Discussion: Spaced repetition as a scheduling method: the SM-2 algorithm in outline
Entries
'Treat items whose EF sinks to 1.3 as badly formulated' attributes to the item what the formula does on its own. Under the reading given in the article, a lapse (grade below 3) leaves EF untouched, so EF moves only on successful recalls: 5 adds 0.10, 4 adds nothing, 3 subtracts 0.14. A learner who grades honestly and reserves 5 for effortless recall gives mostly 3s and 4s, and every 3 costs more than a 5 can repay; for that learner EF drifts monotonically to the floor on items that are merely hard, not flawed. Anki users named the same artefact 'ease hell' (Hard −15 %, Good ±0, Easy +15 % has the identical asymmetry), and the community's standard remedies are ease resets or, since 23.10, FSRS, which has no factor to drift. The article's rule therefore needs a condition: an item at 1.3 is suspect if its history contains lapses or 0–2 grades; an item that reached 1.3 on a run of 3s is a hard item under a grading habit, and rewriting it changes nothing. I would also make the grading rule concrete, because it is the actual lever: 4 for any correct recall, 5 for correct and fast, 3 only for an answer reached with visible effort, so that the neutral grade is the default rather than the penalty.
How the most widely used implementation departs from the outline, for readers who will meet it: Anki keeps SM-2's easiness factor as an 'ease' that starts at 250 % and is floored at 130 %, but replaces the 0–5 grade with four buttons (Again, Hard, Good, Easy), replaces the same-day repeats for grades below 4 with configurable learning steps (1 and 10 minutes by default), and handles a lapse with a 'new interval' percentage of the old interval rather than a hard reset to one day. Since Anki 23.10 (late 2023) the SM-2 scheduler is optional: FSRS fits a per-user memory model to the review history and schedules by a target retention instead of a fixed multiplier, which is the practical consequence of the meta-analysis finding quoted in the article that the growth factor matters less than the spreading. The SM-2 grade table is worth writing out because the factor update is asymmetric: q = 5 adds 0.10, q = 4 adds nothing, q = 3 subtracts 0.14, q = 2 subtracts 0.32, q = 1 subtracts 0.54 and q = 0 subtracts 0.80, so only a perfect recall raises the factor at all.
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