evaluation is important here, since `getUnsolvedGoals` prunes the goals set
return .ok (← MonadBacktrack.saveState, unsolved)
catch exception =>
return .error #[← exception.toMessageData.toString]
match Parser.runParserCategory
(env := ← MonadEnv.getEnv)
(catName := `tactic)
(input := tactic)
(fileName := "<stdin>") with
| Except.error err => return .error #[err]
| Except.ok stx => tacticM stx { elaborator := .anonymous } |>.run' state.tactic
tacticM tactic { elaborator := .anonymous } |>.run' state.tactic
/-- Response for executing a tactic -/
inductive TacticResult where
-- Goes to next state
| success (goals: Array (GoalState × Commands.Goal))
-- Fails with messages
| success (state: GoalState) (goals: Array Protocol.Goal)
-- Tactic failed with messages
| failure (messages: Array String)
namespace TacticResult
def is_success: TacticResult → Bool
| .success _ => true
| .failure _ => false
end TacticResult
-- Could not parse tactic
| parseError (message: String)
-- The goal index is out of bounds
| indexError (goalId: Nat)
/-- Execute tactic on given state -/
def GoalState.execute (goal: GoalState) (tactic: String):
Commands.OptionsT M TacticResult := do
protected def GoalState.execute (state: GoalState) (goalId: Nat) (tactic: String):
Protocol.OptionsT M TacticResult := do
let goal ← match state.savedState.tactic.goals.get? goalId with
| .some goal => pure $ goal
| .none => return .indexError goalId
let tactic ← match Parser.runParserCategory
(env := ← MonadEnv.getEnv)
(catName := `tactic)
(input := tactic)
(fileName := "<stdin>") with
| .ok stx => pure $ stx
| .error error => return .parseError error
let options ← read
match (← execute_tactic (state := goal.savedState) (goal := goal.mvarId) (tactic := tactic)) with
match (← executeTactic (state := state.savedState) (goal := goal) (tactic := tactic)) with
| .error errors =>
return .failure errors
| .ok (nextState, nextGoals) =>
if nextGoals.isEmpty then
return .success #[]
| .ok (nextSavedState, nextGoals) =>
assert! nextSavedState.tactic.goals.length == nextGoals.length
-- Assert that the definition of metavariables are the same
let nextMCtx := nextSavedState.term.meta.meta.mctx
let prevMCtx := state.savedState.term.meta.meta.mctx
-- Generate a list of mvarIds that exist in the parent state; Also test the
-- assertion that the types have not changed on any mvars.
let newMVars := (← nextMCtx.decls.foldlM (fun acc mvarId mvarDecl => do
if let .some prevMVarDecl := prevMCtx.decls.find? mvarId then
assert! prevMVarDecl.type == mvarDecl.type
return acc
else
return mvarId :: acc
) []).toSSet
let nextState: GoalState := {
savedState := nextSavedState
root := state.root,
newMVars,
}
nextSavedState.term.restore
let parentDecl? := (← MonadMCtx.getMCtx).findDecl? goal
let goals ← nextGoals.mapM fun nextGoal => do
match (← MonadMCtx.getMCtx).findDecl? nextGoal with
| .some mvarDecl =>
let serializedGoal ← serialize_goal options mvarDecl (parentDecl? := parentDecl?)
return serializedGoal
| .none => throwError s!"Parent mvar id does not exist {nextGoal.name}"
return .success nextState goals.toArray
-- Diagnostics functions
/-- Print the metavariables in a readable format -/
protected def GoalState.print (goalState: GoalState) (options: Protocol.GoalPrint := {}): Elab.TermElabM Unit := do
let savedState := goalState.savedState
savedState.term.restore
let goals := savedState.tactic.goals
let mctx ← getMCtx
goals.forM (fun mvarId => do
let pref := "⊢"
match mctx.decls.find? mvarId with
| .some decl => printMVar pref mvarId decl
| .none => IO.println s!"{pref}{mvarId.name}: ??"
