Kansas City Royal Giants Hits Allowed Per 9 Innings Charts and Records
About Hits Allowed Per 9 Innings
Hits allowed per nine innings is a metric that shows on average how many hits a pitcher or team's pitchers will give up over a nine-inning period. It's calculated by dividing hits by innings pitched and then multiplying the result by nine. Generally, for Hits Allowed Per 9 Innings, lower is better. (Source)
Top Kansas City Royal Giants Players by Hits Allowed Per 9 Innings
Which Kansas City Royal Giants players rank highest in Hits Allowed Per 9 Innings? Below are the top ten by single season and by career totals with the team, requiring at least 50 innings pitched for a season record, or 100 innings pitched for a career record with the team.
Kansas City Royal Giants Hits Allowed Per 9 Innings Per Season
Kansas City Royal Giants's Hits Allowed Per 9 Innings for each season of their history, plotted alongside yearly averages for MLB, the Western League (Independent), and the Western League (Independent).
Kansas City Royal Giants Hits Allowed Per 9 Innings Season Distribution vs. MLB and Peers
Each box summarizes Hits Allowed Per 9 Innings across all seasons, comparing the Kansas City Royal Giants to MLB as a whole, the Western League (Independent), and the Western League (Independent). The box covers the middle 50% of seasons, the center line is the median, and the whiskers extend to the min and max values.
Kansas City Royal Giants Hits Allowed Per 9 Innings Year-Over-Year Change
A waterfall chart showing how the Kansas City Royal Giants's Hits Allowed Per 9 Innings shifted season over season. Each bar represents the change from the previous year, making it easy to spot peak and decline phases.
Kansas City Royal Giants Hits Allowed Per 9 Innings — Season-by-Season Breakdown
Every season of Kansas City Royal Giants's history with Hits Allowed Per 9 Innings alongside yearly averages for MLB, the Western League (Independent), and the Western League (Independent). Career totals include sum, average, minimum, maximum, and median.