Title: Pressing Needs in Pennsylvania Transit Funding Amid Skill Game Proposals
In Pennsylvania, the ongoing struggle to address transportation funding is drawing attention as state lawmakers examine potential connections between public transit financing and so-called “skill games.” Following a significant decline in ridership during the COVID-19 pandemic, advocates emphasize the urgent need for reliable revenue streams to sustain transit systems like Pittsburgh Regional Transit (PRT). Executive Director of Pittsburghers for Public Transit, Laura Chu Wiens, reported a 20% drop in transit services since 2019, disproportionately affecting vulnerable groups, including low-income individuals and seniors.
Governor Josh Shapiro’s upcoming budget proposal on February 4 holds promise, but past attempts at increasing sales tax allocations for transit have failed. A new strategy from Senate Majority Leader Joe Pittman aims to tie transit funding to revenue from unregulated skill games, potentially generating an estimated $150 million annually. This approach, however, faces criticism for its uneven benefits across urban and rural communities.
While some lawmakers propose legalization of these games to support transit, others, including Democratic Sen. Jay Costa, caution against their implications for low-income residents, who are more vulnerable to gambling-related harms. Advocates like Chu Wiens suggest alternatives, such as taxes on ride-sharing services or delivery vehicles, which could better reflect transportation needs.
Debate also rages around fair taxation rates for skill games. With calls for high taxes akin to those applied to casinos, the gaming industry remains divided, complicating future legislation. The PRT has yet to formally comment on the skill game funding discussions but emphasizes a commitment to working towards sustainable financial solutions.
As Pennsylvania navigates these discussions, the future of public transit funding remains uncertain, with advocates and policymakers in search of equitable and effective solutions for all constituents.
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