def eratosthenes(n): res=[0 for i in range(n+1)] prime=set([]) for i in range(2,n+1): if not res[i]: prime.add(i) for j in range(1,n//i+1): res[i*j]=1 return prime prime = eratosthenes(32000) def factorization(n): res = [] for p in prime: cnt = 0 while n%p==0: cnt += 1 n //= p if cnt: res.append((p,cnt)) if n!=1: res.append((n,1)) return res def divisors_prime(prime): res = [1] for p,cnt in prime: newres = [] for d in res: t = d for j in range(cnt+1): newres.append(t) t *= p res = newres return res import sys,random,bisect from collections import deque,defaultdict from heapq import heapify,heappop,heappush from itertools import permutations from math import gcd,log input = lambda :sys.stdin.readline().rstrip() mi = lambda :map(int,input().split()) li = lambda :list(mi()) M = 10**9 N = int(input()) A = li() all_prime = {} all_divisors = set() for a in A: a_prime = factorization(a) for p,cnt in a_prime: if p not in all_prime: all_prime[p] = 0 all_prime[p] = max(all_prime[p],pow(p,cnt)) div = divisors_prime(a_prime) for d in div: all_divisors.add(d) P = [all_prime[p] for p in all_prime] P.sort() n = len(P) deq = deque([(1,-1)]) break_point = -1 while deq: v,k = deq.popleft() for i in range(k+1,n): tmp = v * P[i] if M < tmp or tmp not in all_divisors: break_point = tmp deq = [] break deq.append((tmp,i)) if break_point==-1: exit(print(-1)) selected_P = [] for i in range(n): if break_point%P[i]==0: selected_P.append(P[i]) k = len(selected_P) S = [[] for i in range(k)] for i in range(N): for j in range(k): if A[i]%selected_P[j]: S[j].append(A[i]) break print(k) for i in range(k): S[i] = [len(S[i])] + S[i] print(*S[i])