Hint 1) fib n = fib (n - 1) + fib (n - 2), with proper base cases

Hint 2) use mapM_ to print a list of pairs, where the list is created by zipping [1..] with the list of fibonacci numbers

On 11 November 2015 at 18:29, Roelof Wobben <r.wobben@home.nl> wrote:
Hello,

I have this exercise :

Define a function
fibTable :: Integer -> String
which produces a table of Fibonacci numbers. For instance, the effect of putStr
(fibTable 6) should be
n       fib n
0        0
1        1
2        1
3        2
4        3
5        5
6        8



1) Can somone give me any pointers how to calculate the fibb numbers with list comprehension.
    I know that the fib numbers are  (n -1) + n

2) Can someone give me any pointers how to write the outcome of every run

Roelof


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--
Regards

Sumit Sahrawat