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Infrastructure debt is a complex investment category reserved for highly sophisticated institutional investors who can gauge jurisdiction-specific risk parameters, assess a project’s long-term viability, understand transaction risks, conduct due diligence, negotiate (multi)creditors’ agreements, make timely decisions on consents and waivers, and analyze loan performance over time.
Further, if government deficits are spent on productive public investment (e.g., infrastructure or public health) that spending directly and eventually raises potential output, although not necessarily more (or less) than the lost private investment might have. The extent of any crowding out depends on the shape of the LM curve.
Higher interest rates reduce private investment, and this reduces growth. The resource “crowding out” argument purports to explain why large and sustained government deficits can take a toll on growth; they reduce capital formation in the private sector. But this argument rests on how government deficits are used.
There is more money than ever in college sports, but only a few universities have cashed in. More than 150 schools that compete in Division I are using student money and other revenue to finance their sports ambitions. We call this yawning divide the Subsidy Gap.
Rabbits are the seventh most popular pet in the U.S. Whether you own a bunny or want to, you may wonder how long it'll live. Here's a timeline.
Lyft sued San Francisco, saying it was unfairly charged $100 million in taxes from 2019 to 2023. Lyft argues the city's tax formula unfairly includes passenger payments as revenue.
No Iowa Hawkeyes women's basketball player will wear Caitlin Clark's No. 22 again. The number will be retired in a ceremony Feb. 2 at Carver-Hawkeye Arena, the Iowa athletic department announced ...
Many mathematical problems have been stated but not yet solved. These problems come from many areas of mathematics, such as theoretical physics, computer science, algebra, analysis, combinatorics, algebraic, differential, discrete and Euclidean geometries, graph theory, group theory, model theory, number theory, set theory, Ramsey theory, dynamical systems, and partial differential equations.