Why do I see only one transaction key R=rG per transaction while there are multiple output keys P=H(rA)G+B to represent multiple denominations?

Question

As I understand from the whitepaper, the sender picks random r to create one-time output public key P=H(rA)G+B, and the public transaction key R=rG is attached to the transaction data. Since any amount sent to the receiver needs to be split into denominations, I thought that the sender needs to perform this P generation step n times if the receiver's amount is split into n denominations. Thus, I'd expect R appearing n times in a transaction. However, I noticed on some blockchain explorers that only one such R (which I think is referred to as "one-time public key" on those sites) is shown per transaction. Am I misunderstanding something?

Here are examples of a transaction 1bedc82fed867eb50681c134df7f4c8c3606397ec00de4306930770cd260866e on blockchain explorers by chainradar and minergate.

I tried to find the answer in the previous posts and found some relevant ones such as this and this, but still couldn't find a definitive answer.

Answer 1

This question was cross-posted to Reddit and was answered by dEBRUYNE_1 citing luigi1111's article:

You may have noticed that this scheme only gives Alice one output for Bob per r, but with auto-denomination Monero and other Cryptonote coins have many outputs per transaction. To get different stealth addresses for each output, Alice (and Bob) append an "output index" (an output's position in the transaction: 0, 1, 2, etc.) to D before hashing it to create the secret shared scalar f. This is a bit of a clarification to Alice's step 2 on unlinkability. That is, while the shared secret D is already unlinkable to observers, appending an output index allows "unlimited" additional unlinkable outputs to be created from one shared secret (see point 3 in the hash section).