Does IUL Indexed Interest Compound? How IUL Cash Value Can Build Over Time

You understand how indexed interest is calculated.

Now comes the next question:

“What happens after the interest gets credited?”

Does it disappear at the end of the year?

Does the next crediting period start all over again from your original premium?

Or can previously accumulated policy value remain part of the value that supports future policy accumulation?

This is where the long-term math of indexed universal life starts to matter.

Because retirement isn’t built around one good year.

It’s built around what happens over 10, 20, or 30 years.

So, Does IUL Indexed Interest Compound?

Policy values can build over time as indexed interest is credited and becomes part of the policy’s accumulated value, subject to the policy’s actual crediting, allocation, charge, loan, and other contractual mechanics.

In plain English:

Previously accumulated value can contribute to the base from which future policy values continue to develop.

That’s why long-term accumulation can have a compounding effect.

But calling it simply “compound interest” can hide a lot of important details.

An IUL Is Not a Savings Account With One Fixed Compounding Rate

This distinction matters.

If a bank account pays a fixed 5% every year, the math is straightforward.

You start with $100,000.

You earn 5%.

Now you have $105,000.

If another 5% is earned the next year:

$105,000 × 5% = $5,250.

Now you have:

$110,250.

That’s simple compounding.

An IUL has more moving pieces.

Why Is IUL Accumulation More Complicated?

Because the policy may have:

• Premium payments
• Premium loads or other applicable charges
• Cost of insurance
• Administrative charges
• Indexed-interest credits
• Fixed-account interest if applicable
• Policy loans
• Loan charges
• Withdrawals
• Changes in death-benefit structure

So you shouldn’t look at an illustrated indexed-crediting assumption and say:

“That’s my compound return.”

It’s not that simple.

Let’s Use a Very Simple Example

Ignore policy charges for a moment so we can isolate the concept.

Suppose $100,000 is in an indexed account at the beginning of a crediting period.

Suppose the applicable indexed-crediting result for that period is:

8%.

For this simplified illustration:

$100,000 × 8% = $8,000.

That would bring the hypothetical value to:

$108,000.

Now suppose that $108,000 remains allocated in a manner that participates in the next applicable indexed-crediting period.

If the next applicable indexed-crediting result were 6%, a simplified calculation would be:

$108,000 × 6% = $6,480.

The hypothetical value becomes:

$114,480.

That’s the basic compounding concept.

But That’s Not a Policy Illustration

It’s deliberately simplified.

Real policy values are affected by charges, timing, allocations, loans, premium activity, and the actual contract.

So don’t take that example and assume an IUL literally compounds exactly like a bank account.

The purpose is to show why accumulated values matter to future accumulation.

What Happens After a Positive Crediting Period?

Under the applicable policy mechanics, credited indexed interest becomes part of policy value rather than simply vanishing because a new index measurement period begins.

The next index measurement is a new measurement.

But that does not mean your accumulated policy value automatically resets to what it was years earlier.

This distinction is one reason people sometimes refer to IUL crediting as having an annual reset feature.

What Does “Annual Reset” Actually Mean?

In a simplified annual point-to-point strategy, the index measurement for a new crediting period can begin from a new starting index value after the prior period ends.

Suppose the index starts at:

4,000.

At the end of the year, it is:

4,400.

The applicable indexed-crediting formula is applied to that period.

The next measurement period can then begin from the new applicable index starting point.

That is different from saying previously credited policy value is erased.

What If the Market Falls the Next Year?

Here’s where people become interested.

Suppose the applicable indexed-crediting strategy has a 0% floor.

Year 1 produces a positive indexed-interest credit.

Then the referenced index falls sharply during Year 2.

If the applicable crediting calculation for Year 2 results in 0% because of the floor, the negative index movement itself does not create a negative indexed-interest credit below that floor.

But be careful with the conclusion you draw from that.

The Policy Can Still Have Charges During a 0% Crediting Year

This is the part that has to be said every time.

A 0% indexed-crediting result does not mean:

“Nothing in my policy can go down.”

Cost of insurance can still be deducted.

Administrative charges can still apply.

