How much do you remember after 48 hours?

    Retention after a study session, hour by hour. Enter the time since you studied, your number of reviews, the material type and how you studied it, and see what you still hold.

    Wondering how much you still remember 48 hours after studying? On the Ebbinghaus forgetting curve, abstract material learned once from notes drops fast on the first day and then flattens out. The calculator above shows the share you are holding at 48 hours, what the same session looks like with one to five reviews behind it, and where the next review should land.

    Parameters

    Enter data for calculations

    Counted from the last pass or review.

    Reviews slow the curve down.

    Sets the base decay rate.

    Deeper processing means slower decay.

    Converts the percentage into items.

    Form progress0 / 4 fields

    💡 Fill in all required fields to unlock the calculate button

    The forgetting curve, from twenty minutes to three months

    A week after a lecture you are holding 20.5 percent of abstract material studied once from notes. Same material, same week, but reviewed twice: 50.7 percent. Nothing else changed. Not the hours, not the highlighter, not the effort in the room. Two passes back over the same pages, and the number more than doubles. This calculator draws that curve for your own session and shows both lines side by side.

    40.5%
    held after 1 day, no reviews
    2x
    slower decay per review
    6.7%
    left after 3 months, no reviews

    Reading your retention step by step

    1. Hours since you studied - measured from the last time you looked at the material, not from the first. One day is 24, a week is 168, a month is 720.
    2. Number of reviews - how many times you went back after the first pass. Each one halves the decay constant, so this is the field that moves the result most.
    3. Type of material - abstract for vocabulary, dates and formulas; partly logical for definitions and rules; logical for narratives and procedures.
    4. How you studied it - shallow for reading, medium for notes and highlighting, active for flashcards, self testing and explaining it to somebody.
    5. Number of items - optional. Give it and the percentage is also reported as a count, which is usually more sobering than the percentage.
    6. Read the results - the headline is what you hold now, the three tiles compare it against the no review line, and the table walks the whole curve from twenty minutes to three months.

    The basics: what the curve actually describes

    Hermann Ebbinghaus spent the 1880s memorising lists of nonsense syllables and then measuring how much effort it took to relearn them later. He deliberately chose syllables with no meaning, because meaning is exactly the thing that makes forgetting unpredictable. What he found was a decay that is brutally fast at the start and then flattens: most of what is going to be lost is lost in the first day, and what survives a week tends to survive considerably longer.

    The shape matters more than the exact numbers. Later work, in particular the review of retention data by Rubin and Wenzel, found that power functions fit forgetting across a wide range of tasks better than a simple exponential does. This calculator uses a power-law form, R = 1 / (1 + k × √t), where t is hours since study and k is a decay constant. It is a fit to the shape of forgetting, not a law of nature and not a measurement of your particular memory.

    Three things move k. Material type sets the base: abstract material carries the full constant, partly logical material carries half of it, logical material just over a quarter. Study method scales it: shallow reading multiplies k by 1.5, active retrieval multiplies it by 0.6. Then each review halves whatever is left, which is why the model is far more sensitive to the number of passes than to how hard any single pass felt.

    That last point is the practical one. Studying abstract material actively rather than shallowly takes 24 hour retention from 31.2 to 53.1 percent, which is a real gain. Reviewing that same material twice takes it from 40.5 to 73.1 percent. Method helps. Repetition helps more, and it is cheaper.

    How much you forget in the first day, week and month

    Abstract material, studied with notes and highlighting. The first column is a single pass; the second is the same material reviewed twice. Read the gap in the last column rather than either number on its own.

    Time since studying One pass Two reviews Difference
    20 minutes85.3%95.9%+10.6
    1 hour76.9%93.0%+16.1
    9 hours52.6%81.6%+29.0
    1 day40.5%73.1%+32.6
    2 days32.5%65.8%+33.3
    1 week20.5%50.7%+30.2
    1 month11.0%33.2%+22.2
    3 months6.7%22.3%+15.6

    Notice where the gap peaks. It is widest at 2 days, not at three months, and it is almost nothing after twenty minutes. Reviews do not add a fixed bonus; they buy you time in the window where the curve is steepest.

    What you still remember after 24 hours, by material and method

    All nine combinations after a single day, with no reviews at all. The spread runs from 31.2 to 80.8 percent, which is the whole argument for not treating a study hour as a study hour.

    Material Shallow reading Notes and highlighting Active recall Reading
    Abstract (dates, formulas, vocabulary) 31.2% 40.5% 53.1% Needs reviews within a day
    Partly logical (definitions, rules) 47.6% 57.6% 69.4% Holds a few days
    Logical (narratives, procedures) 62.7% 71.6% 80.8% Survives a week reasonably

    How much each review actually adds at the one week mark

    Abstract material, notes and highlighting, read at the 168 hour mark. The decay constant halves each time, and the returns diminish in an instructive way.

    Reviews Decay constant k Retention at 1 week Added by this review
    00.300020.5%baseline
    10.150034.0%+13.5
    20.075050.7%+16.7
    30.037567.3%+16.6
    40.018780.4%+13.1
    50.009489.2%+8.8

    The largest single jump is the second review, not the first, and the fifth adds barely half of what the second did. If you only ever do one thing with this table, do the second review.

