Two Generals Problem
Imagine a large castle in a valley between two hills. On each hill, there is an army for the nation of Podcastia The castle is controlled by enemy nation The only way for both armies to communicate is to send a messenger through the valley into enemy territory Armies must launch a coordinated attack from both sides simultaneously if they hope to win the castle: truth table How can both armies agree on a time to attack and be 100% certain in the time?
No shared knowledge
1 -> 2 = okay, ack by 2 1 <- 2 = never arrives
From perspective of 1, it’s equivalent to simply: 1 -> 2 = ok
Unaware of whether 2 actually received the message, but whether they received it could influence the attack’s success
Attempt to find a strategy with a guaranteed win
Given constraints: a general can either commit to: Always attack without confirmation: can never guarantee it will work because messenger could get lost Always wait for an ack to attack: Now general 2 is in same position as general 1, must attack without confirmation
This is an unsolvable problem with the current constraints.
Give up! Accept that the communications channel is untrusted and no shared knowledge can ever occur. Send lots of messengers, lots of acks: Increases probability of success but will never guarantee it Make assumption about the time it takes for a messenge to got though: Absence of messengers increases probability Use idempotency key: not available in every situation May not be possible to retry, or get back into a safe state