)
let goals := goals.toSSet
mctx.decls.forM (fun mvarId decl => do
if goals.contains mvarId then
pure ()
else if mvarId == goalState.root then
printMVar (pref := ">") mvarId decl
else if ¬(goalState.newMVars.contains mvarId) then
printMVar (pref := " ") mvarId decl
else if options.printNonVisible then
printMVar (pref := "~") mvarId decl
else
let nextGoals: List GoalState := nextGoals.map fun mvarId => { mvarId, savedState := nextState }
let parentDecl? := (← MonadMCtx.getMCtx).findDecl? goal.mvarId
let goals ← nextGoals.mapM fun nextGoal => do
match (← MonadMCtx.getMCtx).findDecl? nextGoal.mvarId with
| .some mvarDecl =>
let serializedGoal ← serialize_goal options mvarDecl (parentDecl? := parentDecl?)
return (nextGoal, serializedGoal)
| .none => throwError nextGoal.mvarId
return .success goals.toArray
IO.println s!" {mvarId.name}{userNameToString decl.userName}"
)
where
printMVar (pref: String) (mvarId: MVarId) (decl: MetavarDecl): Elab.TermElabM Unit := do
if options.printContext then
decl.lctx.fvarIdToDecl.forM printFVar
IO.println s!"{pref}{mvarId.name}{userNameToString decl.userName}: {← Meta.ppExpr decl.type} {← serialize_expression_ast decl.type}"
if options.printValue then
if let Option.some value := (← getMCtx).eAssignment.find? mvarId then
IO.println s!" = {← Meta.ppExpr value}"
printFVar (fvarId: FVarId) (decl: LocalDecl): Elab.TermElabM Unit := do
IO.println s!" | {fvarId.name}{userNameToString decl.userName}: {← Meta.ppExpr decl.type}"
userNameToString : Name → String
| .anonymous => ""
| other => s!"[{other}]"
end Pantograph

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@ -6,7 +6,7 @@ its field names to avoid confusion with error messages generated by the REPL.
-/
import Lean.Data.Json
namespace Pantograph.Commands
namespace Pantograph.Protocol
/-- Main Option structure, placed here to avoid name collision -/
@ -132,32 +132,42 @@ abbrev OptionsPrintResult := Options
structure GoalStart where
-- Only one of the fields below may be populated.
expr: Option String -- Proof expression
copyFrom: Option String -- Theorem name
expr: Option String -- Directly parse in an expression
copyFrom: Option String -- Copy the type from a theorem in the environment
deriving Lean.FromJson
structure GoalStartResult where
goalId: Nat := 0 -- Proof tree id
stateId: Nat := 0
deriving Lean.ToJson
structure GoalTactic where
-- Identifiers for tree, state, and goal
goalId: Nat
stateId: Nat
goalId: Nat := 0
tactic: String
deriving Lean.FromJson
structure GoalTacticResult where
-- Existence of this field shows success
-- The next goal state id. Existence of this field shows success
nextStateId?: Option Nat := .none
-- If the array is empty, it shows the goals have been fully resolved.
goals?: Option (Array Goal) := .none
-- Next proof state id, if successful
goalIds?: Option (Array Nat) := .none
-- Existence of this field shows failure
-- Existence of this field shows tactic execution failure
tacticErrors?: Option (Array String) := .none
-- Existence of this field shows the tactic parsing has failed
parseError?: Option String := .none
deriving Lean.ToJson
-- Remove a bunch of goals.
-- Remove goal states
structure GoalDelete where
goalIds: List Nat
stateIds: List Nat
deriving Lean.FromJson
structure GoalDeleteResult where
deriving Lean.ToJson
structure GoalPrint where
printContext: Bool := true
printValue: Bool := true
printNonVisible: Bool := true
end Pantograph.Commands
end Pantograph.Protocol

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@ -3,7 +3,7 @@ All serialisation functions
-/
import Lean
import Pantograph.Commands
import Pantograph.Protocol
namespace Pantograph
open Lean
@ -39,7 +39,7 @@ def syntax_to_expr (syn: Syntax): Elab.TermElabM (Except String Expr) := do
--- Output Functions ---
def type_expr_to_bound (expr: Expr): MetaM Commands.BoundExpression := do
def type_expr_to_bound (expr: Expr): MetaM Protocol.BoundExpression := do
Meta.forallTelescope expr fun arr body => do
let binders ← arr.mapM fun fvar => do
return (toString (← fvar.fvarId!.getUserName), toString (← Meta.ppExpr (← fvar.fvarId!.getType)))
@ -108,7 +108,7 @@ def serialize_expression_ast (expr: Expr): MetaM String := do
-- Lean these are handled using a `#` prefix.