    Five study sessions, five outcomes

    Example 1: language vocabulary, one day later. 120 words, abstract material, learned from notes, reviewed once.
    Result: 57.6% against 40.5% with no review. That is 69 words held instead of 49.
    Example 2: physics formulas, one week later. Abstract material, studied with flashcards and self testing, reviewed twice.
    Result: 63.2% against 30.0% for the same active study with no reviews.
    Example 3: history, one month later. Logical material, explained out loud to a study partner, reviewed three times.
    Result: 86.0%, band Strong retention. The same material with no reviews sits at 43.4%.
    Example 4: legal definitions, two days later. Partly logical material, skim read the night before, no reviews.
    Result: 39.1%, band Weak retention. Reading twice is not reviewing twice.
    Example 5: vocabulary from last term, three months on. Abstract material, skim read once, never revisited.
    Result: 4.6%, band Critically low. Effectively a fresh start.

    The review schedule the curve implies

    The practical rule that falls out of the model is to review when retention has dropped to somewhere around 70 to 80 percent, and to let the interval grow each time because the curve keeps flattening. That produces roughly this ladder.

    1
    After 1 day. The steepest part of the curve. Abstract material falls from 85.3 percent at twenty minutes to 40.5 percent in a single day, so this review recovers more than any later one.
    2
    After 3 days. The decay constant has already halved once, so the material now takes days rather than hours to slide. This is the review with the largest single gain at the week mark.
    3
    After 1 week. Intervals start growing faster than the losses. Three reviews put abstract material at 67.3 percent a week out, against 20.5 percent for a single pass.
    4
    After 2 weeks. Consolidation rather than rescue. The session should feel easy; if it does not, the previous interval was too long for that material.
    5
    After 1 month. At five reviews the model puts abstract material at 89.2 percent a week out and 79.9 percent a month out. This is the point where maintenance becomes cheap.
    6
    After 3 months. A check rather than a study session. If the material still returns without effort, the interval can grow again.

    Less obvious relationships

    The curve is flattest exactly where students stop caring. Between one month and three months, abstract material with no reviews falls from 11.0 to 6.7 percent, a loss of 4.3 points. Between twenty minutes and one day it falls 44.8 points. The panic belongs on day one, not in month three.
    Meaningful material buys roughly the same as active study. Logical material studied shallowly holds 62.7 percent at one day; abstract material studied actively holds 53.1 percent. What the material is matters at least as much as what you did with it, which is an argument for connecting facts to something before drilling them.
    Reviews and material type multiply rather than add. Because every factor scales the same constant k, the model gives the biggest absolute gains to whoever is starting worst. A shallow reader of abstract material gains more percentage points from a first review than an active learner of logical material does, even though the second person ends up ahead.
    Percentages hide the size of the problem. Losing 59.5 percent of a chapter sounds abstract. Losing 71 of 120 vocabulary items overnight is a specific pile of cards. This is why the item count field is worth filling in even though it changes nothing in the maths.

    How to interpret your result

    Retention Band What to do about it
    80 percent and aboveStrong retentionLet the interval grow. Reviewing now spends time on material you already hold.
    60 to 79 percentGood retentionThe efficient window. A short review here costs little and resets the curve.
    40 to 59 percentModerate retentionReview soon. Past this point the session starts to feel like relearning.
    20 to 39 percentWeak retentionBudget real time, not a glance. Most of the material has to be rebuilt.
    Below 20 percentCritically lowTreat it as new material and plan reviews from day one this time.

    This is an estimate of the shape of forgetting under a published model, not a measurement of your memory. Individual recall varies with sleep, prior knowledge, interference from similar material and how the test is asked. Use it to choose when to review, not to decide whether you are ready.

    Questions about the forgetting curve

    Is this Ebbinghaus's original formula?
    No, and it does not claim to be. Ebbinghaus fitted his savings data with a logarithmic expression in the 1880s. This calculator uses a power-law form, R = 1 / (1 + k × √t), which belongs to the family of functions later work found fits retention data across many tasks. The shape is the point; the exact constants are a model.
    Why does one review help so much less than two?
    Look at the review table above. At the one week mark the first review adds 13.5 points and the second adds 16.7. Each review halves the decay constant, but the retention curve is not linear in k, so the biggest visible jump lands on the second pass. From the fourth review onwards the additions shrink again, to 8.8 points at the fifth.
    Does rereading count as a review?
    Only if you closed the book first. Passing your eyes over a page you can see is closer to the shallow study setting than to a review. If you tried to recall the material before checking it, count it. If you did not, change the study method field instead.
    Should I measure the time from the first study session or the last review?
    From the last time you engaged with the material. The model treats each review as resetting the clock and halving the decay, so entering the time since the original lecture would double count the forgetting you have already reversed.
    Why is my vocabulary decaying faster than my history notes?
    Because disconnected items have nothing to be reconstructed from. Abstract material carries the full decay constant, logical material carries just over a quarter of it. At one day and no reviews that is 40.5 percent against 71.6 percent for the same study method.
    Can I use this to plan revision for an exam?
    Yes, as a scheduling aid. Work backwards: decide what retention you want on the day, find the interval that keeps you above it, and place your reviews there. Pair it with a countdown so you know how many intervals actually fit before the exam.

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    Calculator verified by the LiczGrupa.pl team

    Content, formulas and results have been reviewed for accuracy and relevance by our team of specialists.

    Patryk Matyjasik

    Reviewed by: Patryk Matyjasik