(1)
\(t\in \lbrace 1,2\rbrace \)  and \(k\equiv 0\pmod {4}\)  [1]}, [2]};
(2)
\(t\in \lbrace 1,2\rbrace \) , \(k\equiv 1\pmod {4}\)  and \(n\equiv 3\pmod {4}\)  [3]}, [4]};
(3)
\(t\in \lbrace 1,2\rbrace \) , \(k\equiv 3\pmod {4}\)  and \(n\equiv 0,1\pmod {4}\)  [1]};
(4)
\(t=k\) , \(k\equiv 1\pmod {4}\)  and \(n\equiv 3\pmod {4}\)  [6]};
(5)
\(t=k\) , \(k\equiv 3\pmod {4}\)  and \(n\equiv 0,3\pmod {4}\)  [6]};
(6)
\(t\in \lbrace n,2n\rbrace \) , \(k=3\)  and \(n\)  is odd [8]}.



(1)

\(t\in \lbrace 1,2\rbrace \)  и \(k\equiv 0\pmod {4}\)  [1]}, [2]};

(2)

\(t\in \lbrace 1,2\rbrace \) , \(k\equiv 1\pmod {4}\)  и \(n\equiv 3\pmod {4}\)  [3]}, [4]};

(3)

\(t\in \lbrace 1,2\rbrace \) , \(k\equiv 3\pmod {4}\)  и \(n\equiv 0,1\pmod {4}\)  [1]};

(4)

\(t=k\) , \(k\equiv 1\pmod {4}\)  и \(n\equiv 3\pmod {4}\)  [6]};

(5)

\(t=k\) , \(k\equiv 3\pmod {4}\)  и \(n\equiv 0,3\pmod {4}\)  [6]};

(6)

\(t\in \lbrace n,2n\rbrace \) , \(k=3\)  и \(n\)  является нечётным [8]}.