Nevertheless, over time a view has emerged that
expanded, perhaps improperly the impact of Boyett.
Boyett made clear that employee contributions subsequent
to the end of marriage date are the sole and separate
property of the titled-spouse. That is a timing and
valuation issue. It did not deal with the concept of the
equitable interest of a non-titled spouse to a
Defined Benefit Plan. Has Boyett been interpreted in
a manner that fails to recognize the growth of assets
over time? Boyett did provide:
Based on the above citation there is within Boyett a
recognition of growth over time.
A careful reading of Boyett does not reveal a clear
distinction between employee contributions to a
Defined Contribution Plan and employer funded
Defined Benefit Plan. Can it be concluded that
Boyett did not in fact address non-contributory Defined
Benefit Plans such as those offered by the Florida
Retirement System?
There is difference between an employee's accrued
account balance on a stated date (Defined Contribution
Plan) and an employee's monthly accrued benefit on a
stated date (Defined Benefit Plan). We take no issue
with the view that the interest of a non-titled spouse
can be firmly established for an individual account
balance plan (Defined Contribution Plan) on the date of
divorce or a date agreed to by the parties. However, to
"freeze" the size of a non-titled spouse's monthly
benefit in a Defined Benefit Plan may not produce an
equitable result. In the discussion that follows we
examine two interpretations of Boyett as it applies to
the Defined Benefit Plans of the Florida Retirement
System. One interpretation "freezes" the benefit of the
non-titled spouse as of the end of marriage date. The
other interpretation does not.
Florida's equitable distribution cases uniformly
acknowledge the necessity of a division that recognizes
the need for economic equity. The intent of the statutes
and the courts was to create methodologies for the
Equitable Distribution of pension benefits regardless of
the type of settlement elected by the parties. Neither
party should be disadvantaged by methodology or a
pension division formula.
The observations made herein are based on the view that
within the Florida statutes and common law there is an
inherent presumption of economic equity regarding the
division of marital property. This article is predicated
on that assumption: economic equity is inherent
within the Florida concept of Equitable Distribution.
In the discussion that follows two terms will be used to
describe the respective Boyett formulas:
First Formula:
Boyett, "Non-Recognition of Growth". Under this
interpretation there is no recognition of growth on
Alternate Payee' share from the date of divorce up to
the date of retirement by the titled-spouse.
Second Formula:
Boyett, proportionate recognition of growth on
Alternate Payee' share
For ease of discussion the non-recognition of growth
formula will be termed "Boyett Frozen Benefit"
For ease of discussion the recognition of growth formula
will be termed "Boyett Growth Adjusted"
The mechanics of the "Boyett Frozen Benefit" formula
regarding the division of a Defined Benefit Plan are as
follows:
Step I.
A Plan administrator determines the titled-spouse's
monthly accrued benefit as of the Date of Commencement
of the Divorce Action.
Step II.
The monthly benefit computed at Step I is multiplied by
a fraction:
Numerator: total period of time the parties were
married and a benefit was being accrued up to the Date
of Commencement of the Divorce Action.
Denominator: the titled-spouse's total credited
service up to the Date of Commencement of the Divorce
Action.
The product of this multiplication is the marital part
of the pension benefit.
Step III.
The product of the Step II calculation is multiplied by
the agreed interest of the Alternate Payee, e.g. 50%.
Summary: The Boyett Frozen Benefit formula is
determined at the time of divorce. The Alternate Payee's
pension benefit is "frozen" at the time of divorce. It
will not increase over the years up to the
titled-spouse's retirement.
The Boyett Growth Adjusted formula's pension
benefit is computed at the time of retirement of the
titled-spouse.
Second Formula:
The mechanics of the "Boyett Growth Adjusted"
formula regarding the division of a Defined Benefit Plan
is as follows:
Step I.
A Plan administrator determines the actual monthly
retirement benefit of the titled-spouse at the time
of his or her retirement. Since the FRS pays the
full cost of the pension there are no employee
contributions.
