Compare commits
No commits in common. '9599c656d59dac37030417fe4bad4a980ec1fb43' and '21b17417afabf4a77aab72839e35450918a9dcbe' have entirely different histories.
9599c656d5
...
21b17417af
20 changed files with 0 additions and 1219 deletions
@ -1,77 +0,0 @@ |
|||||||
from io import DEFAULT_BUFFER_SIZE |
|
||||||
import sys |
|
||||||
|
|
||||||
poly = None |
|
||||||
inserters = {} |
|
||||||
|
|
||||||
class polyme: |
|
||||||
def __init__(self, initial): |
|
||||||
self.Polymere = [] |
|
||||||
self.letters = {} |
|
||||||
self.dubles = {} |
|
||||||
for f in initial: |
|
||||||
self.Polymere.append(f) |
|
||||||
for i in range(len(self.Polymere)): |
|
||||||
if i != len(self.Polymere) - 1: |
|
||||||
temp = self.Polymere[i] + self.Polymere[i + 1] |
|
||||||
g = self.dubles.setdefault(temp, 0) |
|
||||||
g += 1 |
|
||||||
self.dubles.update({temp : g}) |
|
||||||
temp2 = self.letters.setdefault(self.Polymere[i], 0) |
|
||||||
temp2 += 1 |
|
||||||
self.letters.update({self.Polymere[i] : temp2}) |
|
||||||
print(self.letters, self.dubles, self.Polymere) |
|
||||||
|
|
||||||
def steppy(self): |
|
||||||
tempdict = {} |
|
||||||
tempdict.clear() |
|
||||||
print(tempdict) |
|
||||||
for key, insert in inserters.items(): |
|
||||||
if key in self.dubles: |
|
||||||
count = self.dubles[key] |
|
||||||
if insert in self.letters: |
|
||||||
adletters = self.letters[insert] |
|
||||||
else: |
|
||||||
adletters = 0 |
|
||||||
adletters += count |
|
||||||
self.letters.update({insert : adletters}) |
|
||||||
dub1 = key[0] + insert |
|
||||||
dub2 = insert + key[1] |
|
||||||
g = tempdict.setdefault(dub1, 0) |
|
||||||
g += count |
|
||||||
tempdict.update({dub1 : g}) |
|
||||||
g = tempdict.setdefault(dub2, 0) |
|
||||||
g += count |
|
||||||
tempdict.update({dub2 : g}) |
|
||||||
g = tempdict.setdefault(key, 0) |
|
||||||
g -= count |
|
||||||
tempdict.update({key : g}) |
|
||||||
for dub, amount in tempdict.items(): |
|
||||||
g = self.dubles.setdefault(dub, 0) |
|
||||||
g += amount |
|
||||||
self.dubles.update({dub : g}) |
|
||||||
print(self.letters, self.dubles, self.Polymere) |
|
||||||
|
|
||||||
|
|
||||||
def findsolu(self): |
|
||||||
temp = self.letters.values() |
|
||||||
print(temp) |
|
||||||
temp2 = max(temp) - min(temp) |
|
||||||
return temp2 |
|
||||||
|
|
||||||
with open(sys.argv[1], 'r') as f: |
|
||||||
for g in f.readlines(): |
|
||||||
g = g.strip() |
|
||||||
if poly is None: |
|
||||||
poly = polyme(g) |
|
||||||
continue |
|
||||||
if g == '': |
|
||||||
continue |
|
||||||
else: |
|
||||||
temp1, temp2 = g.split(' -> ') |
|
||||||
inserters.update({temp1:temp2}) |
|
||||||
|
|
||||||
for i in range(40): |
|
||||||
poly.steppy() |
|
||||||
|
|
||||||
print(poly.findsolu()) |
|
||||||
@ -1,47 +0,0 @@ |
|||||||
import sys |
|
||||||
|
|
||||||
poly = None |
|
||||||
inserters = {} |
|
||||||
|
|
||||||
class polyme: |
|
||||||
def __init__(self, initial): |
|
||||||
self.Polymere = [] |
|
||||||
for f in initial: |
|
||||||
self.Polymere.append(f) |
|
||||||
def steppy(self): |
|
||||||
counter = 0 |
|
||||||
temp = len(self.Polymere) - 1 |
|
||||||
for i in range(temp): |
|
||||||
active = self.Polymere[i + counter] + self.Polymere[i+1 + counter] |
|
||||||
for key, insert in inserters.items(): |
|
||||||
if active == key: |
|
||||||
#print(key ,insert) |
|
||||||
self.Polymere.insert(i + counter + 1, insert) |
|
||||||
counter += 1 |
|
||||||
def findsolu(self): |
|
||||||
self.solution = {} |
|
||||||
for f in self.Polymere: |
|
||||||
g = self.solution.setdefault(f, 0) |
|
||||||
g += 1 |
|
||||||
self.solution.update({f : g}) |
|
||||||
temp = self.solution.values() |
|
||||||
print(temp) |
|
||||||
temp2 = max(temp) - min(temp) |
|
||||||
return temp2 |
|
||||||
|
|
||||||
with open(sys.argv[1], 'r') as f: |
|
||||||
for g in f.readlines(): |
|
||||||
g = g.strip() |
|
||||||
if poly is None: |
|
||||||
poly = polyme(g) |
|
||||||
continue |
|
||||||
if g == '': |
|
||||||
continue |
|
||||||
else: |
|
||||||
temp1, temp2 = g.split(' -> ') |
|
||||||
inserters.update({temp1:temp2}) |
|
||||||
|
|
||||||
for i in range(10): |
|
||||||
poly.steppy() |
|
||||||
|
|
||||||
print(poly.findsolu()) |
|
||||||
@ -1,138 +0,0 @@ |
|||||||
from queue import PriorityQueue |
|
||||||
import sys |
|
||||||
import copy |
|
||||||
|
|
||||||
class grid: |
|
||||||
def __init__(self): |
|
||||||
self.y = [] |
|
||||||
self.attempts = 0 |
|
||||||
self.solutions = 0 |
|
||||||
self.current_smallest_solution_level = None |
|
||||||
self.point_costs = {(0, 0): 0} |
|
||||||
self.next_point_queue = PriorityQueue() |
|
||||||
self.next_point_queue.put((0, (0, 0))) |
|
||||||
self.visited = {} |
|
||||||
|
|
||||||
def addline(self, line): |
|
||||||
self.y.append([int(i) for i in line]) |
|
||||||
self.maxy = len(self.y) - 1 |
|
||||||
self.maxx = len(self.y[0]) - 1 |
|
||||||
|
|
||||||
# print(self.maxx) |
|
||||||
# print(self.maxy) |
|
||||||
|
|
||||||
def largegrid(self): |
|
||||||
for f in self.y: |
|
||||||
temp = copy.copy(f) |
|
||||||
for i in range(1, 5): |
|
||||||
for t in range(len(temp)): |
|
||||||
temp[t] += 1 |
|
||||||
if temp[t] > 9: |
|
||||||
temp[t] -= 9 |
|
||||||
f.extend(temp) |
|
||||||
temp2 = copy.copy(self.y) |
|
||||||
for i in range(1, 5): |
|
||||||
temp3 = copy.copy(temp2) |
|
||||||
for f in temp3: |
|
||||||
self.y.append([(g+i-1) % 9 + 1 for g in f]) |
|
||||||
self.maxy = len(self.y) - 1 |
|
||||||
self.maxx = len(self.y[0]) - 1 |
|
||||||
|
|
||||||
# def initialpath(self): |
|
||||||
|
|
||||||
def findpath(self): |
|
||||||
while not self.next_point_queue.empty(): |
|
||||||
level, poi = self.next_point_queue.get() |
|
||||||
if self.visited.get(poi, False): |
|
||||||
continue |
|
||||||
self.visited[poi] = True |
|
||||||
self.attempts += 1 |
|
||||||
if self.attempts % 100000 == 0: |
|
||||||
print('Attempt %d, solutions: %d, cost: %d, visited: %d, queued: %d' % ( |
|
||||||
self.attempts, self.solutions, self.current_smallest_solution_level or -1, |
|
||||||
len(self.visited), self.next_point_queue.qsize())) |
|
||||||
|
|
||||||
neighbors = self.get_neighbors(poi, level) |
|
||||||
|
|
||||||
for i in neighbors: |
|
||||||
next_level = level + int(self.y[i[0]][i[1]]) |
|
||||||
if (self.current_smallest_solution_level is not None and |
|
||||||
next_level > self.current_smallest_solution_level): |
|
||||||
# We already found a solution that was overall less risky |
|
||||||
# than the current path, so who cares. |
|
||||||
continue |
|
||||||
if i == (self.maxy, self.maxx): |
|
||||||
self.solutions += 1 |
|
||||||
if (self.current_smallest_solution_level is None or |
|
||||||
next_level < self.current_smallest_solution_level): |
|
||||||
self.current_smallest_solution_level = next_level |
|
||||||
# print('Found solution: ', i, ', orig level ', level) |
|
||||||
continue |
|
||||||
elif self.visited.get(i, False) and (i in self.point_costs and self.point_costs[i] <= next_level): |
|
||||||
# We already visited the point on a cheaper path. |
|
||||||
continue |
|
||||||
else: |
|
||||||
# print('Path: %s, next: %s' % (repr(path), i)) |
|
||||||
self.point_costs[i] = next_level |
|
||||||
self.next_point_queue.put((next_level, i)) |
|
||||||
|
|
||||||
# Try to find a path from the current point to the end by going down and right |
|
||||||
# alternatingly, so we can restrict the search to paths less costly than the |
|
