Editing Leap year starting on Tuesday (section)

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A '''leap year starting on Tuesday''' is any year with 366 days (i.e. it includes 29 February) that begins on [[Tuesday]], 1 January, and ends on [[Wednesday]], 31 December. Its [[dominical letter]]s hence are '''FE'''. The most recent year of such kind was [[2008]], and the next one will be [[2036]] in the [[Gregorian calendar]]<ref name="math">{{cite web|url=https://webspace.science.uu.nl/~gent0113/calendar/isocalendar.htm |author=Robert van Gent |title=The Mathematics of the ISO 8601 Calendar |publisher=Utrecht University, Department of Mathematics |date=2017 |access-date=20 July 2017}}</ref> or, likewise [[2020]] and [[AD 2048|2048]] in the obsolete [[Julian calendar]].

Any leap year that starts on [[Tuesday]] has only one [[Friday the 13th]]; the only one in this leap year [[June 13|occurs in June]]. [[Common year starting on Wednesday|Common years starting on Wednesday]] (such as 2025) share this characteristic.

Any leap year that starts on Tuesday has only one [[Tuesday the 13th]]: the only one in this leap year [[May 13|occurs in May]].

Any leap year that starts on Tuesday has only one [[Friday_the_13th#Friday_the_17th_in_Italy|Friday the 17th]]: the only one in this leap year [[October 17|occurs in October]].

From [[August]] of the [[Common year starting on Monday|common year preceding that year]] until [[October]] in this type of year is also the longest period (14 months) that occurs without a [[Friday the 13th #Friday the 17th in Italy|Friday the 17th]].

This year has three months (March, June and November) which begin on a weekend-day.