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If yesterday's tomorrow was the day before the day that is two days after the day that comes immediately before the day that is tomorrow's yesterday, and we are evaluating this statement precisely three days after the winter solstice of a leap year in the Southern Hemisphere, what hemisphere-specific astronomical season commences exactly six months from the day that is the sibling of the day described?
  1. Autumn
  2. Winter
  3. Summer
  4. None of these
Explanation

1. Simplify the date riddle:  

   "tomorrow's yesterday" = today  

   "day before today" = yesterday  

   "two days after yesterday" = tomorrow  

   "day before tomorrow" = today  

   "yesterday's tomorrow" = today  

   So "the day described" = today

2. Today is: "precisely three days after the winter solstice of a leap year in the Southern Hemisphere"  

   Southern Hemisphere winter solstice ≈ June 21  

   3 days after = June 24

3. "the sibling of the day described" = same day = June 24

4. "exactly six months from" June 24 = December 24

5. Season on Dec 24 in Southern Hemisphere:  

   Summer solstice is ~Dec 21, so Dec 24 is in Summer

So the season that commences 6 months later is Summer.


Last verified on 11-07-2026

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If yesterday's tomorrow was the day before the day that is two days after the day that comes immediately before the day that is tomorrow's yesterday, and we are evaluating this statement precisely three days after the winter solstice of a leap year in the Southern Hemisphere, what hemisphere-specific astronomical season commences exactly six months from the day that is the sibling of the day described?
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