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退休提取计算器

查看在给定提取额、回报率和通胀率下,余额能维持多久。固定回报率是真实市场从不提供的假设 — 这是对您输入数字的计算,而非对您退休生活的预测。

余额归零
第 34 年
累计提取
$2,269,510
初始提取率
4.00%
已撤回年末余额
1$40,000$1,008,000
6$46,371$1,033,405
11$53,757$1,025,518
16$62,319$968,721
21$72,244$842,060
26$83,751$617,602
31$97,090$258,325
34$66,397$0

真实回报是按顺序到来的,而不是一个平均值;即使长期平均相同,顺序也会改变结果。未计税。

计算方式

balance(next) = (balance - withdrawal) x (1 + return)
withdrawal(next) = withdrawal x (1 + inflation)
withdrawal
amount taken at the start of each year
return
assumed annual return, applied to what remains after the draw
inflation
annual increase applied to the withdrawal, if indexing is on

算例

A $1,000,000 balance with $40,000 withdrawn each year, growing 5% and indexed to 3% inflation, reaches zero in year 34. Without inflation indexing the same inputs never deplete, because the 5% return exceeds the flat 4% draw.

常见问题

What is the 4% rule?
A convention from retirement research in the 1990s, notably William Bengen 1994 study and the Trinity study that followed, which examined historical US market data and discussed withdrawing 4% of a starting balance, adjusted for inflation. It is a research finding about the past, not a rule that promises any particular outcome, and its assumptions are debated.
Why does inflation change the answer so much?
Indexing withdrawals to inflation means the amount you take grows every year while the balance is shrinking, so the two effects compound against each other. At 3% inflation a $40,000 withdrawal is about $54,000 after fifteen years, which pulls the depletion year materially forward.
Can this tell me whether I can retire?
No. It runs one fixed rate of return, which real markets never provide, and the order in which good and bad years arrive changes the outcome substantially even at the same average. Treat it as arithmetic on assumptions you chose, and consider speaking to a licensed financial adviser about your own circumstances.

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