return s!"{deBruijnIndex}"
| .fvar fvarId =>
let name := (← fvarId.getDecl).userName
let name := name_to_ast fvarId.name
return s!"(:fv {name})"
| .mvar mvarId =>
let name := name_to_ast mvarId.name
@ -166,7 +166,7 @@ def serialize_expression_ast (expr: Expr): MetaM String := do
| .strictImplicit => " :strictImplicit"
| .instImplicit => " :instImplicit"
def serialize_expression (options: Commands.Options) (e: Expr): MetaM Commands.Expression := do
def serialize_expression (options: Protocol.Options) (e: Expr): MetaM Protocol.Expression := do
let pp := toString (← Meta.ppExpr e)
let pp?: Option String := match options.printExprPretty with
| true => .some pp
@ -181,8 +181,8 @@ def serialize_expression (options: Commands.Options) (e: Expr): MetaM Commands.E
}
/-- Adapted from ppGoal -/
def serialize_goal (options: Commands.Options) (mvarDecl: MetavarDecl) (parentDecl?: Option MetavarDecl)
: MetaM Commands.Goal := do
def serialize_goal (options: Protocol.Options) (mvarDecl: MetavarDecl) (parentDecl?: Option MetavarDecl)
: MetaM Protocol.Goal := do
-- Options for printing; See Meta.ppGoal for details
let showLetValues := true
let ppAuxDecls := options.printAuxDecls
@ -190,7 +190,7 @@ def serialize_goal (options: Commands.Options) (mvarDecl: MetavarDecl) (parentDe
let lctx := mvarDecl.lctx
let lctx := lctx.sanitizeNames.run' { options := (← getOptions) }
Meta.withLCtx lctx mvarDecl.localInstances do
let ppVarNameOnly (localDecl: LocalDecl): MetaM Commands.Variable := do
let ppVarNameOnly (localDecl: LocalDecl): MetaM Protocol.Variable := do
match localDecl with
| .cdecl _ _ varName _ _ _ =>
let varName := varName.simpMacroScopes
@ -201,7 +201,7 @@ def serialize_goal (options: Commands.Options) (mvarDecl: MetavarDecl) (parentDe
return {
name := toString varName,
}
let ppVar (localDecl : LocalDecl) : MetaM Commands.Variable := do
let ppVar (localDecl : LocalDecl) : MetaM Protocol.Variable := do
match localDecl with
| .cdecl _ _ varName type _ _ =>
let varName := varName.simpMacroScopes

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@ -1,10 +1,8 @@
/-
- Manages the visibility status of symbols
-/
import Lean.Declaration
namespace Pantograph
/-- Converts a symbol of the form `aa.bb.cc` to a name -/
def str_to_name (s: String): Lean.Name :=
(s.splitOn ".").foldl Lean.Name.str Lean.Name.anonymous

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@ -1,5 +1,5 @@
namespace Pantograph
def version := "0.2.5"
def version := "0.2.6"
end Pantograph

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@ -47,26 +47,26 @@ def test_option_modify : IO LSpec.TestSeq :=
let pp? := Option.some "∀ (n : Nat), n + 1 = Nat.succ n"
let sexp? := Option.some "(:forall n (:c Nat) ((((:c Eq) (:c Nat)) (((((((:c HAdd.hAdd) (:c Nat)) (:c Nat)) (:c Nat)) (((:c instHAdd) (:c Nat)) (:c instAddNat))) 0) ((((:c OfNat.ofNat) (:c Nat)) (:lit 1)) ((:c instOfNatNat) (:lit 1))))) ((:c Nat.succ) 0)))"
let module? := Option.some "Init.Data.Nat.Basic"
let options: Commands.Options := {}
let options: Protocol.Options := {}
subroutine_runner [
subroutine_step "lib.inspect"
[("name", .str "Nat.add_one")]
(Lean.toJson ({
type := { pp? }, module? }:
Commands.LibInspectResult)),
Protocol.LibInspectResult)),
subroutine_step "options.set"
[("printExprAST", .bool true)]
(Lean.toJson ({ }:
Commands.OptionsSetResult)),
Protocol.OptionsSetResult)),
subroutine_step "lib.inspect"
[("name", .str "Nat.add_one")]
(Lean.toJson ({
type := { pp?, sexp? }, module? }:
Commands.LibInspectResult)),
Protocol.LibInspectResult)),
subroutine_step "options.print"
[]
(Lean.toJson ({ options with printExprAST := true }:
Commands.OptionsPrintResult))
Protocol.OptionsPrintResult))
]
def test_malformed_command : IO LSpec.TestSeq :=
let invalid := "invalid"
@ -75,12 +75,12 @@ def test_malformed_command : IO LSpec.TestSeq :=
[("name", .str "Nat.add_one")]
(Lean.toJson ({
error := "command", desc := s!"Unknown command {invalid}"}:
