diff --git a/lmfdb/tests/snippet_tests/number_fields/code-1.1.1.1-sage.log b/lmfdb/tests/snippet_tests/number_fields/code-1.1.1.1-sage.log
index 4f05700ad5..ce8f08ae22 100644
--- a/lmfdb/tests/snippet_tests/number_fields/code-1.1.1.1-sage.log
+++ b/lmfdb/tests/snippet_tests/number_fields/code-1.1.1.1-sage.log
@@ -1,44 +1,44 @@
-# snippet evaluation file generated by generate_snippet_tests.py
-sage: x = polygen(QQ);  K.<a> = NumberField(x)
-sage: K.defining_polynomial()
+# snippet evaluation file generated by generate_snippet_tests.py
+sage: x = polygen(QQ);  K.<a> = NumberField(x)
+sage: K.defining_polynomial()
 x
-sage: K.degree()
+sage: K.degree()
 1
-sage: K.signature()
+sage: K.signature()
 (1, 0)
-sage: K.disc()
+sage: K.disc()
 1
-sage: K.disc().support()
+sage: K.disc().support()
 []
-sage: K.automorphisms()
+sage: K.automorphisms()
 [
 Ring endomorphism of Number Field in a with defining polynomial x
   Defn: 0 |--> 0
 ]
-sage: K.integral_basis()
+sage: K.integral_basis()
 [1]
-sage: K.class_group().invariants()
+sage: K.class_group().invariants()
 ()
-sage: UK = K.unit_group()
-sage: UK.rank()
+sage: UK = K.unit_group()
+sage: UK.rank()
 0
-sage: UK.torsion_generator()
+sage: UK.torsion_generator()
 u
-sage: UK.fundamental_units()
+sage: UK.fundamental_units()
 []
-sage: K.regulator()
+sage: K.regulator()
 1.00000000000000
-sage: x = polygen(QQ);  K.<a> = NumberField(x)
-sage: DK = K.disc(); r1,r2 = K.signature(); RK = K.regulator();  RR = RK.parent()
-sage: hK = K.class_number(); wK = K.unit_group().torsion_generator().order();
-sage: 2^r1 * (2*RR(pi))^r2 * RK * hK / (wK * RR(sqrt(abs(DK))))  
+sage: x = polygen(QQ);  K.<a> = NumberField(x)
+sage: DK = K.disc(); r1,r2 = K.signature(); RK = K.regulator();  RR = RK.parent()
+sage: hK = K.class_number(); wK = K.unit_group().torsion_generator().order();
+sage: 2^r1 * (2*RR(pi))^r2 * RK * hK / (wK * RR(sqrt(abs(DK))))  
 1.00000000000000
-sage: K.subfields()[1:-1]
+sage: K.subfields()[1:-1]
 [
 
 ]
-sage: K.galois_group()
+sage: K.galois_group()
 Galois group 1T1 (S1) with order 1 of x
-sage: p = 7; [(e, pr.norm().valuation(p)) for pr,e in K.factor(p)]
+sage: p = 7; [(e, pr.norm().valuation(p)) for pr,e in K.factor(p)]
 [(1, 1)]
 sage: 
\ No newline at end of file
diff --git a/lmfdb/tests/snippet_tests/number_fields/code-2.0.4.1-sage.log b/lmfdb/tests/snippet_tests/number_fields/code-2.0.4.1-sage.log
index 6ff8741bff..547987e9e7 100644
--- a/lmfdb/tests/snippet_tests/number_fields/code-2.0.4.1-sage.log
+++ b/lmfdb/tests/snippet_tests/number_fields/code-2.0.4.1-sage.log
@@ -1,46 +1,46 @@
-# snippet evaluation file generated by generate_snippet_tests.py
-sage: x = polygen(QQ);  K.<a> = NumberField(x^2 + 1)
-sage: K.defining_polynomial()
+# snippet evaluation file generated by generate_snippet_tests.py
+sage: x = polygen(QQ);  K.<a> = NumberField(x^2 + 1)
+sage: K.defining_polynomial()
 x^2 + 1
-sage: K.degree()
+sage: K.degree()
 2
-sage: K.signature()
+sage: K.signature()
 (0, 1)
-sage: K.disc()
+sage: K.disc()
 -4
-sage: K.disc().support()
+sage: K.disc().support()
 [2]
-sage: K.automorphisms()
+sage: K.automorphisms()
 [
 Ring endomorphism of Number Field in a with defining polynomial x^2 + 1
   Defn: a |--> a,
 Ring endomorphism of Number Field in a with defining polynomial x^2 + 1
   Defn: a |--> -a
 ]
-sage: K.integral_basis()
+sage: K.integral_basis()
 [1, a]
-sage: K.class_group().invariants()
+sage: K.class_group().invariants()
 ()
-sage: UK = K.unit_group()
-sage: UK.rank()
+sage: UK = K.unit_group()
+sage: UK.rank()
 0
-sage: UK.torsion_generator()
+sage: UK.torsion_generator()
 u
-sage: UK.fundamental_units()
+sage: UK.fundamental_units()
 []
-sage: K.regulator()
+sage: K.regulator()
 1.00000000000000
-sage: x = polygen(QQ);  K.<a> = NumberField(x^2 + 1)
-sage: DK = K.disc(); r1,r2 = K.signature(); RK = K.regulator();  RR = RK.parent()
-sage: hK = K.class_number(); wK = K.unit_group().torsion_generator().order();
-sage: 2^r1 * (2*RR(pi))^r2 * RK * hK / (wK * RR(sqrt(abs(DK))))  
+sage: x = polygen(QQ);  K.<a> = NumberField(x^2 + 1)
+sage: DK = K.disc(); r1,r2 = K.signature(); RK = K.regulator();  RR = RK.parent()
+sage: hK = K.class_number(); wK = K.unit_group().torsion_generator().order();
+sage: 2^r1 * (2*RR(pi))^r2 * RK * hK / (wK * RR(sqrt(abs(DK))))  
 0.785398163397448
-sage: K.subfields()[1:-1]
+sage: K.subfields()[1:-1]
 [
 
 ]
-sage: K.galois_group()
+sage: K.galois_group()
 Galois group 2T1 (S2) with order 2 of x^2 + 1
-sage: p = 7; [(e, pr.norm().valuation(p)) for pr,e in K.factor(p)]
+sage: p = 7; [(e, pr.norm().valuation(p)) for pr,e in K.factor(p)]
 [(1, 2)]
 sage: 
\ No newline at end of file