The vast majority of the District’s funding comes from a complicated formula, a school district revenue limit, that dates back to 1993. When simplifying it, all Wisconsin schools are funded based on a certain amount per student multiplied by their three year membership average. Originally, the amount per student increased annually to keep up with inflation. For many years, that has not been the case, and subsequently, is why schools are relying more on referendums to support operational costs. Even if the state increases the District’s per pupil amount in the future, it will be to offset future inflationary increases and will not be enough to "catch up" for increases that did not happen in the past. If the District were to ask for a non-recurring referendum that expires, SASD would be creating yet another, larger fiscal cliff where the District’s revenue would not be enough to support ongoing expenses. This would put SASD in a similar position of asking for additional tax support or making budget cuts.
Forward Analytics recently released a research article explaining the reliance of referendums for school operations. The article does a great job explaining the history of revenue limits and why lagging increases are affecting schools so much. The paragraph below (from page 6) helps one understand why schools are finding it nearly impossible to manage cost increases without making significant cuts:
"After 2011, allowable increases lagged. Facing large deficits in the 2011-13 state budget, lawmakers cut per student revenue limits 5.5% for the 2011-12 school year. This was paired with the minimum health and retirement contributions for school staff that were designed to reduce school district costs. Some districts generated sufficient savings to offset the reduction, others did not. Since then, revenue limits have been allowed to grow much slower than they did during 1994-2011. In six of the 11 years since 2012 the limits were not raised, including 2022 and 2023. In the other five years, allowable increases ranged from $50 per student to $1789 per student."