||||||
# current one. |
|
||||||
next_level = level |
|
||||||
while poi != (self.maxx, self.maxy): |
|
||||||
if poi[0] < self.maxx: |
|
||||||
poi = (poi[0] + 1, poi[1]) |
|
||||||
next_level += int(self.y[poi[0]][poi[1]]) |
|
||||||
if poi in self.point_costs and next_level > self.point_costs[poi]: |
|
||||||
break |
|
||||||
self.point_costs[poi] = next_level |
|
||||||
|
|
||||||
if poi[1] < self.maxy: |
|
||||||
poi = (poi[0], poi[1] + 1) |
|
||||||
next_level += int(self.y[poi[0]][poi[1]]) |
|
||||||
if poi in self.point_costs and next_level > self.point_costs[poi]: |
|
||||||
break |
|
||||||
self.point_costs[poi] = next_level |
|
||||||
|
|
||||||
if poi == (self.maxx, self.maxy): |
|
||||||
self.solutions += 1 |
|
||||||
if (self.current_smallest_solution_level is None or |
|
||||||
next_level < self.current_smallest_solution_level): |
|
||||||
self.current_smallest_solution_level = next_level |
|
||||||
|
|
||||||
|
|
||||||
def get_neighbors(self, poi, level): |
|
||||||
nex = {} |
|
||||||
rv = [] |
|
||||||
if poi[0] != self.maxy: |
|
||||||
nex.setdefault(self.y[poi[0] + 1][poi[1]], list()).append((poi[0] + 1, poi[1])) |
|
||||||
if poi[1] != self.maxx: |
|
||||||
nex.setdefault(self.y[poi[0]][poi[1] + 1], list()).append((poi[0], poi[1] + 1)) |
|
||||||
if poi[0] != 0: |
|
||||||
nex.setdefault(self.y[poi[0] - 1][poi[1]], list()).append((poi[0] - 1, poi[1])) |
|
||||||
if poi[1] != 0: |
|
||||||
nex.setdefault(self.y[poi[0]][poi[1] - 1], list()).append((poi[0], poi[1] - 1)) |
|
||||||
|
|
||||||
order = sorted(nex.keys()) |
|
||||||
|
|
||||||
for j in order: |
|
||||||
for p in nex[j]: |
|
||||||
if (p not in self.visited and |
|
||||||
(p not in self.point_costs or self.point_costs[p] >= level + j)): |
|
||||||
rv.append(p) |
|
||||||
|
|
||||||
return rv |
|
||||||
|
|
||||||
gri = grid() |
|
||||||
|
|
||||||
with open(sys.argv[1], 'r') as f: |
|
||||||
for i in f.readlines(): |
|
||||||
gri.addline(i.strip()) |
|
||||||
gri.largegrid() |
|
||||||
#for f in gri.y: |
|
||||||
# print("".join(map(str, f))) |
|
||||||
|
|
||||||
gri.findpath() |
|
||||||
|
|
||||||
print(gri.current_smallest_solution_level) |
|
||||||
@ -1,80 +0,0 @@ |
|||||||
from queue import PriorityQueue |
|
||||||
import sys |
|
||||||
|
|
||||||
class grid: |
|
||||||
def __init__(self): |
|
||||||
self.y = [] |
|
||||||
self.attempts = 0 |
|
||||||
self.solutions = [] |
|
||||||
self.current_smallest_solution_level = None |
|
||||||
self.point_costs = {(0, 0): 0} |
|
||||||
self.next_point_queue = PriorityQueue() |
|
||||||
self.next_point_queue.put((0, (0, 0))) |
|
||||||
|
|
||||||
def addline(self, line): |
|
||||||
self.y.append([int(i) for i in line]) |
|
||||||
self.maxy = len(self.y) - 1 |
|
||||||
self.maxx = len(self.y[0]) - 1 |
|
||||||
|
|
||||||
# print(self.maxx) |
|
||||||
# print(self.maxy) |
|
||||||
|
|
||||||
def findpath(self): |
|
||||||
while not self.next_point_queue.empty(): |
|
||||||
level, poi = self.next_point_queue.get() |
|
||||||
self.attempts += 1 |
|
||||||
if self.attempts % 100000 == 0: |
|
||||||
print('Attempt %d, solutions: %d, cost: %d' % (self.attempts, len(self.solutions), self.current_smallest_solution_level or -1)) |
|
||||||
|
|
||||||
neighbors = self.get_neighbors(poi) |
|
||||||
|
|
||||||
for i in neighbors: |
|
||||||
next_level = level + int(self.y[i[0]][i[1]]) |
|
||||||
if (self.current_smallest_solution_level is not None and |
|
||||||
next_level > self.current_smallest_solution_level): |
|
||||||
# We already found a solution that was overall less risky |
|
||||||
# than the current path, so who cares. |
|
||||||
continue |
|
||||||
if i == (self.maxy, self.maxx): |
|
||||||
self.solutions.append(next_level) |
|
||||||
if (self.current_smallest_solution_level is None or |
|
||||||
next_level < self.current_smallest_solution_level): |
|
||||||
self.current_smallest_solution_level = next_level |
|
||||||
# print('Found solution: ', i, ', orig level ', level) |
|
||||||
continue |
|
||||||
elif i in self.point_costs and self.point_costs[i] < next_level: |
|
||||||
# We already visited the point on a cheaper path. |
|
||||||
continue |
|
||||||
else: |
|
||||||
# print('Path: %s, next: %s' % (repr(path), i)) |
|
||||||
self.point_costs[i] = next_level |
|
||||||
self.next_point_queue.put((next_level, i)) |
|
||||||
|
|
||||||
def get_neighbors(self, poi): |
|
||||||
nex = {} |
|
||||||
rv = [] |
|
||||||
if poi[0] != self.maxy: |
|
||||||
nex.setdefault(self.y[poi[0] + 1][poi[1]], list()).append((poi[0] + 1, poi[1])) |
|
||||||
if poi[1] != self.maxx: |
|
||||||
nex.setdefault(self.y[poi[0]][poi[1] + 1], list()).append((poi[0], poi[1] + 1)) |
|
||||||
if poi[0] != 0: |
|
||||||
nex.setdefault(self.y[poi[0] - 1][poi[1]], list()).append((poi[0] - 1, poi[1])) |
|
||||||
if poi[1] != 0: |
|
||||||
nex.setdefault(self.y[poi[0]][poi[1] - 1], list()).append((poi[0], poi[1] - 1)) |
|
||||||
|
|
||||||
order = sorted(nex.keys()) |
|
||||||
|
|
||||||
for j in order: |
|
||||||
rv += nex[j] |
|
||||||
|
|
||||||
return rv |
|
||||||
|
|
||||||
gri = grid() |
|
||||||
|
|
||||||
with open(sys.argv[1], 'r') as f: |
|
||||||
for i in f.readlines(): |
|
||||||
gri.addline(i.strip()) |
|
||||||
|
|
||||||
gri.findpath() |
|
||||||
|
|
||||||
print(min(gri.solutions)) |
|
||||||
@ -1,38 +0,0 @@ |
|||||||
targetx = (175, 227) #(20, 30) |
|
||||||
targety = (-134, -79) #(-10, -5) |
|
||||||
|
|
||||||
trajectories = [] |
|
||||||
|
|
||||||
class probe: |
|
||||||
def __init__(self, velo): |
|
||||||
self.probe_position = (0, 0) |
|
||||||
self.velocity = velo |
|
||||||
self.initial_velo = velo |
|
||||||
|
|
||||||
def steppy(self): |
|
||||||
while self.probe_position[0] < targetx[1] and self.probe_position[1] > targety[0]: |
|
||||||
x, y = self.probe_position |
|
||||||
velox, veloy = self.velocity |
|
||||||
x += velox |
|
||||||
y += veloy |
|
||||||
if x >= targetx[0] and x <= targetx[1] and y <= targety[1] and y >= targety[0]: |
|
||||||
return self.initial_velo |
|
||||||
veloy -= 1 |
|
||||||
if velox != 0: |
|
||||||
if velox < 0: |
|
||||||
velox += 1 |
|
||||||
if velox > 0: |
|
||||||
velox -= 1 |
|
||||||
self.probe_position = (x, y) |
|
||||||
self.velocity = (velox, veloy) |
|
||||||
return None |
|
||||||
|
|
||||||
for yvelo in range(targety[0], 0 - targety[0]): |
|
||||||
for xvelo in range(1, targetx[1] + 1): |
|
||||||
prob = probe((xvelo, yvelo)) |
|
||||||
t = prob.steppy() |
|
||||||
if t is not None: |
|
||||||
trajectories.append(t) |
|
||||||
del prob |
|
||||||
|
|
||||||
print(len(trajectories)) |
|
||||||
@ -1,7 +0,0 @@ |
|||||||
targetx = (175, 227) |
|
||||||
targety = (-134, -79) |
|
||||||
|
|
||||||
y = 0 - targety[0] - 1 |
|
||||||
y = (y*y + y)/2 |
|
||||||
|
|
||||||
print(y) |
|
||||||
@ -1,172 +0,0 @@ |
|||||||
import math |
|
||||||
import sys |
|
||||||
|
|
||||||
def check_nested(inp): |
|
||||||
peg_counter = 0 |
|
||||||
found = False |
|
||||||
found2 = False |
|
||||||
pair = '' |
|
||||||
high_peg = None |
|
||||||
for i in range(len(inp)): |
|
||||||
if inp[i] == '[': |
|
||||||
peg_counter += 1 |
|
||||||
if peg_counter > 4: |
|
||||||
found = True |
|
||||||
high_peg = peg_counter |
|
||||||
pair = '' |
|
||||||
start = i |
|
||||||
if inp[i] == ']': |
|
||||||
peg_counter -= 1 |
|
||||||
|
|
||||||
if found: |
|
||||||
pair += inp[i] |
|
