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boardy2002
Icarian Member
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Posted: Sat Jun 29, 2002 1:29 pm Post subject: 1 |
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the difference goes 7,6,3,1,2,3,5
the adding/subtracting goes like this:-1,-3,-2,+1,+1,+2
so the next 5 numbers are 30,33,35,37,40
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Boardy2002 |
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CrystyB
Misunderstood Guy
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Posted: Sat Jun 29, 2002 11:10 pm Post subject: 2 |
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that post would belong in the solution Gomez puzzle topic.
But really, why "7,6,3,1,2,3,5,1,3,2,2,3..."? There's nothing special about that sequence to make it worth a puzzle!... |
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frog
Guest
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Posted: Sun Jun 30, 2002 1:50 pm Post subject: 3 |
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When do we get the answer? I really need 2 no cos its killing me!
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Falcon
Guest
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Posted: Sun Jun 30, 2002 2:42 pm Post subject: 4 |
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Spoiler
Find the 2nd 9th 15thetc... words in the introduction, look at their initial letters. THe rest should become clear very quickly.
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Nauplius
Crustacean Member
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Posted: Sun Jun 30, 2002 3:05 pm Post subject: 5 |
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So using Falcons suggestion I get:
31, 37, 40, 42, 55 |
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Gifthorse
Daedalian Member
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Posted: Sun Jun 30, 2002 3:36 pm Post subject: 6 |
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Why do people submit these kinds of puzzles. Falcon You are a spoiler!!!
Why don't people just submit one thread instead of starting another?
See my solution in the other thread. |
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Gifthorse
Daedalian Member
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Posted: Sun Jun 30, 2002 3:39 pm Post subject: 7 |
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This is probably wrong but I think the solution is . . .
dividing with primes
2,9,15,18,19,21,24,29. . . . . .27, 30, 39, 27, 30
How did I come up with this guess
We start with the Number 2
(9/2)= (4 Rem 1) = (5) x 3 = 15 then we let the next number be 18
(19/3)= (6 Rem 1) = (7) x 3 = 21 then we let the next number be 24
So when we do 29 we get. . . . .
(29/5) = (5 Rem 4) = (9) x 3= 27 then we let the next number be 30
This is where I get stuck, because I have to assume the next number to be 39
If thats true then when we devide by the next prime, which is 7, we get. . . . . .
(39/7) = (5 Rem 4) = 9 x 3 = 27 then we let the next number be 30
Its interesting to note that if we continue along with the sequence using only primes we get....
27,30, 39 ,27,30, 49, 27,30, 59, 33,36, 69, 15, 18, 79, 21,24, 89, 69,72,
99, 45,48
I MAY BE TOTALLY WRONG for instance my explanation doesn't explain the number 2 and its relevance although I did use it as my starting point for dividing
There is also the issue regarding transitions from a number to the numbers that end in 9.
Example (#)-> 9 (#) -> 19 (#) -> 29 I don't think my solution explains this part at all
I hope someone can shed more light on this. Also, what about normal counting numbers or using exponents.
Please reply
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Falcon
Guest
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Posted: Mon Jul 01, 2002 1:10 pm Post subject: 8 |
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| What are you getting worked up about Gifthorse? |
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The Unknown
Guest
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Posted: Thu Jul 04, 2002 9:31 am Post subject: 9 |
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Well, board, I agree with your solution for the most part, but. I am not sure if it originally started out with 2 maybe they started out with 0+2=(2)+7=(9) but if even they did not, you forgot to put a 7 in too as it is the first thing you add into to get the next number so. Here is what i think it is, I never seem to be able to explain things in word form, so i will show you the equation. Note the numbers in () are the numbers from the sequence and the next five numbers:
(2)+7=(9)+7-1=(15)+ <<<this si where it gets a little tricky, it can either be 6 divided by 2 or 6 minus 3 but i will go with six minus three>>> (2)+7=(9)+7-1=(15)+6-3=(18)+3-2=(19)+1+1=(21)+2+1=(24)+3+2=(29) <<<so now assumeing thatyou start off with 7 it would be>>>
(2)+7=(9)+7-1=(15)+6-3=(18)+3-2=(19)+1+1=(21)+2+1=(24)+3+2=(29)+7=
(36)+7-1=(42)+6-3=(45)+3-2=(46)+1+1=(48)+2+1=(51)+3+2=(56)
i went on to 7 for fun, but the next five numbers are 36,42,45,46,48
mainly for the fact that that is the pattern the first 8 numbers went in and if they are repeating that is it. Or you can have fun and flip the signs to their opposite. or start from the back and go to the begining. But that is it 36,42,45,46,48 in my opinion is the right answer : P. Sorry if i posted in the wrong forum. If so can you point me in the right one? |
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Gomez
candid chimera
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Posted: Fri Jul 05, 2002 11:16 am Post subject: 10 |
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| Falcon's got it. I hope you weren't too disappointed that it was a non mathematical sequence. I know they're not everyone's favourite. Just out of interest, did anyone like this puzzle? |
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CrystyB
Misunderstood Guy
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Posted: Sat Jul 06, 2002 7:57 pm Post subject: 11 |
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Now that i know what this was about, it's very cute*! Anyway i must confess i missed Falcon's post. I think he should've bolded the *SPOILERS* part...
