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December 7, 2016 19:55
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Prime number simple cluster implementation
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defmodule Worker do | |
def start do | |
pid = spawn(__MODULE__, :loop, []) | |
send(server_pid, {:request, pid}) | |
pid | |
end | |
def server_pid do | |
:global.whereis_name("server") | |
end | |
def loop do | |
receive do | |
number -> | |
if result = is_prime?(number, 5) do | |
IO.puts "Found a prime!!! #{number}" | |
end | |
send(server_pid, {result, number}) | |
send(server_pid, {:request, self()}) | |
loop | |
end | |
end | |
def is_prime?(_, 0), do: true | |
def is_prime?(p, n) do | |
if fermat(p) do | |
is_prime?(p, n-1) | |
else | |
false | |
end | |
end | |
def fermat(1), do: true | |
def fermat(p) do | |
r = :random.uniform(p-1) | |
t = mpow(r, p-1, p) | |
if t == 1 do | |
true | |
else | |
false | |
end | |
end | |
def mpow(n, 1, _), do: n | |
def mpow(n, k, m), do: mpow(rem(k,2), n, k, m) | |
def mpow(0, m, k, m) do | |
x = mpow(m, div(k, 2), m) | |
rem(x*x, m) | |
end | |
def mpow(_, n, k, m) do | |
x = mpow(n, k-1, m) | |
rem(x*n, m) | |
end | |
end |
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iex --name worker@[your-ip] --cookie 123 client.exs |
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defmodule Server do | |
def start do | |
pid = spawn(__MODULE__, :loop, [1,1]) # spawn this module | |
:yes = :global.register_name("server", pid) # register it globally | |
pid | |
end | |
def loop(number, highest_prime) do | |
receive do | |
{:request, worker_pid} -> | |
send(worker_pid, number) | |
loop(number + 1, highest_prime) | |
{true, candidate_prime} -> | |
if candidate_prime > highest_prime do | |
IO.puts "New Candidate: #{candidate_prime}" | |
loop(number, candidate_prime) | |
else | |
loop(number, highest_prime) | |
end | |
{false, _} -> | |
loop(number, highest_prime) | |
end | |
end | |
end |
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iex --name server@[your-ip] --cookie 123 server.exs |
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