||||||
if found and peg_counter == high_peg - 1: |
|
||||||
end = i |
|
||||||
found2 = True |
|
||||||
break |
|
||||||
if found2: |
|
||||||
#print('Exploding ', pair) |
|
||||||
pair = pair[1:-1] |
|
||||||
left, rigth = pair.split(',') |
|
||||||
tempnum = '' |
|
||||||
digit_check = False |
|
||||||
for i in range(end, len(inp)): |
|
||||||
if inp[i].isdigit(): |
|
||||||
digit_check = True |
|
||||||
digit_start = i |
|
||||||
tempnum += inp[i] |
|
||||||
#print('tempnum: ', tempnum) |
|
||||||
if (inp[i] == ',' or inp[i] == ']') and digit_check: |
|
||||||
# print('Replacing ', inp[i - len(tempnum):i], ' with ', str(int(tempnum) + int(rigth)), ' (', str(tempnum), ' + ' , str(rigth) + ')') |
|
||||||
inp = inp[:i - len(tempnum)] + str(int(tempnum) + int(rigth)) + inp[i:] |
|
||||||
break |
|
||||||
# print('Replacing ', inp[start:end+1], ' with zero') |
|
||||||
# print('B: ', inp) |
|
||||||
inp = inp[:start] + '0' + inp[end + 1:] |
|
||||||
# print('A: ', inp) |
|
||||||
tempnum = '' |
|
||||||
digit_check = False |
|
||||||
for i in range(start - 1, 0, -1): |
|
||||||
if inp[i].isdigit(): |
|
||||||
digit_check = True |
|
||||||
digit_start = i |
|
||||||
tempnum = inp[i] + tempnum |
|
||||||
if (inp[i] == ',' or inp[i] == '[' ) and digit_check: |
|
||||||
# print('Replacing ', inp[i+1:i+len(tempnum)+1], ' with ', str(int(tempnum) + int(left))) |
|
||||||
inp = inp[:i + 1] + str(int(tempnum) + int(left)) + inp[len(tempnum) + i + 1:] |
|
||||||
break |
|
||||||
|
|
||||||
# print(inp) |
|
||||||
|
|
||||||
return (inp, found2) |
|
||||||
|
|
||||||
def check_split(inp): |
|
||||||
checkmarker = 0 |
|
||||||
found = False |
|
||||||
for i in range(len(inp)): |
|
||||||
if inp[i].isdigit(): |
|
||||||
checkmarker += 1 |
|
||||||
else: |
|
||||||
checkmarker = 0 |
|
||||||
if checkmarker == 2: |
|
||||||
number_pos = i |
|
||||||
number = int(inp[i-1] + inp[i]) |
|
||||||
number = number/2 |
|
||||||
found = True |
|
||||||
break |
|
||||||
if found: |
|
||||||
new_pair = '[' + str(math.trunc(number)) + ',' + str(math.ceil(number)) + ']' |
|
||||||
#print('Replacing ', inp[number_pos - 1:number_pos+1], ' with ', new_pair) |
|
||||||
inp = inp[:number_pos - 1] + new_pair + inp[number_pos + 1:] |
|
||||||
#print(inp) |
|
||||||
return (inp, found) |
|
||||||
|
|
||||||
def magnitude(inp): |
|
||||||
found = False |
|
||||||
number = '' |
|
||||||
start = None |
|
||||||
end = None |
|
||||||
for i in range(len(inp)): |
|
||||||
if inp[i] == '[': |
|
||||||
start = i |
|
||||||
if inp[i] == ']': |
|
||||||
end = i |
|
||||||
break |
|
||||||
if start is None: |
|
||||||
start = 0 |
|
||||||
if end is None: |
|
||||||
end = len(inp) |
|
||||||
for i in range(start, end): |
|
||||||
number += inp[i] |
|
||||||
if ',' in number: |
|
||||||
found = True |
|
||||||
left, rigth = number.split(',') |
|
||||||
left = left[1:] |
|
||||||
number = str(int(left)*3 + int(rigth)*2) |
|
||||||
inp = inp[:start] + number + inp[end + 1:] |
|
||||||
else: |
|
||||||
inp = number |
|
||||||
return (inp, found) |
|
||||||
|
|
||||||
def reduct(inp): |
|
||||||
reduction = True |
|
||||||
while reduction: |
|
||||||
eplode = True |
|
||||||
split = True |
|
||||||
while eplode: |
|
||||||
inp, eplode = check_nested(inp) |
|
||||||
reduction = False |
|
||||||
|
|
||||||
inp, split = check_split(inp) |
|
||||||
if split: |
|
||||||
reduction = True |
|
||||||
return(inp) |
|
||||||
|
|
||||||
|
|
||||||
inp = [] |
|
||||||
|
|
||||||
with open(sys.argv[1], 'r') as f: |
|
||||||
for g in f.readlines(): |
|
||||||
g = g.strip() |
|
||||||
inp.append(g) |
|
||||||
|
|
||||||
if sys.argv[2] == 'part1': |
|
||||||
imp = inp[0] |
|
||||||
inp.pop(0) |
|
||||||
|
|
||||||
while len(inp) > 0: |
|
||||||
print('___________________') |
|
||||||
print(imp) |
|
||||||
print('+', inp[0]) |
|
||||||
imp = '[' + imp + ',' + inp[0] + ']' |
|
||||||
inp.pop(0) |
|
||||||
imp = reduct(imp) |
|
||||||
print('=', imp) |
|
||||||
print('___________________') |
|
||||||
|
|
||||||
|
|
||||||
|
|
||||||
|
|
||||||
done_check = True |
|
||||||
|
|
||||||
while done_check: |
|
||||||
imp, done_check = magnitude(imp) |
|
||||||
|
|
||||||
print(imp, done_check) |
|
||||||
|
|
||||||
if sys.argv[2] == 'part2': |
|
||||||
high_mag = 0 |
|
||||||
|
|
||||||
for i in inp: |
|
||||||
for f in inp: |
|
||||||
if f != i: |
|
||||||
imp = '[' + i + ',' + f + ']' |
|
||||||
imp = reduct(imp) |
|
||||||
done_check = True |
|
||||||
while done_check: |
|
||||||
imp, done_check = magnitude(imp) |
|
||||||
if int(imp) > high_mag: |
|
||||||
high_mag = int(imp) |
|
||||||
|
|
||||||
print(high_mag) |
|
||||||
|
|
||||||
@ -1,75 +0,0 @@ |
|||||||
import sys |
|
||||||
|
|
||||||
class img: |
|
||||||
def __init__(self): |
|
||||||
self.y = [] |
|
||||||
|
|
||||||
def addline(self, line): |
|
||||||
self.y.append(line) |
|
||||||
|
|
||||||
def get_num(self,y,x, test): |
|
||||||
number='' |
|
||||||
if y != 0 and x != 0: number += self.y[y - 1][x - 1] |
|
||||||
else: number += test |
|
||||||
if y !=0: number += self.y[y - 1][x] |
|
||||||
else: number += test |
|
||||||
if y != 0 and x != len(self.y[0]) - 1: number += self.y[y - 1][x + 1] |
|
||||||
else: number += test |
|
||||||
if x != 0: number += self.y[y][x - 1] |
|
||||||
else: number += test |
|
||||||
number += self.y[y][x] |
|
||||||
if x != len(self.y[0]) - 1: number += self.y[y][x + 1] |
|
||||||
else: number += test |
|
||||||
if y != len(self.y) - 1 and x != 0: number += self.y[y + 1][x - 1] |
|
||||||
else: number += test |
|
||||||
if y != len(self.y) - 1: number += self.y[y + 1][x] |
|
||||||
else: number += test |
|
||||||
if y != len(self.y) - 1 and x != len(self.y[0]) - 1: number += self.y[y + 1][x + 1] |
|
||||||
else: number += test |
|
||||||
number = number.replace('.', '0') |
|
||||||
number = number.replace('#', '1') |
|
||||||
|
|
||||||
return (int(number, 2)) |
|
||||||
|
|
||||||
def enhance(self, test): |
|
||||||
new_image = [] |
|
||||||
self.y.insert(0, test*len(self.y[0])) |
|
||||||
self.y.append(test*len(self.y[0])) |
|
||||||
for i in range(len(self.y)): |
|
||||||
self.y[i] = test + self.y[i] + test |
|
||||||
for i in range(len(self.y)): |
|
||||||
new_line = '' |
|
||||||
for t in range(len(self.y[i])): |
|
||||||
num = self.get_num(i,t,test) |
|
||||||
new_line += algorithm[num] |
|
||||||
new_image.append(new_line) |
|
||||||
self.y = new_image.copy() |
|
||||||
|
|
||||||
def count(self): |
|
||||||
counter = 0 |
|
||||||
for f in self.y: |
|
||||||
for g in f: |
|
||||||
if g == '#': |
|
||||||
counter += 1 |
|
||||||
return(counter) |
|
||||||
|
|
||||||
|
|
||||||
image = img() |
|
||||||
|
|
||||||
with open(sys.argv[1], 'r') as f: |
|
||||||
toggle = False |
|
||||||
for g in f.readlines(): |
|
||||||
g = g.strip() |
|
||||||
if g == '': |
|
||||||
toggle = True |
|
||||||
if not toggle: |
|
||||||
algorithm = g |
|
||||||
if toggle and g != '': |
|
||||||
image.addline(g) |
|
||||||
|
|
||||||
for i in range(25): |
|
||||||
image.enhance('.') |
|
||||||
image.enhance('#') |
|
||||||
|
|
||||||
print(image.count()) |
|
||||||
|
|
||||||
@ -1,74 +0,0 @@ |
|||||||
import sys |
|
||||||
|
|
||||||
class img: |
|
||||||
def __init__(self): |
|
||||||
self.y = [] |
|
||||||
|
|
||||||
def addline(self, line): |
|
||||||
self.y.append(line) |
|
||||||
|
|
||||||
def get_num(self,y,x): |
|
||||||
number='' |