Loan costs can still accrue.

Withdrawals can reduce policy values.

So the indexed account’s floor and the policy’s total cash-value movement are not the same thing.

Then Where Is the Compounding Advantage?

The potential advantage comes from allowing accumulated policy values to continue developing over a long period rather than looking at every year’s interest credit as an isolated event.

A positive credit today can affect the value available for future accumulation.

Another positive credit later can build on a larger accumulated value.

Over enough time, that can matter significantly.

But the Same Is True of Costs

This is what gets left out of a lot of conversations.

Long-term growth can compound.

But long-term policy economics also matter year after year.

Cost of insurance generally changes as the insured ages.

Policy loans can remain outstanding.

Loan costs can accumulate.

Withdrawals can reduce the amount available to support future policy performance.

So you need to evaluate the entire policy, not just the indexed-interest column.

Gross Crediting Is Not Net Policy Growth

Suppose someone shows you an 8% indexed-crediting result.

That does not automatically mean:

“My entire cash value grew 8% net.”

The policy’s actual change in value can be different after the rest of the policy mechanics are accounted for.

This is one of the most important distinctions to understand before using an IUL for retirement.

What About Premiums?

Premium contributions can add another layer to accumulation.

If you’re adding money each year, you’re not simply watching one original deposit compound.

You’re adding additional premium over time.

Those dollars enter the policy according to the policy’s premium, allocation, charge, and crediting mechanics.

That means long-term cash-value growth can be driven by both:

new funding

and:

growth on accumulated policy values.

Now the IUL JUMP Strategy Adds Another Layer

The IUL JUMP Strategy uses a Matching Indexed Participating Loan.

This is where the accumulation model becomes very different from simply putting the client’s annual contribution into a traditional IUL structure.

Under the JUMP mechanics we’re discussing, the matching amount is created as a policy loan.

Those loan proceeds are redeployed into the same policy as additional funding.

Again:

The matching amount is not free money.

Let’s Use the $10,000 Example

Suppose the client contributes:

$10,000 per year.

In Years 1 and 2, the client contributes $10,000 annually.

Starting with the Year 3 JUMP in the example, a $10,000 Matching Indexed Participating Loan is created and redeployed into the policy.

So the Year 3 funding shown becomes:

$10,000 client contribution + $10,000 Matching Indexed Participating Loan = $20,000.

Then the JUMP Progression Can Increase the Matching Level

In the example schedule:

• Year 3: $10,000 client + $10,000 matching loan = $20,000 total annual funding shown
• Year 5: $10,000 client + $20,000 matching loan = $30,000 total annual funding shown
• Year 7: $10,000 client + $30,000 matching loan = $40,000 total annual funding shown
• Year 9: $10,000 client + $40,000 matching loan = $50,000 total annual funding shown
• Year 11: $10,000 client + $50,000 matching loan = $60,000 total annual funding shown

The client isn’t writing a $60,000 check in Year 11.

The client’s out-of-pocket contribution in this example remains $10,000.

The additional funding shown comes from Matching Indexed Participating Loan activity.

Why Does That Matter for Long-Term Accumulation?

Because you’re changing the amount of policy value being funded and potentially participating in future indexed-crediting periods.

Think about the two-bucket model.

Bucket 1: client-funded dollars.

Bucket 2: accumulated Matching Indexed Participating Loan dollars redeployed into the policy.

Under the example we’re discussing, both buckets have the same potential to participate in the applicable indexed-crediting strategy with the stated 10% cap and 0% indexed-crediting floor.

But Bucket 2 has something Bucket 1 doesn’t:

the applicable policy-loan cost.

That Means You Cannot Look Only at the Additional Participating Value

This is where an exaggerated sales pitch could go wrong.

Someone could say:

“Look at all this extra money compounding!”

That’s incomplete.

The matching amount was created through policy loans.

The outstanding indebtedness matters.

The loan costs matter.

Policy charges matter.

The indexed-crediting results matter.

You have to run both sides of the equation.

The Current Applicable Loan Rate Is 5%

With the policy structure we currently use for the IUL JUMP Strategy, the applicable loan rate is currently:

5%.

