Apply suggestions from JuliaFormatter code review [skip ci]

Co-authored-by: github-actions[bot] <41898282+github-actions[bot]@users.noreply.github.com>

test/floating_point_types.jl

@@ -20,22 +20,22 @@ end
         box3d = Box(Point(fill(zero(FP) * u"m", 3)...), Point(fill(one(FP) * u"m", 3)...))
 
         # Check HCubature integrals (same method invoked for all dimensions)
-        int_HC = integral(f, box1d, HAdaptiveCubature(); FP=FP)
+        int_HC = integral(f, box1d, HAdaptiveCubature(); FP = FP)
         @test int_HC≈one(FP) * u"m" atol=baseatol[FP] * u"m"
         @test typeof(int_HC.val)==FP broken=(FP == Float32)
 
         # Check Gauss-Legendre integral in 1D
-        int_GL_1D = integral(f, box1d, GaussLegendre(100); FP=FP)
+        int_GL_1D = integral(f, box1d, GaussLegendre(100); FP = FP)
         @test int_GL_1D≈one(FP) * u"m" atol=baseatol[FP] * u"m"
         @test typeof(int_GL_1D.val)==FP broken=(FP == Float32)
 
         # Check Gauss-Legendre integral in 2D
-        int_GL_2D = integral(f, box2d, GaussLegendre(100); FP=FP)
+        int_GL_2D = integral(f, box2d, GaussLegendre(100); FP = FP)
         @test int_GL_2D≈one(FP) * u"m^2" atol=2baseatol[FP] * u"m^2"
         @test typeof(int_GL_2D.val)==FP broken=(FP == Float32)
 
         # Check Gauss-Legendre integral in 3D
-        int_GL_3D = integral(f, box3d, GaussLegendre(100); FP=FP)
+        int_GL_3D = integral(f, box3d, GaussLegendre(100); FP = FP)
         @test int_GL_3D≈one(FP) * u"m^3" atol=3baseatol[FP] * u"m^3"
         @test typeof(int_GL_3D.val)==FP broken=(FP == Float32)
     end
@@ -49,9 +49,9 @@ end
     box4d = Box(Point(fill(0.0f0u"m", 4)...), Point(fill(1.0f0u"m", 4)...))
 
     # Check alias functions for accuracy
-    @test lineintegral(f, box1d, GaussLegendre(100), FP=Float32)≈1.0f0u"m" atol=0.01f0u"m"
-    @test surfaceintegral(f, box2d, GaussLegendre(100), FP=Float32)≈1.0f0u"m^2" atol=0.02f0u"m^2"
-    @test volumeintegral(f, box3d, GaussLegendre(100), FP=Float32)≈1.0f0u"m^3" atol=0.03f0u"m^3"
+    @test lineintegral(f, box1d, GaussLegendre(100), FP = Float32)≈1.0f0u"m" atol=0.01f0u"m"
+    @test surfaceintegral(f, box2d, GaussLegendre(100), FP = Float32)≈1.0f0u"m^2" atol=0.02f0u"m^2"
+    @test volumeintegral(f, box3d, GaussLegendre(100), FP = Float32)≈1.0f0u"m^3" atol=0.03f0u"m^3"
 
     # Check for unsupported use of alias functions
     @test_throws "not supported" lineintegral(f, box4d, HAdaptiveCubature(), FP=Float32)