|
||||||
if y != 0 and x != 0: number += self.y[y - 1][x - 1] |
|
||||||
else: number += '.' |
|
||||||
if y !=0: number += self.y[y - 1][x] |
|
||||||
else: number += '.' |
|
||||||
if y != 0 and x != len(self.y[0]) - 1: number += self.y[y - 1][x + 1] |
|
||||||
else: number += '.' |
|
||||||
if x != 0: number += self.y[y][x - 1] |
|
||||||
else: number += '.' |
|
||||||
number += self.y[y][x] |
|
||||||
if x != len(self.y[0]) - 1: number += self.y[y][x + 1] |
|
||||||
else: number += '.' |
|
||||||
if y != len(self.y) - 1 and x != 0: number += self.y[y + 1][x - 1] |
|
||||||
else: number += '.' |
|
||||||
if y != len(self.y) - 1: number += self.y[y + 1][x] |
|
||||||
else: number += '.' |
|
||||||
if y != len(self.y) - 1 and x != len(self.y[0]) - 1: number += self.y[y + 1][x + 1] |
|
||||||
else: number += '.' |
|
||||||
number = number.replace('.', '0') |
|
||||||
number = number.replace('#', '1') |
|
||||||
|
|
||||||
return (int(number, 2)) |
|
||||||
|
|
||||||
def enhance(self): |
|
||||||
new_image = [] |
|
||||||
self.y.insert(0, '.'*len(self.y[0])) |
|
||||||
self.y.append('.'*len(self.y[0])) |
|
||||||
for i in range(len(self.y)): |
|
||||||
self.y[i] = '.' + self.y[i] + '.' |
|
||||||
for i in range(len(self.y)): |
|
||||||
new_line = '' |
|
||||||
for t in range(len(self.y[i])): |
|
||||||
num = self.get_num(i,t) |
|
||||||
new_line += algorithm[num] |
|
||||||
new_image.append(new_line) |
|
||||||
self.y = new_image.copy() |
|
||||||
|
|
||||||
def count(self): |
|
||||||
counter = 0 |
|
||||||
for f in self.y: |
|
||||||
for g in f: |
|
||||||
if g == '#': |
|
||||||
counter += 1 |
|
||||||
return(counter) |
|
||||||
|
|
||||||
|
|
||||||
image = img() |
|
||||||
|
|
||||||
with open(sys.argv[1], 'r') as f: |
|
||||||
toggle = False |
|
||||||
for g in f.readlines(): |
|
||||||
g = g.strip() |
|
||||||
if g == '': |
|
||||||
toggle = True |
|
||||||
if not toggle: |
|
||||||
algorithm = g |
|
||||||
if toggle and g != '': |
|
||||||
image.addline(g) |
|
||||||
|
|
||||||
image.enhance() |
|
||||||
image.enhance() |
|
||||||
|
|
||||||
print(image.count()) |
|
||||||
|
|
||||||
@ -1,102 +0,0 @@ |
|||||||
VFHKKOKKCPBONFHNPHPN |
|
||||||
|
|
||||||
VS -> B |
|
||||||
HK -> B |
|
||||||
FO -> P |
|
||||||
NC -> F |
|
||||||
VN -> C |
|
||||||
BS -> O |
|
||||||
HS -> K |
|
||||||
NS -> C |
|
||||||
CV -> P |
|
||||||
NV -> C |
|
||||||
PH -> H |
|
||||||
PB -> B |
|
||||||
PK -> K |
|
||||||
HF -> P |
|
||||||
FV -> C |
|
||||||
NN -> H |
|
||||||
VO -> K |
|
||||||
VP -> P |
|
||||||
BC -> B |
|
||||||
KK -> S |
|
||||||
OK -> C |
|
||||||
PN -> H |
|
||||||
SB -> V |
|
||||||
KO -> P |
|
||||||
KH -> C |
|
||||||
KS -> S |
|
||||||
FP -> B |
|
||||||
PV -> B |
|
||||||
BO -> C |
|
||||||
OS -> H |
|
||||||
NB -> S |
|
||||||
SP -> C |
|
||||||
HN -> N |
|
||||||
FN -> B |
|
||||||
PO -> O |
|
||||||
FS -> O |
|
||||||
NH -> B |
|
||||||
SO -> P |
|
||||||
OB -> S |
|
||||||
KC -> C |
|
||||||
OO -> H |
|
||||||
BB -> V |
|
||||||
SC -> F |
|
||||||
NP -> P |
|
||||||
SH -> C |
|
||||||
BH -> O |
|
||||||
BP -> F |
|
||||||
CC -> S |
|
||||||
BN -> H |
|
||||||
SS -> P |
|
||||||
BF -> B |
|
||||||
VK -> P |
|
||||||
OV -> H |
|
||||||
FC -> S |
|
||||||
VB -> S |
|
||||||
PF -> N |
|
||||||
HH -> O |
|
||||||
HC -> V |
|
||||||
CH -> B |
|
||||||
HP -> H |
|
||||||
FF -> H |
|
||||||
VF -> V |
|
||||||
CS -> F |
|
||||||
KP -> F |
|
||||||
OP -> H |
|
||||||
KF -> F |
|
||||||
PP -> V |
|
||||||
OC -> C |
|
||||||
PS -> F |
|
||||||
ON -> H |
|
||||||
BK -> B |
|
||||||
HV -> S |
|
||||||
CO -> K |
|
||||||
FH -> C |
|
||||||
FB -> F |
|
||||||
OF -> V |
|
||||||
SN -> S |
|
||||||
PC -> K |
|
||||||
NF -> F |
|
||||||
NK -> P |
|
||||||
NO -> P |
|
||||||
CP -> P |
|
||||||
CK -> S |
|
||||||
HB -> H |
|
||||||
BV -> C |
|
||||||
SF -> K |
|
||||||
HO -> H |
|
||||||
OH -> B |
|
||||||
KV -> S |
|
||||||
KN -> F |
|
||||||
SK -> K |
|
||||||
VH -> S |
|
||||||
CN -> S |
|
||||||
VC -> P |
|
||||||
CB -> H |
|
||||||
SV -> S |
|
||||||
VV -> P |
|
||||||
CF -> F |
|
||||||
FK -> F |
|
||||||
KB -> V |
|
||||||
@ -1,100 +0,0 @@ |
|||||||
8656175343119439947311919179279377257689197682985752287249881788527977345924133329967132199899199876 |
|
||||||
4281288396984115627338957853913949146812568775798196289991176529889498798259196976277683981565984526 |
|
||||||
8169838335918963371547591999342191683995972519179929683978126291855319511168245582651697938949414963 |
|
||||||
9911589184911198759466719191189995157885898771177913669999436998997781742478168921196176418888127932 |
|
||||||
2332856729917591158935782911513226531793881992469468248251991718456991551657621249229316797949388969 |
|
||||||
6488738222981127824819626661531168733698299313631126969162927725778914183239351484699921454131481322 |
|
||||||
3456499223985116399353928681116846939429849384129296119943791119497551946593566977823982927391143399 |
|
||||||
9297612841849646148511299569971197927971682598351883892842936977227795411959211782251399118676896328 |
|
||||||
1685688918999598249622886442487951289969917848948815999749154287969297396481891239821819247914959943 |
|
||||||
2855192597719945162116189119381795158862162959133647579913886639586438893695967226719685616432291318 |
|
||||||
3893139873964939791913261811173979825213968972939996181992593113695976322782892995939891783998623789 |
|
||||||
5964671772545917912328949994999514157618987654288269789931394913375316999489275494179994919117119365 |
|
||||||
3216339828898396212733674969295762442389789119366989996931919596282992864471192938639162947919972647 |
|
||||||
7879826444123912118829914949989194219763533694839431198212319893181151696157671388992581982743988967 |
|
||||||
7876122492176935838133394839673532581399474449569117478121989273123412313151952891988698552384251637 |
|
||||||
8786999269197821985731819155537259938991261919979365751539876866146174376911518943778479997131942722 |
|
||||||
7239919942299391891898171771589178983916281118889294494829292752139999754571391999826947791975394972 |
|
||||||
2727617215141959982544247383138498917281833932371546394891963994434638187617528821379728933335772342 |
|
||||||
6712949984729176138535147942577311588399869767114795759883948915177671474313191789814718292236422124 |
|
||||||
8689792116597916131779139899373471282726812338914773516383771158691551851991689929199689197212298649 |
|
||||||
6228175894997691471313338136819712699979449476188196729899628851391971728199959981585798691881191415 |
|
||||||
9491157288112631922166642933446197292729817888649185515198768537925149995158353829229269894798938589 |
|
||||||
5199389142294542461535132814487861987422485947698739199748986652229272998164982399192268248929567161 |
|
||||||
6881119581991538187539159493621999896486112182779617795198955921614753699796171837819179999654231813 |
|
||||||
6996595113784151975521879415898217119639999975184518599369743127684295298268259495226623211591871888 |
|
||||||
1779949977648145993713949919359399998812143513534984334127763318649997689919849157137418761137512977 |
|
||||||
9223292971993981422528813498119387921238194638215641911218326517839287886478991147999899894724396962 |
|
||||||
7451983891767995938972123465939918261682281929689989464297789895588752221375859586787938391672994381 |
|
||||||
1579954176878141996516584483611183926131694919877929897576151469657864935819598781814826881644187861 |
|
||||||
