View source for Iccanobif primes

{{draft task}}

Iccanobif primes are prime numbers that, when reversed, are a Fibonacci number.


;Task
* Find and display the first 10 iccanobif primes.


;Stretch
* Find and display the digit count of the next 15 iccanobif primes.


;See also
;* [[oeis:A03697|OEIS:A03697 - Iccanobif (or iccanobiF) primes: primes which are Fibonacci numbers when reversed]]



=={{header|Raku}}==
<syntaxhighlight lang="raku" line>sub abbr ($_) { (.chars < 41 ?? $_ !! .substr(0,20) ~ '..' ~ .substr(*-20)) ~ " (digits: {.chars})" }

say (++$).fmt('%2d') ~ ': ' ~ .flip.&abbr for (lazy (1,1,*+*…*).hyper.grep: {.flip.is-prime})[^25];</syntaxhighlight>
{{out}}
<pre> 1: 2 (digits: 1)
 2: 3 (digits: 1)
 3: 5 (digits: 1)
 4: 31 (digits: 2)
 5: 43 (digits: 2)
 6: 773 (digits: 3)
 7: 7951 (digits: 4)
 8: 64901 (digits: 5)
 9: 52057 (digits: 5)
10: 393121 (digits: 6)
11: 56577108676171 (digits: 14)
12: 940647607443258103531 (digits: 21)
13: 5237879497657222310489731409575442761 (digits: 37)
14: 9026258083384996860449366072142307801963 (digits: 40)
15: 19900335674812302969..34431012073266446403 (digits: 80)
16: 77841137362967479985..52312097783685331923 (digits: 104)
17: 37722585901567604188..29174997072830756131 (digits: 137)
18: 75736193894876131595..50767238644714305761 (digits: 330)
19: 17890336847332837620..13175300695235035913 (digits: 406)
20: 92327163101729115305..27061468856047302507 (digits: 409)
21: 50420157810698056253..67335124247362214481 (digits: 503)
22: 30511012474739380092..69296158361330018201 (digits: 888)
23: 46818547042693694555..08664543144645856321 (digits: 1020)
24: 87101347853037819884..20128396998865227391 (digits: 1122)
25: 17451656022543765336..20100243761843652461 (digits: 1911)
26: 48989340566288399474..02930339234215909399 (digits: 1947)
27: 12746927684958209654..53436989647994940101 (digits: 2283)
</pre>

=={{header|Wren}}==
{{libheader|Wren-gmp}}
{{libheader|Wren-fmt}}
<syntaxhighlight lang="ecmascript">import "./gmp" for Mpz
import "./fmt" for Fmt

var fib = Mpz.new()
var p = Mpz.new()
var prev = Mpz.zero
var curr = Mpz.one
var count = 0
System.print("First 27 Iccanobif primes:")
while (count < 27) {
    fib.add(curr, prev)
    var fs = fib.toString
    p.setStr(fs[-1..0])
    if (p.probPrime(15) > 0) {
        count =  count + 1
        var pc = p.toString.count
        Fmt.print("$2d: $20a ($d digits)", count, p, pc)
    }
    prev.set(curr)
    curr.set(fib)
}</syntaxhighlight>

{{out}}
<pre>
First 27 Iccanobif primes:
 1: 2 (1 digits)
 2: 3 (1 digits)
 3: 5 (1 digits)
 4: 31 (2 digits)
 5: 43 (2 digits)
 6: 773 (3 digits)
 7: 7951 (4 digits)
 8: 64901 (5 digits)
 9: 52057 (5 digits)
10: 393121 (6 digits)
11: 56577108676171 (14 digits)
12: 940647607443258103531 (21 digits)
13: 5237879497657222310489731409575442761 (37 digits)
14: 9026258083384996860449366072142307801963 (40 digits)
15: 19900335674812302969...34431012073266446403 (80 digits)
16: 77841137362967479985...52312097783685331923 (104 digits)
17: 37722585901567604188...29174997072830756131 (137 digits)
18: 75736193894876131595...50767238644714305761 (330 digits)
19: 17890336847332837620...13175300695235035913 (406 digits)
20: 92327163101729115305...27061468856047302507 (409 digits)
21: 50420157810698056253...67335124247362214481 (503 digits)
22: 30511012474739380092...69296158361330018201 (888 digits)
23: 46818547042693694555...08664543144645856321 (1020 digits)
24: 87101347853037819884...20128396998865227391 (1122 digits)
25: 17451656022543765336...20100243761843652461 (1911 digits)
26: 48989340566288399474...02930339234215909399 (1947 digits)
27: 12746927684958209654...53436989647994940101 (2283 digits)
</pre>