Commands.InteractionError)),
Protocol.InteractionError)),
subroutine_named_step "JSON Deserialization" "expr.echo"
[(invalid, .str "Random garbage data")]
(Lean.toJson ({
error := "command", desc := s!"Unable to parse json: Pantograph.Commands.ExprEcho.expr: String expected"}:
Commands.InteractionError))
error := "command", desc := s!"Unable to parse json: Pantograph.Protocol.ExprEcho.expr: String expected"}:
Protocol.InteractionError))
]
def suite: IO LSpec.TestSeq := do

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@ -1,5 +1,5 @@
import LSpec
import Test.Holes
--import Test.Holes
import Test.Integration
import Test.Proofs
import Test.Serial
@ -11,7 +11,7 @@ unsafe def main := do
Lean.initSearchPath (← Lean.findSysroot)
let suites := [
Holes.suite,
--Holes.suite,
Integration.suite,
Proofs.suite,
Serial.suite

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@ -1,7 +1,21 @@
/-
Tests pertaining to goals with no interdependencies
-/
import LSpec
import Pantograph.Goal
import Pantograph.Serial
namespace Pantograph
def TacticResult.toString : TacticResult → String
| .success _ goals => s!".success ({goals.size} goals)"
| .failure messages =>
let messages := "\n".intercalate messages.toList
s!".failure {messages}"
| .parseError error => s!".parseError {error}"
| .indexError index => s!".indexError {index}"
end Pantograph
namespace Pantograph.Test.Proofs
open Pantograph
open Lean
@ -10,21 +24,21 @@ inductive Start where
| copy (name: String) -- Start from some name in the environment
| expr (expr: String) -- Start from some expression
abbrev TestM := StateRefT LSpec.TestSeq (ReaderT Commands.Options M)
abbrev TestM := StateRefT LSpec.TestSeq (ReaderT Protocol.Options M)
deriving instance DecidableEq, Repr for Commands.Expression
deriving instance DecidableEq, Repr for Commands.Variable
deriving instance DecidableEq, Repr for Commands.Goal
deriving instance DecidableEq, Repr for Protocol.Expression
deriving instance DecidableEq, Repr for Protocol.Variable
deriving instance DecidableEq, Repr for Protocol.Goal
def add_test (test: LSpec.TestSeq): TestM Unit := do
def addTest (test: LSpec.TestSeq): TestM Unit := do
set $ (← get) ++ test
def start_proof (start: Start): TestM (Option GoalState) := do
def startProof (start: Start): TestM (Option GoalState) := do
let env ← Lean.MonadEnv.getEnv
match start with
| .copy name =>
let cInfo? := str_to_name name |> env.find?
add_test $ LSpec.check s!"Symbol exists {name}" cInfo?.isSome
addTest $ LSpec.check s!"Symbol exists {name}" cInfo?.isSome
match cInfo? with
| .some cInfo =>
let goal ← GoalState.create (expr := cInfo.type)
@ -33,14 +47,14 @@ def start_proof (start: Start): TestM (Option GoalState) := do
return Option.none
| .expr expr =>
let syn? := syntax_from_str env expr
add_test $ LSpec.check s!"Parsing {expr}" (syn?.isOk)
addTest $ LSpec.check s!"Parsing {expr}" (syn?.isOk)
match syn? with
| .error error =>
IO.println error
return Option.none
| .ok syn =>
let expr? ← syntax_to_expr_type syn
add_test $ LSpec.check s!"Elaborating" expr?.isOk
addTest $ LSpec.check s!"Elaborating" expr?.isOk
match expr? with
| .error error =>
IO.println error
@ -49,9 +63,9 @@ def start_proof (start: Start): TestM (Option GoalState) := do
let goal ← GoalState.create (expr := expr)
return Option.some goal
def assert_unreachable (message: String): LSpec.TestSeq := LSpec.check message false
def assertUnreachable (message: String): LSpec.TestSeq := LSpec.check message false
def build_goal (nameType: List (String × String)) (target: String): Commands.Goal :=
def buildGoal (nameType: List (String × String)) (target: String): Protocol.Goal :=
{
target := { pp? := .some target},
vars := (nameType.map fun x => ({
@ -60,8 +74,8 @@ def build_goal (nameType: List (String × String)) (target: String): Commands.Go
isInaccessible? := .some false
})).toArray
}
-- Like `build_goal` but allow certain variables to be elided.
