Vtyjkyuk

My brother passed away last year. I want to get a tattoo of his initials JWJ equaling an expression that equals his birthday 113079. He was a math whiz and thought this would be a cool idea for a tattoo for him.

Here are some ideas that make vague mathematical sense!

$$sum_j=0^infty w_j=113079$$

$$j^3+w^3+J^3=113079$$

$$J(w(j))=113079$$

$$J^11+W^30=J^79$$

$$mathbfjwedge,vec WJ=left( beginmatrix 11 \ 30 \ 79endmatrix right)$$

There are lots of expressions which equal that, unfortunately. I guess you're looking for some sort of interesting one, for which I'd suggest the prime factorization.

Unfortunately, the prime factorisation is rather boring:

$3 times 37693$

EDIT:

However, you could do

$J.W.J. = 2 times 7 times 41 times 197 + 1 $

or

$ J.W.J. = 2 times 2 times 2 times 5 times 11 times 257 -1 $

Finally, there's also stuff more like this:

$$fracprod_n=1^11n300 - sum_n=1^796n - 1017$$

which looks a bit more "equationy".

This number is the sum of three cubes, i.e.,
$$
113079=J^3+W^3+J'^3,
$$
with (large) integers $J,W,J'$.

Reference: This MO-question.