What will DC's weight be on weigh-in day?

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
 
265 he is going to run the Popeyes gauntlet until fight night .
 
whatever he was weighting in at before he moved down
 
I'd like to meet DC one day just to see how much of a fire hydrant he really is.
That and tell him he's #notmychamp.
 
235lbs, that was what he competed at before and i'm not sure why it would be too different.
 
240-250

I remember him weighing in at 250 on a few occasions.
 
240 would be my guess...no way he comes in under 230
 
235 and more lean. Would be stupid to be the same weight as now.
 
In good shape and 235 is my guess.
 
230-240
If there is any variance I'd think it more likely he'd go over than under.
 
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