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45 | 45 | SA.coeffs(p::Polynomial{Monomial}, ::FullBasis{Monomial}) = p.monomial |
46 | 46 |
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47 | 47 | function MP.polynomial_type( |
48 | | - ::Union{SubBasis{B,M},Type{<:SubBasis{B,M}}}, |
| 48 | + ::Union{SubBasis{B,V,E},Type{<:SubBasis{B,V,E}}}, |
49 | 49 | ::Type{T}, |
50 | | -) where {B,M,T} |
51 | | - return MP.polynomial_type(FullBasis{B,M}, T) |
| 50 | +) where {B,V,E,T} |
| 51 | + return _polynomial_type(B, V, T) |
52 | 52 | end |
53 | 53 |
|
54 | | -function MP.polynomial_type(::Type{Polynomial{B,M}}, ::Type{T}) where {B,M,T} |
55 | | - return MP.polynomial_type(FullBasis{B,M}, T) |
| 54 | +function MP.polynomial_type(::Type{Polynomial{B,V,E}}, ::Type{T}) where {B,V,E,T} |
| 55 | + return _polynomial_type(B, V, T) |
56 | 56 | end |
57 | 57 |
|
58 | 58 | function MP.polynomial(f::Function, mb::SubBasis{Monomial}) |
|
136 | 136 |
|
137 | 137 | _promote_coef(::Type{T}, ::Type{Monomial}) where {T} = T |
138 | 138 |
|
139 | | -function MP.polynomial_type(::Type{FullBasis{B,M}}, ::Type{T}) where {T,B,M} |
140 | | - return MP.polynomial_type(M, _promote_coef(T, B)) |
| 139 | +function MP.polynomial_type(::Type{<:FullBasis{B,V}}, ::Type{T}) where {T,B,V} |
| 140 | + return _polynomial_type(B, V, T) |
| 141 | +end |
| 142 | + |
| 143 | +function _polynomial_type(::Type{B}, ::Type{V}, ::Type{T}) where {B, V, T} |
| 144 | + return MP.polynomial_type(MP.monomial_type(V), _promote_coef(T, B)) |
141 | 145 | end |
142 | 146 |
|
143 | 147 | _vec(v::Vector) = v |
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