How journalism works (part n of n^x)

Do you remember the Terrible Story of Lawless British Youth from last year, of the Evil Callous Teens who squished bowling alley technician Ferdinand Dela Cruz to death by chucking a ball at the machine he was working on, triggering the mechanism?

Some months later following an inquest, it turns out that the poor bloke actually forgot to unplug the machine before climbing inside, and that the mechanism was triggered by his weight.

I say “following an inquest”; what really I mean is “following ten seconds’ thought, or one phone call if ten seconds’ thought is beyond you”. Having worked on projects in bowling alleys (it’s a glamorous life in retail and leisure consulting – oh yeah!), it’s obvious that the “kids lob ball at worker” story was rubbish.

For a start, there are moveable bars across the lane at all bowling alleys that sweep up balls, protect the machinery from errant balls – and protect workers from errant balls. If you ever see an out-of-commission bowling machine, it’ll have the bar across it.

Another point is that the machines at bowling alleys, as Mr Dela Cruz tragically found out, are weight-sensitive. And people weigh more than bowling balls. So unplugging them before any maintenance is carried out is pretty essential.

Finally, let’s assume it were possible to adjust some of the machinery while it was switched on without treading (or even risking treading on) the weight-sensitive parts. Considering the publicly accessible nature of bowling alleys, the risk of some accidental/illicit ball-throwing is so obvious that the procedure would be banned under health and safety rules anyway.

I know this – and so does anyone else with the slightest idea of the way bowling alleys work. Which means that the Sunday Mirror, the Manchester Evening News, the Evening Standard and Sky News all failed to phone anyone with the slightest idea of how bowling alleys worked before filing the story.

Good work, fine gentlemen of the press.

3 thoughts on “How journalism works (part n of n^x)

  1. Actually Larry, x can be less than one and John won't have overreached himself. If x=0 and n=1, then all will be well so long as this is the only post in the series.

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