Global circumnavigation.

Joe gets Germany, which means Charles gets the U.S.

Axis:
Joe = Germany
Ty = Japan

Allies:
Brett = UK
Charles = US
Chris’ friend = Russia

Ty gets Japan

Player
1:  Charles
2:  Joe

Country
1: Germany
2:  US

Player #Rolling 1d2:
(2)    get country #Rolling 1d2:
(1)

Brett gets UK

Players:

1:  Charles
2:  Joe
3:  Ty

Countries:

1:  Germany
2:  Japan
3:  US

Player # Rolling 1d3:
(3)    get country # Rolling 1d3:
(2)

Chris’ friend gets Russia.

Players:

1:  Brett
2:  Charles
3:  Joe
4:  Ty

Countries

1:  Germany
2:  Japan
3:  UK
4:  US

Player #Rolling 1d4:
(1)    get country #Rolling 1d4:
(3)

Okay, rolling for second game.

Players:

1:  Brett
2:  Charles
3:  Chris’ friend
4:  Joe
5:  Ty

Countries:

1:  Germany
2:  Japan
3:  Russia
4:  UK
5:  US

Player #Rolling 1d5:
(3)    get country #Rolling 1d5:
(3)

Oh, just so everybody can see, I’m going to roll some dice, then try to edit the post.

Rolling 6d6:
(1, 1, 3, 6, 5, 5)

EDIT:  ^^^ This is what happens when you try to edit…it gets all wonky.  They use the die roller here for serious games, as well as tournaments, so I have a good bit of confidence in it.

Phillip = UK.  By process of elimination, Chris gets Germany.

To recap:

AXIS
Chris = Germany
Robert = Japan

ALLIES
Ross = Russia
Cody = US
Phillip = UK

This work for everybody?  Not trying to overrule Ross’ randomizer, but I think it’s good for everyone to be able to see the selection process as it takes place.

Cody = US

Players:

1:  Chris
2:  Phillip

Countries:

1:  Germany
2:  UK

Player # Rolling 1d2:
(2)    get country #Rolling 1d2:
(2)

Ross = Russia

Players:

1:  Chris
2:  Cody
3:  Phillip

Countries:

1:  Germany
2:  UK
3:  US

Player #Rolling 1d3:
(2)    gets country # Rolling 1d3:
(3)

So Robert = Japan.  Moving on…

Players:

1:  Chris
2:  Cody
3:  Phillip
4:  Ross

Countries:

1:  Germany
2:  Russia
3:  UK
4:  US

Player numberRolling 1d4:
(4)    get country numberRolling 1d4:
(2)