For
Very Hard solutions!
I have noticed that
if you have an odd number of tiles in the eighth row, click all tiles in the first row and bring the resulting tiles down.
This nails down the needed solutions from 64 to 32 as you have leftover tiles only in last row. I don't know how, but it works.
Got a
video proof.
For
Very Hard solutions!
I have noticed that
if you have an odd number of tiles in the eighth row, click all tiles in the first row and bring the resulting tiles down.
This nails down the needed solutions from 64 to 32 as you have leftover tiles only in last row. I don't know how, but it works.
Got a
video proof.
If you're reading this, you're special! 
I am hoarding light eggs.
Happen to have one or more?
Come swap them here!
(offering my hoard)
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Words of wisdom:
Do what is easy,
and your life will be hard.
Do what is hard,
and your life will be easy.
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TYSM!!! This is the best.
TYSM!!! This is the best.
Very useful! Thank you very much for making this!
Very useful! Thank you very much for making this!
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Duosora that's neat! but i've thought about it and that whole method is, in the end, probably more trouble than it's worth, even if it has less solutions. the other method is much quicker
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Duosora that's neat! but i've thought about it and that whole method is, in the end, probably more trouble than it's worth, even if it has less solutions. the other method is much quicker
Am I going crazy, or part of the very hard solutions is gone.
Please could you put it back? I cannot wrap my head around the other method.
Am I going crazy, or part of the very hard solutions is gone.
Please could you put it back? I cannot wrap my head around the other method.
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BarkSpirit oops, i'm very sorry. i will put it back asap
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BarkSpirit oops, i'm very sorry. i will put it back asap
OOf. too many instctuctions. too confiusing
OOf. too many instctuctions. too confiusing
