Alex,
I think these are numbered 1 through 12 - Christian's site has pictures of them all. I think there were a dozen on each sprue with a different number for each position or something like that. Pretty sure there was a thread about this on Befora...
Cheers,
Gavin
MB 60 Holden Pickup query.
Re: MB 60 Holden Pickup query.
Faceless Bureaucrats have feelings too...
Re: MB 60 Holden Pickup query.
That sounds very plausible Gavin..........so a bike numbered 13 would be htf thenTaniwha wrote:Alex,
I think these are numbered 1 through 12 - Christian's site has pictures of them all. I think there were a dozen on each sprue with a different number for each position or something like that. Pretty sure there was a thread about this on Befora...
Cheers,
Gavin
MOTORMAN
"Kill all my demons and my angels will die too"
"Kill all my demons and my angels will die too"
Re: MB 60 Holden Pickup query.
Mine is number 12 and when I looked through images loads of different ones came up......Silly me thought I may have had an unknown number....So do's that make the Holden a million plus variable?.Or is it just classed as one car with various numbered motorbikes?.
Heres the man with the bargains.Always open to offers from this sites members..http://www.ebay.co.uk/sch/misterpop/m.h ... m=&_ipg=25
Re: MB 60 Holden Pickup query.
Actually, it's not that bad. If each bike can be numbered from 1 to 12, then there are only 144 (= 12 x 12) possible permutations.misterpop wrote:So do's that make the Holden a million plus variable?.
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GHOSTHUNTER
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Re: MB 60 Holden Pickup query.
I wonder who could have as near a complete collection of these then...are you reading this "Mathias"...!Idris wrote:Actually, it's not that bad. If each bike can be numbered from 1 to 12, then there are only 144 (= 12 x 12) possible permutations.misterpop wrote:So do's that make the Holden a million plus variable?.
Ghosty.
Re: MB 60 Holden Pickup query.
Are you sure Hugh. Have you factored in colour variations in the bikes in addition to the racing numbers?Idris wrote:Actually, it's not that bad. If each bike can be numbered from 1 to 12, then there are only 144 (= 12 x 12) possible permutations.misterpop wrote:So do's that make the Holden a million plus variable?.
MOTORMAN
"Kill all my demons and my angels will die too"
"Kill all my demons and my angels will die too"
Re: MB 60 Holden Pickup query.
No. I'm talking solely about the racing numbers.motorman wrote:Are you sure Hugh. Have you factored in colour variations in the bikes in addition to the racing numbers?Idris wrote:Actually, it's not that bad. If each bike can be numbered from 1 to 12, then there are only 144 (= 12 x 12) possible permutations.misterpop wrote:So do's that make the Holden a million plus variable?.
Re: MB 60 Holden Pickup query.
78 possible number variations because I subtracted the the variations of the same numbers on the left or right bike.
So if we start with the left bike #1, we have 12 possibilities from #1 to #12 for the right bike.
Left bike #2, only 11 possibilities are left, as #2 with #1 are the same two bikes as #1 with #2 and already included in the first 12.
So with bike #3, there are only 10 left etc. until we come to #12 with only one combination left that's not already covered with lower numbers: #12 with a second #12.
So if we start with the left bike #1, we have 12 possibilities from #1 to #12 for the right bike.
Left bike #2, only 11 possibilities are left, as #2 with #1 are the same two bikes as #1 with #2 and already included in the first 12.
So with bike #3, there are only 10 left etc. until we come to #12 with only one combination left that's not already covered with lower numbers: #12 with a second #12.
Re: MB 60 Holden Pickup query.
Agreed.cOO7rgi wrote:78 possible number variations because I subtracted the the variations of the same numbers on the left or right bike.
So if we start with the left bike #1, we have 12 possibilities from #1 to #12 for the right bike.
Left bike #2, only 11 possibilities are left, as #2 with #1 are the same two bikes as #1 with #2 and already included in the first 12.
So with bike #3, there are only 10 left etc. until we come to #12 with only one combination left that's not already covered with lower numbers: #12 with a second #12.