
What's in this walkthrough
- What an I bond actually is
- The two-part rate: fixed plus variable
- The fixed rate: set once, yours for life
- The inflation rate: reset twice a year
- The composite rate formula, term by term
- Why the composite is not simply the sum
- Reading a quoted rate without getting fooled
- Your six months are not the calendar’s six months
- The zero floor and what deflation does
- How interest accrues and compounds
- A worked example: one purchase, two rate periods
- Where you buy them and why the channel matters
- The annual purchase limit as a structural constraint
- The lock-up: the first stretch you cannot touch
- The early redemption penalty, priced
- When the penalty stops mattering
- Federal tax, and the deferral you can choose
- Why the state tax exemption is quietly valuable
- The education interest exclusion
- I bonds versus a high-yield savings account
- I bonds versus a short Treasury
- Do they belong in an emergency fund?
- Building a position when the cap is the limit
- Who I bonds actually suit
- What can go wrong
- What to confirm before you buy
- The bottom line
Somewhere between a savings account and a bond sits a product that behaves like neither. It pays a rate that changes on a published calendar rather than at a bank’s discretion, it cannot be sold to anyone, its price never moves, and for the first stretch of its life you cannot get your money out at all. That is a Series I savings bond, usually shortened to an I bond, and most of the confusion around it comes from people trying to fit it into a category it does not belong to.
SumLoft has covered the accounts that compete with it, including what a high-yield savings account actually does and how inflation quietly eats a cash balance. This explainer covers the thing itself: how the two-part rate is assembled, why the published composite rate is not simply the fixed rate added to the inflation rate, why your six months are not the calendar’s six months, what the purchase channel and the annual cap do to your plans, what leaving early actually costs, how the federal and state tax treatment differ, and where the product sits against a savings account or a short Treasury. One rule governs the whole piece: rates, limits, and holding periods change on a schedule, so nothing here quotes a current figure as fact. Every number is illustrative teaching arithmetic, and you can put your own through the calculator.
Key takeaways
- An I bond's rate is two rates bolted together: a fixed rate stamped on your bond at purchase that never changes, and an inflation component the Treasury resets twice a year for every bond at once.
- The composite rate is not the fixed rate plus the inflation rate. The published formula doubles the six-month inflation figure to annualize it and adds a small cross-product term, which is why the answer lands slightly above naive addition.
- The rate reset follows your bond's own issue month, not the calendar of the announcement, so the headline rate applies to your money on a delay that depends entirely on when you bought.
- Money is locked for an initial period and then costs a fixed slice of recent interest to withdraw before a later threshold, which disqualifies a fresh purchase as front-line emergency money and makes an aged one perfectly reasonable as a back layer.
- Interest is federally taxable but exempt from state and local income tax, and the federal bill is deferred by default until redemption, both of which change the honest comparison against a savings account.
What an I bond actually is
An I bond is a savings bond issued directly by the United States Treasury to an individual saver. You do not buy it from a broker, you cannot sell it to another person, and it does not trade anywhere. It exists as a registration in your name on the government’s own system, and the only two parties involved are you and the Treasury. When you want your money, the government pays you. That is the entire distribution mechanism.
Because there is no market, there is no market price, and that single fact explains most of how the product behaves. A Treasury note bought at one yield loses paper value when yields rise, because a buyer would only take it at a discount. An I bond has no buyer, so it has no discount. Its redemption value is whatever the accrual rules say it is, and those rules only ever add. The number goes up or stands still. It does not go down.
The trade for that stability is liquidity. A tradable bond can be sold in an afternoon, at whatever the market will pay. An I bond cannot be sold at all, only redeemed, and redemption is restricted by rules covered later in this explainer. You have swapped price risk for access risk, which is a genuine swap rather than a free lunch, and whether it suits you depends almost entirely on when you expect to need the money.
The word “savings” in the name is doing real work. This is a savings instrument with a bond’s accrual mechanics, aimed at households rather than institutions, and nearly every design choice in it, including the annual cap, follows from that intent.
The two-part rate: fixed plus variable
Every I bond earns a composite rate assembled from two separate inputs that come from two separate places and behave in two different ways.
The first is the fixed rate. The Treasury sets it for each issuance window, and whatever number applies when you buy is attached to your particular bond for as long as you hold it. It does not move again. It is not revisited. Two decades later, that same fixed rate is still the permanent floor under your bond’s return.
The second is the inflation component, derived from the change in a published consumer price index over a six-month measurement period. Unlike the fixed rate, it is not attached to your bond. It applies to every outstanding I bond in existence, regardless of when it was issued, and it is replaced with a new figure on a published schedule twice a year.
So one input is personal and permanent, the other is universal and temporary. That asymmetry drives almost everything interesting about the product. It means your neighbour’s I bond and yours can earn different composite rates on the same afternoon. It means the fixed rate is the only thing you are actually choosing when you decide whether to buy now or wait. And it means a headline rate quoted anywhere describes bonds purchased in a particular window, not the ones already sitting in your account.