8934595321937914584995177237653199951582515953621782173159453287575529819242531191989113518599339361 |
|
||||||
3214791137819868237121897913928328682928239268681975567994149694512799167598489194267554981611157817 |
|
||||||
3161289322443822496458312797912957538349962328948955764669152944278622928929944477635195993465821714 |
|
||||||
3769985892295265479971729196428585411214871889139731131516448815999122871374996159138497416978598848 |
|
||||||
4926877381218811127939655759733739111889455359949289979523168797571871445191441719179859376969393872 |
|
||||||
7159871151274214979637977982939997337182139971896511115912187982698278842961545125121242636339621282 |
|
||||||
8423118867997391616931374681582965659184916625321536161483641999294114251928796446618889979683993218 |
|
||||||
6824788915976897879897933391998341399228914119912289149511515799142181679965255395897688149876629889 |
|
||||||
4794395837416911945432167619882718499181629123717219977896911277339851349162195299228963994667691947 |
|
||||||
1465122112768881153591399679274839985297692314947884169719151181986711822112796246416415955915718319 |
|
||||||
7114797833579933611249299912348294873921288555119486979959982462111791467394161781467316779796883775 |
|
||||||
9767795467854144194712742294766968549329117618283754959873952489784997597669593796889571883816748771 |
|
||||||
1759974879458746414925558868197241214751687661841649999221178613679929261984417289292556869111324941 |
|
||||||
9557955429999672993612951916598187741611893112948813816999484953994151249931191942493691497559992158 |
|
||||||
1469791219499218437828194894539893191199115998162227659757698173867329816328599398544492677817272998 |
|
||||||
6696472832532492295279572315976884291727999732161858916985514872395367168971969865959582923387918951 |
|
||||||
9722652752119479169481198119314728131429449798379179119171791999189878174319864498112912224658495939 |
|
||||||
9581794449119116165418178711351481129242636919987948291451161695541253977174231393582734959682898495 |
|
||||||
4757727865924728111221629983989222587789999361791192917315287219922119718827676188689966872358484669 |
|
||||||
1982319969915242121935864989286462118395187369193933592791414764965279817872197863615512262358899223 |
|
||||||
1811379712999278717898361849316989959114612857179582117839285399618929182259624916911439331479239488 |
|
||||||
1377519658968884779897799292198595917148591218821239614925192183128211371959295299959221257811239131 |
|
||||||
2627929612263297913663198357736594275199769318118546371628241929618769991214845296132728799271417791 |
|
||||||
7576972138942696587693261199467749912936563131454674591315468112333812659454789393699615918167338715 |
|
||||||
1778985995949591574849625759667137792111923771976687288498928179271746938986792658149697999719931492 |
|
||||||
1497174992519427759719169714342998311421419197412331399469329847692794191181111339933357161599799597 |
|
||||||
7158163932199423259572847121198873491117119999919996985599149129919588579223518511588378639685891315 |
|
||||||
6219361855573892912131718991998196749251949481814844299182119621344738991784149679694476483378729929 |
|
||||||
1398599388779918861183115593522489331874978727922373471991219247115944295163699192776967648639268659 |
|
||||||
8246143812623927544154898631717811662213981175534335932638718171969421398421692892399791789186618487 |
|
||||||
4457134139841167885881924949364884427839314973843366971997383189398399657998961185159781215111619878 |
|
||||||
2889934549617841969369167119338852267887359654637229634658717722728239549585928482358431813296859898 |
|
||||||
9968328746979669249145999585143117898196251944175462877716129989773292878848966999379983436559934934 |
|
||||||
6493994193996595991299891992438695916166928199197254269991979292986895799985938128881229638182945947 |
|
||||||
7266928918675112795879219714929968471352931229592623394713393869269941181318972192169271548316892574 |
|
||||||
2174196776119149368951321419512925818641848291921584561885586189445194773817792112569311611884895234 |
|
||||||
5617593683181229369984148191819568774125471789395181874847932736429929334265516997661987796259692831 |
|
||||||
7882228973393795938729341656949619511272988446634311621871394678132831899299832311614174939261965429 |
|
||||||
1131881592984545192978449637151892697525357924197922698921549791127287595929496515499876251183628176 |
|
||||||
9922954913893559597663824459627321943979599969474976998899879429185892995511392872381956558981867119 |
|
||||||
5166385448694129439797196837181355547743133114829285275149516986685925813416161972979872853196155916 |
|
||||||
3292899922794159291851551956738911971988929383861879921354871787791695284999126375594873179426338749 |
|
||||||
3971894752927483651131869717199971871964396958991799413921821198121691265888799954912311963139425236 |
|
||||||
5778565318498395151591219315499879273943817921588123199611531989674238272218198865913747444419629892 |
|
||||||
1148956123134785152496887782841669964225944272953163717879528194631986997718971481186872943816456591 |
|
||||||
5982998155291779554662769986899318991622943125199743569463317913185991442772122148595119965486877247 |
|
||||||
1592622221626611159996955945922614981222438358385913259412688295754161193293194979914999974739594393 |
|
||||||
1735995389872189896282749844299933869588931688619645726996959149185997128397635694766944945458588326 |
|
||||||
8969839951998899979864239155832982419271118982882915197745124695321464198748765361499779978719441246 |
|
||||||
6625484228731161195646227911299498172947526327866775111148173468799729895761595437743769876911891521 |
|
||||||
6742199381937628999297557371399872217983581247138899399239252389649491949578491998528132446741686888 |
|
||||||
9212328164223895178547771855976415127193137191217188318191949238429129518281919843229126971963111111 |
|
||||||
8589368771155989697277997492471969978917117589192916193887975787949771588121551699971132275182798898 |
|
||||||
1321997349438946615383211392181979153964221243634922639112684529286794272849757186396714797832698913 |
|
||||||
5499455959999492339698359789213323519479768626457859213487938838995348379392231623595879353861382977 |
|
||||||
4612129999347379911982695394862437936254989311441326295994617191963497895691479282499959828989987571 |
|
||||||
3953949985681978999897341375236798381973326952579319464522624134872231113676167279146985521828793431 |
|
||||||
2547232255918288952326674861524529119719429148626615319818611241832868529862499874951986568635799957 |
|
||||||
2181959929952711246913363617991144311613441799129546223661433628933579819732979148127949974997119951 |
|
||||||
1369158892917379123998253242599392893199998853969933983592129813969821127281951849151627687114757833 |
|
||||||
9629699176294886577773394197932998769278865351155516385519239971147785457838922269188195227329168368 |
|
||||||
1788912961677399663173822433232514884848179868666798987368382881226468481869127998236137881926332779 |
|
||||||
4811241997249159619241887142461943467819366815858371379792287198271563986876852729186927761281942192 |
|
||||||
2121993996798639492562961751217922319969898368461919218459919713413366292171628639922554153774327219 |
|
||||||
3489591127775295131639799492971117993637992434115331278511281997587996291111198123428588991837368589 |
|
||||||
1283798883941983912985615991541417994114453747887836936186431822993881123911799962749981389292178586 |
