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

Here we go again (Here we go again) Same old shit again (Same old shit again) Marching down the avenue (Marching down the avenue) Two more years and we'll be through (Two more years and we'll be through) I'll be glad and so will you (I'll be glad and so will you)

I remember this meme being posted during the MTGox run, I can't believe that after all these years we are still at this point

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