The Treasury publishes both components. Look up both before drawing any conclusion about what your own bonds earn, because the composite figure in a news story is almost never the composite figure on your statement.
The fixed rate: set once, yours for life
The fixed rate is the part worth caring about most, and it is the part that gets the least attention, because in any given six-month stretch the inflation component is usually the larger number and the more dramatic story.
Think of the fixed rate as the real return the Treasury is offering above inflation. When it is set at zero, the bond is designed to roughly track inflation and nothing more: you preserve purchasing power and gain none. When it is set above zero, the bond is designed to beat inflation by that margin for its entire life. On an illustrative $10,000 position with an illustrative 1.20 percent fixed rate, that permanent slice is worth about $120 a year in rate terms before the inflation component is layered on at all.
That permanence is the reason timing a purchase around the fixed rate makes more sense than timing it around the inflation rate. The inflation rate you receive today will be replaced in six months regardless of what you do. The fixed rate you receive today is yours for decades. A saver who buys in a window with a generous fixed rate keeps that advantage through every subsequent reset, and a saver who buys in a window with a zero fixed rate keeps that disadvantage just as long.
None of which tells you what the fixed rate is right now, because it changes on a schedule and this explainer will not guess. Look it up at the official Treasury source before you buy, and understand that you are looking up the one number you cannot change your mind about later.
The inflation rate: reset twice a year
The inflation component comes from the movement of a published consumer price index across a six-month measurement window. The Treasury computes the percentage change across that window and announces the resulting semiannual inflation rate on its published schedule, twice a year.
Two things about that figure trip people up constantly. The first is that it is a six-month rate, not an annual one, which is why the composite formula doubles it. A quoted semiannual inflation rate of 1.50 percent describes six months of price movement and corresponds to roughly 3.00 percent annualized. Mixing that six-month number with an annual fixed rate is the most common arithmetic error people make with this product.
The second is that it can be negative. If the price index falls across the measurement window, the semiannual inflation rate is negative, and the composite formula will happily produce a number below the fixed rate, or below zero. What happens then is covered in its own section, because the answer is more interesting than a simple subtraction.
The reset applies to every I bond at once, which is what makes this component universal. But applying to every bond at once is not the same as reaching every bond at the same moment, and the difference between those two statements is the subject of one of the most confusing sections in this article. Hold that thought.
The composite rate formula, term by term
Here is the structure the Treasury publishes for combining the two components into the composite rate you actually earn:
composite rate = fixed rate + (2 times the semiannual inflation rate) + (fixed rate times the semiannual inflation rate)
Three terms, each doing a specific job.
The first term is the fixed rate itself, expressed as an annual rate. Nothing happens to it. It passes straight through.
The second term is the semiannual inflation rate doubled. The doubling exists purely to convert a six-month measurement into an annual quote, so that the composite rate can be stated on the same annual basis as everything else in personal finance. It is a unit conversion, not a bonus.
The third term is the product of the two components, and it is the one nobody expects. It exists because the fixed rate and the inflation adjustment are not applied to the money independently. The inflation adjustment effectively scales the base that the fixed rate earns on, so a small extra amount appears that neither component produces alone. It is always small when both components are small, and it grows as either component grows.
Work it with the illustrative numbers this explainer uses throughout: a fixed rate of 1.20 percent and a semiannual inflation rate of 1.50 percent. The first term is 1.20. The second is 3.00. The third is 0.0120 times 0.0150, which is 0.00018, or 0.018 in percentage points. Add them and the composite is 4.218 percent, which the Treasury would round and quote as roughly 4.22 percent. Both inputs there are teaching numbers, not current figures.
Why the composite is not simply the sum
Naive addition of the same illustrative inputs gives 1.20 plus 3.00, or 4.20 percent. The formula gives 4.218 percent. The gap is 0.018 percentage points, which on an illustrative $10,000 position is worth about $1.80 in the first year. That is small enough that nobody should buy or skip an I bond because of it.
So why spend a section on it? Because the gap is the tell that the rate is a computed quantity rather than an advertised one. Anyone who tells you the composite is “fixed plus inflation” has described the shape correctly and the arithmetic incorrectly, and the same casual thinking produces much larger errors elsewhere in the product: forgetting the doubling, applying an announced rate from the wrong month, or assuming an old bond earns the headline rate.
The cross term also scales. Push the semiannual inflation rate to an illustrative 3.00 percent with the same 1.20 percent fixed rate and the terms become 1.20, 6.00, and 0.036, for a composite of 7.236 percent against naive addition’s 7.20 percent. Push the fixed rate up instead and the same thing happens from the other direction. The term stays modest across any plausible combination, but it is never zero unless one of the two components is zero.