def build_goal_selective (nameType: List (String × Option String)) (target: String): Commands.Goal :=
-- Like `buildGoal` but allow certain variables to be elided.
def buildGoalSelective (nameType: List (String × Option String)) (target: String): Protocol.Goal :=
{
target := { pp? := .some target},
vars := (nameType.map fun x => ({
@ -70,146 +84,7 @@ def build_goal_selective (nameType: List (String × Option String)) (target: Str
isInaccessible? := x.snd.map (λ _ => false)
})).toArray
}
-- Individual test cases
example: ∀ (a b: Nat), a + b = b + a := by
intro n m
rw [Nat.add_comm]
def proof_nat_add_comm: TestM Unit := do
let goal? ← start_proof (.copy "Nat.add_comm")
add_test $ LSpec.check "Start goal" goal?.isSome
if let .some goal := goal? then
if let .success #[(goal, sGoal)] ← goal.execute "intro n m" then
let sGoal1e: Commands.Goal := build_goal [("n", "Nat"), ("m", "Nat")] "n + m = m + n"
add_test $ LSpec.check "intro n m" (sGoal = sGoal1e)
if let .failure #[message] ← goal.execute "assumption" then
add_test $ LSpec.check "assumption" (message = "tactic 'assumption' failed\nn m : Nat\n⊢ n + m = m + n")
else
add_test $ assert_unreachable "assumption"
if let .success #[] ← goal.execute "rw [Nat.add_comm]" then
return ()
else
add_test $ assert_unreachable "rw [Nat.add_comm]"
else
add_test $ assert_unreachable "intro n m"
def proof_nat_add_comm_manual: TestM Unit := do
let goal? ← start_proof (.expr "∀ (a b: Nat), a + b = b + a")
add_test $ LSpec.check "Start goal" goal?.isSome
if let .some goal := goal? then
if let .success #[(goal, sGoal)] ← goal.execute "intro n m" then
let sGoal1e: Commands.Goal := build_goal [("n", "Nat"), ("m", "Nat")] "n + m = m + n"
add_test $ LSpec.check "intro n m" (sGoal = sGoal1e)
if let .failure #[message] ← goal.execute "assumption" then
add_test $ LSpec.check "assumption" (message = "tactic 'assumption' failed\nn m : Nat\n⊢ n + m = m + n")
else
add_test $ assert_unreachable "assumption"
if let .success #[] ← goal.execute "rw [Nat.add_comm]" then
return ()
else
add_test $ assert_unreachable "rw [Nat.add_comm]"
else
add_test $ assert_unreachable "intro n m"
-- Two ways to write the same theorem
example: ∀ (p q: Prop), p q → q p := by
intro p q h
cases h
apply Or.inr
assumption
apply Or.inl
assumption
example: ∀ (p q: Prop), p q → q p := by
intro p q h
cases h
. apply Or.inr
assumption
. apply Or.inl
assumption
def proof_or_comm: TestM Unit := do
let typeProp: Commands.Expression := { pp? := .some "Prop" }
let branchGoal (caseName name: String): Commands.Goal := {
caseName? := .some caseName,
target := { pp? := .some "q p" },
vars := #[
{ name := "p", type? := .some typeProp, isInaccessible? := .some false },
{ name := "q", type? := .some typeProp, isInaccessible? := .some false },
{ name := "h✝", type? := .some { pp? := .some name }, isInaccessible? := .some true }
]
}
let goal? ← start_proof (.expr "∀ (p q: Prop), p q → q p")
add_test $ LSpec.check "Start goal" goal?.isSome
if let .some goal := goal? then
if let .success #[(goal, sGoal)] ← goal.execute "intro p q h" then
let sGoal1e := build_goal [("p", "Prop"), ("q", "Prop"), ("h", "p q")] "q p"
add_test $ LSpec.check "intro p q h" (sGoal = sGoal1e)
if let .success #[(goal1, sGoal1), (goal2, sGoal2)] ← goal.execute "cases h" then
add_test $ LSpec.check "cases h/1" (sGoal1 = branchGoal "inl" "p")
if let .success #[(goal, _)] ← goal1.execute "apply Or.inr" then
if let .success #[] ← goal.execute "assumption" then
return ()
else
add_test $ assert_unreachable "assumption"
else
add_test $ assert_unreachable "apply Or.inr"
