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>> I've gone 'til 26.
>
> Wow, which ones did I miss?
I have 24...
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Attachments:
Download 'puzzle1.pdf' (3 KB)
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> Wow, which ones did I miss?
> Counting all that include the top and the lower line:
> 4 of about a quarter surface
> 3 of half
> 2 of 3/4
> 1 whole
> That is 10
> Another 10 when we don't use the lower line but the diagonal from left
> bottom to right middle
> The triangle that uses that diagonal and the two bottom line
> and finally (?) the left most small part of that triangle
I got the first 20 the same way you did, but there are four along the
bottom.
- Slime
[ http://www.slimeland.com/ ]
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On 15-12-2009 12:52, Slime wrote:
>> Wow, which ones did I miss?
>> Counting all that include the top and the lower line:
>> 4 of about a quarter surface
>> 3 of half
>> 2 of 3/4
>> 1 whole
>> That is 10
>> Another 10 when we don't use the lower line but the diagonal from left
>> bottom to right middle
>> The triangle that uses that diagonal and the two bottom line
>> and finally (?) the left most small part of that triangle
>
> I got the first 20 the same way you did, but there are four along the
> bottom.
D*mn, why did I miss those?
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>> I got the first 20 the same way you did, but there are four along the
>> bottom.
>
> D*mn, why did I miss those?
If it makes you feel any better, I missed those too initially...
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Warp wrote:
> How many triangles can you find in the attached image?
>
>
25 - somehow I feel odd compared to the rest of you
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On 15-12-2009 13:59, Invisible wrote:
>>> I got the first 20 the same way you did, but there are four along the
>>> bottom.
>>
>> D*mn, why did I miss those?
>
> If it makes you feel any better, I missed those too initially...
No I don't ;)
Yet, Tom got one more and nemesis even two.
Where would those be?
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>> If it makes you feel any better, I missed those too initially...
>
> No I don't ;)
>
> Yet, Tom got one more and nemesis even two.
> Where would those be?
Double-counted perhaps?
I posted a table with all the 24 combinations I've found. If anybody can
find a valid triangle that isn't in that table *then* I'll call it a
counter-example. ;-)
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Invisible escreveu:
>>> If it makes you feel any better, I missed those too initially...
>>
>> No I don't ;)
>>
>> Yet, Tom got one more and nemesis even two.
>> Where would those be?
>
> Double-counted perhaps?
>
> I posted a table with all the 24 combinations I've found. If anybody can
> find a valid triangle that isn't in that table *then* I'll call it a
> counter-example. ;-)
yes, I guess 24 is more likely. Don't go counting while sleepy...
--
a game sig: http://tinyurl.com/d3rxz9
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nemesis wrote:
> Don't go counting while sleepy...
Well it can have other effects in this situation :-)
--
Vincent
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Vincent Le Chevalier escreveu:
> nemesis wrote:
>> Don't go counting while sleepy...
>
> Well it can have other effects in this situation :-)
>
Yes, the triangles began resembling sheep. :)
--
a game sig: http://tinyurl.com/d3rxz9
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