The chart below runs the formula across several illustrative combinations so the shape is visible: how much of the composite comes from the permanent piece, how much from the resetting piece, and what happens when the resetting piece turns negative.
Illustrative composite rates under different fixed and inflation combinations
Every value below is the published formula applied to teaching inputs, not a quoted or current rate. Bars scale to the highest composite shown.
The last row computes to minus 0.812 percent before the floor is applied, and the floor turns it into zero, which is why its bar has no width. Notice that the two rows sharing a fixed rate of zero produce composites exactly equal to annualized inflation, with no cross term at all.
Reading a quoted rate without getting fooled
Rate quotes for this product are unusually easy to misread, so it is worth listing the traps in one place.
A quoted composite rate belongs to a purchase window, not to the product. It describes what a bond bought during that window earns in its first six-month period. It says nothing about what a bond you already own earns.
A quoted inflation rate is usually the six-month figure. Doubling it in your head before comparing it to anything annual is the difference between an accurate mental model and a badly wrong one.
A quoted fixed rate belongs to an issuance window too, and once that window closes, that fixed rate is gone for new purchases and permanent for the bonds that captured it.
The rate you are actually earning is visible in your own Treasury account, bond by bond, and that display is the authoritative answer for your money. A news article’s number and your account’s number are answering different questions, and only one of them is about you.
Finally, a composite rate is an annual quote applied in six-month halves. Seeing 4.22 percent does not mean 4.22 percent will be credited over the next six months; it means roughly half of it will, and then the number changes. Our walkthrough on how compounding works covers why the difference between an annual quote and a periodic application matters more than it looks.
Your six months are not the calendar’s six months
This is the detail that produces the most confused questions, and it is genuinely counterintuitive.
The Treasury announces a new semiannual inflation rate on a published schedule twice a year. Your bond does not pick up that new rate on the announcement date. It picks it up when its own six-month earning period ends, and its earning periods are anchored to the month it was issued.
So a bond issued in one month enters a fresh six-month period on that month’s anniversary, twice a year, on its own clock. A bond issued a month later runs a month behind. Each bond marches through the sequence of announced rates in order, but each one arrives at each rate at a different moment.
The practical consequence is a lag. If a new rate is announced and it is higher, your bond does not benefit immediately unless its anniversary happens to coincide with the announcement. It finishes its current period at the old rate first. If the new rate is lower, the same lag works in your favour. Nobody skips a rate and nobody double-counts one; the sequence is identical for everyone, and only the timing shifts.
This also means the frequently repeated advice to buy before or after a particular announcement is mostly a claim about the fixed rate, which is permanent, and only secondarily about the inflation rate, which everyone eventually receives regardless. Treat it accordingly, and check the official schedule rather than a forum post.
The zero floor and what deflation does
The formula can produce a negative composite rate. If the six-month inflation figure is negative enough, doubling it can more than swallow the fixed rate, as the last row of the chart above shows: an illustrative fixed rate of 1.20 percent against an illustrative six-month inflation rate of minus 1.00 percent computes to minus 0.812 percent.
That is not what gets credited. The composite rate is floored at zero, so a bond in a deflationary period earns nothing for that period rather than losing value. Your redemption value stands still. It does not fall.
That floor is the product’s most underrated feature. A holder of an inflation-linked instrument that adjusts principal downward in deflation can watch the balance shrink. An I bond holder cannot. In exchange, the fixed rate offers no protection in that scenario either: you do not keep 1.20 percent while inflation is negative, because the floor applies to the composite, not to the components.
The honest summary is that the floor protects the dollars you have, not the return you were hoping for. In sustained deflation the bond becomes a zero-yielding but stable holding, which is not a disaster, since falling prices mean those stable dollars buy more. Our explainer on inflation covers why deflation worries economists even when it flatters a saver’s balance.
How interest accrues and compounds
Interest on an I bond accrues monthly and compounds semiannually. Those two words describe different things, and both matter.
Accruing monthly means value is added to the bond each month rather than only at anniversaries, which is why the redemption value shown in your account creeps upward continuously rather than jumping twice a year.
Compounding semiannually means that at the end of each six-month earning period, the interest earned in that period is folded into the base, and the next period’s rate applies to the larger figure. This is ordinary compounding, and over a long hold it is a meaningful part of the total.
There is no coupon and no cash payment. Nothing arrives in a bank account. The bond simply becomes worth more, and you realize the entire accumulated interest in one event when you redeem. That is what makes the tax deferral covered later possible, and it is also why an I bond produces no income to live on. It is a store, not a stream.
For the arithmetic in this explainer, a composite rate quoted annually is applied in a six-month period as half that rate. An illustrative composite of 4.22 percent applies as 2.11 percent over its six months. That halving convention is used consistently in the worked example, the charts, and the companion tool on this page.
