format

Author: PBrdng

src/result.jl

@@ -689,6 +689,3 @@ function singular_multiplicities_table(io, result::Result, stats = statistics(re
         border_crayon = PrettyTables.Crayon(faint = true),
     )
 end
-
-
-

src/solve.jl

@@ -497,7 +497,7 @@ function solve(
             flatten = flatten,
         )
     else
-        if iterator_only 
+        if iterator_only
             ResultIterator(starts, solver, nothing)
         else
             solve(
@@ -522,7 +522,7 @@ function solve(
     threading::Bool = Threads.nthreads() > 1,
     kwargs...,
 )
-    if iterator_only 
+    if iterator_only
         return ResultIterator(starts, S, nothing)
     else
         return solve(S, collect(starts); threading = threading, kwargs...)

test/result_iterator.jl

@@ -5,33 +5,37 @@
         f₁ = y-x^2
         f₂ = y-x^3
         F = [f₁, f₂]
-        tsi_polyhedral = solve(F; iterator_only=true, start_system = :polyhedral)
-        tsi_total_degree = solve(F; iterator_only=true, start_system = :total_degree)
+        tsi_polyhedral = solve(F; iterator_only = true, start_system = :polyhedral)
+        tsi_total_degree = solve(F; iterator_only = true, start_system = :total_degree)
 
         @test isa(tsi_polyhedral, ResultIterator)
         @test isa(tsi_total_degree, ResultIterator)
 
-        @test nsolutions(tsi_polyhedral; only_nonsingular=false, multiple_results=true) == 3
-        @test nsolutions(tsi_total_degree; multiple_results=true) == 1
+        @test nsolutions(
+            tsi_polyhedral;
+            only_nonsingular = false,
+            multiple_results = true,
+        ) == 3
+        @test nsolutions(tsi_total_degree; multiple_results = true) == 1
         @test length(tsi_polyhedral) == 3
         @test length(tsi_total_degree) == 6
-        @test sum(bitmask(isfinite,tsi_total_degree)) == 3
-        
+        @test sum(bitmask(isfinite, tsi_total_degree)) == 3
+
     end
 
     @testset "Parameters" begin
         @var x y p
         f₁ = y - x^2 + p
-        f₂ = y - x^3 - p 
-        F = System([f₁, f₂]; variables =[x; y], parameters = [p])
-        R = solve(F; iterator_only=true, target_parameters = [0])
-        
+        f₂ = y - x^3 - p
+        F = System([f₁, f₂]; variables = [x; y], parameters = [p])
+        R = solve(F; iterator_only = true, target_parameters = [0])
+
         @test isa(R, ResultIterator)
-        @test nsolutions(R; only_nonsingular=false, multiple_results=true) == 3
-        @test nsolutions(R; multiple_results=true) == 1
+        @test nsolutions(R; only_nonsingular = false, multiple_results = true) == 3
+        @test nsolutions(R; multiple_results = true) == 1
         @test length(R) == 3
         @test sum(bitmask(isfinite, R)) == 3
     end
 
 
-end
+end