Welcome to this years 2019 Hot Theory for the Dongers Club.  This is a theory that we have introduced in the past but feel is going to be consistent and very productive in 2019 based on a few key factors.  Last year was peak LiC as we saw the Lefties in Cleveland really take rake with guys like Eddie Rosario and Shohei Ohtani have some huge games in Cleveland.  Fear not, LiC will still be around in 2019 as well but there is a special theory that I am double down on this year.

When Zach Greinke left the Dodgers it presented a unique opportunity for his former teammates to beat up on him, but nobody more than Yasmani Grandal.  Someone who had caught Greinke during his time while in Los Angeles.  Grandal has gone 10 for 38 with 3 HR and 2 doubles against Greinke since they have split up.  If you are believer in BvP then you believe in the core theory that a player has good success against a pitcher (or in a ballpark for that matter) because of their comfort in seeing the pitches.  Who has more history and success against a former pitcher than his former catcher?

Beyond Grandal we can point to other cases like Wilson Ramos with Tampa last year homering off his former Nationals pitching or Jason Castro against his former Astros.  But then there is the ultimate catcher and pitcher combination of Tyler Flowers and Chris Sale.  There has been no more concrete theory than Tyler Flowers & Chris Sale over the past three seasons.  They have met twice and both times Flowers got the better of Sale.  But Flowers and Sale are a unique combination with their bond as tight friends to the point where my Chris Sale theory has transitioned with him to Boston and that is he makes it so easy for his catchers that they produce when he is pitching.

We’re going to go to the max this year with catchers and their former pitchers because we have a TON of off-season movement at the backstop position.

Below are a list of notable catchers who have changed teams this off-season.

 

ELITE MATCH-UPS:

MID RANGE OPTIONS:

THE GARBAGE (Guys who prove the theory)

 

 

 

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