Vector products: Difference between revisions

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 =={{header|Julia}}==
+{{works with|Julia|0.6}}
 Julia provides dot and cross products as built-ins.  It's easy enough to use these to construct the triple products.
+<lang julia>function scalarproduct(a::AbstractVector{T}, b::AbstractVector{T}, c::AbstractVector{T}) where {T<:Number}
-<lang Julia>
+    return dot(a, cross(b, c))
-function scltrip{T<:Number}(a::AbstractArray{T,1},
-                            b::AbstractArray{T,1},
-                            c::AbstractArray{T,1})
-    dot(a, cross(b, c))
 end
+function vectorproduct(a::AbstractVector{T}, b::AbstractVector{T}, c::AbstractVector{T}) where {T<:Number}
-function vectrip{T<:Number}(a::AbstractArray{T,1},
+    return cross(a, cross(b, c))
-                            b::AbstractArray{T,1},
-                            c::AbstractArray{T,1})
-    cross(a, cross(b, c))
 end
-a = [3, 4, 5]
+const a = [3, 4, 5]
-b = [4, 3, 5]
+const b = [4, 3, 5]
-c = [-5, -12, -13]
+const c = [-5, -12, -13]
 println("Test Vectors:")
+@show a b c
-println("   a = ", a)
-println("   b = ", a)
-println("   c = ", a)
 println("\nVector Products:")
-println("   a dot b = ", dot(a, b))
+@show dot(a, b)
-println("   a cross b = ", cross(a, b))
+@show cross(a, b)
+@show scalarproduct(a, b, c)
-println("   a dot b cross c = ", scltrip(a, b, c))
+@show vectorproduct(a, b, c)</lang>
-println("   a cross b cross c = ", vectrip(a, b, c))
-</lang>
 {{out}}
-<pre>
+<pre>Test Vectors:
+a = [3, 4, 5]
-Test Vectors:
-   a = [3,4,5]
+b = [4, 3, 5]
-   b = [3,4,5]
+c = [-5, -12, -13]
-   c = [3,4,5]
 Vector Products:
-   a dot b = 49
+dot(a, b) = 49
-   a cross b = [5,5,-7]
+cross(a, b) = [5, 5, -7]
-   a dot b cross c = 6
+scalarproduct(a, b, c) = 6
-   a cross b cross c = [-267,204,-3]
+vectorproduct(a, b, c) = [-267, 204, -3]</pre>
-</pre>
 =={{header|Kotlin}}==