|
||||||
8392631553657936578372199916912973193995216848776811924799769959318889717919172521769363698292447429 |
|
||||||
9587697134368994212916856845984875416273418561198913859115983139967143891991617853289936814265113512 |
|
||||||
9111571922348271733199797953979536915998195916688317991255916216419817129423728913622269119972958686 |
|
||||||
9959599568987335314713638999897919449512991684446347789183915679567141547281548619496728636288445972 |
|
||||||
8391247911139217869276338998734496391173478717461631572924754792241695917352991662734191814376765142 |
|
||||||
@ -1,100 +0,0 @@ |
|||||||
[[[3,[8,6]],[6,1]],[[[1,1],2],[[1,0],0]]] |
|
||||||
[[[1,[7,3]],1],9] |
|
||||||
[[[2,6],[[3,1],[0,9]]],[[7,[4,8]],[[2,7],3]]] |
|
||||||
[[[3,[0,4]],[[8,4],[1,9]]],[7,[2,[5,7]]]] |
|
||||||
[[[4,5],[[0,7],1]],[9,[0,4]]] |
|
||||||
[[5,[[1,5],[3,6]]],8] |
|
||||||
[[3,[[9,3],9]],9] |
|
||||||
[2,[[[2,1],[0,5]],[9,9]]] |
|
||||||
[[2,[6,9]],[[[4,1],0],[3,4]]] |
|
||||||
[[[[6,8],0],[[8,8],9]],[[[4,2],3],[3,[7,3]]]] |
|
||||||
[[3,7],9] |
|
||||||
[[[[2,5],8],[2,5]],[[0,[5,7]],[[2,5],4]]] |
|
||||||
[[[8,[6,6]],0],[4,[[5,6],[8,4]]]] |
|
||||||
[[[1,[8,2]],[[0,4],[2,6]]],[[3,4],0]] |
|
||||||
[[1,[[9,2],[6,0]]],[[[0,9],5],[[8,0],[1,5]]]] |
|
||||||
[[2,[[2,3],[1,8]]],[3,[[7,2],[0,7]]]] |
|
||||||
[[5,4],5] |
|
||||||
[[[[4,2],[4,8]],[7,3]],[0,[[8,9],6]]] |
|
||||||
[[[6,7],0],5] |
|
||||||
[[2,[[9,0],[8,4]]],[[[7,4],[3,4]],0]] |
|
||||||
[[[9,[8,9]],1],[[5,[6,7]],3]] |
|
||||||
[[2,[0,0]],[3,[[2,5],[1,4]]]] |
|
||||||
[[0,1],[0,[[8,8],[8,3]]]] |
|
||||||
[[[0,2],[2,8]],[1,[[7,0],0]]] |
|
||||||
[[[[5,4],3],[[7,5],[2,6]]],[[5,8],[0,1]]] |
|
||||||
[0,[0,0]] |
|
||||||
[[5,[[5,6],0]],[[[2,7],9],[7,9]]] |
|
||||||
[[[[0,8],2],[[2,5],[7,6]]],[[9,7],[[8,7],[9,2]]]] |
|
||||||
[[[0,[4,6]],[[6,3],[4,4]]],[8,[[4,8],[4,8]]]] |
|
||||||
[[[[8,9],[3,8]],8],[[[7,9],6],[9,[2,7]]]] |
|
||||||
[[[[8,9],[1,6]],0],[[[8,7],4],[9,[1,4]]]] |
|
||||||
[5,7] |
|
||||||
[[[[1,5],[3,6]],[[5,5],4]],[[3,3],[4,[4,0]]]] |
|
||||||
[[[0,6],[5,[5,3]]],[[4,[0,0]],8]] |
|
||||||
[7,[6,8]] |
|
||||||
[[[[8,5],9],[[3,2],7]],[[[6,6],5],2]] |
|
||||||
[[[[4,4],[0,4]],9],0] |
|
||||||
[[0,[3,[9,3]]],[9,[[8,0],[0,9]]]] |
|
||||||
[[[[4,0],0],[1,[1,7]]],[[3,[3,0]],[[1,3],6]]] |
|
||||||
[[9,4],[3,[[7,1],6]]] |
|
||||||
[[[[3,7],7],1],[[4,3],[[6,9],[6,9]]]] |
|
||||||
[[[8,[2,5]],[[8,4],4]],[[[3,4],[6,7]],[5,[8,5]]]] |
|
||||||
[2,[4,[[3,2],7]]] |
|
||||||
[[[[3,1],[5,6]],[[2,7],7]],[4,[8,[7,4]]]] |
|
||||||
[[7,8],[[[3,9],7],2]] |
|
||||||
[[[[8,8],[5,8]],[[1,0],[6,0]]],[[[1,2],6],[[4,2],[5,5]]]] |
|
||||||
[[1,[0,9]],[[[2,1],1],1]] |
|
||||||
[[6,[8,1]],[4,[[7,8],5]]] |
|
||||||
[[[1,[1,6]],[1,[5,7]]],[[[2,8],6],0]] |
|
||||||
[9,1] |
|
||||||
[[[0,[6,5]],[[8,5],2]],[[[2,4],[7,3]],[[1,5],[9,2]]]] |
|
||||||
[[[2,7],[0,[3,6]]],[[[1,0],[9,6]],[1,[0,4]]]] |
|
||||||
[6,[[[5,9],8],[0,2]]] |
|
||||||
[7,[[[9,4],[8,6]],[[1,1],1]]] |
|
||||||
[[[2,1],0],8] |
|
||||||
[1,[[6,[1,4]],[[0,0],[1,9]]]] |
|
||||||
[[[1,[7,9]],2],8] |
|
||||||
[[[[0,9],2],[[8,4],9]],[0,[[7,7],[4,8]]]] |
|
||||||
[[1,[2,[1,8]]],[[[3,6],[2,1]],[3,[5,0]]]] |
|
||||||
[[3,3],[3,5]] |
|
||||||
[[[[9,3],[4,3]],[5,[8,1]]],[[6,[5,0]],9]] |
|
||||||
[0,[[9,[3,5]],3]] |
|
||||||
[[[9,1],0],[[[5,9],[8,0]],[7,[4,8]]]] |
|
||||||
[[[[7,7],8],3],[[[6,6],[6,5]],[6,4]]] |
|
||||||
[[[[3,7],1],[9,[4,2]]],[[9,[2,5]],[[9,0],5]]] |
|
||||||
[5,[[0,2],6]] |
|
||||||
[[[[2,7],[5,3]],[1,8]],2] |
|
||||||
[[[8,[7,7]],[9,[0,0]]],4] |
|
||||||
[[[4,[1,4]],0],[[[8,7],8],[[4,1],7]]] |
|
||||||
[[[[0,6],0],[[3,2],[9,8]]],[[9,[4,5]],[[7,7],[0,8]]]] |
|
||||||
[[[[6,3],3],[[1,5],7]],[[0,1],[7,7]]] |
|
||||||
[[[[2,0],2],[3,[3,5]]],[[[0,8],[8,2]],[[0,6],5]]] |
|
||||||
[[[6,[5,3]],[[5,5],9]],[[5,9],[[8,7],[3,7]]]] |
|
||||||
[[[[1,7],[3,4]],[9,2]],1] |
|
||||||
[[[[8,2],6],1],[[5,[2,7]],[3,9]]] |
|
||||||
[5,[5,7]] |
|
||||||
[[[[9,8],[3,4]],[[2,5],[5,6]]],[[[2,7],7],[9,[8,7]]]] |
|
||||||
[[[1,4],[[6,1],[1,3]]],[1,[7,[1,7]]]] |
|
||||||
[[[[1,4],8],[[5,1],8]],[[[1,3],[6,9]],[6,[3,3]]]] |
|
||||||
[[[[4,0],[0,7]],[4,5]],[4,2]] |
|
||||||
[3,8] |
|
||||||
[7,[[[7,6],5],[[6,6],5]]] |
|
||||||
[[[5,[0,5]],[4,4]],[3,[[4,2],[7,0]]]] |
|
||||||
[[[[7,9],8],[9,6]],[5,0]] |
|
||||||
[[[[3,0],[5,2]],1],[[[6,9],[5,3]],[[2,5],[6,3]]]] |
|
||||||
[7,[[[7,7],[4,5]],[9,2]]] |
|
||||||
[[7,[[4,2],[9,3]]],[7,[6,1]]] |
|
||||||
[7,9] |
|
||||||
[[[8,[8,1]],[[7,3],1]],[[9,8],[2,[8,3]]]] |
|
||||||
[[[9,3],3],3] |
|
||||||
[[[8,[5,7]],[[2,1],[1,3]]],[[[3,5],2],0]] |
|
||||||
[[[8,8],0],[[1,4],[[8,6],9]]] |
|
||||||
[[9,[3,[3,0]]],[1,7]] |
|
||||||
[1,[[[8,8],1],[2,[0,5]]]] |
|
||||||
[[0,[1,5]],[9,[0,[9,0]]]] |
|
||||||
[1,[[[1,1],[8,3]],[1,8]]] |
|
||||||
[[5,[[7,7],[3,3]]],[[[6,6],[7,8]],[1,[0,0]]]] |
|
||||||
[[[[6,7],1],[0,2]],[[[4,2],[7,6]],[[8,4],[4,9]]]] |
|
||||||
[[6,[[3,3],[9,0]]],[1,[[4,5],4]]] |
|
||||||
[[[[3,4],7],[9,0]],[[[4,5],1],[[5,1],[9,3]]]] |
|
||||||
@ -1,102 +0,0 @@ |
|||||||
#.#.....##...##..#.#......#.#...#.#.#...###.##......###.##.##..##.#...#.....###.#.....#.#.#...#.#..###.###..###..#..##..###..##..##.##.#..###########.##....#.#......#...#.###..###...#.####..########.#####.#.#..##.##.##..###.##.####.#..##.##..#...#####..#.#.##.##...##..#..##.....###.#.#....####.##.#...##.########.#.##.#.....###....#..###.####....############.#.##...#.####...#...##.#.#..#..#......#..##...#.########.#.#...#####..#..######.#.#.....#####...##.###.#.#.##.........#.#.##..##.#..#..##..##.###.##.##. |
|
||||||
|
|
||||||
#.#...##.#.##.##...#......##....##...#.#....##.##.#.##....###.#####.#......###......#.#.##.####..#.# |
|
||||||
#.#...###.#.#.#...##...###....#####.#...#.####..########.#.#.#..#.###..##..#.####....#.#..#..##.#### |
|
||||||
.....#.######..#.#.....#..#..####.########..#.#.####..#####..##.#..##..##.##.#..###.#.#.#.#...#..### |
|
||||||
#.#........#.###.#..######.##..#.##...#.....#.#.......#.##.....#.###.##.#..##..#.##...##...##.####.. |
|
||||||
#...#.#.##..###..#..####..#####.##...###.#....#..###..#.#....####..####.####..#..###.####.###.#..### |
|
||||||
#..###..##.#....#.##..##.#..#.##....#.#.#.##..#.#.##..#..##.....#####..#..##.##.##..#.#####.###.#... |
|
||||||
..####..##...#....##.#...#######..#....##.###...#.#.........##........###.#.##....#.#.###...#...###. |
|
||||||
#######..#......##...##..###..##.#..##.#...###..##..#.#.##....##...##.#..##..##....#..###...##...#.. |
|
||||||
.###.....#..#..##....#...#.##.#..#.#.#...#..#...#..#.#.###.####..#.###.###.###.#.#..#....#.#.#.#.##. |
|
||||||
...##.#.#.#..#..#..#.#.##..#.....#...#####..#####..#.#..#...##..#..#...###.....#...#.#.#....#..##.## |
|
||||||
.#####.##.##..#...###.#....##...###..#..#...#...########..#.#...#.#..####........####...###...##.... |
|
||||||
.#..#..#.#....##..#.###...#..#.###...##.###.##.#...#####....#.###..#.#..#....#.##..#.......#.....#.# |
|
||||||
.#..##..#..####..##.#.#..##..###..#.......#...#...#.####.#.#.#..#.##......#.##.###.###.####.##.#.### |
|
||||||
.##..##.#..##..#.##.###...#.#####.#.#.#.##...#..#...##..##...#..###.###.##..##.#######.###....###### |
|
||||||
....#.#..##...#..#####...##.#.##......#.###.#.#.###..#...###..##.#..#..####..#.#....#..#.####...#..# |
|
||||||
.#..##..##...#.####.#####.#######.######.####.......#.#.###.##.#.#.#.#.##.....#....#....#..###....## |
|
||||||
###.##..#.#.#.#.#..#######.#.########.#.#.#..####.#####.#.#..##..#..##.....#...#....#.##.##.#....#.# |
