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fix(algebra/simplifier): use export

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This commit is contained in:
Daniel Selsam 2015-11-16 20:30:29 -08:00
parent a689c66b1e
commit 2eeab1c757
1 changed files with 17 additions and 77 deletions
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94
library/algebra/simplifier.lean
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@ -10,7 +10,10 @@ namespace simplifier
namespace empty namespace empty
end empty end empty
-- TODO(dhs): refactor this once we fix `export` command namespace iff
attribute eq_self_iff_true [simp]
end iff
-- TODO(dhs): make these [simp] rules in the global namespace -- TODO(dhs): make these [simp] rules in the global namespace
namespace neg_helper namespace neg_helper
open algebra open algebra
@ -21,6 +24,13 @@ namespace neg_helper
lemma sub_def : a - b = a + (- b) := rfl lemma sub_def : a - b = a + (- b) := rfl
end neg_helper end neg_helper
namespace neg
attribute neg_helper.neg_mul1 [simp]
attribute neg_helper.neg_mul2 [simp]
attribute neg_helper.sub_def [simp]
attribute algebra.neg_neg [simp]
end neg
namespace unit namespace unit
attribute algebra.zero_add [simp] attribute algebra.zero_add [simp]
attribute algebra.add_zero [simp] attribute algebra.add_zero [simp]
@ -33,27 +43,8 @@ attribute algebra.mul_one [simp]
end unit end unit
namespace ac namespace ac
export simplifier.iff simplifier.neg simplifier.unit
-- iff
attribute eq_self_iff_true [simp]
-- neg
attribute neg_helper.neg_mul1 [simp]
attribute neg_helper.neg_mul2 [simp]
attribute neg_helper.sub_def [simp]
attribute algebra.neg_neg [simp]
-- unit
attribute algebra.zero_add [simp]
attribute algebra.add_zero [simp]
attribute algebra.zero_mul [simp]
attribute algebra.mul_zero [simp]
attribute algebra.one_mul [simp]
attribute algebra.mul_one [simp]
-- ac
attribute algebra.add.assoc [simp] attribute algebra.add.assoc [simp]
attribute algebra.add.comm [simp] attribute algebra.add.comm [simp]
attribute algebra.add.left_comm [simp] attribute algebra.add.left_comm [simp]
@ -64,40 +55,13 @@ attribute algebra.mul.assoc [simp]
end ac end ac
namespace som namespace distrib
-- iff
attribute eq_self_iff_true [simp]
-- neg
attribute neg_helper.neg_mul1 [simp]
attribute neg_helper.neg_mul2 [simp]
attribute neg_helper.sub_def [simp]
attribute algebra.neg_neg [simp]
-- unit
attribute algebra.zero_add [simp]
attribute algebra.add_zero [simp]
attribute algebra.zero_mul [simp]
attribute algebra.mul_zero [simp]
attribute algebra.one_mul [simp]
attribute algebra.mul_one [simp]
-- ac
attribute algebra.add.assoc [simp]
attribute algebra.add.comm [simp]
attribute algebra.add.left_comm [simp]
attribute algebra.mul.left_comm [simp]
attribute algebra.mul.comm [simp]
attribute algebra.mul.assoc [simp]
-- distrib
attribute algebra.left_distrib [simp] attribute algebra.left_distrib [simp]
attribute algebra.right_distrib [simp] attribute algebra.right_distrib [simp]
end distrib
namespace som
export simplifier.ac simplifier.distrib
end som end som
namespace numeral namespace numeral
@ -136,32 +100,8 @@ lemma mul_bit1_helper1 [simp] {A : Type} [s : comm_ring A] (a b : A)
end numeral_helper end numeral_helper
-- neg export simplifier.ac
attribute neg_helper.neg_mul1 [simp]
attribute neg_helper.neg_mul2 [simp]
attribute neg_helper.sub_def [simp]
attribute algebra.neg_neg [simp]
-- unit
attribute algebra.zero_add [simp]
attribute algebra.add_zero [simp]
attribute algebra.zero_mul [simp]
attribute algebra.mul_zero [simp]
attribute algebra.one_mul [simp]
attribute algebra.mul_one [simp]
-- ac
attribute algebra.add.assoc [simp]
attribute algebra.add.comm [simp]
attribute algebra.add.left_comm [simp]
attribute algebra.mul.left_comm [simp]
attribute algebra.mul.comm [simp]
attribute algebra.mul.assoc [simp]
-- numerals
attribute norm_num.bit0_add_bit0 [simp] attribute norm_num.bit0_add_bit0 [simp]
attribute numeral_helper.bit1_add_one [simp] attribute numeral_helper.bit1_add_one [simp]
attribute norm_num.bit1_add_bit0 [simp] attribute norm_num.bit1_add_bit0 [simp]