The applicable loan feature has a contractual maximum loan rate of:

6%.

That loan cost is part of the long-term accumulation math.

What Happens When Crediting Exceeds the Loan Cost?

In a simplified economic comparison, if the applicable indexed-crediting result exceeds the applicable loan cost, the relationship can be favorable for that period.

For example:

8% indexed-crediting result

versus:

5% applicable loan cost.

The simplified economic difference is:

3 percentage points.

That does not mean the insurance company simply credits 3% to the loan-funded portion.

Crediting and loan accounting are separate mechanics.

What Happens When Crediting Is Below the Loan Cost?

Now suppose the indexed-crediting result is:

3%.

Against a 5% applicable loan cost, the simplified relationship becomes:

3% – 5% = an unfavorable 2-percentage-point difference.

And if indexed crediting is 0%:

0% – 5% = an unfavorable 5-percentage-point difference.

That’s why positive arbitrage is not guaranteed.

What Does This Have to Do With Compounding?

A lot.

If favorable policy economics occur across multiple periods, the long-term effect can become meaningful because policy values are developing over time.

But unfavorable economics can also accumulate over time.

That’s why a 20-year projection cannot be judged by looking at one hypothetical 10% crediting year.

Now Look at the Historical 6.87% Example

One historical analysis used in our JUMP modeling looked at annual S&P 500 price changes from 2006 through 2020.

Dividends were excluded.

The analysis applied the example strategy’s:

10% cap

and:

0% indexed-crediting floor.

Negative annual index price changes were replaced with 0% for purposes of the historical indexed-crediting calculation.

Positive annual changes above 10% were limited to 10%.

The resulting annual capped-and-floored figures averaged approximately:

6.87%.

6.87% Is an Average, Not a Fixed Compounding Rate

This is extremely important for this particular article.

You should not take that 6.87% historical average and say:

“The policy compounds at exactly 6.87% every year.”

That’s not what the historical analysis says.

Actual annual results in the historical calculation varied.

The 6.87% was the average of those annual capped-and-floored results over the period analyzed.

Average Return and Compound Growth Are Not Automatically the Same Number

This is another mathematical distinction worth understanding.

If annual results vary, the arithmetic average of those annual results does not automatically equal the compounded annual growth rate of a dollar invested or credited through the same sequence.

That’s why you should not take an arithmetic historical average and automatically use it as though it were a guaranteed compound-growth rate.

If you want the actual modeled policy result, run the policy values.

Now Compare the Historical 6.87% With the Current 5% Loan Rate

Under the assumptions used in the JUMP example:

6.87% historical average indexed-crediting result

minus:

5.00% current applicable policy-loan rate

equals:

1.87 percentage points of modeled positive spread.

Again, that’s an economic comparison.

It is not a guaranteed annual spread.

It is not a guaranteed compound rate.

And it is not the policy’s indexed-crediting formula.

What About the 8.74%, 11.61%, 14.48%, and 17.35% JUMP Numbers?

Under assumptions used in one JUMP model, the combination of the base indexed-crediting assumption and the modeled positive-arbitrage effect attributed to successive Matching Indexed Participating Loans produced modeled effective results of approximately:

• 8.74% at the Year 3 JUMP
• 11.61% at the Year 5 JUMP
• 14.48% at the Year 7 JUMP
• 17.35% at the Year 9 JUMP

Those are not guaranteed compounding rates.

They are not indexed-crediting rates.

They are not S&P 500 returns.

They are not participation rates.

And they should not be plugged into a compound-interest calculator as though the policy is guaranteed to grow at those percentages every year.

Then What Are They?

Under the assumptions used in that JUMP model, they represent modeled effective results attributed to the combination of the base indexed-crediting assumption and the modeled effect of successive Matching Indexed Participating Loans, before accounting for applicable policy charges and other factors.

That’s a very different statement from:

“My IUL compounds at 17.35%.”

I would not make that claim.

Why Does This Matter So Much?

Because one sentence can turn a mathematical model into a misleading promise.

If someone says:

“This IUL compounds at 17%.”

