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*The Gregorian calendar does not include the year "0"; after "1" BC the next year is "1" AD. Randall's invention fixes this according to correct mathematics, only to reintroduce the problem immediately by arbitrarily omitting the year 1958. The year 1958 is significant because January 1, 1958 is the epoch (time zero) in {{w|International Atomic Time}} (TAI), which is part of the basis for {{w|Coordinated Universal Time}} (UTC). (The main difference is that TAI doesn't add leap seconds.) | *The Gregorian calendar does not include the year "0"; after "1" BC the next year is "1" AD. Randall's invention fixes this according to correct mathematics, only to reintroduce the problem immediately by arbitrarily omitting the year 1958. The year 1958 is significant because January 1, 1958 is the epoch (time zero) in {{w|International Atomic Time}} (TAI), which is part of the basis for {{w|Coordinated Universal Time}} (UTC). (The main difference is that TAI doesn't add leap seconds.) | ||
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==Transcript== | ==Transcript== |