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Determining the Marital Portion of a Pension OVERVIEW
Whether calculating a present value or drafting a QDRO, determining
the portion of the participant's pension benefits earned during
the marriage becomes a key issue. This chapter discusses the
recommended approach to dividing benefits under a defined
benefit pension plan as well as the approaches to avoid. As
discussed in great detail, there is generally one approach
to follow, the “coverture” approach. In order
to understand the advantages and pitfalls of the various methods
used today, it is imperative to understand the inner workings
of defined benefit plans—from their actuarial funding
methodology to the calculation of a participant's accrued
benefit under a myriad of plan formulas.
Under a defined benefit pension plan, no interest or investment
earnings are incorporated into a participant's benefits. An
accrued benefit, which is defined by the plan formula, can
be calculated as of any date during the participant's working
career. It often incorporates his or her years of service
and his or her average salary over a designated period of
time (five years is common).
The question of inflationary protection
for the nonparticipant frequently arises because he or she
often must wait for years to receive his or her share of the
participant's benefits. Courts around the country use several
approaches that attempt to provide such inflationary protection
for the nonparticipant. Some courts simply believe that all
postdivorce salary increases are nonmarital, essentially freezing
the nonparticipant's share of the pension as of the date of
the divorce. This would be tantamount to freezing the nonparticipant's
share of a 401(k) plan as of the date of divorce and providing
100 percent of the future interest and investment earnings
to the participant.
Although defined benefit and defined contribution
plans have inherent structural differences, the inflationary
issues remain constant. The basic argument over salary increases
hinges on which portion is attributable to inflation versus
merit increases. The marital estate should incorporate postdivorce
inflationary increases but exclude merit related increases.
The standard coverture approach may include some minimal element
of merit, but it has been shown that nearly 90 percent of
salary increases are solely attributable to inflationary trends.
SUBTRACTION METHOD
Under the subtraction method (also referred
to as the present value difference method), the present value
of the pension at the time of the marriage is subtracted from
the present value at the time of divorce.
At first glance, the logic of the subtraction
method is compelling. But after careful review, the flaws
become apparent. Using the subtraction method is not only
terribly misleading, it also contradicts the fundamental design
and actuarial finding principles of defined benefit pension
plans.
Subtraction method proponents contend that
under a salary based defined benefit plan, the benefits and
the associated funding tend to build much more rapidly in
the years before retirement, because those are the years of
highest earnings. That assertion is misleading. When plan
actuaries establish the funding of a salary related pension,
they utilize one of several actuarial funding mechanisms in
order to project future benefits. [A detailed review of such
mechanisms can be found in Gee, 1993.] In other words, they
incorporate such assumptions as future interest rates, mortality
assumptions, and, more importantly, anticipated salary growth
rates. They apply these assumptions either individually or
in the aggregate to the future projected benefits of all plan
participants and then recommend annual, somewhat level funding
costs for the plan based on the present values of such future
projected benefits. In this manner, the plan makes its annual
contributions to help fund such future benefits.
Defined benefit pension plans are actuarially
funded in somewhat equal building blocks. That is, the goal
of any sound actuarial funding method when plan benefits are
based on final salaries is to provide annual funding standards
(that is, annual plan contributions) that do not allow the
participants' inevitable salary increases to overwhelm the
plan's funding. In simple terms, these annual building blocks
are referred to as the plan's normal cost. Although the specific
plan's normal cost each year may or may not change, it is
intended to provide the plan administrator with a somewhat
level and predetermined funding schedule that assures plan
solvency by anticipating the future growth of a participant's
pension benefits.
A salary chart makes the point far more
clearly. Table 18 1 demonstrates that although salaries do
increase in later years in response to inflation, the actual
annual funding for a pension remains surprisingly constant.
It certainly should come as no surprise that actuaries incorporate
these anticipated salary increases when they design the plan's
annual funding requirements.
It is important to understand that although
the actual contributions made to the plan may be smaller in
the early years of plan participation, such contributions
have a chance to compound over a longer period of time. The
power and effects of interest compounding, as the bankers
and mutual fund salespeople will tell you, are staggering.
Defined benefit plans are designed to be actuarially sound.
Therefore, there must be sufficient monies invested on an
ongoing basis to provide for future plan liabilities. They
are not merely Social Security transfer of payment systems,
in which money coming in the back door is paid out at the
front door.
Table 18 1 shows a review of a defined benefit
plan. Note that although this is an oversimplification of
the contribution process, in that it assumes a level percentage
rather than a periodic recalculation based on the plan's actual
investment experience and changes in employee profiles, it
does illustrate several important points.
Although the 1995 salary is slightly more
than double the 1983 salary, the employer's contributions
for 1995, rather than being worth more, are actually worth
somewhat less.
