Cryptographic Protocol on a PICO

Onewayx.js
Apply addition, exclusive or, or multiplication to a matrix by rows, columns, left diagonals and right diagonals and then take the modulus 256 to create a one way function.
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//onewayx.js
function oneway1(mode,A,B,C,D,E){
  switch(mode){
    case 0:
     return A+B+C+D+E;
    case 1:
     return A^B^C^D^E;
    case 2:
     return A*B*C*D*E;
  }//end switch
}//end oneway1

function modit(A,B){
 for(var i=0;i<16;i++)A[i]=B[i]%256;
}//end modit

function fillit(A,b){
 for(var i=0;i<16;i++)A[i]=b;
}//end fillit

function oneway(mode,A,B){
//rows
 A[0]=oneway1(mode,A[0],B[0],B[1],B[2],B[­3]);
 A[1]=oneway1(mode,A[1],B[4],B[5],B[6],B[­7]);
 A[2]=oneway1(mode,A[2],B[8],B[9],B[10],B­[11]);
 A[3]=oneway1(mode,A[3],B[12],B[13],B[14]­,B[15]);
//columns
 A[4]=oneway1(mode,A[4],B[0],B[4],B[8],B[­12]);
 A[5]=oneway1(mode,A[5],B[1],B[5],B[9],B[­13]);
 A[6]=oneway1(mode,A[6],B[2],B[6],B[10],B­[14]);
 A[7]=oneway1(mode,A[7],B[3],B[7],B[11],B­[15]);
//diagonals\
 A[8]=oneway1(mode,A[8],B[0],B[5],B[10],B­[15]);
 A[9]=oneway1(mode,A[9],B[1],B[6],B[11],B­[12]);
 A[10]=oneway1(mode,A[10],B[2],B[7],B[8],­B[13]);
 A[11]=oneway1(mode,A[11],B[3],B[4],B[9],­B[14]);
//diagonals/
 A[12]=oneway1(mode,A[12],B[3],B[6],B[9],­B[12]);
 A[13]=oneway1(mode,A[13],B[0],B[7],B[10]­,B[13]);
 A[14]=oneway1(mode,A[14],B[1],B[4],B[11]­,B[14]);
 A[15]=oneway1(mode,A[15],B[2],B[5],B[8],­B[15]);
}//end oneway

The output:

The inital data
1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16
use mutltiply
Data after applying oneway function and modit
24 144 104 160 73 144 137 0 32 136 208 184 56 208 8 32
Do it again using xor
The inital data
1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16
Data after applying oneway function and modit
5 13 5 29 1 1 1 17 29 5 13 5 5 13 5 29
Do it again using addition
The inital data
1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16
Data after applying oneway function and modit
11 27 43 59 29 33 37 41 35 35 35 35 35 35 35 35

Try it with different initial data.

1 Attachment

• Onewayx.docx