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(1+ 1 + 1)! = 62 + 2 + 2 = 63x3-3 = 6√4 + √4 + √45/5 + 56 + 6 – 67 – 7/7∛8 + ∛8 + ∛8(92/9) - √9Bonus:(0!+0!+0!)! = 6*Superscrip not working, so the 2 in the nine line is squared.
Using numerals in operator functions (such as squares or cubed roots) may seem like cheating.√√8 + √√8 + √√89-(9/√9)
√√8 + √√8 + √√8 = 5 and a bit. Doesn't work.
Yes, I realized later that √√8 was not 2 - stupid mistake.(√(8+(8/8))! works though.
|{1,{1},{{1}}}|! = 6|{2,{2},{{2}}}|! = 6|{3,{3},{{3}}}|! = 6|{4,{4},{{4}}}|! = 6|{5,{5},{{5}}}|! = 6|{6,{6},{{6}}}|! = 6|{7,{7},{{7}}}|! = 6|{8,{8},{{8}}}|! = 6|{9,{9},{{9}}}|! = 6
Brackets are floor function.(1+1+1)!=62+2+2=6(3-3+3)!=64+4-√4=65+5/5=66+6-6=67-7/7=6|[-(√√8+√√8+√√8)]|=6(√9-√9+√9)!=6I love the floor function. Very nice way to round.
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(1+ 1 + 1)! = 6
2 + 2 + 2 = 6
3x3-3 = 6
√4 + √4 + √4
5/5 + 5
6 + 6 – 6
7 – 7/7
∛8 + ∛8 + ∛8
(92/9) - √9
Bonus:
(0!+0!+0!)! = 6
*Superscrip not working, so the 2 in the nine line is squared.
Using numerals in operator functions (such as squares or cubed roots) may seem like cheating.
√√8 + √√8 + √√8
9-(9/√9)
√√8 + √√8 + √√8 = 5 and a bit. Doesn't work.
Yes, I realized later that √√8 was not 2 - stupid mistake.
(√(8+(8/8))! works though.
|{1,{1},{{1}}}|! = 6
|{2,{2},{{2}}}|! = 6
|{3,{3},{{3}}}|! = 6
|{4,{4},{{4}}}|! = 6
|{5,{5},{{5}}}|! = 6
|{6,{6},{{6}}}|! = 6
|{7,{7},{{7}}}|! = 6
|{8,{8},{{8}}}|! = 6
|{9,{9},{{9}}}|! = 6
Brackets are floor function.
(1+1+1)!=6
2+2+2=6
(3-3+3)!=6
4+4-√4=6
5+5/5=6
6+6-6=6
7-7/7=6
|[-(√√8+√√8+√√8)]|=6
(√9-√9+√9)!=6
I love the floor function. Very nice way to round.
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