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My 1p rule for picking the best ‘Avios and cash’ combination to book

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We receive many emails from people who struggle to make sense of the different cash vs Avios pricing options.

I occasionally mention my ‘1p rule’ for getting my preferred option, and I thought I’d re-run a longer explanation of this today.

If your job involves dealing with numbers all day then you might find this a bit basic, but not everyone sees numbers in the same way.

What is best cash and avios combination

Which Avios pricing option is best?

When you are booking an Avios redemption, you will – unless booking certain partner airlines which do not allow it – be presented with something like this.

This example is for a Club Europe return Avios redemption to Hamburg:

What is best cash and avios combination

Your options are:

  • 30,000 Avios + £25
  • 28,500 Avios + £33
  • 23,500 Avios + £49
  • 17,000 Avios + £74
  • 13,000 Avios + £109
  • 10,500 Avios + £149

Which of these is best? The way I work it out is to assume that I value an Avios at 1p.

In this scenario, the six pricing options above work out at, in order:

  • £325
  • £318
  • £284
  • £244
  • £239
  • £254

This means, in my example, that the best option is ‘13,000 Avios + £109’, the fifth on the list, although the last three options all offer similar value.

However, it is only the best choice because I used a 1p valuation for an Avios.

Is 1p the right valuation to use for an Avios?

The main reason I like to use 1p per Avios is that it is simple. I can do the maths in my head. Don’t underestimate the value of simplicity.

I did a long article here on what an Avios point is worth. Personally, I have a spreadsheet of the nine million I have redeemed since 2013 and based on my ‘fair’ value of each redemption I get to around 1.2p.

What is best cash and avios combination

(What is ‘fair’ value? The fair value of a redemption flight, to me, is what I would realistically have been willing to pay in cash. This isn’t usually what BA would have sold it for, but I make an assumpton based on what I might pay for an indirect flight or a flight at less sociable times if I needed to pay.)

It is VERY unlikely that your value of an Avios will be the same as mine at 1.2p. If you only redeem for 2-4-1 Companion Voucher tickets then it will be higher – as we are a family of four, we don’t generate enough 2-4-1 vouchers to book every ticket for every trip on a 2-4-1. If you only redeem for upgrades, it will be higher. If you only redeem for short notice European flights in Economy, it will be higher.

You also need to consider ‘replacement value’

There is another factor to think about which may impact which option you pick.

Whilst I may value Avios at 1p, I cannot buy them at that price if I suddenly find out that I don’t have enough. New features like ‘Avios Boost’ (read more here) and ‘Avios Subscription’ (read more here) can help but can’t deliver a large amount of points quickly.

This means that it may make sense to use fewer Avios for my current booking in order to keep my supply high enough for the next redemption.

In the Hamburg example, based on 1p per Avios, the best three options are:

  • 17,000 Avios + £74 = £244
  • 13,000 Avios + £109 = £239
  • 10,500 Avios + £149 = £254

It’s possible, if my Avios pot was looking a little low, that I would choose the 10,500 Avios option. This is purely to retain more Avios in my account for future use, even though this is not the cheapest option.

(If you are Avios rich and cash poor, the opposite applies. With the three options above being of similar value, if you are ‘cash poor’ then the version which requires a £74 cash payment may be preferable. I would still avoid the option which requires £25 of cash because this is terrible value, despite the cash saved.)

Conclusion

Irrespective of the exact value you put on an Avios point – and you should also factor in your views on potential devaluation risk – I find that ‘the 1p rule’ is the quickest and easiest way to get my head around the multiple Avios pricing options presented.

Comments (58)

  • e14 says:

    I’m trying to remember where I acquired the chrome plugin extension that allows me to see the various price points easily

  • Andrew says:

    Still disagree with your method though it ususally produces the same answer. I’m pretty sure lots of us use the method I describe. It’s very marginally trickier.

    The 1p valuation is spot on though if you compare Avios and TCB rates for shopping at the same sites – eg Gousto = 50 Avios or 50p.