Coverture opponents ignore the time value
of money. The larger, more recent contributions are not more
valuable than the smaller, older contributions. Older contributions
compounding tax free within a qualified plan can frequently
be more valuable than more recent contributions. While the
funding for defined benefit plans does differ somewhat from
year to year based on investment results and plan experience,
it is important to employ coverture in dividing pensions for
two reasons. First, coverture reflects the roughly equal yearly
building blocks that go into funding a plan participant's
pension. Second, sound public policy dictates that simple,
equitable methods be employed that will not unduly enrich
or deprive the plan participant and nonparticipant of their
fair share of the pension. To jettison coverture based QDROs
would inevitably result in shortchanging the first spouse
in a multiple marriage scenario for a plan participant.
Example of Defined Benefit Plan
Year |
Salary (6% Annual Increases) |
Employer Contributions
6% of Salary |
Contributions on 12/31/99
(Assuming 8%Growth) |
| 1967 |
$6,321 |
$379 |
$4,448 |
| 1968 |
6,701 |
402 |
4,369 |
| 1969 |
7,103 |
426 |
4,287 |
| 1970 |
7,529 |
452 |
4,211 |
| 1971 |
7,981 |
479 |
4,132 |
| 1972 |
8,460 |
508 |
4,058 |
| 1973 |
8,967 |
538 |
3,979 |
| 1974 |
9,505 |
570 |
3,904 |
| 1975 |
10,075 |
605 |
3,836 |
| 1976 |
10,680 |
641 |
3,764 |
| 1977 |
11,321 |
679 |
3,691 |
| 1978 |
12,000 |
720 |
3,624 |
| 1979 |
12,720 |
763 |
3,556 |
| 1980 |
13,483 |
809 |
3,491 |
| 1981 |
14,292 |
858 |
3,429 |
| 1982 |
15,150 |
909 |
3,363 |
| 1983 |
16,059 |
964 |
3,303 |
| 1984 |
17,022 |
1,021 |
3,239 |
| 1985 |
18,044 |
1,083 |
3,181 |
| 1986 |
19,126 |
1,148 |
3,122 |
| 1987 |
20,274 |
1,216 |
3,063 |
| 1988 |
21,490 |
1,289 |
3,005 |
| 1989 |
22,780 |
1,367 |
2,951 |
| 1990 |
24,146 |
1,449 |
2,897 |
| 1991 |
25,595 |
1,536 |
2,843 |
| 1992 |
27,131 |
1,628 |
2,790 |
| 1993 |
28,759 |
1,726 |
2,739 |
| 1994 |
30,484 |
1,829 |
2,687 |
| 1995 |
32,313 |
1,939 |
2,638 |
| 1996 |
34,252 |
2,055 |
2,589 |
| 1997 |
36,307 |
2,178 |
2,540 |
| 1998 |
38,485 |
2,309 |
2,494 |
| 1999 |
40,794 |
2,448 |
2,448 |
The subtraction method, as utilized by some,
applies no meaningful reasoning (mathematical or otherwise)
in dividing pensions under a defined benefit pension plan.
Its use is somewhat compelling because it appears to provide
an alternate payee with inflationary protection while using
“fuzzy logic,” but it has no sound basis in fact
or theory. As already shown, a participant's pension benefit
is calculated in equal, annual increments, because it applies
a specific plan formula to each of his or her years of past
service under the plan. The subtraction method determines
the alternate payee's share of the participant's pension by
subtracting the participant's accrued benefit under the plan
(some proponents use the final present value of that accrued
benefit) as of his or her date of divorce from his or her
accrued benefit (or its equivalent present value thereof)
under the plan calculated as of his or her date of marriage
to the alternate payee. It sounds simple—too simple,
in fact.
Only an H.G. Wells enthusiast cares what
the pension was at the time of the marriage. That pension
no longer exists. With each subsequent year, the participant's
pension grows closer and closer to the funding that has been
established for it. The fact that a participant's accrued
benefit under a plan 10 years earlier on the date of the marriage
was $200 per month, for example, has no current meaning, just
as the present value of the accrued benefit, as calculated
on that date, would have no meaning today.
During each plan year following the marriage,
the accrued benefit (incorporating all of the previous years
of service with the company) has been totally recast and any
prior calculation becomes null and void. This clearly illustrates
the failure of the subtraction method in equitably dividing
a participant's pension benefits.
COVERTURE
The country's leading experts in the field
of present values and qualified domestic relations orders
may refer to their recommended method of dividing pensions
under a defined benefit plan by different names, such as the
coverture approach, the marital portion approach, the fixed
percentage method [Petschel v. Petschel, 406 N.W.2d 604 (Minn.