|
||||||
#..#.####.####.##.####...#.###.#.##......###..##.####..#..####..##.#.#....##..##.######...#..##..... |
|
||||||
#.##...#...#..##...#.#......#..######.#.###.####..#######..#.##...#.#...#.##..###.#####..#...#.####. |
|
||||||
##.###.#.######.#...#..##.#...#..##.##.....###..#.##.#..#..####....#.##.##..#.#..#.#....#.....####.. |
|
||||||
.#.##.##.###..#...#.#.#.#.#.......#.####.#####..####.#....##.#...##.##.#.#.##.#..#.###.##..###...#.# |
|
||||||
#.###.#.##.#.........#..#.#.#.#..##.#..##.#####.###.#.#..#.#.#..##..###..#.##.####.#..#...###.....## |
|
||||||
##..#####.#...#.....###.#.#...##.####..#..###....##...#.##.##.##...#.###..#.##...........###.####.## |
|
||||||
.###....###.#..#.#..#..#.###..########..##......########.#..#######...#........#.#######..####..#..# |
|
||||||
####......#...#..#...#.######..#.##.#.##....#.##.#.#.##.#....##...###..##....#.#.##.##.....###.#.##. |
|
||||||
.#.####.##..##.#.#.#.##.###.##....#..#...#.###.#.#...#.....##..##.####....#..######.#.#.#.##...#...# |
|
||||||
...#.##...##..##.###..###....#..##.....#####.#.#..#.....##..##.###..##..##.##.....#.#..##.#..###..#. |
|
||||||
..##....####...##.....###.#...#.###...##.#.#..##.###....###.##........#.#..#..##..#.######..##...... |
|
||||||
###.##.##.#...##.#...###.##.##.######.###.###..###.#....#.#....#.#.#...###..###.#.#...######.#...### |
|
||||||
..#.####.########.####.#.#...#..##...##...###..####.###..##..#.##..###..#.####.###..#.#.#.#######..# |
|
||||||
###..#.##.##.#..#..#.#..#.###...#...#.##.#####.#.###.#.###.#.##..#...#.#...##...###.....#..###....## |
|
||||||
..####.#....####..#.##.....#..#.#.###.###.#.#......#.....####.......##.#.######..####..#######.#..## |
|
||||||
.##.#.#..#..###....#....#...##.##.###..##.##...#.######......##....##..#.#.#..##..#####....#.#...#.. |
|
||||||
##...##..#...#.#######..#.....#..##.....#####..#...##.###.####.###..###...#..###........###.##.#.### |
|
||||||
...###.#....#...##.....##.####..##.##.#.#..##.######.#..###.##.....##.####..#..##.###.##..###.###..# |
|
||||||
#.#...##....#....#.##....##...##..#.#...######..###.#.#..#.#.###.#####.#..###....#.##...####..####.. |
|
||||||
#....###.###.#...########.##.##.######.##....#...##.#.#.#..#.##.#.....#..#.....#..........#.##..#... |
|
||||||
.#.#.#.#.##.##.###...#.#.#...##...#.##.##..#..#...##...##..#.##.#.##....#.###....####..#..###.#..### |
|
||||||
...#.#..##.#..##.#.##.####.#.#...###...#.#.###..########.#...###...###..#..#.###..####..##.#..#...#. |
|
||||||
##.#...#######.....#.###..#.#..####.##..##.#..##...#.##..##.#####......######.#.#.##.#..####..#.#### |
|
||||||
#.......#.#########...#...#####...##.###.#..##..##..#...##..##.#.#.###.#.##..#...#....##..#.#.#...#. |
|
||||||
###..###..#...##.#...####.###..##.###..##..##.##.....#.#.#.####.######........#...#####.....#..##### |
|
||||||
##.#.#.########..#.#.##.#####..##.###...#...#.#.##...###.#.###..#..##.#......#.#.#.##.#.#.#....###.# |
|
||||||
#.##.#..#...##..###..##..#..##..##.###...#.##.##.#.#..........##...##.##..##..#....##.#####..##..#.. |
|
||||||
.#...##.##.#..#.##....#..##.##...#...####.###..##...#...#.##...######.#.##.#.#.##.####.##..#.###.### |
|
||||||
##.#.#..#.#.###.#..#.##.#....#....####..#.#..##.#######..##..#...#..####.#####....#.####.#..#.#.###. |
|
||||||
....##.##..#.#####.###.#.###.#.#.#.#..#.###.#..######....##.##.....#.#.#...###..###..#..###....##.## |
|
||||||
#.#######.#..#.#.##.##...#.#..###.##.##..#..###...#.#...#..##.##..##.#.#.##.##.#######.#..#.#..#.#.# |
|
||||||
###.....#####..####..#...#..##.#....##.##...##...##..###...#..##..##..####.#.....##.####..#...##.... |
|
||||||
####..##..##.#...#.###.##...###.#..#...##.##.#...#.##....####.#.#..#...##..##.##..###.......#..#..#. |
|
||||||
#.#.#####..#....#.#...#..##.##..##..#.####..###.####.####.#####.#.#..###.##....#....#.#.###.#.#..##. |
|
||||||
...##...#.#.#####.#.#....##.##..#...##...........#.#....#.##.##.....##..###...#.#####..........##.## |
|
||||||
.#..#..#.#...#.........####....##........##...#...#######.####.###.###...#....###..#.###.##.#.####.# |
|
||||||
..#.#.....#...###.####......###.#..#.#.#.#...####...#####.#..#....#.#.#....#.##.###....#..#....##.## |
|
||||||
##.#...##....###.#......####.#.####.##...#..#.#.#.#...#####.#..#..##.#.#...#.####....###.####.#.#.## |
|
||||||
.#.#..#....#.####.#..#.###..#.#.#.#.#.###...#.##.##.#.##...####..######....####...##.##.#..##.#.#..# |
|
||||||
..##.#...##.####..#.###..##..#.###.#.##..##.###.#.#####..#.##.#.....#.#####.####..#.#.######.#.##.#. |
|
||||||
#.....##..###..###.....###.##.###.#..##.#..##.###....#..#.#.##....#.##.##.#...###.###.#......#..#... |
|
||||||
.##.#..#...#...#.#..##.....#..#.###....###..#.##...#.##.#.##..##......#.#.#.####.#..#..##...##..##.# |
|
||||||
####...##...#......##.##..#######....###.##.#.###.#.#.###...####..#..#.#.##.........#.##.#....#####. |
|
||||||
.####.#####..##..###..#.##.##.####.......#.###.#####.#..#...#..#..####.#.....#.####.#.....###...#### |
|
||||||
#.##......#.#.#.##....#.#.##..#...#.#.#..#...##..#.##.##..#..#####..###.##.#...##...#..#...##.##..#. |
|
||||||
.##.#.#.###..###.##....#...###...####...####..##.###.####.###.#..#.###.#..#.....#.##.#..#.##.#.#.#.# |
|
||||||
...#.###.#..#..#.###.#....##..##.#..###.######.#...##..#.#...###.....#.###.#.#....##...##.###.#.#### |
|
||||||
.#..#..#....###..##..#....##.##..####.#.#.#..#.######....####.##.##....##.#.#.####.#..#.##.##....#.. |
|
||||||
#..##.#...#.###..#.###..###..#.##.#.######.#.#.####....###.##....#.##.#......##.##...##....#.#.###.# |
|
||||||
#...##.#.####...#######..#....##.#...##..#.#....#.#.#####.####.##...#.###.##.#.#.##...##.#....##..## |
|
||||||
....#.##.#.##.##.#.#..###...##.#.#.#....#...#..........###.#####.##...##..#..#.##.#...#..###..#####. |
|
||||||
###..###.##..#.###.#.#.#...##.#.###.##.###...##.###.....####.#...##.#.#.#..#.##...#.....#..#.#.#...# |
|
||||||
####...#.####.#.#.#..#.##.##.##.#.#.####...#...#.#..###....##.##..##.###...##.#...#####.###.#..#.... |
|
||||||
##..##...###..###.#.###.##.####.#..#.#..####.##.#...#..#..#.....##.#.#####...##.....#.#.#..#..##..#. |
|
||||||
.....#......#..##..#...#.#.#.######....###.##.##..#.###...#...#.####.##.##.###.#.######.#..#.#.##... |
|
||||||
#.#.#.###........#..#.#.#.#....##..##..###...##.#.##.#..#######.#..###.###.#.###.###.#.#.#.....##..# |
|
||||||
#.##....####.......#..##.####.#.##..###.##.###.#.#.###...###.....######...######.#.....###.##....... |
|
||||||
#.##..#...#..#..#....#.##...#..#.###...#...#########.#.#...#.....#...#..#.#...#.#.#...#.###.####..## |
|
||||||
.#..##........###.#.#....#.......##.#..#.#.#.##.......#.#.#.#..#.#.....#....#.###.#.##...###.....#.. |
|
||||||
.#.#...##...#....#.##..##.#...#.##..#..##.#..###.#####..##.#.##.####.####.###...##....##......###..# |
|
||||||
#..##....##.###.##.....#.#.....#.#...#..##....##.###.#....###.....######.#.##.###..#..#.#...#.....#. |
|
||||||
....#.####.....#..#..#...#.###.#####..##...#.#..###.#...#...##.###.##..#.######..####.#.#....#.#..## |
|
||||||
##.#..##.#.#.##..##..#...###..##.##..#.###..#...###..##.#.###.####...#..#.#######.##.###.###.#.#..#. |
|
||||||
...##...##.#.#.##.#.##.###..##...##.#..#..##.##.##.##.#.####..##.######....#..#.#.#....###.#.##.#.#. |
|
||||||
.#.....#.###...##.#.##.#..###.##..####.###..#.#.....#..##.#.#..##...##.#..#.##..#########..#.#.##.#. |
|
||||||
####.#..#.#..##...#..#.##..#..#...#.###.....#..##...#..####....#######.....#.##.##..##...#.##..####. |