Ask them to show you exactly what they mean.

What is the indexed-crediting rate?

What is the policy-value growth?

What is the loan balance?

What charges apply?

What is guaranteed?

What is modeled?

Those questions matter.

Long-Term Accumulation Is About the Net Policy Result

By the time you retire, you don’t get to spend a participation rate.

You don’t get to spend a cap.

You don’t get to spend an arithmetic average.

You have a real policy with real values.

That’s what matters.

And Then Retirement Changes the Math Again

During accumulation, money may be going into the policy.

In retirement, contributions may stop.

Now you may begin accessing policy values.

Under the retirement modeling used with the JUMP Strategy, distributions can be modeled at approximately 12% per year of policy/account value under specific assumptions.

That does not mean 12% is a universal safe withdrawal rate for every IUL.

It isn’t.

The Policy Has to Support the Distribution

A retirement-income projection needs to account for:

• Actual policy value
• Actual outstanding indebtedness
• Applicable loan costs
• Policy charges
• Future indexed-crediting assumptions
• Distribution amount
• Distribution timing
• Longevity

A policy that looks strong at age 65 still needs to survive the retirement-income phase.

That’s Why We Stress-Test to Age 95

What happens if retirement lasts 30 years?

What happens if indexed crediting is weaker?

What happens if there are multiple 0% crediting periods?

What happens if the applicable loan rate moves from the current 5% to the contractual maximum 6%?

What happens if retirement distributions are larger than planned?

That’s where you find out whether the strategy is durable.

And Future JUMPs Need to Be Stress-Tested Too

Future JUMPs require future underwriting and approval.

They are not guaranteed when the initial policy is issued.

So if the original projection assumes successful JUMPs in Years 3, 5, 7, 9, and 11, don’t stop there.

Run another model where the progression stops early.

Suppose You Qualify Through the Year 7 JUMP

In our example, that could mean:

$10,000 client contribution + $30,000 Matching Indexed Participating Loan = $40,000 total annual funding shown.

Now suppose the Year 9 JUMP is not approved.

Under the mechanics we’re discussing, the progression can pause at the matching-loan level already achieved rather than automatically resetting to the original level.

But if your original retirement projection assumed later JUMPs, the projection needs to be rerun.

Compounding Doesn’t Rescue a Bad Assumption

This is worth remembering.

If the original model assumes:

strong crediting,

successful future JUMPs,

the current loan rate forever,

and a shorter retirement,

you shouldn’t simply say:

“Don’t worry. Compounding will take care of it.”

No.

Run the worse scenarios.

Now Let’s Talk About the Up-to-300% Retirement-Income Result

In certain modeled comparisons we’ve evaluated, the IUL JUMP Strategy has produced up to approximately 300% more projected retirement income than the 401(k), Traditional IRA, or comparable tax-deferred retirement strategy being evaluated.

Does compounding play a role in long-term retirement math?

Of course.

But saying:

“It’s because the IUL compounds better.”

would be far too simplistic.

The Modeled Difference Can Come From Multiple Mechanics Working Together

Those can include:

• Contributions
• Employer contributions where applicable
• Market-return assumptions
• Taxes
• Investment expenses
• Indexed-crediting assumptions
• Caps
• Participation rates
• Spreads
• Floors
• Policy charges
• Matching Indexed Participating Loan mechanics
• Policy-loan costs
• Future JUMPs
• Distribution timing
• Retirement longevity

So don’t reduce a complicated retirement-income comparison to one word like “compounding.”

Make the 300% Number Prove Itself

Show me the annual values.

Show me the funding.

Show me the loans.

Show me the charges.

Show me the taxes assumed on the alternative strategy.

Show me the retirement distributions.

Show me the final values.

Then change the assumptions.

That’s how you test a claim that large.

What About Approximately 40% More Than a Traditional IUL?

In certain modeled comparisons we’ve evaluated, the JUMP Strategy has produced approximately 40% more projected retirement income than the traditional IUL structure being compared.

The difference should not automatically be described as:

“The JUMP policy compounds 40% better.”

That’s not what the comparison means.