A worked example: one purchase, two rate periods
Take a single illustrative purchase of $10,000, held through two six-month rate periods, and follow every dollar. Both rates below are teaching numbers rather than quoted figures.
Period one uses a fixed rate of 1.20 percent and a six-month inflation rate of 1.50 percent, giving the composite of 4.218 percent computed earlier. Applied as half of that over six months, the bond grows by about 2.11 percent, reaching roughly $10,211.
Period two assumes the six-month inflation rate resets down to 1.00 percent while the fixed rate stays where it is, because the fixed rate is stamped on the bond. The composite becomes 1.20 plus 2.00 plus 0.012, or 3.212 percent, quoted as roughly 3.21 percent. Applied as half of that to the new base of $10,211, the bond grows by about $164 and reaches roughly $10,375.
So after twelve months the position holds about $375 of interest, an effective first-year return of roughly 3.75 percent. That figure sits between the two composite rates, which is exactly what compounding across two different rate periods should produce, and it is a reminder that no single quoted rate describes a year’s actual result.
Nothing about that path was optional or discretionary. Given the two announced inflation figures and the bond’s own fixed rate, the arithmetic is fully determined. What is discretionary is when you redeem, and that decision has its own price.
What the illustrative 4.22 percent composite is made of
The base case from the worked example, split into the three terms of the published formula. Shares are each term divided by the 4.218 percent total.
The third segment is the sliver that turns naive addition's 4.20 percent into the formula's 4.218 percent. On an illustrative $10,000 it is worth about $1.80 in the first year, which is why the point is about arithmetic honesty rather than money.
Where you buy them and why the channel matters
I bonds are bought directly from the Treasury through its own online system, not through a brokerage account, an app, or a bank. You open an account with the government, link a bank account for funding, and the bonds live in that Treasury account rather than alongside your other investments.
That channel has consequences worth planning for. Your I bond position will not appear on your brokerage statement, will not be included in a portfolio tracker that only reads brokerage data, and will not be visible to an advisor looking at your investment accounts. If you keep a net worth record, you have to add it manually, which our walkthrough on calculating net worth treats as a general rule for assets held outside the main accounts.
The account setup itself is deliberate rather than difficult, involving identity verification and a linked bank account, and the interface is a government system rather than a consumer product. Budget an evening rather than five minutes, and do the setup before you need it rather than on the day you want to buy.
A paper purchase route tied to a federal tax refund has existed at points in the program’s history, and its availability has changed over time. This explainer will not assert whether it is currently offered, because that is exactly the kind of detail that goes stale. Confirm the available purchase channels at the official Treasury source before building a plan around any of them.
Registration matters too. Bonds are registered to a person, and options for co-owners or beneficiaries are set at purchase and can usually be changed later. Get that right at the start, because it determines who can redeem the bond and how it passes on.
The annual purchase limit as a structural constraint
There is a cap on how much you can buy per person per calendar year, tracked against a taxpayer identification number. This explainer deliberately does not state the amount, because the Treasury sets it and can change it, and a stale number here would be worse than no number. Look it up at the official source.
What deserves your attention is the structure, which does not change even when the figure does. The cap is annual, it is per person, and it does not roll forward. An unused allowance in one calendar year is gone when the year ends. That combination has three consequences.
First, a large position can only be built over multiple calendar years. If you want a position several times the size of the cap, you are describing a multi-year accumulation plan, not a purchase.
Second, the cap scales with people rather than with money. A household of two adults has two allowances. Additional structures such as trusts or business entities have their own rules, and those rules are worth confirming carefully rather than assuming.
Third, the calendar boundary is a real planning date. Purchases made in December and January fall into different allowances, which is one of the few genuine timing considerations in the whole product.
The honest framing is that I bonds are a savings habit with a ceiling, closer in spirit to an annual contribution limit than to a brokerage purchase. Our walkthrough on setting financial goals is a reasonable companion for planning something that has to be built in annual instalments.
The lock-up: the first stretch you cannot touch
After purchase there is an initial period during which redemption is simply not available. Not expensive, not penalized, unavailable. The commonly described length of that period is twelve months, and this explainer treats that figure as illustrative rather than verified, because program rules are set by the Treasury and can be revised. Confirm the current terms at the official source.
The reason to take that period seriously is that it is absolute. There is no early-withdrawal fee that buys you access, no hardship route in the ordinary sense, and no secondary market to sell into. Money that goes in is out of reach until the period ends.
That single property settles a lot of arguments. It means a fresh I bond purchase cannot be the money you would reach for if the car failed next week. It means the amount you buy should be money you have already decided you will not need for at least the length of that period, with margin. And it means the decision to buy is more consequential than the decision to open a savings account, because a savings account can be undone the next morning.
The flip side is that the lock is finite and it only applies once per purchase. A bond bought two years ago is not locked today. Positions age out of the restriction continuously, which means a long-running accumulation plan gradually converts locked money into accessible money without any action from you.
