Four New Commissioners to Join Frankfort Square Park District Board in May
Four newly elected commissioners are set to join the Frankfort Square Park District Board in May, following the April 1, 2025, Consolidated Election.
Executive Director Audrey Marcquenski formally congratulated Lauren Breedlove, Frank Florentine, Joseph King, and Denis Moore on their successful elections during the board’s April 17 meeting. Florentine, King, and Moore were present at the meeting, while Breedlove was absent.
The election results will become official after Will County canvasses the votes, which is expected no later than April 22.
The new board members will be sworn into office when they take the Oath of Office at the next public board meeting, scheduled for May 15.
The board consists of seven members who serve staggered terms. The new commissioners will join President Craig Maksymiak, Phil Cherry, and Ryan Holley on the board. The updated board will be tasked with overseeing the district’s budget, extensive programming, and numerous capital projects, including the ongoing redevelopment of Hunter Prairie Park and new facilities at The Square.
Latest News Stories
WATCH: Justice Kennedy talks about ‘Life, Law & Liberty’
WA congressman urges Senate to confirm Trump DOJ nominee ahead of Dec. 4 deadline
Judge who blocked Trump was major Democrat player as trial lawyer
Arizona recommends measles vaccine during outbreak
Govt. shutdown leads to over 800 flights cancelled, number growing
Illinois approves $1.5B transit package, funding for long-delayed projects
Supreme Court allows Trump to withhold partial SNAP payment
Illinois quick hits: State EPA looks to fund EV charging stations; Tax Foundation says mayor’s proposal would hinder employment;
Congressional Perks: Committees, caucuses cost $50 million since 2019
Federal Lobbyists Brief Will County on Government Shutdown, Warn of SNAP and TSA Disruptions
New Lenox Residents Plead for Help in Escalating Neighborhood Dispute
Commission Approves Mokena-Area Garage Variance Over Village’s Objection