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|
;; default abbrev table
; This is for coq V8, Should test coq version
;(defvar coq-version-is-V74 nil)
;(defvar coq-version-is-V7 nil)
;(defvar coq-version-is-V6 nil)
(if (boundp 'holes-abbrev-complete)
(define-abbrev-table 'coq-mode-abbrev-table
'(
("a" "auto" nil 0)
("ab" "absurd" nil 0)
("abs" "absurd" nil 0)
("ao" "abstract omega" nil 0)
("ap" "apply" nil 0)
("as" "assumption" nil 0)
("au" "auto" nil 0)
("aw" "auto with" nil 0)
("awa" "auto with arith" nil 0)
("con" "constructor" nil 0)
("dec" "decompose []" nil 0)
("def" "Definition : :=." nil 0)
("di" "discriminate" nil 0)
("dis" "discriminate" nil 0)
("e" "elim" nil 0)
("ea" "eauto" nil 0)
("eap" "eapply" nil 0)
("eaw" "eauto with" nil 0)
("eawa" "eauto with arith" nil 0)
("el" "elim" nil 0)
("ex" "exists" nil 0)
("f" "forall #:#,#" nil 0)
("f" "fun (:) => " nil 0)
("fi" "functional induction" nil 0)
("fix" "Fixpoint X (X : X) {struct X} : X := X." nil 0)
("fs" "Functional Scheme xxx := Induction for yyy (opt:with ...)." nil 0)
("g" "generalize" nil 0)
("ge" "generalize" nil 0)
("gen" "generalize" nil 0)
("h" "Hints : ." nil 0)
("hr" "Hint Resolve :." nil 0)
("i" "intro" nil 0)
("in" "intro" nil 0)
("ind" "induction" nil 0)
("indv" "Inductive" nil 0)
("inv" "inversion" nil 0)
("is" "intros" nil 0)
("l" "Lemma :" nil 0)
("o" "abstract omega" nil 0)
("p" "Print" nil 0)
("pr" "Print" nil 0)
("r" "rewrite" nil 0)
("r<" "rewrite <-" nil 0)
("re" "rewrite" nil 0)
("re<" "rewrite <-" nil 0)
("s" "simpl" nil 0)
("sc" "Scheme := Induction for Sort ." nil 0)
("si" "simpl" nil 0)
("sy" "symmetry" nil 0)
("sym" "symmetry" nil 0)
("t" "trivial" nil 0)
("tr" "trivial" nil 0)
("u" "unfold" nil 0)
("un" "unfold" nil 0)
))
(define-abbrev-table 'coq-mode-abbrev-table
'(
("a" "auto" holes-abbrev-complete 4)
("ab" "absurd #" holes-abbrev-complete 0)
("abs" "absurd #" holes-abbrev-complete 0)
("ap" "apply #" holes-abbrev-complete 16)
("as" "assumption" holes-abbrev-complete 4)
("au" "auto" holes-abbrev-complete 1)
("aw" "auto with #" holes-abbrev-complete 1)
("awa" "auto with arith" holes-abbrev-complete 4)
("c" "cases #" holes-abbrev-complete 1)
("con" "constructor" holes-abbrev-complete 3)
("dec" "decompose [#] #" holes-abbrev-complete 3)
("def" "Definition #:# := #." holes-abbrev-complete 5)
("def2" "Definition # (# : #) (# : #):# := #." holes-abbrev-complete 5)
("def3" "Definition # (# : #) (# : #) (# : #):# := #." holes-abbrev-complete 5)
("def4" "Definition # (# : #) (# : #) (# : #) (# : #):# := #." holes-abbrev-complete 5)
("di" "discriminate" holes-abbrev-complete 0)
("dis" "discriminate" holes-abbrev-complete 0)
("e" "elim #" holes-abbrev-complete 1)
("ea" "eauto" holes-abbrev-complete 0)
("eap" "eapply #" holes-abbrev-complete 0)
("eaw" "eauto with #" holes-abbrev-complete 0)
("eawa" "eauto with arith" holes-abbrev-complete 0)
("el" "elim #" holes-abbrev-complete 0)
("elu" "elim # using #" holes-abbrev-complete 0)
("ex" "exists #" holes-abbrev-complete 0)
("f" "fun # => #" holes-abbrev-complete 0)
("f1" "fun #:# => #" holes-abbrev-complete 0)