add_test $ LSpec.check "cases h/2" (sGoal2 = branchGoal "inr" "q")
if let .success #[(goal, _)] ← goal2.execute "apply Or.inl" then
if let .success #[] ← goal.execute "assumption" then
return ()
else
add_test $ assert_unreachable "assumption"
else
add_test $ assert_unreachable "apply Or.inl"
else
add_test $ assert_unreachable "cases h"
else
add_test $ assert_unreachable "intro p q h"
example (w x y z : Nat) (p : Nat → Prop)
(h : p (x * y + z * w * x)) : p (x * w * z + y * x) := by
simp [Nat.add_assoc, Nat.add_comm, Nat.add_left_comm, Nat.mul_comm, Nat.mul_assoc, Nat.mul_left_comm] at *
assumption
def proof_arith_1: TestM Unit := do
let goal? ← start_proof (.expr "∀ (w x y z : Nat) (p : Nat → Prop) (h : p (x * y + z * w * x)), p (x * w * z + y * x)")
add_test $ LSpec.check "Start goal" goal?.isSome
if let .some goal := goal? then
if let .success #[(goal, _)] ← goal.execute "intros" then
if let .success #[(goal, _)] ← goal.execute "simp [Nat.add_assoc, Nat.add_comm, Nat.add_left_comm, Nat.mul_comm, Nat.mul_assoc, Nat.mul_left_comm] at *" then
if let .success #[] ← goal.execute "assumption" then
return ()
else
add_test $ assert_unreachable "assumption"
else
add_test $ assert_unreachable "simp ..."
else
add_test $ assert_unreachable "intros"
def proof_delta_variable: TestM Unit := withReader (fun _ => {proofVariableDelta := true}) do
let goal? ← start_proof (.expr "∀ (a b: Nat), a + b = b + a")
add_test $ LSpec.check "Start goal" goal?.isSome
if let .some goal := goal? then
if let .success #[(goal, sGoal)] ← goal.execute "intro n" then
let sGoal1e: Commands.Goal := build_goal_selective [("n", .some "Nat")] "∀ (b : Nat), n + b = b + n"
add_test $ LSpec.check "intro n" (sGoal = sGoal1e)
if let .success #[(_, sGoal)] ← goal.execute "intro m" then
let sGoal2e: Commands.Goal := build_goal_selective [("n", .none), ("m", .some "Nat")] "n + m = m + n"
add_test $ LSpec.check "intro m" (sGoal = sGoal2e)
else
add_test $ assert_unreachable "intro m"
else
add_test $ assert_unreachable "intro n"
def proof_runner (env: Lean.Environment) (tests: TestM Unit): IO LSpec.TestSeq := do
def proofRunner (env: Lean.Environment) (tests: TestM Unit): IO LSpec.TestSeq := do
let termElabM := tests.run LSpec.TestSeq.done |>.run {} -- with default options
let coreContext: Lean.Core.Context := {
@ -229,6 +104,160 @@ def proof_runner (env: Lean.Environment) (tests: TestM Unit): IO LSpec.TestSeq :
| .ok (_, a) =>
return a
-- Individual test cases
example: ∀ (a b: Nat), a + b = b + a := by
intro n m
rw [Nat.add_comm]
def proof_nat_add_comm (manual: Bool): TestM Unit := do
let state? ← startProof <| match manual with
| false => .copy "Nat.add_comm"
| true => .expr "∀ (a b: Nat), a + b = b + a"
addTest $ LSpec.check "Start goal" state?.isSome
let state0 ← match state? with
| .some state => pure state
| .none => do
addTest $ assertUnreachable "Goal could not parse"
return ()
let (state1, goal1) ← match ← state0.execute (goalId := 0) (tactic := "intro n m") with
| .success state #[goal] => pure (state, goal)
| other => do
addTest $ assertUnreachable $ other.toString
return ()
addTest $ LSpec.check "intro n m" (goal1 = buildGoal [("n", "Nat"), ("m", "Nat")] "n + m = m + n")
match ← state1.execute (goalId := 0) (tactic := "assumption") with
| .failure #[message] =>
addTest $ LSpec.check "assumption" (message = "tactic 'assumption' failed\nn m : Nat\n⊢ n + m = m + n")
| other => do
addTest $ assertUnreachable $ other.toString
let state2 ← match ← state1.execute (goalId := 0) (tactic := "rw [Nat.add_comm]") with
| .success state #[] => pure state
