import fileinput
L = [l.strip() for l in fileinput.input()]
# Why (x,y) vs. (r,c)?
# Here we're on a plane instead of a grid, so (x,y) is a better coordinate system (more "mathy").
# What is the difference between a grid and a plane? If you're indexing into an array, it's a grid.
# The main difference is that y increases as it goes up, whereas r decreases as it goes up.
def solve_p1():
# Direction is a number 0,1,2,3
# 0=north, 1=east, 2=south, 3=west
DX = [0, 1, 0, -1]
DY = [1, 0, -1, 0]
x = 0
y = 0
dir_ = 1
for line in L:
cmd = line[0]
n = int(line[1:])
if cmd == "N":
y += n
elif cmd == "S":
y -= n
elif cmd == "E":
x += n
elif cmd == "W":
x -= n
elif cmd == "L":
for _ in range(n / 90):
dir_ = (dir_ + 3) % 4
elif cmd == "R":
for _ in range(n / 90):
dir_ = (dir_ + 1) % 4
elif cmd == "F":
x += DX[dir_] * n
y += DY[dir_] * n
else:
assert False
return abs(x) + abs(y)
def solve_p2():
wx = 10
wy = 1
x = 0
y = 0
for line in L:
cmd = line[0]
n = int(line[1:])
if cmd == "N":
wy += n
elif cmd == "S":
wy -= n
elif cmd == "E":
wx += n
elif cmd == "W":
wx -= n
# Complex numbers are a good way to think about rotations!
# Think of the point (x,y) as the complex number x+iy
# Remember i^2=-1. Multiplying by i is the same as rotating 90 degrees.
# Why? Note i^4 = (-1)^2 = 1, so multiplying by i four times does nothing.
# i^2 = -1, so multiplying by i flips you around the x and y axes (which is a 180-degree rotation).
# (x,y)*i = (x+iy)*i = ix+i^2y = -y+ix = (-y,x)
# (x,y)*i^3 = (x+iy)*i^3 = i^3x+i^4y = y - ix = (y,-x)
elif cmd == "L":
for _ in range(n / 90):
wx, wy = -wy, wx
elif cmd == "R":
for _ in range(n / 90):
wx, wy = wy, -wx
elif cmd == "F":
x += n * wx
y += n * wy
else:
assert False
return abs(x) + abs(y)
print(solve_p1())
print(solve_p2())
