@IceLegend is absolutely right, @fred2.
With your proposed system you are encoding two very specific elements for every two cards. This means you need to encode and decode 52 unique elements to memorize the deck. Whether each element encodes a complete card, or, like in your case here each element encodes half of one card info and half of another, you still end up with a 1:1 compression ratio of element per card.
This is no more effective than a âstandardâ single card P/O system. In fact, it may be less effective because instead of using each element to encode a complete card, it makes it more complicated by each element encoding only half of each and the user would need to spend extra mental effort ârecombiningâ them when recalling the deck.
The number of loci needed has nothing to do with anything really. With a true 2-card system, you can use 26 loci, with one element per loci, or you could use one loci with 26 elements stacked there, or you can decide to put 2 at each, using 13 loci⌠or you can even spread them out randomly, 1 element here, 3 there, 5 there, as sometimes happens with 2-block systems. The crucial thing is how many cards worth of information you can compress into a single ELEMENT.
A 2-card system means that you see two cards and translate the indices together somehow into a SINGLE visual element that only requires 26 unique âthingsâ to encode a deck. So instead of seeing

and needing to encode it as âDonna Summer flying a Jetâ (2 distinct elements), youâd be able to see that same card pair and read and visualize it as âShooT eMâ

and use just that single mental element to encode both of those cards. Do you see the difference?
There are 2704 possible pairs of cards if you allow for duplicates like

This means youâll need a system capable of generating 2704 unique single images to gain the advantage of a 2-card system. (It can also be done with half of this, 1352 elements, using a 2-block system, which weâve discussed before, or 676 if you combine block techniques in something like the double2block system.)