* But i hate it! It has 14 answers...
[This message has been edited by CrystyB (edited 07-06-2002 04:03 PM).] |
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pixies
Icarian Member
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Posted: Sun Jul 07, 2002 8:08 pm Post subject: 12 |
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I went far enough to be excited for a momment but i got stuck at the numbers 24,29
Well,what i did was:
(9)-(2)=7+ 8 = (15)
(15)-(9)=6+ 8+4 = (18)
(18)-(15)=3+ 8+4+4= (19)
(19)-(18)=1+ 8+4+4+4= (21)
(21)-(19)=2+ 8+4+4+4+4= (26) - while it should be 24 according to the posted sequence.
Whats the answer anyway?Does it have any meaning at all?
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Hitchhiker
Finally got a ride.
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Posted: Sun Jul 07, 2002 9:57 pm Post subject: 13 |
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| The answer is printed invisibly in Falcon's post, reply 3 of this thread. It is less mathematical and more instinctual. |
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CrystyB
Misunderstood Guy
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Posted: Mon Jul 08, 2002 2:48 pm Post subject: 14 |
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Actually the answer isn't in there!  |
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Cz Kc
Guest
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Posted: Tue Jul 09, 2002 6:37 pm Post subject: 15 |
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| Ha,Ha,Ha! What a fun and interesting puzzle! Thanks,everyone! |
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Dave00
Icarian Member
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Posted: Wed Jul 10, 2002 2:54 am Post subject: 16 |
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I think I found an answer. If we take the Fibonacci sequence from the third progression (2) and we minus it from each respective progression of the Gomez sequence, we get the following:
{2,9,15,18,19,21,24,29}-{2,3,5,8,13,21,34,55}
=0,6,10,10,6,0,-10,-26
the difference between these is:
6,4,0,-4,-6,-10,-16
from the 10 onwards we can use the Fibonacci sequence to determine the next numbers. ((-4)+(-6)=-10, (-6)+(-10)=16)
We then get:
6,4,0,-4,-6,-10,-16,-26,-42,-68,-110,-178,-288
Since we used:
Gomez # - Fibonacci # = 6,4,0,-4,-6,-10,-16,-26,-42,-68,-110,-178,-288
We can then say that:
Gomez # = Fibonacci # - {6,4,0,-4,-6,-10,-16,-26,-42,-68,-110,-178,-288}
Thus we get 37,50,71,105,260!
(The first two numbers of the differences between the Gomez # can be ignored as it is just a reflection of the forth and fifth)
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CrystyB
Misunderstood Guy
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Posted: Thu Jul 11, 2002 12:41 am Post subject: 17 |
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Yes, you found an answer. As i said before, There's nothing special about that sequence (6,4,0,-4,-6,-10,-16,-26,-42,-68,-110,-178,-288) to make it worth a puzzle!...
And Gomez could you please state which of the next was the intended solution?
31 37 40 42 55
31 37 40 48 55
31 37 40 51 55
31 37 40 53 55
31 37 46 48 55
31 37 46 51 55
31 37 46 53 55
31 37 49 51 55
31 37 49 53 55
31 45 46 48 55
31 45 46 51 55
31 45 46 53 55
31 45 49 51 55
31 45 49 53 55 |
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Gomez
candid chimera
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Posted: Thu Jul 11, 2002 11:05 am Post subject: 18 |
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| The first one. |
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