Next leap year
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Say whether a year is a Gregorian leap year, which century it sits in, and the next leap year.
Page updated 2026-09-14.
Next leap year
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2026 is not a leap year, falls in the 21st century, and the next leap year is 2028.
2026 fails the leap-year test at the very first step: it's not evenly divisible by 4 (2026 / 4 = 506.5), so none of the further century-based exceptions even need to be checked -- it's simply a standard, non-leap 365-day year.
The gap to the next leap year (2 years, landing on 2028) reflects the normal pattern for most years -- leap years occur roughly every 4 years, so from most starting points, the next one is either 1, 2, 3, or 4 years away depending on where the current year falls in that 4-year cycle.
Gregorian rule: divisible by 4, except centuries unless divisible by 400. The full Gregorian leap-year rule has three steps: divisible by 4 is a leap year, UNLESS also divisible by 100 (then it's NOT a leap year), UNLESS also divisible by 400 (then it IS a leap year after all). This exception-to-the-exception exists specifically to correct a small overcounting error that a simple 'every 4 years' rule would accumulate over centuries.
This is why 2000 was a leap year (divisible by 400) but 1900 was not (divisible by 100 but not 400) -- both are divisible by 4, but the century rule and its own exception treat them differently, a distinction that trips up naive leap-year logic that only checks divisibility by 4.
The 'century' label (21st century for 2026) follows standard convention where the 21st century spans 2001-2100, not 2000-2099 -- a common point of confusion, since the century number doesn't match the leading digits of most years within it the way you might intuitively expect.
For calculating the exact number of days between two dates (useful for confirming exactly how far away that next leap year, or any date, is), the Date Difference Calculator handles that directly.
Gregorian rule: divisible by 4, except centuries unless divisible by 400. Because 2026 isn't evenly divisible by 4 (2026 / 4 = 506.5). That's the first and most basic test in the Gregorian leap-year rule, and 2026 fails it, so none of the further century exceptions even need to be considered.
Gregorian rule: divisible by 4, except centuries unless divisible by 400. Century years (divisible by 100) are normally NOT leap years even if divisible by 4, unless they're also divisible by 400. 2000 is divisible by 400, so it was a leap year. 1900 is divisible by 100 but not 400, so it was not.
A simple every-4-years rule would add slightly too many leap days over long periods, since a solar year isn't exactly 365.25 days. The century exception (and its own 400-year exception) corrects that small accumulated overcounting error, keeping the calendar much more precisely aligned with the actual solar year over centuries.
By standard convention, the 21st century spans the years 2001 through 2100, not 2000-2099 -- a common source of confusion, since century numbering is offset by one relative to how most years' leading digits might intuitively suggest.
The calculator checks each subsequent year against the full Gregorian rule until it finds one that qualifies. 2027 also fails the divisible-by-4 test, but 2028 (2028 / 4 = 507 exactly) passes it and isn't a century year, so it qualifies as the next leap year.
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