On 2020-03-25 the following puzzle was posted on Twitter
https://twitter.com/segregustavo/status/1242609081191407618?s=20
The following
Octave script solves the problem
## Solving puzzle
## https://twitter.com/segregustavo/status/1242609081191407618?s=20
digits = [6,2,1,4,0];
## Number of correct entries (irrespective of position)
function n = correct1(z,zref);
## If all numbers are different then unique will return 6 elements
## If there is one repeated number then it will return 5, and so on
n = 6-length(unique([z,zref]));
endfunction
## Number of correct entries (value and position)
function n = correct2(z,zref);
## Just compare element by element
n = sum(z==zref);
endfunction
## Try all possible permutations. Just traverse all triplets and skip
## thos with repeated values
ndig = length(digits);
for k=1:ndig
for l=1:ndig
for m=1:ndig
## Skip repeated values
if k==l || k==m || l==m; continue; endif
z = [digits(k),digits(l),digits(m)];
## OK will end up true if the triplet is good, false if not
OK = 1;
## Check consistency with first triplet
OK &= correct1(z,[6,8,2])==1;
OK &= correct2(z,[6,8,2])==1;
## Check consistency with second triplet
OK &= correct1(z,[6,1,4])==1;
OK &= correct2(z,[6,1,4])==0;
## Check consistency with third triplet
OK &= correct1(z,[2,0,6])==2;
OK &= correct2(z,[2,0,6])==0;
## Check consistency with fourth triplet
OK &= correct1(z,[7,8,0])==1;
OK &= correct2(z,[7,8,0])==0;
## If Z passed all tests then it is the good one
## If the code is OK we would get a single answer: [0,4,2]
if OK; disp(z); endif
endfor
endfor
endfor