    I look at the increments and work out when Avios are costing me more than 1p each to get to the next stage.

    For the fifth increment I am buying 4000 Avios for £35. Good.

    For the sixth I am buying 2500 Avios for £40. Bad.

    I choose the fifth.

    • Nick says:

      This will always give you the same answer as just using 1p a point surely ?

      • aseftel says:

        Probably but not guaranteed. Since you are only evaluating one step at a time with a stopping rule, rather than all of the options simultaneously, you could land on a local optimum rather than a global optimum. I.e. pricing gets more expensive per avios before becoming cheaper again.

        • Andrew says:

          But the price per step ALWAYS gets worse so there won’t be a local optimum in the wrong place.

          If it’s different from Rob’s answer my method will have stopped a step early…and will over a number of flights be a more efficient use of Avios

    • P4D says:

      What do you disagree with? It will only give a different answer if one step gets more expensive but then gets cheaper again below that, if I understand your suggested method correctly then you would stop at 3 for example as 4 looks a bad deal to buy the avios, but 5 might be cheaper? You are doing the same thing but just assuming it never gets more expensive before getting cheaper again?

    • jek says:

      I use the same approach – it is guided by the question “would I buy Avios at the price?”

      Let’s go through the example:

      30,000 Avios + £25: The baseline.
      28,500 Avios + £33: buy 1500 Avios for £8 – sure (0.533p per Avios)
      23,500 Avios + £49: buy 5000 Avios for £16 – absolutley (0.320p per Avios)
      17,000 Avios + £74: buy 6500 Avios for £25 – clearly (0.384p)
      13,000 Avios + £109: buy 4000 Avios for £35 – borderline (0.875p)
      10,500 Avios + £149: buy 2500 Avios for £40 – no way (1.6p)

      As I get around 1p value for my Avios, I go for 13,000 Avios + £109. Only then I check the cash price, which should be higher than £239.

  • Saltrams says:

    I like to use Matt Jones’ (@Mattsplanet) method.
    Price the cash cost of the flight(s) you’re interested in and do maths to get the best redemption value.
    Makes me feel smug anyway ☺️

  • NorthernLass says:

    Don’t forget as well that if you want to pay cash (e.g. you might be spending towards a SUB), you can choose the lowest number of avios – if that works in terms of best value. So you can reduce your avios outlay to as low as 1500 and still have all the flexibility of a reward booking.

  • NPenfold says:

    Personally I value them at 0.92p a pt since that’s the cost to boost them (when you 3x) so anyone who values them at more and has the slightest chance of running out should always be boosting their points.

  • GRKennedy says:

    As someone who travels a lot short haul on a pricey destination from London, I often get 2p and sometimes 3p per avios.

    As such, the rule I apply is a valuation of 2p (and if I get 3p, then that’s cool)

  • Nerd says:

    So I’ve run some code to actually find the best Avios option from your screenshot. It’s kind of interesting. Numbering the options from 1 to 6, these seem to be the best choices, which unfortunately depend on the actual ticket price:

    If the ticket price is below £185 the best choice is option number 4.
    If the ticket price is between £185 and £270 the best choice is (generally) option number 5.
    For anything above £270 the best choice is option number 6.

    I’ve maximised the Avios value and rounded the final ticket prices to the nearest integer. I’ve also assumed that the ticket costs at least £149 (otherwise it would be very weird). I did it because I’m a nerd.

    • Saltrams says:

      I’m so impressed, my maths skills are not worthy of being called “skills”. What you wrote could easily be in Sanskrit as far as I’m concerned but I’m impressed nonetheless.

    • Andrew says:

      Only if you are interested in maximising saving, which is a bit pointless as you aren’t paying the cash price. And the cash price is somewhat arbitrary and will be dynamic

      Cost to you is what matters.

  • Matthew says:

    I always factor in the likelihood of cancellation too. So with an economy short haul, you could lean towards max Avios and lowest cash to limit the cancellation fee, otherwise your on the hook for £35, or even £70 if you book as two one ways.

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