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Making a big decision? Consider it in a foreign language

A study published in Psychological Science says thinking in a second language “provides greater cognitive and emotional distance”.

Image: _hlian via Flickr

Updated, 17:03

IF YOU HAVEN’T decided yet how you’re planning to vote on the Fiscal Compact, here’s an unusual proposal for you: make your decision in Irish, or another language other than your mother tongue.

A new study published in an American academic journal suggests that making a decision while thinking in a foreign language can help reduce decision biases and removes the ‘framing effect’ which can cause people to answer the same question differently if it is phrased in another way.

The paper, from University of Chicago psychology professor Boaz Keysar, show using four experiments that “the framing effect disappears when choices are presented in a foreign tongue”.

“Whereas people were risk averse for gains and risk seeking for losses when choices were presented in their native tongue,” he writes, “they were not influenced by this framing manipulation in a foreign language.”

The paper, published in the journal Psychological Science, concludes that this is because the subject shows a greater “cognitive and emotional distance” when they are considering a question in a language other than their own.

Wired.com explains that human thought is largely broken down into two types: one which is deliberate and methodical, and one which is faster – almost subconscious – and emotionally charged.

It supposes that the increased analytical thought required when considering a question in another language – where the brain is preoccupied by translating the problem – forces them to deliberate on the issue itself and divorce the question from the wording used to pose it.

It also explains a legendary experiment to explain the ‘framing effect’ which can be removed by considering the problem in a language other than your own.

Say there are 600 people infected with a serious disease, and you have two options. One will save the lives of 200 of them; the other has a 33 per cent chance of saving everyone, but a 67 per cent of seeing everyone die.

Most people are likely to choose option A – even though both scenarios are likely to save the same number of lives – simply because it seems less ‘risky’.

However, when presented with a pair of options which have identical effects but are differently worded, people are likely to change their resopnse.

If given an option C, where 400 people die, and option D where there is a 33 per cent that nobody dies and a 67 per cent change that everyone does, more people choose option D.

This is because the language used in option A is different from that used in C: both options still result in 200 survivors and 400 fatalities. People are more likely to choose A, however, because it emphasises the number of survivors rather than deaths, as C does.

[Author's note: Thanks to Buffy and Sharon in the comments for setting me right.]

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Comments (11 Comments)

  • Buffy 25/04/12 #

    You’ve missed out on part of the legendary experiment that you mention, and that second part is crucial to the understanding of the framing effect. As pointed out already, the problem you describe (using just what you describe) does not result in two identical outcomes, because the first solution is a definite number, whereas the second solution has an element of risk, which is what skews the decision. The problem you present does not have an identical outcome, it has the potential to have either an identical or a different outcome, because there is a risk element in choice B. The expected value is the same in both cases (200 people saved) but the expected value is not guaranteed in the second option.

    What you failed to include was the follow up question, given to a second group of participants, which I’ll include here for clarity.

    The same problem is presented – a group of 600 people. The options are as follows:

    if option A is taken, then 400 people die
    if option B is taken, then there is a 33% chance that no people will die and a 66% probability that all 600 will die

    These two options have the same expected value outcome as the two presented in the article (in other words, 200 will live, or will probably live, depending on the option), but are framed differently. Rather than speaking of 200 definitely saved, the first option speaks of 400 definitely not saved. When presented with the figures in this manner, people tended to chose option B, because of the way the options were presented, or framed. Although option A will lead to the same outcome in both cases (200 live, 400 die), the switch from talking about lives saved to lives lost causes people to change the way they perceive the respective losses and gains.

    In the first set of options, the focus is on lives saved. In the second, the focus is on lives lost. This demonstrates the framing effect, the incomplete example in the article just causes confusion.

    Reply
    • You’re totally right – I had a total brain fart and managed to miss the entire point of the experiment. Thanks for the correction – I’ve rolled it into the main piece now.

      #badscience, eh? :(

      Reply
  • Sharon 25/04/12 #

    It’s possible I’m thinking about this wrong (maybe I should try in a different language) but surely, in the example at the end, option A and option B aren’t exactly the same. As it’s phrased, option A means one in three will definitely live whereas option B means one in three will probably live, but there is a (67%) chance of seeing everyone die…

    Reply
  • Gavan, you’re asking for trolls with this one.

    Reply
  • Fagan's 25/04/12 #

    Often with hard decisions we know the answer straight off. The deciding is just trying to square the problems in our own mind. I always find with difficult choices, that I do know as soon as i’m asked. It still does not make it easy.

    Reply
  • Of course this was well known in the corridorss of power in Ireland which is why all big decisions are considered in “taurus stercore”.

    Reply
  • dermotb 25/04/12 #

    [This comment has been moderated.]

    Reply
  • cimada 25/04/12 #

    I choose option b, only a chance 67% will die. I’ll go with chance.

    Reply

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