The two strategies can have different funding mechanics, policy-loan mechanics, charges, crediting assumptions, and retirement-distribution results.

Compare the entire model.

Here’s a Better Way to Think About IUL Compounding

Don’t ask:

“What rate does this IUL compound at?”

Ask:

“How do the policy values develop over time after all the actual policy mechanics are included?”

That’s a much better question.

What Should You Look at on an Illustration?

Look at the actual year-by-year values.

Don’t only look at the assumed indexed-crediting rate.

Compare:

• Premium paid
• Accumulated policy value
• Surrender value
• Death benefit
• Policy charges where available
• Outstanding loans
• Loan charges
• Retirement distributions
• Guaranteed values
• Nonguaranteed values

Then ask what assumptions are producing those values.

What Questions Should You Ask About IUL Compounding?

1. What happens to indexed interest after it is credited?
2. Which policy values participate in future indexed-crediting periods?
3. How are new premiums allocated?
4. What policy charges are deducted?
5. How does cost of insurance change over time?
6. What cap is being assumed?
7. What participation rate is being assumed?
8. Does a spread apply?
9. What floor applies?
10. Which crediting terms can change?
11. Is the illustrated rate an arithmetic assumption or actual policy growth?
12. How do policy loans affect long-term values?
13. What loan rate applies?
14. What happens if the loan rate reaches 6%?
15. What happens after several 0% crediting periods?
16. What happens if future JUMPs stop?
17. What happens when retirement distributions begin?
18. Does the policy remain projected in force to age 95 or longer?

Don’t Let a Compound-Interest Calculator Sell You an IUL

Compound-interest calculators are useful.

But an IUL is an insurance contract.

If somebody takes your premium, plugs it into a calculator at one constant percentage, and says:

“Look how much your IUL will be worth,”

you haven’t seen the policy math yet.

You need the actual illustration.

Then you need to understand the assumptions behind it.

This Gets More Important as Retirement Gets Closer

At 25, you have decades to recover from a planning mistake.

At 58, the thought is different.

You’re looking at the finish line.

You’re thinking about when the paycheck stops.

You’re thinking about Social Security.

You’re thinking about taxes.

You’re thinking about whether your money lasts.

And somewhere underneath all of that is:

“What if we mess this up and regret it?”

The Goal Isn’t to Chase the Biggest Illustrated Number

The goal is to build something you understand.

You want to know where the retirement income comes from.

You want to know what can go wrong.

You want to know how much room the strategy has if the future is less favorable than the illustration.

Because the last thing you want later is:

“I don’t want to ask my kids for help.”

“We should be able to handle this ourselves.”

Independence is part of the retirement math too.

The Bottom Line

Yes, IUL policy values can experience a compounding effect as credited interest becomes part of accumulated policy value that can continue developing over future periods, subject to the policy’s actual mechanics.

But an IUL does not simply compound at one fixed indexed rate like a basic savings account.

Policy charges matter.

Crediting results vary.

Policy loans matter.

Withdrawals matter.

New premiums matter.

And if you’re using the IUL JUMP Strategy, the Matching Indexed Participating Loan mechanics add another layer to the accumulation model.

How We Evaluate Long-Term IUL Growth at FPP Financial

At FPP Financial, we use our Retirement Math Method™.

I don’t want to show you a compound-interest calculator and say:

“Look how big this gets.”

I want to show you the actual policy projection.

We’ll look at your contributions.

We’ll look at the indexed-crediting assumptions.

We’ll look at the cap, participation rate, floor, and any applicable spread.

We’ll look at policy charges.

We’ll look at the Matching Indexed Participating Loan activity.

We’ll look at the current applicable 5% loan rate.

We’ll stress-test the applicable contractual maximum 6% loan rate.

We’ll test future JUMPs.

We’ll test retirement distributions.

We’ll test longevity.

Then we’ll compare the projected retirement income against the alternatives you’re actually considering.

I don’t try to sell you on the strategy. I make the strategy prove itself with the math.

Want to See What the Compounding Math Actually Looks Like?

Don’t settle for:

“Your money compounds.”

