Problem Statement

You are given two complex number and you tell how the two numbers are related.

Suppose you have two complex numbers ~x = (a+bj)~, ~y = (c+dj)~,

1. ~x > y~ is defined to be ~a > c~ and ~b > d~
2. ~x < y~ is defined to be ~a < c~ and ~b < d~
3. ~x == y~ is defined to be ~a == c~ and ~b == d~
4. ~x >= y~ is defined to be either ~a == c~ and ~b > d~ or ~a > c~ and ~b == d~
5. similarly for ~<=~
6. All other cases are considered ~!=~

Input Specification

The first line of the input gives the number of test cases, ~T~, ~T~ test cases follow. Each test case consists of a line. The line contains two complex numbers seperated by a space.

Limits

Memory limits: 32MB.

Time limits: 1 second.

~1 \leq T \leq 100~

~0 \leq a,b,c,d \leq 10000~

Test Set 1

Sample Case.

Test Set 2

~1 \leq a,b,c,d \leq 100~

Test Set 3

~0 \leq a,b,c,d \leq 1000~

Test Set 4

~0 \leq a,b,c,d \leq 10000~

Output Specification

For each test case, output one line containing Case #x: y R z, where ~x~ is the case number(starting from 1), ~y~ is the first complex number, ~z~ is the second complex number. ~R~ is the relationship between ~y~ and ~z~

Sample Input

8
2+3j 3+4j
2+3j 2+4j
2+3j 4+2j
2+3j 2+3j
3+5j 2+3j
3+5j 2+5j
0+4j 0+4j
5 3

Sample Output

Case #1: (2+3j) < (3+4j)
Case #2: (2+3j) <= (2+4j)
Case #3: (2+3j) != (4+2j)
Case #4: (2+3j) == (2+3j)
Case #5: (3+5j) > (2+3j)
Case #6: (3+5j) >= (2+5j)
Case #7: 4j == 4j
Case #8: (5+0j) >= (3+0j)

Hint

complex if-else