Step II.
The monthly benefit computed at Step I is multiplied by
a fraction:
Numerator: total period of time the parties were
married and a benefit was being accrued up to the Date
of Commencement of the Divorce Action.
Denominator: the titled-spouse's total period of
credited service.
The product of this multiplication is the marital part
of the pension benefit.
Step III.
The product of the Step II calculation is multiplied by
the agreed interest of the Alternate Payee, e.g. 50%.
Based on the "Boyett Growth Adjusted" formula the
actual benefit to be paid to an Alternate Payee is not
ascertainable at the time of divorce (the rate of
future annual growth is not ascertainable at the time of
divorce). This post-divorce growth is ascertainable upon
the retirement of the titled-spouse. The method of
awarding an Alternate Payee his or her proportionate
share of this post-divorce growth is discussed below.
Boyett Frozen Benefit, formula:
The benefit based on the Boyett Frozen Benefit formula
is determined at the time of the divorce using the
titled-spouse's actual earned benefit as of the marital
property cut off date. The Alternate Payee's benefit is
computed from the marital portion of the titled-spouse's
benefit earned as of the marital property cut off date.
The Alternate Payee's pension benefit is "frozen". It
will not increase over the years up to the
titled-spouse's retirement. (See illustrations below)
Boyett Growth Adjusted formula:
The benefit based on the Boyett Growth Adjusted formula
is not ascertainable at the time of the divorce. The
Alternate Payee's benefit is computed from the marital
portion of the titled-spouse's actual retirement benefit
paid by the System. The benefit is ascertained when the
titled-spouse actually retires. The method of awarding
an Alternate Payee his or her proportionate share of
this post-divorce growth is discussed below. (See
illustrations below)
As a dissolution matter develops the practitioner faces
two basic choices regarding the division and
distribution of pension assets.
Immediate Offset Settlement (Present Value
Method)
Deferred Distribution Settlement (Qualified
Domestic Relations Order)
Negotiating and drafting Property Settlement
Agreements and Domestic Relations Orders against the
Non-Contributory Defined Benefit Plans of the FRS
presents the practitioner with two "Boyett" formulas
that may be applied to award a portion of this pension
to an Alternate Payee. Effective representation of the
economic interests of your client requires an
understanding of the results of these two allocation
formulas. This article focuses on the economic equity
of each of the two "Boyett Formulas". When other
factors are included different conclusions may be
reached and equity attained by alternate allocations of
marital assets. Here we limit the focus of the
practitioner to FRS pensions and economic equity.
Pension distributions that are economically equitable is
our subject. This is not a matter of advocacy, rather it
is matter of evaluating the outcomes herein presented to
determine which is the more equitable. A sound economic
conclusion should have a mathematical foundation. The
conclusions reached herein are based on mathematical
models (for ease of presentation the underlying
spreadsheets are not included).
Practitioners will quickly observe the very different
economic outcomes of the respective interpretations of
the "Boyett formula". As our illustrations indicate one
of the Boyett formulas has a "positive tilt" in favor of
the titled-spouse. We do not intend the term "positive
tilt" to be viewed as a subjective observation. Rather,
it is a result of the mathematical outcome of an
allocation of benefits formula that does not recognize
the inherent growth of a pension asset over time.
Analysis:
We believe it reasonable to assume that the division of
Florida Retirement System's pension benefits incident to
divorce is a fact-intensive circumstance. The
determination of economic equity will be derived from
analysis of the two "Boyett" pension allocation formulas
discussed. To assist the practitioner we offer
discussion of economic outcomes. It is for the reader to
determine the economic equity of the two "Boyett"
allocation of pension benefits discussed herein.