Make us show you what compounds.

Make us show you the policy values.

Make us show you the loans.

Make us show you the charges.

Make us show you what happens when the assumptions get worse.

In certain modeled comparisons we’ve evaluated, the IUL JUMP Strategy has produced up to approximately 300% more projected retirement income than the 401(k), Traditional IRA, or comparable tax-deferred retirement strategy being evaluated.

But the size of that number is exactly why you should demand the math behind it.

Don’t just believe the 300% number. Make the strategy prove where the difference comes from with the math.

The number isn’t the reason to buy it. The assumptions behind the number are what you need to understand.

Show me exactly where the difference comes from.

Let the math do the talking.

Schedule Your Tax-Free Retirement Strategy Meeting

Explore More

• How Is IUL Indexed Interest Actually Calculated?
• How Does an IUL Cap Affect Indexed Interest?
• What Is the IUL JUMP Strategy and How Does It Work?

Disclosure

This material is for educational purposes only and is not intended as individualized investment, securities, tax, legal, underwriting, or insurance advice. Indexed universal life insurance is permanent life insurance and is not a qualified retirement plan, IRA, brokerage account, mutual fund, index fund, savings account, or direct investment in a market index.

References to compounding in this article describe the general concept that accumulated policy values, including applicable credited interest, can contribute to policy-value development over future periods subject to the insurance contract. They should not be interpreted as a representation that an IUL compounds at a fixed rate, that all policy values receive the same crediting treatment, or that policy value will increase every year.

Indexed-crediting calculations vary by policy, indexed account, crediting method, index, measurement period, and contract. Caps, participation rates, spreads, floors, bonuses, and other provisions may be applied differently from simplified examples. The actual insurance contract and current approved policy materials govern a specific policy.

Indexed universal life insurance does not directly invest policy cash value in the S&P 500 or another market index and does not provide ownership of the underlying index securities through the indexed account. Indexed-crediting results should not be confused with market-index returns or direct investment performance.

An indexed-crediting strategy that references the S&P 500 generally does not credit S&P 500 dividends as though the policy directly owned the underlying stocks. Direct investments and investment funds have different market exposure and can handle dividends, expenses, taxes, and distributions differently.

A 0% indexed-crediting floor applies to the applicable indexed-crediting calculation under examples discussed and does not guarantee that overall policy value cannot decline. Policy charges, cost of insurance, loan costs, withdrawals, and other policy mechanics continue to apply.

The historical 6.87% indexed-crediting example discussed in this article is based on an analysis of annual S&P 500 price changes from 2006 through 2020, excluding dividends, and applying the stated 10% cap and 0% indexed-crediting floor. The 6.87% figure is an arithmetic historical average of the applicable annual capped-and-floored results in that analysis and should not automatically be interpreted as a compound annual growth rate. Historical results do not predict future policy performance.

The 6.87% historical result is not a guaranteed future indexed-crediting rate, policy return, or historical total return of the S&P 500. Different caps, floors, participation rates, spreads, indexes, crediting methods, measurement periods, charges, or historical periods can produce materially different results.

Life insurance illustrations contain assumptions and may include both guaranteed and nonguaranteed elements. Nonguaranteed values, indexed-crediting assumptions, policy values, death benefits, and retirement-income projections are not promises of future results. Actual policy performance can differ materially from illustrated results.

Matching Indexed Participating Loans are policy loans. They are not free contributions, employer matches, bonuses, tax credits, guaranteed gains, or direct investments in a market index. Under the strategy described here, Matching Indexed Participating Loan proceeds are modeled as being redeployed into the same policy as additional funding. Associated policy indebtedness and applicable loan costs remain part of the policy economics.

Policy loans generally accrue applicable loan charges and can reduce policy values and death benefits and increase lapse risk. Outstanding policy indebtedness generally reduces the net death benefit payable under the insurance contract.

The JUMP Strategy is modeled with applicable loan charges carried forward during the accumulation design rather than requiring the client to pay those charges out of pocket each year. This does not eliminate the economic cost of borrowing, guarantee positive arbitrage, or guarantee that policy values will remain sufficient to support outstanding indebtedness.