The early redemption penalty, priced
After the initial lock ends, redemption becomes possible but not free. Cashing out before a later threshold forfeits a set number of the most recent months of interest. The commonly described version of that rule is three months of interest forfeited on any redemption before the five-year mark, and again, this explainer treats those figures as illustrative and points you to the official source for the current terms.
Two features of the forfeit make it much less alarming than the word “penalty” suggests. It is charged against interest, not principal, so your original deposit is never reduced by it. And it is a fixed quantity of months rather than a percentage of the balance, which means it does not grow as the position grows in time.
Price it on the worked example. At the twelve-month mark the illustrative $10,000 purchase is worth about $10,375, having earned about $164 in the second six-month period at the illustrative 3.21 percent composite. Three months of interest at that rate is roughly half of that period’s earnings, or about $82.
Redeem at that point and you receive about $10,293. You keep about $293 of the $375 earned, an effective first-year return of roughly 2.93 percent rather than 3.75 percent. The forfeit took about 22 percent of the interest and none of the principal.
That is the worst case, because twelve months is the earliest possible redemption and therefore the point at which the fixed forfeit is the largest share of a small total.
When the penalty stops mattering
The forfeit is a fixed cost, and fixed costs shrink as a share of a growing total. That single sentence is the whole section, but the arithmetic is worth seeing.
Redeem at the earliest possible moment and you give up roughly a quarter of one year’s interest out of one year of total interest, which is why the illustrative case loses about 22 percent of what it earned. Hold for two years and the same fixed forfeit is being subtracted from roughly twice as much total interest, so the share drops to around 11 percent. Hold for four years and it is down near 5 percent. Hold past the threshold and it is zero.
That decay changes how you should think about the rule. It is not a wall that makes the bond untouchable for years. It is a cost that starts modest, in dollars, and becomes trivial fairly quickly. A saver who buys with a five-year horizon and then genuinely needs the money in year three has made a small mistake, not a large one.
It also means the threshold is not a magic date to organize your life around. There is no cliff on either side of it, only a forfeit that stops applying. If the money is needed in the month before the threshold and holding it longer would cost you more in overdraft fees or credit card interest than the forfeit costs, the arithmetic is not close. Run both sides in the calculator rather than treating the rule as a prohibition.
Federal tax, and the deferral you can choose
Interest on an I bond is subject to federal income tax. There is no avoiding that, and the interest is taxed as ordinary interest income rather than at any preferential rate.
What is unusual is the timing. By default, the federal tax is deferred until you redeem the bond or it reaches final maturity, whichever comes first. Because the bond pays nothing out along the way, there is nothing to report in the intervening years, and a bond held for a long stretch produces a single taxable event at the end covering the whole accumulated amount.
You can instead elect to report the accrued interest annually as it builds. That election is available, it applies consistently once made, and it can make sense for someone whose situation makes a large single-year addition unattractive, or for a bond registered to a child with little other income. The rules governing that election, and how to change it later, are set by tax authorities and are worth confirming with a qualified tax professional rather than a website.
Two practical points follow. Nothing is withheld along the way, so a large deferred amount arriving in a single year is your responsibility to plan for, and that may involve estimated payments. And the year you choose to redeem is therefore a tax decision as well as a cash decision, which is the same logic our comparison of taxable and retirement accounts applies to where savings live in the first place.
Why the state tax exemption is quietly valuable
Interest on Treasury securities, including I bonds, is exempt from state and local income tax. Bank interest is not. That difference is invisible in a rate comparison and very visible on a tax return.
The effect is that a bank account has to pay a higher stated rate to deliver the same after-state-tax result. Work it on the illustrative case: a composite rate of 4.218 percent that escapes state income tax is equivalent, for someone facing an illustrative 5 percent state rate, to a fully taxable rate of about 4.44 percent, because the taxable account has to earn enough to still be at 4.218 percent after the state takes its share.
In dollars on the first year of the illustrative $10,000 position, the exemption is worth about $19 of state tax not paid on about $375 of interest. That is small in isolation and grows with the position, the rate, and the state rate. In a jurisdiction with no state income tax it is worth nothing at all, which is worth knowing before you weigh it.
The comparison is what matters, not the absolute number. When you line an I bond up against a savings account, comparing the stated rates alone tilts the field toward the bank. Our explainer on high-yield savings accounts covers how those stated rates are set and how quickly they move, which is the other half of the same comparison.
The education interest exclusion
There is a provision that can exempt savings bond interest from federal income tax when the redemption proceeds are used for qualified higher education expenses in the same year. It is real, and it is hedged with conditions that catch a lot of people.
The conditions typically involve who owns the bond, how old that owner was when the bond was issued, whose education the money pays for, what counts as a qualified expense, the filer’s income relative to a phase-out range, and filing status. Miss any one of them and the exclusion does not apply, and some of those conditions are fixed at purchase rather than at redemption, which means a mistake made years earlier cannot be corrected at the point of use.
