A group of professors recently released a study that finds insufficient discussion of the total cost of taxes in public finance textbooks. They find that common textbooks fail to fully include the total cost of taxes...
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- Fact-checking Warren Buffett
Fact-checking Warren Buffett
Warren Buffett's much-discussed op-ed arguing that high-income earners aren't paying enough taxes makes the following claim:
Last year my federal tax bill — the income tax I paid, as well as payroll taxes paid by me and on my behalf — was $6,938,744. That sounds like a lot of money. But what I paid was only 17.4 percent of my taxable income — and that’s actually a lower percentage than was paid by any of the other 20 people in our office. Their tax burdens ranged from 33 percent to 41 percent and averaged 36 percent.
The effective rates he claims for other workers in his office are extraordinary. To me, they seem too high to be realistic, and I can't figure out how he calculated them, even if you include all payroll (employee and employer side) taxes. Even if you assume the scenario that leads to the highest possible tax burden (single filer, no deductions), a taxpayer would have to make at least $285,388 (in 2010) before his or her effective rate reaches 33 percent. 41 percent is impossible, as far as I can tell - the limit of total taxes over total income, as income approaches infinity, is 37.358% - that's the highest possible effective rate that anyone could have paid in 2010, if you include income and all payroll taxes.
To demonstrate this, I've made a small little calculator below, which shows the maximum possible effective rate for any income amount. Try it out!
To be clear, this is the maximum possible effective rate that anyone could have possibly paid for a given income level last year. It assumes a single filer, no children, no deductions, no credits - nothing. This is, of course, widely unrealistic, and most people's effective rates will be lower. But this calculator shows rates as high as they can possibly go, and the point here is that there's no way anyone could possibly have paid an effective rate of 41%.
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