Added some improvements to naming

We now better deal with being passed infer types and added support for dual exterior derivatives.

src/deca/ThDEC.jl

@@ -142,6 +142,11 @@ export PatScalar
 end
 export PatVFParams
 
+isForm(x) = @match symtype(x) begin
+    PatFormParams([_,_,_,_]) => true
+    _ => false
+end
+
 isDualForm(x) = @match symtype(x) begin
     PatFormParams([_,d,_,_]) => d
     _ => false
@@ -262,26 +267,27 @@ Base.nameof(s::Union{Parameter, Type{Parameter}}) = :Parameter
 Base.nameof(s::Union{Scalar, Type{Scalar}}) = :Scalar
 Base.nameof(s::Union{InferredType, Type{InferredType}}) = :infer
 
-sub_dim(s) = as_sub(dim(s))
 
-Base.nameof(::typeof(-), s1, s2) = Symbol("$(sub_dim(s1))-$(sub_dim(s2))")
+Base.nameof(::typeof(-), args...) = Symbol("-")
 
 const SUBSCRIPT_DIGIT_0 = '₀'
 
 as_sub(n::Int) = join(map(d -> SUBSCRIPT_DIGIT_0 + d, digits(n)))
+sub_dim(args...) = all(isForm.(args)) ? join(as_sub.(dim.(args))) : ""
 
-function Base.nameof(::typeof(∧), s1, s2)
-    Symbol("∧$(sub_dim(s1))$(sub_dim(s2))")
-end
+Base.nameof(::typeof(∧), s1, s2) = Symbol("∧$(sub_dim(s1, s2))")
 
-Base.nameof(::typeof(∂ₜ), s) = Symbol("∂ₜ($(nameof(s)))")
+Base.nameof(::typeof(∂ₜ), s) = Symbol("∂ₜ")
 
-#TODO: Add an option to output d for dual forms, typically d₀ -> dual_d₀
-Base.nameof(::typeof(d), s) = Symbol("d$(sub_dim(s))")
+function Base.nameof(::typeof(d), s)
+  dual = isdual(s) ? "dual_" : ""
+  Symbol("$(dual)d$(sub_dim(s))")
+end
 
-#TODO: Add subtypes for the Laplacian
-# Base.nameof(::typeof(Δ), s) = Symbol("Δ$(sub_dim(s))")
-Base.nameof(::typeof(Δ), s) = :Δ
+#TODO: Add naming for dual
+function Base.nameof(::typeof(Δ), s)
+  Symbol("Δ$(sub_dim(s))")
+end
 
 function Base.nameof(::typeof(★), s)
     inv = isdual(s) ? "⁻¹" : ""

test/decasymbolic.jl

@@ -102,10 +102,9 @@ end
   @test nameof(symtype(ω)) == :Form1
   @test nameof(symtype(η)) == :DualForm2
 
-  # TODO: Do we want this style of typed subtraction?
-  @test nameof(-, symtype(u), symtype(u)) == Symbol("₀-₀")
-  # TODO: This breaks since this expects the types to have a `dim` function
-  @test_broken nameof(-, symtype(a), symtype(b)) == Symbol("-")
+  @test nameof(-, symtype(u)) == Symbol("-")
+  @test nameof(-, symtype(u), symtype(u)) == Symbol("-")
+  @test nameof(-, symtype(a), symtype(b)) == Symbol("-")
 
   @test nameof(∧, symtype(u), symtype(u)) == Symbol("∧₀₀")
   @test nameof(∧, symtype(u), symtype(ω)) == Symbol("∧₀₁")
@@ -114,15 +113,14 @@ end
   # TODO: Do we need a special designation for wedges with duals in them?
   @test nameof(∧, symtype(ω), symtype(η)) == Symbol("∧₁₂")
 
-  # TODO: Why is this being named as such?
-  @test nameof(∂ₜ, symtype(u)) == Symbol("∂ₜ(Form0)")
-  @test nameof(∂ₜ, symtype(d(u))) == Symbol("∂ₜ(Form1)")
+  @test nameof(∂ₜ, symtype(u)) == Symbol("∂ₜ")
+  @test nameof(∂ₜ, symtype(d(u))) == Symbol("∂ₜ")
 
   @test nameof(d, symtype(u)) == Symbol("d₀")
-  @test_broken nameof(d, symtype(η)) == Symbol("dual_d₂")
+  @test nameof(d, symtype(η)) == Symbol("dual_d₂")
 
-  @test_broken nameof(Δ, symtype(u)) == Symbol("Δ₀")
-  @test_broken nameof(Δ, symtype(ω)) == Symbol("Δ₁")
+  @test nameof(Δ, symtype(u)) == Symbol("Δ₀")
+  @test nameof(Δ, symtype(ω)) == Symbol("Δ₁")
 
   @test nameof(★, symtype(u)) == Symbol("★₀")
   @test nameof(★, symtype(ω)) == Symbol("★₁")
@@ -308,13 +306,13 @@ end
       w == ∧(v, u)
     end
     # Base.nameof doesn't yet support taking InferredTypes
-    @test_broken with_infers == roundtrip(with_infers)
+    @test with_infers == roundtrip(with_infers)
 
     Heat = @decapode begin
         u::Form0
         v::Form0
         κ::Constant
-        ∂ₜ(v) == Δ(u)*κ
+        ∂ₜ(v) == Δ₀(u)*κ
     end
     infer_types!(Heat)
     @test Heat == roundtrip(Heat)