Because our club recruited the best volleyball players in the city, we will have the best team in the city.
Conclusion
Our club will almost certainly be city champions this year.
Evidence
The best team in the city will be the team most likely to win the championship this year, and ...
Intermediate Conclusion
We will have the best team in the city.
Evidence
We recruited the best players in the city.
Evaluate
The "Because [claim 1], [claim 2]" structure of the first sentence gives us a mini-argument that says . That would be a Part vs. Whole fallacy. You could add 3 new recruits who are the best, to a team of otherwise terrible players, and not necessarily end up with the best team. Or these new recruits could have terrible chemistry. They could get injured.
But if we play along with that first mini-conclusion and pretend they'll have the best team in the city, then do we know that they are almost certain to win the championship?
There's a premise rule that says the best team will be the team that's most likely to win.
Does "most likely to win" = "almost certain to win"? No.
Sports fans may have an easier time understanding the gap here, because we know the #1 seed is always the team that's most likely to win, but they're far from almost certain to win.
"The team most likely to win" means "more likely than anyone else", but "almost certain" means like 90% or better odds.
There might be 3 teams, the Bears, the Lions, the Sharks. The team most likely to win is the Bears, with a 40% chance. The Lions have a 25% chance, and the Sharks have a 15% chance. Are the Bears, who are the team most likely to win, almost certain to win?
No, there's only a 40% they win, but a 60% chance they lose.
Goal
Look for an answer that calls out the Part vs. Whole distinction or one that calls out the difference between "higher probability than any other team" vs. "almost certain probability".