| other => do
addTest $ assertUnreachable $ other.toString
return ()
return ()
-- Two ways to write the same theorem
example: ∀ (p q: Prop), p q → q p := by
intro p q h
cases h
apply Or.inr
assumption
apply Or.inl
assumption
example: ∀ (p q: Prop), p q → q p := by
intro p q h
cases h
. apply Or.inr
assumption
. apply Or.inl
assumption
def proof_or_comm: TestM Unit := do
let state? ← startProof (.expr "∀ (p q: Prop), p q → q p")
let state0 ← match state? with
| .some state => pure state
| .none => do
addTest $ assertUnreachable "Goal could not parse"
return ()
let (state1, goal1) ← match ← state0.execute (goalId := 0) (tactic := "intro p q h") with
| .success state #[goal] => pure (state, goal)
| other => do
addTest $ assertUnreachable $ other.toString
return ()
addTest $ LSpec.check "p q h" (goal1 = buildGoal [("p", "Prop"), ("q", "Prop"), ("h", "p q")] "q p")
let (state2, goal1, goal2) ← match ← state1.execute (goalId := 0) (tactic := "cases h") with
| .success state #[goal1, goal2] => pure (state, goal1, goal2)
| other => do
addTest $ assertUnreachable $ other.toString
return ()
addTest $ LSpec.check "cases h/1" (goal1 = branchGoal "inl" "p")
addTest $ LSpec.check "cases h/2" (goal2 = branchGoal "inr" "q")
let (state3_1, _goal) ← match ← state2.execute (goalId := 0) (tactic := "apply Or.inr") with
| .success state #[goal] => pure (state, goal)
| other => do
addTest $ assertUnreachable $ other.toString
return ()
let state4_1 ← match ← state3_1.execute (goalId := 0) (tactic := "assumption") with
| .success state #[] => pure state
| other => do
addTest $ assertUnreachable $ other.toString
return ()
IO.println "===== 1 ====="
state1.print
IO.println "===== 2 ====="
state2.print
IO.println "===== 4_1 ====="
state4_1.print
let (state3_2, _goal) ← match ← state2.execute (goalId := 1) (tactic := "apply Or.inl") with
| .success state #[goal] => pure (state, goal)
| other => do
addTest $ assertUnreachable $ other.toString
return ()
IO.println "===== 3_2 ====="
state3_2.print
let state4_2 ← match ← state3_2.execute (goalId := 0) (tactic := "assumption") with
| .success state #[] => pure state
| other => do
addTest $ assertUnreachable $ other.toString
return ()
IO.println "===== 4_2 ====="
state4_2.print
return ()
where
typeProp: Protocol.Expression := { pp? := .some "Prop" }
branchGoal (caseName name: String): Protocol.Goal := {
caseName? := .some caseName,
target := { pp? := .some "q p" },
vars := #[
{ name := "p", type? := .some typeProp, isInaccessible? := .some false },
{ name := "q", type? := .some typeProp, isInaccessible? := .some false },
{ name := "h✝", type? := .some { pp? := .some name }, isInaccessible? := .some true }
]
}
--example (w x y z : Nat) (p : Nat → Prop)
-- (h : p (x * y + z * w * x)) : p (x * w * z + y * x) := by
-- simp [Nat.add_assoc, Nat.add_comm, Nat.add_left_comm, Nat.mul_comm, Nat.mul_assoc, Nat.mul_left_comm] at *
-- assumption
--def proof_arith_1: TestM Unit := do
-- let goal? ← startProof (.expr "∀ (w x y z : Nat) (p : Nat → Prop) (h : p (x * y + z * w * x)), p (x * w * z + y * x)")
-- addTest $ LSpec.check "Start goal" goal?.isSome
-- if let .some goal := goal? then
-- if let .success #[(goal, _)] ← goal.execute "intros" then
-- if let .success #[(goal, _)] ← goal.execute "simp [Nat.add_assoc, Nat.add_comm, Nat.add_left_comm, Nat.mul_comm, Nat.mul_assoc, Nat.mul_left_comm] at *" then
-- if let .success #[] ← goal.execute "assumption" then
-- return ()
-- else
-- addTest $ assertUnreachable "assumption"
-- else
-- addTest $ assertUnreachable "simp ..."
