$$3^{rd}$$ January 2018 was a Wednesday. Which of the following years will also have $$3^{rd}$$ January on a Wednesday?
Two years have the same corresponding months if the number of odd days between these two years is $$0$$ i.e. the total no of days is divisible by $$7$$.
now between $$3^{rd}$$ January $$2018$$ and $$3^{rd}$$ January $$2024$$, the total number of days $$= (2191/7) = 0$$
So these two years have the same calendar.
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