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Advice for Pension Options.

Options
Hello all,

I have 4 options for pensions provided by BT. I am having trouble understanding them, especially the maths behind non increasing pensions. Here are my options:

1.
Annual increasing pension: £5156.58
Annual non increasing pension: -
Initial Pension: £5156.58
Lump Sum: £15469.74

2.
Annual increasing pension: £4318.73
Annual non increasing pension: -
Initial Pension: £4318.73
Lump Sum: £28791.54

3.
Annual increasing pension: £2078.83
Annual non increasing pension: £3877.97
Initial Pension: £5956.80
Lump Sum: £15469.74

4.
Annual increasing pension: £2079.38
Annual non increasing pension: £2650.88
Initial Pension: £4730.26
Lump Sum: £31535.86

Comments

  • jamesd
    jamesd Posts: 26,103 Forumite
    Part of the Furniture 10,000 Posts Name Dropper
    edited 29 November 2014 at 4:02AM
    Those four choices are in decreasing health order. The worse your life expectancy is, the further down the list you should go. A person in normal good health at say 60 or 65 should choose the first option.

    The non-increasing pension choices provide more income up front for those who have medical conditions that reduce life expectancy, at the cost of less after inflation later if they don't die relatively quickly. The lump sum increasing options do even more of a shift towards getting the money early.

    Option 2 is for a person who has normal or somewhat reduced life expectancy but some need for a lump sum initially. It's not a good deal with a commutation rate of 15.9:1 but it's not as horrible as some.

    A person who is at or above state pension age before the flat rate comes in might usefully consider using the lump sum to fund deferring the state pension while the increase in that is 10.4% a year.
  • Thank you for the information,

    The only question that I have left is when does each option becomes better than the other. For example, how much time is 4 better than 3? How much time is 3 better than 2? and so on. I would really appreciate it if someone could explain how to figure this out.
This discussion has been closed.
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