-- else
-- addTest $ assertUnreachable "intros"
--
--def proof_delta_variable: TestM Unit := withReader (fun _ => {proofVariableDelta := true}) do
-- let goal? ← startProof (.expr "∀ (a b: Nat), a + b = b + a")
-- addTest $ LSpec.check "Start goal" goal?.isSome
-- if let .some goal := goal? then
-- if let .success #[(goal, sGoal)] ← goal.execute "intro n" then
-- let sGoal1e: Protocol.Goal :=buildGoalSelective [("n", .some "Nat")] "∀ (b : Nat), n + b = b + n"
-- addTest $ LSpec.check "intro n" (sGoal = sGoal1e)
--
-- if let .success #[(_, sGoal)] ← goal.execute "intro m" then
-- let sGoal2e: Protocol.Goal :=buildGoalSelective [("n", .none), ("m", .some "Nat")] "n + m = m + n"
-- addTest $ LSpec.check "intro m" (sGoal = sGoal2e)
-- else
-- addTest $ assertUnreachable "intro m"
-- else
-- addTest $ assertUnreachable "intro n"
/-- Tests the most basic form of proofs whose goals do not relate to each other -/
def suite: IO LSpec.TestSeq := do
let env: Lean.Environment ← Lean.importModules
@ -236,15 +265,15 @@ def suite: IO LSpec.TestSeq := do
(opts := {})
(trustLevel := 1)
let tests := [
("Nat.add_comm", proof_nat_add_comm),
("nat.add_comm manual", proof_nat_add_comm_manual),
("Or.comm", proof_or_comm),
("arithmetic 1", proof_arith_1),
("delta variable", proof_delta_variable)
("Nat.add_comm", proof_nat_add_comm false),
("Nat.add_comm manual", proof_nat_add_comm true),
("Or.comm", proof_or_comm)
--("arithmetic 1", proof_arith_1),
--("delta variable", proof_delta_variable)
]
let tests ← tests.foldlM (fun acc tests => do
let (name, tests) := tests
let tests ← proof_runner env tests
let tests ← proofRunner env tests
return acc ++ (LSpec.group name tests)) LSpec.TestSeq.done
return LSpec.group "Proofs" tests

View File

@ -1,19 +1,19 @@
import LSpec
import Pantograph.Serial
import Pantograph.Symbols
import Pantograph.Symbol
namespace Pantograph.Test.Serial
open Pantograph
open Lean
deriving instance Repr, DecidableEq for Commands.BoundExpression
deriving instance Repr, DecidableEq for Protocol.BoundExpression
def test_str_to_name: LSpec.TestSeq :=
LSpec.test "Symbol parsing" (Name.str (.str (.str .anonymous "Lean") "Meta") "run" = Pantograph.str_to_name "Lean.Meta.run")
def test_expr_to_binder (env: Environment): IO LSpec.TestSeq := do
let entries: List (String × Commands.BoundExpression) := [
let entries: List (String × Protocol.BoundExpression) := [
("Nat.add_comm", { binders := #[("n", "Nat"), ("m", "Nat")], target := "n + m = m + n" }),
("Nat.le_of_succ_le", { binders := #[("n", "Nat"), ("m", "Nat"), ("h", "Nat.succ n ≤ m")], target := "n ≤ m" })
]