lean2/tests/lean/abst.lean.expected.out

  Set: pp::colors
  Set: pp::unicode
  Imported 'Int'
  Assumed: PlusComm
  Assumed: a
abst (λ x : ℤ, PlusComm a x) : (λ x : ℤ, a + x) == (λ x : ℤ, x + a)
  Set: lean::pp::implicit
@abst ℤ (λ x : ℤ, ℤ) (λ x : ℤ, a + x) (λ x : ℤ, x + a) (λ x : ℤ, PlusComm a x) :
    (λ x : ℤ, a + x) == (λ x : ℤ, x + a)
-												feat(kernel): add abstraction (aka function extensionality) axiom

Signed-off-by: Leonardo de Moura <leonardo@microsoft.com>

											
										
										
											2013-12-01 21:56:38 +00:00
+								  Set: pp::colors
 								  Set: pp::unicode
-												chore(builtin): rename nat, int and real modules to Nat, Int and Real.

Signed-off-by: Leonardo de Moura <leonardo@microsoft.com>

											
										
										
											2014-01-01 21:52:25 +00:00
+								  Imported 'Int'
-												feat(kernel): add abstraction (aka function extensionality) axiom

Signed-off-by: Leonardo de Moura <leonardo@microsoft.com>

											
										
										
											2013-12-01 21:56:38 +00:00
+								  Assumed: PlusComm
 								  Assumed: a
-												feat(*): change name conventions for Lean builtin libraries

Signed-off-by: Leonardo de Moura <leonardo@microsoft.com>

											
										
										
											2014-01-06 03:10:21 +00:00
+								abst (λ x : ℤ, PlusComm a x) : (λ x : ℤ, a + x) == (λ x : ℤ, x + a)
-												feat(kernel): add abstraction (aka function extensionality) axiom

Signed-off-by: Leonardo de Moura <leonardo@microsoft.com>

											
										
										
											2013-12-01 21:56:38 +00:00
+								  Set: lean::pp::implicit
-												feat(*): change name conventions for Lean builtin libraries

Signed-off-by: Leonardo de Moura <leonardo@microsoft.com>

											
										
										
											2014-01-06 03:10:21 +00:00
+								@abst ℤ (λ x : ℤ, ℤ) (λ x : ℤ, a + x) (λ x : ℤ, x + a) (λ x : ℤ, PlusComm a x) :
-												feat(kernel): add abstraction (aka function extensionality) axiom

Signed-off-by: Leonardo de Moura <leonardo@microsoft.com>

											
										
										
											2013-12-01 21:56:38 +00:00
+								    (λ x : ℤ, a + x) == (λ x : ℤ, x + a)