Question

How can Aleph be transposed into and be represented using Calculus?

Answer 1

\(\aleph\) is just a letter to me, is it supposed to be a matrix you're trying to transpose with a continuous number of entries in some kind of analogous way to matrix multiplication?

For instance matrix times another matrix is normally:
\[\sum_{m} A_{\ell m} B_{mn} = C_{\ell n}\]
In calculus we can extend this to functions:
\[\int A(x,y)B(y,z) dy = C(x,z)\]

I'm assuming this is what you're asking but I'm totally guessing lol. To transpose a "matrix function thingy" it'd be
\[A^\top(x,y) = A(y,x)\]

Answer 2

How could describe it using a matrix? I was considering limits