|
Illustration # 1. |
| Bill and Mary Jones. |
| Relevant Data: |
| Bill is an average income
employee of the Florida Retirement System |
| Basic Statistical for
Illustration # 1. |
| |
|
| This illustration calculates
the Boyett Frozen Benefit formula award to Mary
Jones. |
| |
|
| Bill's Date of Birth |
5/1/1965 |
| Date of Hire |
5/1/1988 |
| Date of Marriage |
5/1/1989 |
| Date of Commencement of action |
5/1/2006 |
| Cutoff Date (CD) |
5/1/2006 |
| Normal Retirement Age |
62 |
| Normal Retirement Date |
5/1/2027 |
| Cutoff Date Age: |
41 |
| |
|
| Bill's Service up to CD |
18 years |
| |
|
| Numerator: |
17 years |
| Denominator |
18 |
| |
|
| Annual Rate of Bennefit
Accrural: |
1.60% |
| |
|
| For calculatons
made as of May 1, 2006, the following is the
computation of the "Frozen" pensiion benefit to
be paid to Mary, |
| |
|
| Bill's "Final" Average Pay on
CD |
$42,000.00 |
| |
|
Bill's Accrued Mo. Benefit at
CD $1,008.00
Frozen Benefit Allocation Fraction: 94.44%
(17 years divided by 18 years) |
$1,008.80
94.44% |
| |
|
| $1,008.00 multiplied by 94.44% = |
$952.00 |
| |
|
| Therefore, |
|
| Marital part of monthly pension |
$952.00 |
Mary's part of monthly pension
($952.00 multiplied by 50%) |
$476.00 |
| |
|
|
| |
|
| This ilustration calculates
the Boyett Growth Adjusted formula award to Mary
Jones. |
| |
|
| Note: based on this
illustration Bill will retire in 2027 upon
attaining age 62. |
| |
|
| The calculations that follow
will be made when Bill retires. |
| |
|
| Bill's Date of Birth |
5/1/1965 |
| Date of Hire |
5/1/1988 |
| Date of Marriage |
5/1/1989 |
| Date of Commencement of action |
5/1/2006 |
| Cutoff Date (CD) |
5/1/2006 |
| Normal Retirement Age |
62 |
| Normal Retirement Date |
5/1/2027 |
| Cutoff Date Age |
41 |
| Bill's total service at Retirement |
39 years |
| Numerator: |
17 years |
| Denominator: |
39 |
| |
|
| Annual Rate of Benefit Accrual |
1.60% |
| |
|
Bill's Final Average Pay @ Retirement
(average annual increase a modest 2.5%) |
$79,286.05 (21 years later) |
| |
|
| Bill's Accrued Mo. Benefit at retirement |
$4,122.87 |
| |
|
Growth Adjusted Benefit Allocation
Fraction:
(17 years divided by 39 years) |
43.59% |
| |
|
| Therefore, |
|
Marital part of monthly pension
($4,122.87 multiplied by 43.59%) |
$1,797.15 |
| |
|
Mary's part of monthly pension
$1,797.12 multiplied by 50% = |
$898.58 |
| |
|
| |
|
|
Illustration # 2 |
| |
|
John and Jane Smith.
