Kansas City Royal Giants Home Runs Charts and Records
About Home Runs
Home runs allowed is the number of home runs given up by a pitcher or a team's pitchers over a defined period of time. A home run is attributed to a pitcher when the batter safely reaches home in the same play the ball was put into play and there were no fielding errors. Most commonly this is when a player hits the ball over the outfield fence in fair territory, but on some occasions a well-placed hit into the outfield can result in an inside-the-park home run. Generally, for Home Runs, lower is better. (Source)
Top Kansas City Royal Giants Players by Home Runs
Which Kansas City Royal Giants players rank highest in Home Runs? 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 Home Runs Per Season
Kansas City Royal Giants's Home Runs 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 Home Runs Season Distribution vs. MLB and Peers
Each box summarizes Home Runs 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 Cumulative Home Runs — Franchise Progression
A running total of the Kansas City Royal Giants's Home Runs through each season of their MLB history. Each point marks the cumulative franchise total at the end of that year.

Kansas City Royal Giants Home Runs — Season-by-Season Breakdown
Every season of Kansas City Royal Giants's history with Home Runs alongside yearly averages for MLB, the Western League (Independent), and the Western League (Independent). Career totals include sum, average, minimum, maximum, and median.
