fix(frontends/lean/builtin_tactics): adjust tactics precedence
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4 changed files with 11 additions and 15 deletions
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@ -39,15 +39,10 @@ opaque definition beta : tactic := builtin
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opaque definition unfold {B : Type} (b : B) : tactic := builtin
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opaque definition exact {B : Type} (b : B) : tactic := builtin
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opaque definition trace (s : string) : tactic := builtin
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precedence `;`:200
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infixl ; := and_then
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-- [ t_1 | ... | t_n ] notation
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notation `[` h:100 `|` r:(foldl 100 `|` (e r, or_else r e) h) `]` := r
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-- [ t_1 || ... || t_n ] notation
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notation `[` h:100 `||` r:(foldl 100 `||` (e r, par r e) h) `]` := r
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definition try (t : tactic) : tactic := [ t | id ]
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notation `?` t:max := try t
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definition repeat1 (t : tactic) : tactic := t ; !t
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infixl `;`:15 := and_then
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notation `[` h:10 `|`:10 r:(foldl 10 `|` (e r, or_else r e) h) `]` := r
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definition try (t : tactic) : tactic := [t | id]
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definition repeat1 (t : tactic) : tactic := t ; repeat t
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definition focus (t : tactic) : tactic := focus_at t 0
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definition determ (t : tactic) : tactic := at_most t 1
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@ -10,13 +10,15 @@ Author: Leonardo de Moura
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#include "frontends/lean/parser.h"
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#include "frontends/lean/parse_table.h"
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#define LEAN_APPLY_RBP 16 // it should be bigger than `;` (and_then) precedence
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namespace lean {
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using notation::transition;
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using notation::mk_ext_action;
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static expr parse_apply(parser & p, unsigned, expr const *, pos_info const & pos) {
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parser::no_undef_id_error_scope scope(p);
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expr e = p.parse_expr(std::numeric_limits<unsigned>::max());
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expr e = p.parse_expr(LEAN_APPLY_RBP);
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return p.save_pos(mk_apply_tactic_macro(e), pos);
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}
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@ -6,8 +6,7 @@ open path (induction_on)
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definition concat_whisker2 {A} {x y z : A} (p p' : x ≈ y) (q q' : y ≈ z) (a : p ≈ p') (b : q ≈ q') :
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(whiskerR a q) @ (whiskerL p' b) ≈ (whiskerL p b) @ (whiskerR a q') :=
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begin
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apply (induction_on b),
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apply (induction_on a),
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apply ((concat_1p _)^),
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apply induction_on b,
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apply induction_on a,
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apply (concat_1p _)^,
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end
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exit
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@ -12,7 +12,7 @@ theorem inl_inhabited {A : Type} (B : Type) (H : inhabited A) : inhabited (sum A
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theorem inr_inhabited (A : Type) {B : Type} (H : inhabited B) : inhabited (sum A B)
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:= inhabited.destruct H (λ b, inhabited.mk (sum.inr A b))
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infixl `..`:100 := append
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infixl `..`:10 := append
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definition my_tac := repeat (trace "iteration"; state;
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( apply @inl_inhabited; trace "used inl"
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