Ct. App. 1987)], and the proportionate share approach [Hoyt
v. Hoyt, 53 Ohio St. 3d 177, 559 N.E.2d 1292 (1990)], but
they are all based on identical methodology.
This recommended approach, the coverture
approach, provides the nonparticipant (alternate payee) with
a proportionate share of the participant's accrued benefit
under a defined benefit pension plan. Under a defined benefit
pension plan, unlike a defined contribution plan such as a
401(k) or profit sharing plan, a participant is promised a
future projected retirement benefit (accrued benefit). This
benefit, which typically commences on an unreduced basis at
the participant's normal retirement age, is calculated in
accordance with a plan formula that often incorporates years
of service, final average salary, or, if an hourly plan, the
benefit level in effect as of the participant's date of retirement.
Employers then make regular annual contributions to the plan
during their employees' working careers in accordance with
actuarial projections of the sums needed to fund such future
promised pension benefits.
Because future projected accrued benefits
are promised under a defined benefit plan, it is the plan
that bears the investment risk if the plan is inadequately
funded. For this reason, neither contributions nor interest
are typically posted to individual accounts in a defined benefit
plan; therefore, the only equitable means of protecting the
alternate payee against future inflationary trends during
the years prior to the commencement of benefits is to structure
the alternate payee's portion of the participant's accrued
benefit using the coverture approach. This effectively bases
the alternate payee's share of the benefits on the marital
portion of the participant's accrued benefit calculated as
of his or her date of retirement rather than the date of divorce,
when the participant's benefit would, of course, be larger.
The marital portion is determined by multiplying
the participant's accrued benefit by a fraction, the numerator
of which is the number of months of the participant's service
under the plan while married to the alternate payee, and the
denominator of which is the participant's total number of
months of service under the plan as of the date of cessation
of benefit accruals, which is typically the participant's
date of retirement.
In calculating the coverture fraction, some
attorneys make the mistake of defining the numerator as the
duration of the marriage without considering the possibility
that the participant was not covered under the plan during
the entire marriage. Only the years of service accumulated
under the plan while married should be used to define the
numerator.
Under the coverture approach, the alternate
payee's share of the benefits is still based solely on the
participant's years of service while married to the alternate
payee. In adopting this approach as the equitable means of
dividing pensions under a defined benefit pension plan, the
Ohio Supreme Court stated:
@EX = In determining the proportionality of the pension or
retirement benefits, the nonemployed spouse, in most instances,
is only entitled to share in the actual marital asset. The
value of this asset would be determined by computing the ratio
of the number of years of employment of the employed spouse
during the marriage to the total years of his or her employment.
[Hoyt v. Hoyt, at 182]
Under most pension plans, the benefits accrued
by the participants are calculated based upon the plan formula
in effect on their date of retirement, which typically incorporates
their final average salary and a specified plan formula percentage.
Once the applicable percentage is applied to the average salary
component of the plan, the product is then multiplied by the
participant's total years of service under the plan to determine
the accrued benefit at retirement; therefore, from a procedural
and mathematical standpoint, the benefits actually accrue
at equal intervals for each year of service under the plan.
Example 18 1.<_>After working for
the ABC Corporation for 30 years, Joan is preparing to retire
at age 65 at the end of 1998. She is covered under a salaried
defined benefit pension plan. The annual accrued pension is
calculated by multiplying her years of service by her highest
three year average salary. This product is further multiplied
by a 1.8 percent factor to produce the monthly annuity. Joan's
pay for the three year period prior to retirement was: $45,000
for 1996, $48,000 for 1997, and $51,500 for 1998. Her final
average salary is determined to be $48,166.67 ($45,000 + $48,000
+ $51,500 = [$144,500 <F128M>ÿ<F255D> 3]).
Joan's annual accrued pension will be $26,010 (30 years of
credited service x 1.8% x $48,166.67).
For equitable distribution purposes, the
nonparticipant is then typically entitled to 50 percent of
the marital portion of the participant's final accrued benefit
under the plan. Again, some attorneys forget to apply the
50 percent component to the formula and attempt to provide
the nonparticipant with the entire coverture percentage (the
entire marital portion of the participant's final accrued
benefit). The participant receives 100 percent of the nonmarital
benefits and 50 percent of the marital portion of the benefits.
Those who espouse the subtraction method
incorrectly believe that the coverture approach attempts artificially
to spread the entire benefit accrual over the participant's
working career. Nothing could be further from the truth. There
are no artificial spreads associated with the way the plan
administrator calculates a participant's accrued benefits,
which is in accordance with the terms and provisions of the
pension plan document. As already stated, when a company calculates
a participant's accrued benefit, it applies the identical
percentage of final average salary to each year of the participant's
service with the company. This is the essence of the defined
benefit calculation. The participant is effectively reaping
the benefits of the plan formula components in effect on the
date of retirement (that is, the final average salary and
the formula percentages) for each year of his or her service
with the company. The fact that the pay may have grown over
the last several years of employment does not alter the fact
that the final accrued benefit is made up of equal shares
accumulated for each year of service.
