def init_board(path):
board = {}
try:
pc = Intcode(path)
while True:
x, y, id = (int(pc.read()), int(pc.read()), int(pc.read()))
board[(x, y)] = id
except IntcodeError:
pass
return board
def b(path):
l = get_combo_range(5, 9)
max = 0
max_combo = []
for ll in l:
l = 0
last = 0
pcs = []
try:
for i, lll in enumerate(ll):
pc = Intcode(path)
pc.write(f'{lll}')
pcs.append(pc)
flag = True
while flag:
for pc in pcs:
pc.write(f'{l}')
l = int(pc.read())
if pc.done():
flag = False
break
last = l
except IntcodeError as e:
pass
if last > max:
max = last
max_combo = ll
print(f'Day7 B: {max}')
def a(path):
l = get_combo_range(0, 4)
max = 0
max_combo = []
for ll in l:
l = 0
for i, lll in enumerate(ll):
try:
pc = Intcode(path)
pc.write(f'{lll}')
pc.write(f'{l}')
l = int(pc.read())
except IntcodeError:
pass
if l > max:
max = l
max_combo = ll
print(f'Day7 A: {max}')
class Robot:
def __init__(self, path):
self.int = Intcode(path)
self.dir = 0
self.directions = [(0, 1), (1, 0), (0, -1), (-1, 0)]
self.x = 0
self.y = 0
self.painted = {(0, 0): "1"}
def run(self):
while not self.int.done():
try:
self.step()
except IntcodeError:
pass
def step(self):
w = self.int.write(f'{self.painted.get((self.x, self.y), "0")}')
p = self.int.read()
t = self.int.read()
self.paint(p)
self.turn(t)
dx, dy = self.directions[self.dir]
self.x += dx
self.y += dy
def paint(self, do):
self.painted[(self.x, self.y)] = do
def turn(self, direction):
if direction == "0":
self.dir -= 1
elif direction == "1":
self.dir += 1
else:
print("BAAAAAD")
if self.dir < 0:
self.dir += 4
elif self.dir > 3:
self.dir -= 4
def get_output(self):
x1 = -1
y1 = -1
x2 = 0
y2 = 0
for key in self.painted:
x, y = key
if y1 == -1 or y < y1:
y1 = y
if y > y2:
y2 = y
if x1 == 1 or x < x1:
x1 = x
if x > x2:
x2 = x
# print(f'{x1} {y1} {x2} {y2}')
l = [[" " for xx in range(abs(x2 - x1) + 1)]
for yy in range(abs(y2 - y1) + 1)]
# print(f'l {len(l)}')
# print(f'll {len(l[0])}')
for key in self.painted:
x, y = key
if self.painted[key] == "1":
l[y2 - y][x - x1] = "#"
ss = ""
for y in l:
s = ""
for x in y:
s += x
ss += f'{s}\n'
return ss