This explainer does not state any of the thresholds, because income phase-out ranges in particular are adjusted over time and a stale figure would be actively harmful. Confirm every condition at the official source, and treat the exclusion as a possible bonus rather than the reason to buy.
If education funding is the actual goal rather than a nice-to-have, the dedicated vehicles are usually the better structural fit, and our walkthrough on how much to save in a 529 covers the arithmetic for that path. An I bond that happens to qualify is a pleasant outcome. An I bond bought specifically for that outcome, without checking every condition first, is a bet on rules you have not read.
I bonds versus a high-yield savings account
These two are the most common head-to-head, and they differ on four axes that matter more than the rate.
Access is the first. A savings account is available the same day, every day. An I bond is unavailable for its initial period and then costs a slice of interest until a later threshold. On liquidity alone the bank wins outright, and for money that might be needed soon that is the end of the discussion.
Rate behaviour is the second. A savings rate is set by a bank and can change any morning, in either direction, without warning. An I bond’s rate changes on a published schedule at intervals you can see coming, and half of it is locked for the life of the bond. Neither is better in the abstract; one is more responsive and one is more predictable.
Tax is the third, and it favours the bond twice: state and local exemption, plus federal deferral. On the illustrative comparison above, that turns a 4.218 percent composite into something closer to a 4.44 percent equivalent for a saver facing a 5 percent state rate, before the deferral is counted at all.
Insurance and issuer risk is the fourth. Bank deposits are insured up to limits, and the bond is a direct obligation of the Treasury. Both are commonly regarded as very safe, by different mechanisms. Our comparison of checking and savings accounts and our explainer on money market accounts cover the deposit side of that comparison in more depth.
I bonds versus a short Treasury
The other natural comparison is a short-dated Treasury bill or note, which shares the state tax exemption and the federal government as issuer but differs sharply everywhere else.
A short Treasury has a market price, so it can be sold before maturity at whatever the market pays, which may be more or less than you paid. An I bond has no market price and no sale option, only redemption at a value that never falls. That is the core trade: the bill offers exit at a price, the bond offers a price with no exit.
A short Treasury also locks a known yield for a known term. You know at purchase what you will receive if you hold to maturity, which is exactly the certainty an I bond does not provide, since half its rate is rewritten twice a year. If your worry is that rates fall, a term instrument holds its yield and an I bond does not. If your worry is that inflation rises, the reverse is true.
There is no purchase cap on Treasury bills, which matters enormously for anyone with a sum larger than the I bond annual allowance. And bills can be laddered so that something matures regularly, which is a liquidity structure an I bond position can only imitate slowly, by ageing.
The reasonable conclusion is that they solve different problems. A bill ladder manages known spending on a known calendar. An I bond position hedges unknown inflation over an open-ended horizon.
Do they belong in an emergency fund?
Not at the front of one. The defining property of an emergency fund is that you can reach it on the day the emergency arrives, and a bond that cannot be redeemed for its initial period fails that test completely. Buying I bonds with money that is currently your only reserve converts a working emergency fund into a locked one, which is the opposite of the intended direction.
The layered version works better. Keep a fully liquid front line in a savings or money market account, sized against real spending rather than against a round number, and let I bonds hold the deeper part of the reserve that would only be touched in a longer or larger setback. Our walkthrough on how big an emergency fund should be covers the sizing, and our six-step build covers the order of operations.
The mechanism that makes the layered version work is ageing. Buy on a schedule for a few years and the oldest tranche is past the lock, then past the forfeit threshold, while the newest tranche is still restricted. The position becomes progressively more liquid without you doing anything, and eventually the restriction only ever applies to the most recent purchases.
The sequencing rule is simple enough to state in one line: fund the liquid layer first, then buy bonds with what is left over, never the reverse. A reserve you cannot reach is not a reserve.
Building a position when the cap is the limit
Because purchases are capped annually, an I bond position is built the way a retirement account is built, in instalments across years. That has planning implications people rarely think through.
Each calendar year’s purchase captures whatever fixed rate applies at the time, so a multi-year position ends up holding several different fixed rates. Over a long accumulation that is a form of diversification across rate environments, and it means no single year’s fixed rate decides your outcome.
It also means the position has a natural staircase of maturity dates for the lock and forfeit rules. In any given year, the oldest tranches are free, the middle ones cost a forfeit, and the newest are untouchable. Keeping a simple record of purchase dates and fixed rates is worth the five minutes, because your Treasury account will show it but your own plan needs it.
Sinking funds work on the same logic of deliberate accumulation toward a known purpose, and our explainer on sinking funds is a useful mental model for treating an annual purchase as a scheduled commitment rather than an impulse.
