i would like a pre-2001 silver oak cabernet to go with my filet. please scour the finer parts of minneapolis to find this for me.
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I am going to visit Blunt in God's Country
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Originally posted by hugh jass View Posti would like a pre-2001 silver oak cabernet to go with my filet. please scour the finer parts of minneapolis to find this for me.
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Originally posted by blunt View Postim sorry i do not venture into the core city for any reason. i do not like leave the "ring of tranquility" unless there is monetary gain involved
and please make sure it is a pre-2001 napa valley silver oak, not an alexander valley.______________________
ex-Chief Operating Officer
Blunt Tech Industries
West Coast and Pacific Rim
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Originally posted by hugh jass View Posti am sure there are nice wine shops in wayzata. please make this happen for me.
and please make sure it is a pre-2001 napa valley silver oak, not an alexander valley.
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Originally posted by Mtriple View PostYou have me confused with Trevor.
Blunt, you should post the picture of me eating the chili dog...
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Originally posted by blunt View Postfuck off cocksucker. im taking you to frogtown to get you some thunderbird and keystone beer______________________
ex-Chief Operating Officer
Blunt Tech Industries
West Coast and Pacific Rim
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Originally posted by hugh jass View Posti will also accept a jordan or cakebread cabernet as a substitution
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Originally posted by hugh jass View Posti will also accept a jordan or cakebread cabernet as a substitution
Looks like all you get is some Boone's Farm...
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Originally posted by hugh jass View Posti am going to get all shitfaced on nancy's wine and pick a fight with you
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Originally posted by Mtriple View PostI think you should break out the "special sauce" for Carl"s meat.
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Much better.
This is the kind of drama/trauma I was talking about, major entertainment.I'm Not Right in the Head | Random Rants and other Nonsense1st Order Logic Failure: Association fallacy, this type of fallacy can be expressed as (∃x ∈ S : φ(x)) → (∀x ∈ S : φ(x)), meaning "if there exists any x in the set S so that a property φ is true for x, then for all x in S the property φ must be true".
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