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Forum: Puzzles 2020-11-27, 14:00
Replies: 34
Views: 2,350
Posted By henryzz
Very impressive Note this can be converted...

Very impressive

Note this can be converted to 4 of each quite easily:
2020 = 666 + 666 + 666 + sqrt(666 - 13*(13+13/13))

It would surprise me if these are beaten
Forum: Puzzles 2020-11-26, 12:08
Replies: 34
Views: 2,350
Posted By henryzz
Was trying to avoid that

Was trying to avoid that
Forum: Puzzles 2020-11-25, 20:32
Replies: 34
Views: 2,350
Posted By henryzz
I realized the first answer could have half its...

I realized the first answer could have half its 13s converted to any number. In fact, only 2 need to be 13s.

Using 2^11 was a nice solution.

9 of each using factorials...
Forum: Puzzles 2020-11-25, 17:39
Replies: 34
Views: 2,350
Posted By henryzz
Not much of a record but the first to use ^ ...

Not much of a record but the first to use ^
(13+13+13+13)/13 + (13+13/13)*(13-13/13)^((13+13)/13)


7 of each
(666+666+666+666)/666 + (13+666/666)*(13-13/13)^((13+13)/13)
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