("f2" "fun (#:#) (#:#) => #" holes-abbrev-complete 0)
("f3" "fun (#:#) (#:#) (#:#) => #" holes-abbrev-complete 0)
("f4" "fun (#:#) (#:#) (#:#) (#:#) => #" holes-abbrev-complete 0)
("fi" "functional induction #" holes-abbrev-complete 0)
("fix" "Fixpoint # (#:#) {struct #} : # :=" holes-abbrev-complete 3)
("fo" "forall #,#" holes-abbrev-complete 0)
("fo1" "forall #:#,#" holes-abbrev-complete 0)
("fo2" "forall (#:#) (#:#), #" holes-abbrev-complete 0)
("fo3" "forall (#:#) (#:#) (#:#), #" holes-abbrev-complete 0)
("fo4" "forall (#:#) (#:#) (#:#) (#:#), #" holes-abbrev-complete 0)
("fs" "Functional Scheme # := Induction for #." holes-abbrev-complete 0)
("fsw" "Functional Scheme # := Induction for # with #." holes-abbrev-complete 0)
("g" "generalize #" holes-abbrev-complete 0)
("ge" "generalize #" holes-abbrev-complete 0)
("gen" "generalize #" holes-abbrev-complete 0)
("he" "Hint # : # := Extern # # #." holes-abbrev-complete 0)
("hi" "Hint Immediate #: #." holes-abbrev-complete 0)
("hr" "Hint Resolve #: #." holes-abbrev-complete 0)
("hs" "Hints # : #." holes-abbrev-complete 0)
("hu" "Hint Unfold #: #." holes-abbrev-complete 0)
("i" "intro #" holes-abbrev-complete 10)
("if" "if # then # else #" holes-abbrev-complete 1)
("in" "intro" holes-abbrev-complete 1)
("ind" "induction #" holes-abbrev-complete 2)
("indv" "Inductive # : # := # : #." holes-abbrev-complete 0)
("inv" "inversion #" holes-abbrev-complete 9)
("is" "intros #" holes-abbrev-complete 11)
("ite" "if # then # else #" holes-abbrev-complete 1)
("l" "Lemma # : #." holes-abbrev-complete 4)
("li" "let # := # in #" holes-abbrev-complete 1)
("o" "omega" holes-abbrev-complete 0)
("om" "Omega" holes-abbrev-complete 0)
("p" "Print #" holes-abbrev-complete 3)
("pr" "print #" holes-abbrev-complete 2)
("r" "rewrite #" holes-abbrev-complete 19)
("r<" "rewrite <- #" holes-abbrev-complete 0)
("re" "rewrite #" holes-abbrev-complete 0)
("re<" "rewrite <- #" holes-abbrev-complete 0)
("s" "simpl" holes-abbrev-complete 23)
("sc" "Scheme # := Induction for # Sort #." nil 0)
("si" "simpl" holes-abbrev-complete 0)
("sp" "Split" holes-abbrev-complete 1)
("sy" "symmetry" holes-abbrev-complete 0)
("sym" "symmetry" holes-abbrev-complete 0)
("t" "trivial" holes-abbrev-complete 1)
("tr" "trivial" holes-abbrev-complete 7)
("u" "unfold #" holes-abbrev-complete 1)
("un" "unfold #" holes-abbrev-complete 7)
("m" "match # with
# => #" holes-abbrev-complete 1)
("m2" "match # with
# => #
| # => #" holes-abbrev-complete 1)
("m3" "match # with
# => #
| # => #
| # => #" holes-abbrev-complete 1)
("m4" "match # with
# => #
| # => #
| # => #
| # => #" holes-abbrev-complete 1)
("m5" "match # with
# => #
| # => #
| # => #
| # => #
| # => #" holes-abbrev-complete 1)
("indv2" "Inductive # : # :=
# : #
| # : #." holes-abbrev-complete 0)
("indv3" "Inductive # : # :=
# : #
| # : #
| # : #." holes-abbrev-complete 0)
("indv4" "Inductive # : # :=
# : #
| # : #
| # : #
| # : #." holes-abbrev-complete 0)
("indv5" "Inductive # : # :=
# : #
| # : #
| # : #
| # : #
| # : #." holes-abbrev-complete 0)
)
)
)
|