The one thing an annual cap cannot do is absorb a windfall. If a large sum needs a home, the cap forces you to look elsewhere for most of it, and only a fraction can go into bonds this year. Plan around that constraint rather than being surprised by it in December.
Who I bonds actually suit
They suit a saver with a horizon of at least a year, and preferably several, for money that is not the front line of an emergency reserve. That is the core case, and everything else is a variation on it.
They suit someone who wants a real-return floor rather than a rate forecast. If your main worry is that a cash pile quietly loses purchasing power, an instrument whose rate is rebuilt from a price index twice a year addresses that worry directly, in a way a fixed-rate certificate does not.
They suit savers facing meaningful state income tax, because the exemption is worth real money there and nothing at all elsewhere.
They suit people who are good at leaving money alone, and poorly suit people who are not, because the product enforces that behaviour rather than requesting it.
They do not suit money needed within the year, sums far larger than the annual allowance, anyone who needs a stream of income rather than an accumulating balance, or anyone unwilling to keep a separate government account. And they are not a substitute for long-horizon growth investing, which is a different job with a different risk profile, as our explainer on target-date funds covers from the other end of the spectrum.
What can go wrong
The failures with this product are mostly failures of expectation rather than of the product itself.
Buying with money you actually need is the biggest one, and the lock makes it unfixable rather than merely expensive. Assuming the headline rate is your rate is the second, and it usually comes from mixing a current-window composite with bonds bought years earlier at a different fixed rate.
Forgetting about the account is a real and underrated risk. Because there is no statement arriving from a bank and no line on a brokerage summary, an I bond position can genuinely be forgotten, particularly by heirs. Make sure someone knows the account exists and that the registration details reflect what you intend.
Misreading the tax timing is another. A decade of deferral is pleasant until the redemption year arrives with a single large interest figure and nothing withheld against it. Decide early whether deferral or annual reporting fits, and revisit it with a qualified professional if your situation changes.
And finally, planning around figures you read somewhere. Fixed rates, inflation rates, purchase caps, and holding rules all change on schedules the Treasury controls. A plan built on a number from an article, including this one, is a plan built on a number that may already be out of date.
What to confirm before you buy
A short list, in the order the answers matter, all of them looked up at the official Treasury source rather than inferred from anywhere else.
The current fixed rate, because it is the one number you cannot change later and it stays with the bond for its entire life. The current semiannual inflation rate, so you can compute the composite yourself with the formula in this explainer rather than trusting a quoted figure.
The current annual purchase limit, per person, along with how it is tracked and whether any additional routes exist. The current minimum holding period and the exact terms of the early redemption forfeit, since the twelve-month and three-month figures used throughout this article are illustrative descriptions of a commonly stated structure and not verified current rules.
The available purchase channels, the account setup requirements, and the registration options for co-owners or beneficiaries. And the current conditions on the education interest exclusion if that is any part of your reasoning.
With those seven answers in hand, run your own arithmetic through the calculator and the companion tool above this section, and compare the result honestly against a savings account after tax rather than before it. That comparison, done with your own numbers rather than anyone else’s, is the entire decision.
The bottom line
An I bond is a direct obligation of the Treasury whose rate is assembled from a fixed rate that never changes for your bond and an inflation component that is rewritten for every bond twice a year. The composite is not those two numbers added together: the published formula doubles the six-month inflation figure to annualize it and adds a small cross-product term, which on illustrative inputs of 1.20 percent fixed and 1.50 percent semiannual inflation turns 4.20 percent into 4.218 percent. Each bond picks up new rates on its own issue-month anniversary rather than on the announcement date, and the composite is floored at zero so the balance never falls. The structural constraints are what should drive your decision: an annual per-person purchase cap that has to be built across calendar years, an initial period when redemption is unavailable, and a forfeit of recent interest before a later threshold that costs roughly 22 percent of a first year’s earnings on the illustrative case and shrinks quickly after that. Federal tax applies and is deferred by default; state and local income tax does not apply at all, which is worth roughly a quarter of a percentage point of equivalent yield to a saver facing an illustrative 5 percent state rate. Hold the front line of your emergency fund somewhere you can reach it, let an I bond position age behind it, and confirm every rate, cap, and holding rule at the official Treasury source before you act on a single figure in this article.
SumLoft publishes educational arithmetic, and nothing above is investment, tax, or legal advice, nor a recommendation to buy, hold, or redeem any security. Series I savings bonds are governed by rules the United States Treasury sets and revises, including the fixed rate, the semiannual inflation rate, the annual purchase limit, the minimum holding period, the early redemption forfeit, and the conditions attached to the education interest exclusion. Every rate, dollar amount, holding period, and percentage in this explainer is an illustrative teaching figure chosen to make the mechanism legible, and none of them should be read as a current, quoted, or verified value: the twelve-month and three-month periods described here are commonly stated structures rather than confirmed present terms. Verify all of it at the official Treasury source before committing money, since a figure that was accurate when written can be wrong by the time it is read. Tax outcomes depend on your own return, your state of residence, and elections that apply consistently once made, so discuss them with a qualified tax professional. Whether this instrument suits your situation depends on facts this article cannot see.