With the policy structure discussed in this article, the applicable loan rate is currently 5%, with a contractual maximum loan rate of 6% for the applicable loan feature. The current applicable rate should not be interpreted as a guarantee that the rate will remain at 5%. Current and guaranteed loan provisions should be verified against current approved policy information and the actual insurance contract.

Positive arbitrage is not guaranteed. Periods in which indexed crediting is below the applicable loan cost can produce unfavorable loan economics. Simplified comparisons between indexed-crediting results and loan rates illustrate an economic relationship and should not be interpreted as the contractual method used to calculate indexed interest, policy-loan interest, cash value, or overall policy performance.

The modeled effective JUMP results of approximately 8.74%, 11.61%, 14.48%, and 17.35% are not S&P 500 returns, compound annual growth rates, indexed-crediting rates, participation rates, cap rates, or guaranteed policy returns. They are modeled effective results under the assumptions used in the referenced JUMP analysis, before accounting for applicable policy charges and other factors. They should not be entered into a compound-interest calculation as though they were guaranteed annual policy growth rates.

Future JUMPs and associated death-benefit increases are subject to future underwriting and approval. Initial policy approval and prior successful JUMPs do not guarantee future increases. Health, income, employment, existing insurance, driving history, occupation, hazardous job duties, risky hobbies, and other applicable underwriting factors may affect eligibility for additional coverage.

Under the strategy mechanics described, failure to qualify for a future JUMP does not necessarily mean prior successful JUMPs or the previously achieved matching-loan level automatically disappear. Actual policy rules govern each case, and retirement-income projections should be updated when future JUMP assumptions change.

References to approximately 12% annual retirement distributions describe a modeled distribution level under specific assumptions and should not be interpreted as a universal safe withdrawal rate, guaranteed distribution rate, or assurance that an IUL can sustain that level of distributions in every situation. Policy durability should be evaluated using actual policy values, indebtedness, charges, crediting assumptions, loan provisions, distribution timing, and longevity.

Policy values from a properly structured and maintained non-MEC life insurance policy may potentially be accessed through withdrawals to basis and policy loans without current income taxation under current federal rules, subject to applicable requirements. Tax treatment can be affected by basis, MEC status, policy lapse, surrender, outstanding indebtedness, and other circumstances. A policy that lapses or is surrendered with gain and outstanding indebtedness may create taxable income.

The up-to-approximately-300% projected retirement-income result cited in this article refers to certain modeled comparisons involving the IUL JUMP Strategy and a 401(k), Traditional IRA, or comparable tax-deferred retirement strategy. It is not a universal result or guarantee and should not be interpreted as 300% more investment return, indexed interest, compound growth, S&P 500 performance, or a guaranteed policy result. Results can change materially with contributions, employer contributions, market-return assumptions, taxes, investment expenses, indexed-crediting assumptions, policy charges, loan costs, future JUMPs, distribution timing, and longevity.

The approximately-40% projected retirement-income result refers to certain modeled comparisons involving the JUMP Strategy and the traditional IUL structure being evaluated. It is not a universal result or guarantee and should not be interpreted as 40% greater compounding. Differences in funding, indexed-crediting assumptions, policy-loan mechanics, policy charges, future JUMPs, and retirement distributions can materially alter the comparison.

Comparisons between an IUL and a 401(k), IRA, brokerage account, index fund, traditional IUL, or another retirement strategy should use clearly stated assumptions appropriate to each strategy. Direct investments and retirement accounts have different market exposure, costs, tax characteristics, contribution rules, and distribution mechanics from life insurance.

Policy-specific guarantees, nonguaranteed elements, underwriting requirements, death-benefit options, MEC limits, loan provisions, loan rates, caps, participation rates, spreads, crediting methods, policy charges, surrender provisions, lapse provisions, and distribution mechanics should be verified against current approved illustrations and the actual insurance contract.

FPP Financial does not provide tax or legal advice. Consult qualified tax, legal, and financial professionals regarding your individual circumstances before purchasing or modifying life insurance or implementing any retirement-income strategy discussed here.