 Rowson argues that Black also has several advantages . First , " White 's alleged advantage is also a kind of obligation to play for a win , and Black can often use this to his advantage . " Second , " White 's ' extra move ' can be a burden , and sometimes White finds himself in a mild form of zugzwang ( ' Zugzwang Lite ' ) . " Third , although White begins the game with the initiative , if " Black retains a flexible position with good reactive possibilities , this initiative can be absorbed and often passes over to Black . " Fourth , " The fact that White moves before Black often gives Black useful information " . Suba likewise argues that White 's advantage is actually less than a move , since White must tip his hand first , allowing Black to react to White 's plans . Suba writes , " In terms of the mathematical games theory , chess is a game of complete information , and Black 's information is always greater — by one move ! " 
 Rowson <a href='uninflect' title='1'><mark>argues</mark></a> that Black also <a href='got' title='2'><mark>has</mark></a> several advantages . First , " White <a href='null_genetive' title='3'><mark>'s</mark></a>alleged advantage <a href='drop_aux' title='4'><mark>is</mark></a>also a kind of obligation to play for a win , and Black can often use this to his advantage . " Second , " White <a href='null_genetive' title='5'><mark>'s</mark></a>' extra move ' can be a burden , and sometimes White <a href='uninflect' title='6'><mark>finds</mark></a> himself in a mild form of zugzwang ( ' Zugzwang Lite ' ) . " Third , although White <a href='uninflect' title='7'><mark>begins</mark></a> the game with the initiative , if " Black <a href='uninflect' title='8'><mark>retains</mark></a> a flexible position with good reactive possibilities , this initiative can be absorbed and often <a href='uninflect' title='9'><mark>passes</mark></a> over to Black . " Fourth , " The fact that White moves before Black often <a href='uninflect' title='10'><mark>gives</mark></a> Black useful information " . Suba likewise <a href='uninflect' title='11'><mark>argues</mark></a> that White <a href='null_genetive' title='12'><mark>'s</mark></a>advantage is actually less than a move , since White must tip his hand first , allowing Black to react to White <a href='null_genetive' title='13'><mark>'s</mark></a>plans . Suba <a href='uninflect' title='14'><mark>writes</mark></a> , " In terms of the mathematical games theory , chess is a game of complete information , and Black <a href='null_genetive' title='15'><mark>'s</mark></a>information <a href='drop_aux' title='16'><mark>is</mark></a>always greater — by one move ! " 
Rowson argue that Black also got several advantages . First , " White  alleged advantage also a kind of obligation to play for a win , and Black can often use dis to his advantage . " Second , " White  ' extra move ' can be a burden , and sometimes White find himself in a mild form of zugzwang ( ' Zugzwang Lite ' ) . " Third , although White begin the game wit da initiative , if " Black retain a flexible position with gud reactive possibilities , this initiative can be absorbed and often pass over to Black . " Fourth , " Tdafact that White moves b4 Black often give Black useful information " . Suba likewise argue that White  advantage is actually less than a move , since White must tip his hand first , allowing Black to react to White  plans . Suba write , " In terms of the mathematical games theory , chess is a game of complete information , and Black  information always greater — by one move ! "