Frequently asked questions
What is an I bond in plain terms?
It is a savings bond issued by the United States Treasury whose return is built from two pieces: a fixed rate that stays with your particular bond for as long as you hold it, and an inflation component that the Treasury resets on a published schedule twice a year. You buy it directly from the government rather than through a broker, you hold it in your own name, and its value does not swing with a market price the way a traded bond does. What changes is the rate it earns, not the dollars you already have. That combination is why people reach for it as an inflation-aware place to hold money they will not need immediately.
How is the I bond composite rate calculated?
The Treasury publishes a formula that combines the two pieces rather than simply adding them. In structure it is the fixed rate, plus twice the six-month inflation rate, plus the product of the fixed rate and the six-month inflation rate. The middle term is doubled because the inflation figure covers six months and the composite is quoted as an annual rate, and the last term is a small cross-product that stops the two components from being counted independently. Using an illustrative fixed rate of 1.20 percent and an illustrative six-month inflation rate of 1.50 percent, the arithmetic gives 4.218 percent, quoted as roughly 4.22 percent, where naive addition would have said 4.20 percent. Confirm the current fixed and inflation figures at the official Treasury source, since both change on a schedule.
Do all I bonds earn the same rate?
No, and this is the single most misunderstood part of the product. The inflation component is the same for everyone in a given six-month stretch, but the fixed rate is stamped on your bond at purchase and stays there. Two people holding I bonds on the same day can be earning noticeably different composite rates because they bought in different issuance windows and carry different fixed rates. That is also why a headline rate quoted in the news describes bonds bought in the current window, not the ones already sitting in your account. Your own rate is visible in your Treasury account, and it is the only one that applies to your money.
Can I cash out an I bond whenever I want?
Not immediately. There is an initial stretch after purchase during which redemption is simply unavailable, commonly described as the first twelve months, and then a longer stretch during which cashing out costs you a set number of the most recent months of interest, commonly described as three months of interest before the five-year mark. Those periods are program rules that the Treasury sets and can revise, so treat the twelve-month and five-year figures used throughout this explainer as illustrative and confirm the current terms at the official source before you rely on them. The practical effect is that the money is genuinely locked at first and merely expensive to reach afterward. That is the trade you are making in exchange for the rate structure.
How much does the early redemption penalty actually cost?
Less than people fear, and it shrinks the longer you hold. The forfeit is a fixed slice of interest rather than a percentage of your principal, so your original deposit is not at risk from it. On the illustrative case used throughout this explainer, a $10,000 purchase earning an illustrative 4.22 percent and then an illustrative 3.21 percent grows to about $10,375 after a year, and giving up roughly three months of interest costs about $82, leaving about $293 kept. That is roughly 22 percent of the first year's interest, and the same fixed forfeit would be a far smaller share of a four-year or five-year total. Every figure here is teaching arithmetic rather than a quoted rate.
Are I bonds taxed?
The interest is subject to federal income tax and is exempt from state and local income tax, which is the structural feature that makes the comparison against a bank account less lopsided than the headline rates suggest. By default the federal tax is deferred until you redeem the bond or it reaches final maturity, which means years can pass with no tax reporting at all and then a single taxable event arrives. You may instead elect to report the accrued interest each year, an election that applies consistently going forward. There is also an exclusion that can exempt the interest from federal tax when it is used for qualified higher education expenses, subject to income limits, ownership and age conditions, and filing status rules. All of those thresholds change, so confirm them at the official source and talk to a qualified tax professional about your own return.
Are I bonds a good place for an emergency fund?
Not for the front line of one, because of the initial period during which redemption is unavailable. An emergency fund's defining property is that you can reach it on the day the emergency happens, and a bond you cannot cash for a stretch after purchase fails that test outright. Once a position has aged past the lock and past the forfeit window, it can reasonably serve as a second or third layer behind a fully liquid cushion, holding the part of your reserve you would only touch in a longer or larger setback. The sensible sequence is to fund the liquid layer first and let the bonds accumulate behind it over years, not to move a whole reserve into them at once.
Why is there an annual purchase limit and what does it mean for me?
The limit exists because the product is aimed at individual savers rather than at institutions parking large sums, so purchases are capped per person per calendar year and tracked against a taxpayer identification number. The amount of that cap is set by the Treasury and can be changed, so this explainer deliberately does not quote a figure; look it up at the official source before you plan around it. The consequence that matters is structural rather than numeric: an annual cap cannot be caught up later, so a position of any size has to be built across multiple calendar years. That turns I bonds into something you accumulate on a schedule rather than a place to move a lump sum into on a single afternoon.