27383 is a member of OEIS A357262: numbers k such that the product of distinct digits of k equals the sum of the prime divisors of k, here 336. The sequence can be generated as follows (permalink):

INPUT

number=27383

L=[]

for n in [1..40000]:

  P=prime_divisors(n)

  D=list(Set(n.digits()))

  if prod(D)==sum(P):

    L.append(n)

    if n==number:

      print(n,"has product of digits =",prod(D),"and prime number sum of",P)

print(L)

print(len(L))

OUTPUT

27383 has product of digits = 336 and prime number sum of [139, 197]

[2, 3, 5, 7, 126, 154, 315, 329, 342, 418, 833, 884, 1134, 1344, 1595, 1776, 1826, 1955, 2354, 4248, 4332, 5828, 7588, 7791, 9983, 14161, 15194, 16416, 21479, 22165, 23472, 25994, 26128, 27383, 33282]

35

27383 is a member of OEIS A115681: brilliant numbers (A078972) whose digit reversal is the product of 2 palindromes greater than 1, here:

38372 = 2^2 * 53 * 181 = 212 * 181

The sequence runs:

4, 6, 9, 21, 121, 253, 407, 451, 559, 583, 667, 671, 803, 869, 2173, 2537, 5063, 5183, 5893, 10201, 13231, 15251, 16171, 18281, 19291, 22523, 22733, 24743, 25283, 26563, 27383, 28583, 28783, 31613, 35653, 37673, 38683, ...

27383 is a brilliant, cyclic and Duffinian number.

27383 can be rendered as a digit equation via:

2 * 7 - 3 = 8 + 3

27383 stabilises after almost 660 generations of Conway's Game of Life rules into two gliders, a single blinker and a plentiful assortment of still life shapes.