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Old 01-23-2018, 07:09 PM   #16
actionjackson
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Join Date: Apr 2009
Location: Toronto, ON
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Quote:
Originally Posted by Matt Arnold View Post
What do the league totals look like? The first thing to figure out is whether it's some weird distribution of players that's causing a few guys to spike up, or is this a league thing where teams are running insane totals all over the place.

The next thing to check is what the league modifiers are set at. The in-game engine is mostly controlled by the modifiers, so if something got screwed up when they got set, that obviously will cause issues.
As I've been saying throughout this, what I'm seeing is that league totals are relatively fine. Great in fact. Using 1984 as a base year for every season, I should be seeing something close to .260/.323/.385/.708 with 4.26 R/G. I believe in the five year test sim I ran, it was something like a .262/.325/.383/.708 slash line with 4.32 R/G, which is absolutely within an acceptable range.

What I find unacceptable, and what I am objecting to is the number of "superhero" seasons (as David Watts calls them) that I'm seeing relative to what I was seeing in OOTP16. A lot has changed between OOTP16 and OOTP18 in historical games. One of the main things that has changed is the addition of the full minor league database. I'm wondering what the connection could be between that and having a surge in super-duper seasons. Is it affecting the ratings of the better players in the MLB database, and spiking them, causing too many superseasons?

The thing is, with random debut, there are no players from the minor league database to influence this. I don't pretend to know the answers to this stuff, or to be smart enough to figure out how to fix it. All I can say is, I don't like what I'm seeing in 18, and I'm pretty sure it was in 17 as well. If I had to point a finger at anything, it's going to be the introduction of the minor league database. That was a major overhaul that could potentially create a disruption in the distribution of the league-wide stats, which, as explained above, appear perfectly normal.
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