| Problem Statement | 
|  | In Japanese Chess, there is a piece called Silver. A Silver piece located in cell (x,y) can move to any of the following cells in one step: (x-1,y+1), (x,y+1), (x+1,y+1), (x-1,y-1), (x+1,y-1). In other words, it can move one cell in any of the four diagonal directions, or it can move one cell vertically in the positive y direction. 
 
   
 Initially, there's a Silver piece in cell (sx,sy) of an infinitely large board. Return the minimal number of steps required to move to cell (gx,gy).
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| Definition | 
|  | | Class: | SilverDistance |  | Method: | minSteps |  | Parameters: | int, int, int, int |  | Returns: | int |  | Method signature: | int minSteps(int sx, int sy, int gx, int gy) |  | (be sure your method is public) | 
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| Constraints | 
| - | sx, sy, gx and gy will each be between -1,000,000 and 1,000,000 inclusive. | 
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| Examples | 
| 0) |  | 
|  | |  |  | Returns: 9 |  | | Move up vertically in the positive y direction 9 times. | 
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| 1) |  | 
|  | |  |  | Returns: 5 |  | | Follow the path : (0,0) -> (-1,1) -> (-1,2) -> (-2,3) -> (-3,2) -> (-4,3) | 
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| 2) |  | 
|  | |  |  | Returns: 8 |  | | Move up vertically in the postive y direction 3 times, then move diagonally up and to the right 5 times. | 
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| 3) |  | 
|  | | | -487617 |  | 826524 |  | 892309 |  | -918045 | 
 |  | Returns: 1744571 |  |  | 
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| 4) |  | 
|  | |  |  | Returns: 0 |  | | The Silver is already in the goal. | 
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