def inv_gcd(a,b):
a=a%b
if a==0:
return (b,0)
s=b;t=a
m0=0;m1=1
while(t):
u=s//t
s-=t*u
m0-=m1*u
s,t=t,s
m0,m1=m1,m0
if m0<0:
m0+=b//s
return (s,m0)
def inv_mod(x,m):
assert 1<=m
z=inv_gcd(x,m)
assert z[0]==1
return z[1]
def crt(r,m):
assert len(r)==len(m)
n=len(r)
r0=0;m0=1
for i in range(n):
assert 1<=m[i]
r1=r[i]%m[i]
m1=m[i]
if m0<m1:
r0,r1=r1,r0
m0,m1=m1,m0
if (m0%m1==0):
if (r0%m1!=r1):
return (0,0)
continue
g,im=inv_gcd(m0,m1)
u1=m1//g
if ((r1-r0)%g):
return (0,0)
x=(r1-r0)//g % u1*im%u1
r0+=x*m0
m0*=u1
if r0<0:
r0+=m0
return (r0,m0)
def floor_sum(n,m,a,b):
ans=0
if a>=m:
ans+=(n-1)*n*(a//m)//2
a%=m
if b>=m:
ans+=n*(b//m)
b%=m
y_max=(a*n+b)//m
x_max=(y_max*m-b)
if y_max==0:
return ans
ans+=(n-(x_max+a-1)//a)*y_max
ans+=floor_sum(y_max,a,m,(a-x_max%a)%a)
return ans
T=int(input())
for _ in range(T):
X,Y,P,Q = map(int, input().split())
ans = 10**30
for y in range(Y):
for q in range(Q):
C = [2*(X+Y),P+Q]#これで割ったら
R = [X+y,P+q]#この余りになる対のリスト
r,m = crt(R,C)
if m!=0:
ans = min(ans,r)
if ans==10**30:
print('infinity')
else:
print(ans)