Relevant Data:
John: an above average in income employee of
the Florida Retirement System |
| |
|
| This illustration calculates the
Boyett Frozen Benefit formula award to Jane
Smith. |
| |
|
| Identical Statistical Data for
Illustration # 2. |
| |
|
| John's Date of Birth |
5/1/1965 |
| Date of Hire |
5/1/1988 |
| Date of Marriage |
5/1/1989 |
| Date of Commencement of action |
5/1/2006 |
| Cutoff Date (CD) |
5/1/2006 |
| Normal Retirement Age |
62 |
| Normal Retirement Date |
5/1/2027 |
| Cutoff Date Age |
41 |
| |
|
| "Final" Average Pay @ CD |
$60,000.00 |
| |
|
| John's Service up to CD |
18 years |
| |
|
| Numerator: |
17 years |
| Denominator: |
18 |
| |
|
| Annual Rate of Benefit Accrual |
1.60% |
| |
|
| For calculations made as of May
1,2006, the following is the computation of
Boyett Frozen Benefit formula's pension benefit
to be paid to Jane. |
| |
|
| John's Accrued Mo. Benefit at CD |
$1,440.00 |
| |
|
Frozen Benefit Allocation Fraction:
(17 years divided by 18 years) |
94.44% |
| |
|
| $1,440.00 multiplied by 94.44% = |
$1,360.00 |
Therefore,
Marital part of monthly pension |
$1,360.00 |
| |
|
Jane's part of monthly pension
$1,360.00 multiplied by 50% = |
$680.00 |
| |
|
|
| |
|
| This illustration calculates
the Boyett Growth Adjusted formula's award to
Jane Smith. |
| |
|
| The calculations that follow
will be made when John retires. |
| |
|
| John's Date of Birth |
5/1/1965 |
| Date of Hire |
5/1/1983 |
| Date of Marriage |
5/1/1984 |
| Date of Commencement of action |
5/1/2006 |
| Cutoff Date (CD) |
5/1/2006 |
| Normal Retirement Age |
62 |
| Normal Retirement Date |
5/1/2027 |
| Cutoff Date Age |
41 |
| |
|
| John's total service at Retirement |
39 years |
| Numerator: |
17 years |
| Denominator: |
39 |
| |
|
Final Average Pay @ Retirement
(average annual increase 3.5% for
21 years) |
$115,486.64 |
| |
|
| Annual Rate of Benefit Accrual |
1.60% |
| John's Acc. Mo. Benefit at retirement |
$6,005.31 |
| |
|
Boyett Recognition of growth
Formula Allocation Fraction:
(17 years divided by 39 years) |
43.59% |
| |
|
| $6,005.31 multiplied by 43.59% = |
$2,617.70 |
Therefore,
Marital part of monthly pension |
$2,617.70 |
| |
|
Jane's part of monthly pension
$2,617.70 multiplied by 50% = |
$1,308.85 |
| |
|
| |
|
|
THE ECONOMIC EQUITY ISSUE #
1 |
| |
Conclusions (average income
employee):
Pursuant to Boyett's Frozen Benefit formula Mary
will wait 21 years to begin collecting her
monthly pension of $476.00. During this 21 year
wait there will be no increase in the monthly
benefit to be paid to Mary.
Pursuant to the Boyett's Growth Adjusted formula
Mary will also wait 21 years to begin collecting
her monthly pension. However, her monthly
pension will now be $898.58. During this 21 year
wait there will be an average annual increase in
the monthly benefit to be paid to Mary of 3.07%.
This could be viewed as the growth attributable
to the time value of money over Mary's 21 year
wait for Bill to retire.
The question presented is which is more
economically equitable?
Boyett Frozen Benefit formula: Mary waits 21
years and received no increase in her benefit.
Boyett Growth Adjusted formula: Mary waits 21
years and receives an annual increase in her
monthly benefit of 3.07%. |
| |
| |
|
THE ECONOMIC EQUITY ISSUE #
2: |
| |
Conclusions (above average
income employee):
Pursuant to Boyett Frozen Benefit formula, Jane
will wait 21 years to begin collecting her
monthly pension of $680.00. During this 21 year
wait there will be no increase in the monthly
benefit to be paid to Jane.
Pursuant to the Boyett Growth Adjusted formula,
Jane will also wait 21 years to begin collecting
her monthly pension. However, her monthly
pension will now be $1,308.85. During this 21
year wait there will be an average annual
increase in the monthly benefit to be paid to
Mary of 3.16%. This could be viewed as the time
value of money and the growth of Jane's monthly
benefit over the 21 year wait for John to
retire.
The question presented is which is more
economically equitable?
Boyett Frozen Benefit formula: Jane waits 21
years and received no increase in her benefit.
Boyett Growth Adjusted formula: Jane waits 21
years and receives an annual increase in her
monthly benefit of 3.16%.
It is left to the reader to decide which of the
two "Boyett" formulas produces a more
economically equitable result.
Attorney Comments on this article are welcome.
Please contact us at troyaninc.com or by regular
mail. |