The most straightforward method would be to apply the formula
directly.
Loop on j computing Fj along the way
if n<=1 : return n
Fold=0
Fnew=1
for j in range(2,n) :
Fold, Fnew = Fnew, Fold+Fnew
return Fnew
Even simpler:
return round(((1+sqrt(5.))/2)**n/sqrt(5.))
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On 2010-09-01, Albert van der Horst wrote:
> [Didn't you mean: I don't understand what you mean by
> overlapping recursions? You're right about the base case, so
> clearly the OP uses some confusing terminology.]
>
> I see a problem with overlapping recursions. Unless automatic
> memoizing is one
In article , Mel wrote:
>Baba wrote:
>
>> Level: beginner
>>
>> I would like to know how to approach the following Fibonacci problem:
>> How may rabbits do i have after n months?
>>
>> I'm not looking for the code as i could Google that very easily. I'm
>> looking for a hint to put me on the righ
On Sun, 29 Aug 2010 06:43:40 -0700, Baba wrote:
> So here's my code. It does still cause me one headache. If i use f(0)=0
> and f(1)=1 as base cases the result will be 144. I was expecting the
> result to be the next value in the series (233)...
That's because you're not generating the Fibonacci
Thanks to All for your kind help!
Baba
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Hi Baba,
> So here's my code. It does still cause me one headache. If i use
> f(0)=0
> and f(1)=1 as base cases the result will be 144. I was expecting the
> result to be the next value in the series (233)...
> If i use f(1)=1 and f(2)=2 as base cases them i get my expected
> result. I assume this
Baba writes:
> Level: beginner
>
> I would like to know how to approach the following Fibonacci problem:
> How may rabbits do i have after n months?
>
> I'm not looking for the code as i could Google that very easily. I'm
> looking for a hint to put me on the right track to solve this myself
> wi
On Aug 29, 3:25 am, Steven D'Aprano wrote:
> Mathematically, there is nothing wrong with overlapping recursion. It
> will work, and Python can handle it easily.
Based on the advice by Steven and Mel i tried my initial 'guess' and
it does seem to work fine. When looking at it using pencil and pap
On 08/29/2010 01:12 AM, Baba wrote:
> Level: beginner
>
> I would like to know how to approach the following Fibonacci problem:
> How may rabbits do i have after n months?
>
> I'm not looking for the code as i could Google that very easily. I'm
> looking for a hint to put me on the right track to
On Sat, Aug 28, 2010 at 7:25 PM, Steven D'Aprano
wrote:
> On Sat, 28 Aug 2010 16:12:36 -0700, Baba wrote:
>> Level: beginner
>>
>> I would like to know how to approach the following Fibonacci problem:
>> my attempted rough code:
>>
>> def fibonacci(n):
>> # base case:
>> result = fibo
"Steven D'Aprano" wrote in message
news:4c79c510$0$28655$c3e8...@news.astraweb.com...
On Sat, 28 Aug 2010 16:12:36 -0700, Baba wrote:
There are other techniques, but this will do to get started.
Once you realize recursion for Fibonacci numbers is still fairly slow, look
up generator func
On Sat, 28 Aug 2010 16:12:36 -0700, Baba wrote:
> Level: beginner
>
> I would like to know how to approach the following Fibonacci problem:
> How may rabbits do i have after n months?
>
> I'm not looking for the code as i could Google that very easily. I'm
> looking for a hint to put me on the r
I suggest you to memoize results in order to prevent overlapping recursion.
Regards,
Matteo
On Sun, Aug 29, 2010 at 2:23 AM, Ben Finney wrote:
> Baba writes:
>
>> my brainstorming so far brought me to a stand still as i can't seem to
>> imagine a recursive way to code this:
>>
>> my attempted r
Baba writes:
> my brainstorming so far brought me to a stand still as i can't seem to
> imagine a recursive way to code this:
>
> my attempted rough code:
>
> def fibonacci(n):
> # base case:
> result = fibonacci (n-1) + fibonacci (n-2)
> >> this will end up in a mess as it will creat
Baba wrote:
> Level: beginner
>
> I would like to know how to approach the following Fibonacci problem:
> How may rabbits do i have after n months?
>
> I'm not looking for the code as i could Google that very easily. I'm
> looking for a hint to put me on the right track to solve this myself
> wi
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