MarpaX-Hoonlint
view release on metacpan or search on metacpan
hoons/arvo/sys/zuse.hoon view on Meta::CPAN
$% {$hear p/lane q/@} ::
{$mess p/ship q/path r/*} :: send message
{$wake $~} ::
== ::
++ card :: out cards
$% {$west p/ship q/path r/*} :: network request
== ::
++ sign :: in response $-<
$: $g ::
$% {$rend p/path q/*} :: network request
{$mack p/(unit tang)} :: message ack
== == ::
++ note :: out request $->
$% {$c $west p/ship q/path r/*} :: to %clay
{$e $west p/ship q/path r/*} :: to %eyre
{$g $west p/ship q/path r/*} :: to %gall
$: $j :: to %jael
$% {$line p/ship q/@da r/code} ::
{$link p/ship q/@da r/code} ::
{$meet p/farm:pki:jael} ::
{$veil p/ship} ::
{$west p/ship q/path r/*} :: to %gall
== == == ::
-- :: able
::
:::: :: (1i2)
::
++ code @uvI :: symmetric key
++ lane :: packet route
$% {$if p/@da q/@ud r/@if} :: IP4/public UDP/addr
{$is p/@ud q/(unit lane) r/@is} :: IPv6 w+alternates
{$ix p/@da q/@ud r/@if} :: IPv4 provisional
== ::
++ life @ud :: regime number
-- ::xmas
-- ::
:: :: ::
:::: :: :: (2) engines
:: :: ::
|%
:: ::::
:::: ++number :: (2a) number theory
:: ::::
++ number ^?
|%
:: :: ++fu:number
++ fu :: modulo (mul p q)
|= a/{p/@ q/@}
=+ b=?:(=([0 0] a) 0 (~(inv fo p.a) (~(sit fo p.a) q.a)))
|%
:: :: ++dif:fu:number
++ dif :: subtract
|= {c/{@ @} d/{@ @}}
[(~(dif fo p.a) -.c -.d) (~(dif fo q.a) +.c +.d)]
:: :: ++exp:fu:number
++ exp :: exponent
|= {c/@ d/{@ @}}
:- (~(exp fo p.a) (mod c (dec p.a)) -.d)
(~(exp fo q.a) (mod c (dec q.a)) +.d)
:: :: ++out:fu:number
++ out :: garner's formula
|= c/{@ @}
%+ add +.c
%+ mul q.a
%+ ~(pro fo p.a) b
(~(dif fo p.a) -.c (~(sit fo p.a) +.c))
:: :: ++pro:fu:number
++ pro :: multiply
|= {c/{@ @} d/{@ @}}
[(~(pro fo p.a) -.c -.d) (~(pro fo q.a) +.c +.d)]
:: :: ++sum:fu:number
++ sum :: add
|= {c/{@ @} d/{@ @}}
[(~(sum fo p.a) -.c -.d) (~(sum fo q.a) +.c +.d)]
:: :: ++sit:fu:number
++ sit :: represent
|= c/@
[(mod c p.a) (mod c q.a)]
-- ::fu
:: :: ++pram:number
++ pram :: rabin-miller
|= a/@ ^- ?
?: ?| =(0 (end 0 1 a))
=(1 a)
=+ b=1
|- ^- ?
?: =(512 b)
|
?|(=+(c=+((mul 2 b)) &(!=(a c) =(a (mul c (div a c))))) $(b +(b)))
==
|
=+ ^= b
=+ [s=(dec a) t=0]
|- ^- {s/@ t/@}
?: =(0 (end 0 1 s))
$(s (rsh 0 1 s), t +(t))
[s t]
?> =((mul s.b (bex t.b)) (dec a))
=+ c=0
|- ^- ?
?: =(c 64)
&
=+ d=(~(raw og (add c a)) (met 0 a))
=+ e=(~(exp fo a) s.b d)
?& ?| =(1 e)
=+ f=0
|- ^- ?
?: =(e (dec a))
&
?: =(f (dec t.b))
|
$(e (~(pro fo a) e e), f +(f))
==
$(c +(c))
==
:: :: ++ramp:number
++ ramp :: make r-m prime
|= {a/@ b/(list @) c/@} ^- @ux :: {bits snags seed}
=> .(c (shas %ramp c))
=+ d=*@
|-
( run in 2.333 seconds using v1.01-cache-2.11-cpan-302cb4679cc )