| [Paras 9 - 12 Sch 29] |
This twin-example highlights an action that might lead to a
payment that is caught by an anti-avoidance rule.
Sue has uncrystallised rights under a single
money purchase arrangement in a
registered pension scheme. The fund is worth
£150,000.
Sue rejects the offer of a
lifetime annuity and opts instead to have three
quarters of the fund (£112,500) used to provide her with an
insurance-backed
scheme pension of £11,250 p.a.
The remaining quarter is used to provide her with a
pension commencement lump sum of £37,500.
This does not exceed the limit on the applicable amount outlined at
RPSM09104405, namely one third of
the scheme pension purchase price. Also Sue has not crystallised
benefits up to the
standard lifetime allowance so the available
portion of the member’s lump sum allowance does not restrict
the applicable amount of £37,500. The lump sum can be paid to
her tax-free.
Suppose now that Sue has a twin sister Gill. Gill has an
identical pensions saving background, right down to being in the
same scheme as Sue and having saved the same amount (£150,000)
in a money purchase arrangement there. But there is a difference in
how Gill’s benefits are paid out.
Gill wants to take a lump sum of £60,000, so the other
£90,000 is separated out to create a
defined benefit arrangement. This newly created
arrangement is used to provide a scheme pension of £9,000 p.a.
On the face of it, a lump sum of £60,000 could be
justified by the pension from a defined benefit arrangement. The
usual formula for use with defined benefit scheme pensions is that
outlined at
RPSM09104400, as follows:
| using | LS + AC | ||
| 4 |
| £60,000 + (£9,000 x 20) | = £60,000 | |
| 4 |
But this can be the wrong formula to use here, as we shall
see.
The above calculation would be OK, were it not for the fact
that scheme pensions that somehow originate from a money purchase
background, may still be subject to the formula that applies for
pensions arising under money purchase arrangements after all. That
other formula is ‘scheme pension purchase price’ / 3,
which in this case = £90,000 / 3 = £30,000. This is in
effect the same formula as that described at
RPSM09104405.
The criteria for whether the money purchase formula is
applied here, is outlined in
RPSM09104406 and
RPSM09104407. In short it applies
whenever the purpose for adopting different payment methods like
Gill’s, or other actions like hers, is mainly to boost the
lump sum above the otherwise normal tax-free amounts. In other
words, the money purchase formula is applied in cases of deliberate
avoidance.
For the sake of this example, let’s say that avoidance
is clearly why Gill opted for this payment method. Gill thought she
could have more lump sum if she channelled funds through a defined
benefit arrangement, so that is why she chose this method.
In such a case the “extra” £30,000
(calculated as £60,000 - £30,000) is unauthorised. This
is so even though Gill only stood to gain £22,500 more than
her sister Sue, had the anti-avoidance rule not existed. This is
because the anti-avoidance rule does not compare actual provision
with what might have been done, rather it applies tests on the
basis of what is actually done.
It may be helpful to compare the above example of Gill’s benefits with the preceding example at RPSM09104284. The anti-avoidance provisions outlined in Gill’s case were not triggered in the RPSM09104284 example, because there was no ‘relevant surrender’ there, nor was there any ‘relevant transfer’ there. The rights under the defined benefit arrangement in RPSM09104284 had not originated under a money purchase arrangement at all.
| Glossary ( RPSM20000000) |