In message , curiosity writes
I agree, that is what I would have thought, but apparently that isnt how the market works!
In message , curiosity writes
I agree, that is what I would have thought, but apparently that isnt how the market works!
..just to rewind a bit....
Is this link not up to date?
Thanks all for answering and yes I should have done some research first. One other question: the bonds are constantly being compared to an "ING" what's that?
"curiosity" wrote
Saying "this time it might be you" made it sound (to me) as though the envleope could contain the million prize. Which, of course, it **never** will ...
Never say "never" :-) You've about a 1 in 20 billion chance......
Anyway, for the interested, I doodled the code I mentioned earlier. It's in perl and dirty & *exceedingly* inefficient. But I've run a simulation using the web figures for last Dec, assuming a holder of 6000 bonds and asking for the return in a year. Did that about 170,000 times to get the prize distributions. Code and results are at
E&OE :-)
ING Direct - a Dutch bank operating in this country. They're currently offering a no-catch 5% interest savings account.
Not really. The timing of the receipt of the envelope is indicative of the size of the win. If it comes about the 16th (as they always do) it is at most a cheque for 100 quid.
If you get a big win you don't get an envelope, but a knock on the door (so I'm told, sadly).
tim
In message , curiosity writes
It is up to date, but that wasnt my point.
Apparently, research for the National Lottery and the experience of National savings is that it is the prospect of the big prize that pulls in the punters, not an increased chance of winning a smaller prize.
I didn't realise that - I'll avoid telling the other half, it'll only dampen the excitement. ....then again people do occasionally knock on the door....
"Mike Scott" wrote
Currently, even someone with the maximum 30K holding still has *zero* chance of an envelope containing a million prize. Unless, of course, they change the rules....
"curiosity" wrote
I've quoted, not authored the paragraph. It's at:-
Don't you remember that?
In message , curiosity writes
&"The risk is actually staying with a game which in our opinion does not work in the long run for the size of population we have. The current game gets very, very few rollovers and the game we are introducing will get three, four, five triple rollovers a year and that is what gets the excitement going with the Lottery. We believe that the game needs to be changed. We believe that the new game we are introducing, which will make many more millionaires and will reduce the odds of becoming a millionaire from 50 million to one against to three million to one against, is something which will be popular. It will be easier to become a millionaire playing the Lottery now than premium bonds or the horses, so the odds of becoming a millionaire would be increased."
But here they're talking about the attraction of rollovers (I didn't mention those and neither did you) and, of course, the utterly obvious appeal of having more millionaires. But they also very specifically say - it couldn't possibly be any clearer, and they say it in the *concluding* paragraph - that more smaller prizes will result in greater participation..........which negates your assertion that:-
"...it is the prospect of the big prize that pulls in the punters, not an increased chance of winning a smaller prize."
To put it another way, and paraphrased exactly in your language, they say:-
"...it is the prospect of the big prize AND the increased chance of winning a smaller prize that pulls in the punters"
In message , curiosity writes
I am sure your quote is right but Im struggling to find it in the report, can you post the exact link?
How about with a £100 worth? I have had around that number since 1967 and never won any prize at all. In almost 40 years.
MM
it's the link I've already given you:-
"....more smaller prizes."
MM wrote: ...
*Assuming* my code is correct: for 100 bonds, and after doing 10,000 test runs to get the distribution, I make it (per annum) p(£0) = 95%; p(£50) = 4%; forget anything more. Chance of winning nowt in 40 years isn't slim: p(£0) p.a. is 95% => p(£0) in 40 years is about 13%. Not negligible.BeanSmart website is not affiliated with any of the manufacturers or service providers discussed here. All logos and trade names are the property of their respective owners.