Problem Statement

Consider the real-valued function $f(x) = ax^3 + bx^2 + cx + d$.

Print Yes if $f(x)$ has two extrema, and No otherwise.

You are given $T$ test cases; find the answer for each of them.

What is an extremum?
For a real-valued function $g(x)$, consider any $b$ in a sufficiently small open interval containing the point $a$.
If $b \neq a \Longrightarrow g(b) < g(a)$ holds, $g(a)$ is called a local maximum, and
if $b \neq a \Longrightarrow g(b) > g(a)$ holds, $g(a)$ is called a local minimum.
Local maxima and local minima are collectively called extrema.

Input

• $1\leq T \leq 10000$
• $-100 \leq a, b, c, d \leq 100$
• All input values are integers.

The input is given from Standard Input in the following format.

$T$
$case_1$
$case_2$
$\vdots$
$case_T$

Each test case is given in the following format.

$a\;b\;c\;d$

Output

Print $T$ lines.
On the $i$-th line, for the $i$-th test case,
print Yes if $f(x)$ has two extrema, and No otherwise.

Sample

2
1 -3 2 1
8 1 7 -3

Yes
No

1
0 1 0 0

No