apply black formatter

darmonpoints/bianchi_lseries.py

@@ -370,8 +370,11 @@ def get_Lseries_term(self, m, n):
         dmn = 0
 
         ## Compute representatives for (O_F/p)*
-        residues = [alpha for alpha in F.ideal(p).residues()
-                    if alpha.mod(P) != 0 and alpha.mod(Pbar) != 0]
+        residues = [
+            alpha
+            for alpha in F.ideal(p).residues()
+            if alpha.mod(P) != 0 and alpha.mod(Pbar) != 0
+        ]
 
         ## Compute the coefficients c_j^(m)
         if m == 0:

darmonpoints/cohomology_arithmetic.py

@@ -1031,8 +1031,7 @@ def get_Up_reps_local(self, prec, pi, pi_bar):
             emb1 = lambda x, prec: self.group().embed(conj(x), prec)
 
         ans0 = [S0(emb0(g, prec), emb1(g, prec)) for g in Up_reps]
-        ans1 = [S0(emb0(gbar, prec), emb1(gbar, prec))
-                for gbar in Up_reps_bar]
+        ans1 = [S0(emb0(gbar, prec), emb1(gbar, prec)) for gbar in Up_reps_bar]
         return ans0, ans1
 
     def apply_Up1(self, c, group=None, scale=1, progress_bar=False):  # bianchi

darmonpoints/homology.py

@@ -55,9 +55,7 @@ def lattice_homology_cycle(
     xi2 = H1({})
     for x, a in xlist:
         xi1 += H1({G(x.quaternion_rep): Div(tau)}).mult_by(a)
-        xi2 += H1({G(wp**-1 * x.quaternion_rep * wp): wpinv_mat * Div(tau)}).mult_by(
-            a
-        )
+        xi2 += H1({G(wp**-1 * x.quaternion_rep * wp): wpinv_mat * Div(tau)}).mult_by(a)
     xi10 = xi1
     xi20 = xi2
     while True:

darmonpoints/padicperiods.py

@@ -914,11 +914,12 @@ def build_Lambdalist_from_AB(A, B, T, scaling):
     ans = []
     K = A.parent()
     for A0, B0 in product(
-        our_nroot(A, scaling, return_all=True),
-        our_nroot(B, scaling, return_all=True)
+        our_nroot(A, scaling, return_all=True), our_nroot(B, scaling, return_all=True)
     ):
-        ans.extend(Matrix(K, 2, 2, [A0, B0, B1**alpha, A0 * B1**beta])
-                   for B1 in our_nroot(B0, d, return_all=True))
+        ans.extend(
+            Matrix(K, 2, 2, [A0, B0, B1**alpha, A0 * B1**beta])
+            for B1 in our_nroot(B0, d, return_all=True)
+        )
     return ans
 
 
@@ -1789,8 +1790,7 @@ def generate_listI10(F, N):
     for ell in F.primes_of_bounded_norm(5):
         factor_list.append(ell.gens_reduced()[0])
         exp_ranges.append(range_smallprimes)
-    return [prod([o**i for o, i in zip(factor_list, v)])
-            for v in product(*exp_ranges)]
+    return [prod([o**i for o, i in zip(factor_list, v)]) for v in product(*exp_ranges)]
 
 
 def find_kadziela_matrices(M, T):

darmonpoints/util.py

@@ -1978,10 +1978,7 @@ def recognize_J(
         pnum = E.torsion_order() * power.numerator()
         pden = E.torsion_order() * power.denominator()
         J1list = sum(
-            (
-                our_nroot(J**pnum * qE**i, pden, return_all=True)
-                for i in range(pden)
-            ),
+            (our_nroot(J**pnum * qE**i, pden, return_all=True) for i in range(pden)),
             [],
         )
         for J1 in J1list: