Although every pair of players does not play together, I think the following schedule would be the most useful:
(6 4 5 1) (3 7 2)
(1 4 7 2) (6 3 5)
(7 3 1 6) (5 4 2)
(3 2 5 1) (6 4 7)
Player 1 is the nominated tour organiser, who gets to play against all other players exactly twice, but in order to do this they always play in the foursome. The other 6 players, play exactly twice each in a foursome and twice in a threesome, they play 5 of the other players exactly twice, and one player not at all. The pairs that don't occur are (2 6), (3 4) & (5 7).
It is possible for everyone to play together at least once - for example:
(2 3 6 1) (4 7 5)
(3 4 1 7) (5 2 6)
(3 5 4 2) (7 6 1)
(1 5 7 2) (3 4 6)
however, 9 pairs of players meet only once, and 3 pairs of players meet 3 times. Also the number of times a player plays in a threesome varies from once (players 1 to 3) to three times (player 6).
I hope one of the schedules above is useful.