The logic for employing coverture applies
equally to defined benefit plans that are non salary based.
Under an hourly pension plan such as that of the United Auto
Workers, the formula for calculating a participant's accrued
benefit typically incorporates the participant's years of
service with the company (similar to a salaried plan) and
a benefit multiplier that is in effect at the date of the
employee's retirement. For example, if an hourly employee
retired in 1980 with 30 years of service when the benefit
multiplier was equal to $15 per month per year of service,
the monthly pension benefit equaled $450 per month (30 x $15).
In 1999, the typical UAW retiree's benefit would be calculated
on a multiplier of approximately $40. A 1993 retiree under
the Boilermaker Blacksmith National Pension Trust would have
retired with a pension determined by multiplying his or her
total contributions by 41 percent. A current retiree would
have retired under a benefit multiplier of 46.75 percent.
Hourly pension plans use a benefit multiplier
in lieu of final average compensation for a number of reasons.
First, an hourly employee does not necessarily receive annual
increases in compensation to the same extent as salaried employees,
which could yield a lower benefit 30 years later if final
average compensation were used in the calculation. Second,
because many hourly employees are covered under a collective
bargaining agreement between the company and a union, the
subject of pension benefits is usually a negotiated item during
contract negotiations. If final average pay were used to calculate
an hourly employee's future pension benefit, the union would
have less control over such benefit; however, if a benefit
multiplier is used, the union can attempt to negotiate higher
pension benefits for members.
When a present value or a QDRO deals with
an hourly plan based on a benefit multiplier, should the postdivorce
contractual increases be totally excluded from the marital
estate? The authors believe that excluding those increases
unfairly enriches the participant and unfairly excludes the
nonparticipant from sharing the inflation adjustments provided
by labor negotiations.
The equitable approach to utilize in the
vast majority of circumstances when dividing pension benefits
under a defined benefit pension plan is the coverture approach.
This approach recognizes how benefits are calculated under
defined benefit pension plans, and then calculates the proportionate
share upon which the alternate payee's benefits are based.
The beauty of the coverture approach is that it always provides
a fair and equitable distribution of benefits under a defined
benefit plan, regardless of which party an attorney is representing
(participant or nonparticipant).
There is another compelling reason for not using the subtraction
method when dividing pension benefits under a defined benefit
pension plan. It could be called the “two wives dilemma.”
From a practical standpoint, the subtraction method breaks
down when coupled with a QDRO that purports to provide the
alternate payee with a proportionate share of the participant's
accrued benefit calculated as of the date of retirement.
Example 18 2.<_>Husband is employed
at Company ABC for 30 years. During his 30 year period of
service, he was married to Ex Wife 1 for the first 20 years
and to Ex Wife 2 for the next 10 years. Ex Wife 1 has been
granted a QDRO that provides her with a proportionate share
of his 30 year pension with Company ABC. In other words, the
coverture approach was utilized to provide Ex Wife 1 with
what effectively amounts to 33.3 percent of the final accrued
benefit under the plan (50% x final accrued benefit x 20/30).
The divorce court in Ex Wife 2's case adopts
the subtraction method, which provides Ex Wife 2 with 42.5
percent of his pension (under this erroneous method, the court
assumed that 85 percent of his pension was accumulated during
the last 10 years of his marriage to Ex Wife 2). Now, the
two ex wives of the participant will receive in the aggregate
75.8 percent of his pension benefits, and he will be entitled
to a mere 24.2 percent.
The use of the subtraction method cannot coexist with the
coverture approach in a multiple divorce scenario. This is
not the case with the coverture approach. It provides, with
few exceptions, for a fair and equitable distribution of pension
assets, even in multiple ex spouse settings. Had the coverture
approach been utilized in the previous example, Ex Wife 2
would receive her proportionate (and inflationary protected)
share of his final accrued benefit equal to 16.6 percent of
his pension (50 percent x final accrued benefit x 10/30).
In this manner, both ex spouses would receive, in the aggregate,
50 percent of his final accrued benefit and he would receive
the remaining 50 percent.
This makes perfect sense from both
a mathematical and equitable standpoint, because he was married
for the entire 30 year period (that is, his entire 30 year
pension will be deemed marital property); therefore, he will
receive his 50 percent share of such marital property rights
and the two ex spouses will share in the remaining 50 percent
portion of his benefits based on the pro rata duration of
their marriage to the participant.
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