Number of 7 X n integer matrices (m_{i,j}) such that m_{1,1}=0, m_{7,n}=2, and all rows, columns, and falling diagonals are (weakly) monotonic without jumps of 2.

A323971

Number of 7 X n integer matrices (m_{i,j}) such that m_{1,1}=0, m_{7,n}=2, and all rows, columns, and falling diagonals are (weakly) monotonic without jumps of 2.

Terms

    a(0) =1a(1) =15a(2) =155a(3) =1332a(4) =8342a(5) =41586a(6) =174844a(7) =642815a(8) =2117690a(9) =6362806a(10) =17671203a(11) =45844681a(12) =112047610a(13) =259796057a(14) =574776968a(15) =1219349012a(16) =2490738686a(17) =4916477305a(18) =9406990883a(19) =17494038498a(20) =31695618318a(21) =56063910644a(22) =96993880940a(23) =164397619093a(24) =273384891666a(25) =446635565576

External references