(expr, s, a)
return expr
r"""
    Naively simplify some conditions occuring in ``expr``, given that `\operatorname{Re}(s) > a`.

    >>> from sympy.integrals.transforms import _simplifyconds as simp
    >>> from sympy.abc import x
    >>> from sympy import sympify as S
    >>> simp(abs(x**2) < 1, x, 1)
    False
    >>> simp(abs(x**2) < 1, x, 2)
    False
    >>> simp(abs(x**2) < 1, x, 0)
    Abs(x**2) < 1
    >>> simp(abs(1/x**2) < 1, x, 1)
    True
    >>> simp(S(1) < abs(x), x, 1)
    True
    >>> simp(S(1) < abs(1/x), x, 1)
    False

    >>> from sympy import Ne
    >>> simp(Ne(1, x**3), x, 1)
    True
    >>> simp(Ne(1, x**3), x, 2)
    True
    >>> simp(Ne(1, x**3), x, 0)
    1 != x**3
r"""
    Naively simplify some conditions occuring in ``expr``, given that `\operatorname{Re}(s) > a`.
r Naively simplify some conditions occuring in expr given that \ operatorname { Re } ( s ) > a .
def _simplifyconds(expr, s, a):
    r"""
    Naively simplify some conditions occuring in ``expr``, given that `\operatorname{Re}(s) > a`.

    >>> from sympy.integrals.transforms import _simplifyconds as simp
    >>> from sympy.abc import x
    >>> from sympy import sympify as S
    >>> simp(abs(x**2) < 1, x, 1)
    False
    >>> simp(abs(x**2) < 1, x, 2)
    False
    >>> simp(abs(x**2) < 1, x, 0)
    Abs(x**2) < 1
    >>> simp(abs(1/x**2) < 1, x, 1)
    True
    >>> simp(S(1) < abs(x), x, 1)
    True
    >>> simp(S(1) < abs(1/x), x, 1)
    False

    >>> from sympy import Ne
    >>> simp(Ne(1, x**3), x, 1)
    True
    >>> simp(Ne(1, x**3), x, 2)
    True
    >>> simp(Ne(1, x**3), x, 0)
    1 != x**3
    """
    from sympy.core.relational import ( StrictGreaterThan, StrictLessThan,
        Unequality )
    from sympy import Abs

    def power(ex):
        if ex == s:
            return 1
        if ex.is_Pow and ex.base == s:
            return ex.exp
        return None

    def bigger(ex1, ex2):
        """ Return True only if |ex1| > |ex2|, False only if |ex1| < |ex2|.
            Else return None. """
        if ex1.has(s) and ex2.has(s):
            return None
        if ex1.func is Abs:
            ex1 = ex1.args[0]
        if ex2.func is Abs:
            ex2 = ex2.args[0]
        if ex1.has(s):
            return bigger(1/ex2, 1/ex1)
        n = power(ex2)
        if n is None:
            return None
        if n > 0 and (abs(ex1) <= abs(a)**n) == True:
            return False
        if n < 0 and (abs(ex1) >= abs(a)**n) == True:
            return True

    def replie(x, y):
        """ simplify x < y """
        if not (x.is_positive or x.func is Abs) \
                or not (y.is_positive or y.func is Abs):
            return (x < y)
        r = bigger(x, y)
        if r is not None:
            return not r
        return (x < y)

    def replue(x, y):
        b = bigger(x, y)
        if b == True or b == False:
            return True
        return Unequality(x, y)

    def repl(ex, *args):
        if ex == True or ex == False:
            return bool(ex)
        return ex.replace(*args)
    expr = repl(expr, StrictLessThan, replie)
    expr = repl(expr, StrictGreaterThan, lambda x, y: replie(y, x))
    expr = repl(expr, Unequality, replue)
    return expr
def _simplifyconds ( expr , s , a ) : from sympy . core . relational import ( StrictGreaterThan , StrictLessThan , Unequality ) from sympy import Abs def power ( ex ) : if ex == s : return 1 if ex . is_Pow and ex . base == s : return ex . exp return None def bigger ( ex1 , ex2 ) : """ Return True only if |ex1| > |ex2|, False only if |ex1| < |ex2|.
            Else return None. """ if ex1 . has ( s ) and ex2 . has ( s ) : return None if ex1 . func is Abs : ex1 = ex1 . args [ 0 ] if ex2 . func is Abs : ex2 = ex2 . args [ 0 ] if ex1 . has ( s ) : return bigger ( 1 / ex2 , 1 / ex1 ) n = power ( ex2 ) if n is None : return None if n > 0 and ( abs ( ex1 ) <= abs ( a ) ** n ) == True : return False if n < 0 and ( abs ( ex1 ) >= abs ( a ) ** n ) == True : return True def replie ( x , y ) : """ simplify x < y """ if not ( x . is_positive or x . func is Abs ) or not ( y . is_positive or y . func is Abs ) : return ( x < y ) r = bigger ( x , y ) if r is not None : return not r return ( x < y ) def replue ( x , y ) : b = bigger ( x , y ) if b == True or b == False : return True return Unequality ( x , y ) def repl ( ex , * args ) : if ex == True or ex == False : return bool ( ex ) return ex . replace ( * args ) expr = repl ( expr , StrictLessThan , replie ) expr = repl ( expr , StrictGreaterThan , lambda x , y : replie ( y , x ) ) expr = repl ( expr , Unequality , replue ) return expr