|
||||||
########...#.#.####..####.#.#.#..##.#.#.##...#...#..#...#..###.#.#..##..#####.#.#.#.##.#.###...#.##. |
|
||||||
.#....#..######.#.#.#..##.#.#...#####....##..##.##.#####....#.##..#..#.#.#.###..#.####.###.........# |
|
||||||
...####..##......###..#..###..#.#.###.#...#..####.#.#..###....#..##.####.#..#.....#.........##..###. |
|
||||||
.####...##...#####.##.##...##...##..##...#.#####...#...##...#.####..####.###.....##.##...##.#######. |
|
||||||
##..####....#.#..#.#....##..#####....#.#...#.####..#######..##.#####.#.#.#.##.#.#..#...#.###.##.#.## |
|
||||||
#.####....#..##########...###.#..#####.#.#.##....#..#....######.....#...#.##.##.#.##..#.###..###..#. |
|
||||||
##.#.##.###..#.###.....##..#.###.#....#####.###...#.#.##.#..#.###.#.#.#####.#.##.##.##.#.#.###.###.. |
|
||||||
.###.#.#.##.######.#.#..##.#..####..#....##......#...##.##.#.......#.#.#.####.#.#.##....##.####..#.# |
|
||||||
####..#...##....#.#.#....#.#####...#..#....##..#..####...#..###...........####.###.###......#..##..# |
|
||||||
..##.####.##....####....#.#.####..#...###.#....#.##.###.#.##..####.#..###..#...#..#####..#...##...#. |
|
||||||
...#..#....#.#..##.#.####....#..####...##.#..#####.###..#.##..###.######...#...#...######.##....##.. |
|
||||||
..#########.#####.#####.###.##.#.###.###..#.#.#.#.###.#...###........####..#####.#.##.##.#..#..#.##. |
|
||||||
#..###.##.###.#...#.#.#.##.###........#.#.#.#..#..##.##.#.....#.#.....##...#..#.##..#..#..#......#.# |
|
||||||
...##..#...##.....##...####.....#.##..###.....#..#.###.#..#.#...#..#.#.....###.###.##.#.#.#..#.#.... |
|
||||||
#...#...#.#.#...#####.####..#....##...##.##.##.#...#.#.#..#...##....#...###.#.##.##....########..#.. |
|
||||||
.#.####....#.#.....########.#....######.#.#######...##..#.###.#.###..###.#..###....#.#.###.....###.# |
|
||||||
..#.##.##....#..#...#..#.#.#...###...#..#.#.#.####.#.#####.####....##..#..###.#.#..####....##.####.. |
|
||||||
@ -1,18 +0,0 @@ |
|||||||
NNCB |
|
||||||
|
|
||||||
CH -> B |
|
||||||
HH -> N |
|
||||||
CB -> H |
|
||||||
NH -> C |
|
||||||
HB -> C |
|
||||||
HC -> B |
|
||||||
HN -> C |
|
||||||
NN -> C |
|
||||||
BH -> H |
|
||||||
NC -> B |
|
||||||
NB -> B |
|
||||||
BN -> B |
|
||||||
BB -> N |
|
||||||
BC -> B |
|
||||||
CC -> N |
|
||||||
CN -> C |
|
||||||
@ -1,50 +0,0 @@ |
|||||||
11637517422274862853338597396444961841755517295286 |
|
||||||
13813736722492484783351359589446246169155735727126 |
|
||||||
21365113283247622439435873354154698446526571955763 |
|
||||||
36949315694715142671582625378269373648937148475914 |
|
||||||
74634171118574528222968563933317967414442817852555 |
|
||||||
13191281372421239248353234135946434524615754563572 |
|
||||||
13599124212461123532357223464346833457545794456865 |
|
||||||
31254216394236532741534764385264587549637569865174 |
|
||||||
12931385212314249632342535174345364628545647573965 |
|
||||||
23119445813422155692453326671356443778246755488935 |
|
||||||
22748628533385973964449618417555172952866628316397 |
|
||||||
24924847833513595894462461691557357271266846838237 |
|
||||||
32476224394358733541546984465265719557637682166874 |
|
||||||
47151426715826253782693736489371484759148259586125 |
|
||||||
85745282229685639333179674144428178525553928963666 |
|
||||||
24212392483532341359464345246157545635726865674683 |
|
||||||
24611235323572234643468334575457944568656815567976 |
|
||||||
42365327415347643852645875496375698651748671976285 |
|
||||||
23142496323425351743453646285456475739656758684176 |
|
||||||
34221556924533266713564437782467554889357866599146 |
|
||||||
33859739644496184175551729528666283163977739427418 |
|
||||||
35135958944624616915573572712668468382377957949348 |
|
||||||
43587335415469844652657195576376821668748793277985 |
|
||||||
58262537826937364893714847591482595861259361697236 |
|
||||||
96856393331796741444281785255539289636664139174777 |
|
||||||
35323413594643452461575456357268656746837976785794 |
|
||||||
35722346434683345754579445686568155679767926678187 |
|
||||||
53476438526458754963756986517486719762859782187396 |
|
||||||
34253517434536462854564757396567586841767869795287 |
|
||||||
45332667135644377824675548893578665991468977611257 |
|
||||||
44961841755517295286662831639777394274188841538529 |
|
||||||
46246169155735727126684683823779579493488168151459 |
|
||||||
54698446526571955763768216687487932779859814388196 |
|
||||||
69373648937148475914825958612593616972361472718347 |
|
||||||
17967414442817852555392896366641391747775241285888 |
|
||||||
46434524615754563572686567468379767857948187896815 |
|
||||||
46833457545794456865681556797679266781878137789298 |
|
||||||
64587549637569865174867197628597821873961893298417 |
|
||||||
45364628545647573965675868417678697952878971816398 |
|
||||||
56443778246755488935786659914689776112579188722368 |
|
||||||
55172952866628316397773942741888415385299952649631 |
|
||||||
57357271266846838237795794934881681514599279262561 |
|
||||||
65719557637682166874879327798598143881961925499217 |
|
||||||
71484759148259586125936169723614727183472583829458 |
|
||||||
28178525553928963666413917477752412858886352396999 |
|
||||||
57545635726865674683797678579481878968159298917926 |
|
||||||
57944568656815567976792667818781377892989248891319 |
|
||||||
75698651748671976285978218739618932984172914319528 |
|
||||||
56475739656758684176786979528789718163989182927419 |
|
||||||
67554889357866599146897761125791887223681299833479 |
|
||||||
@ -1,10 +0,0 @@ |
|||||||
1163751742 |
|
||||||
1381373672 |
|
||||||
2136511328 |
|
||||||
3694931569 |
|
||||||
7463417111 |
|
||||||
1319128137 |
|
||||||
1359912421 |
|
||||||
3125421639 |
|
||||||
1293138521 |
|
||||||
2311944581 |
|
||||||
@ -1,10 +0,0 @@ |
|||||||
[[[0,[5,8]],[[1,7],[9,6]]],[[4,[1,2]],[[1,4],2]]] |
|
||||||
[[[5,[2,8]],4],[5,[[9,9],0]]] |
|
||||||
[6,[[[6,2],[5,6]],[[7,6],[4,7]]]] |
|
||||||
[[[6,[0,7]],[0,9]],[4,[9,[9,0]]]] |
|
||||||
[[[7,[6,4]],[3,[1,3]]],[[[5,5],1],9]] |
|
||||||
[[6,[[7,3],[3,2]]],[[[3,8],[5,7]],4]] |
|
||||||
[[[[5,4],[7,7]],8],[[8,3],8]] |
|
||||||
[[9,3],[[9,9],[6,[4,9]]]] |
|
||||||
[[2,[[7,7],7]],[[5,8],[[9,3],[0,2]]]] |
|
||||||
[[[[5,2],5],[8,[3,7]]],[[5,[7,5]],[4,4]]] |
|
||||||
@ -1,2 +0,0 @@ |
|||||||
[[[0,[4,5]],[0,0]],[[[4,5],[2,6]],[9,5]]] |
|
||||||
[7,[[[3,7],[4,3]],[[6,3],[8,8]]]] |
|
||||||
@ -1,10 +0,0 @@ |
|||||||
[[[0,[4,5]],[0,0]],[[[4,5],[2,6]],[9,5]]] |
|
||||||
[7,[[[3,7],[4,3]],[[6,3],[8,8]]]] |
|
||||||
[[2,[[0,8],[3,4]]],[[[6,7],1],[7,[1,6]]]] |
|
||||||
[[[[2,4],7],[6,[0,5]]],[[[6,8],[2,8]],[[2,1],[4,5]]]] |
|
||||||
[7,[5,[[3,8],[1,4]]]] |
|
||||||
[[2,[2,2]],[8,[8,1]]] |
|
||||||
[2,9] |
|
||||||
[1,[[[9,3],9],[[9,0],[0,7]]]] |
|
||||||
[[[5,[7,4]],7],1] |
|
||||||
[[[[4,2],2],6],[8,7]] |
|
||||||
@ -1,7 +0,0 @@ |
|||||||
..#.#..#####.#.#.#.###.##.....###.##.#..###.####..#####..#....#..#..##..###..######.###...####..#..#####..##..#.#####...##.#.#..#.##..#.#......#.###.######.###.####...#.##.##..#..#..#####.....#.#....###..#.##......#.....#..#..#..##..#...##.######.####.####.#.#...#.......#..#.#.#...####.##.#......#..#...##.#.##..#...##.#.##..###.#......#.#.......#.#.#.####.###.##...#.....####.#..#..#.##.#....##..#.####....##...##..#...#......#.#.......#.......##..####..#...#.#.#...##..#.#..###..#####........#..####......#..# |
|
||||||
|
|
||||||
#..#. |
|
||||||
#.... |
|
||||||
##..# |
|
||||||
..#.. |
|
||||||
..### |
|
||||||
Loading…
Reference in new issue