The type system is actually one of the key features for this. Systems like NumPy are essentially a way of grafting a type system onto Python arrays. Julia's des

The type system is actually one of the key features for this. Systems like NumPy are essentially a way of grafting a type system onto Python arrays. Julia's design allows Array to be be a completely generic parametric type, but when specialized as Array{Float64} or Array{Int64} it is memory-compatible with C, Fortran and NumPy. As a result, Arrays can be shared between Julia, C, Fortran and NumPy without any data copying. Another feature that's very useful for technical computing is the ability to easily create user-defined numeric types with storage and performance that's just as good as Julia's built in types (which are actually also just defined in Julia). They can also easily be made to interact completely transparently with other numeric types. A very simple example can be found here: https://github.com/JuliaLang/julia/blob/master/examples/modint.jl https://github.com/JuliaLang/julia/blob/master/examples/modi... These 13 lines of code define a modular integer type that has the same storage and speed as regular integers, but with modular behavior, and interoperates with normal integers (i.e. `1 + ModInt{11}(1234)` works). Because of generic programming, you get matrices of ModInts for free, again with performance like plain old integers but different behavior. The same applies to defining new representations of things like matrices or dicts.