$begingroup$

Impressed by this puzzle, I’ve give you the next:

Are you able to discover a solution to make

$2 ; 0 ; 2 ; 2 ; 2 ; 0 ; 2 ; 2 = 2022$

by solely including any of the next operations or symbols:

$+, -, occasions, !, /,, hat, , (, , )$

Extra Guidelines:

  • Concatenation will not be allowed. For instance, $operatorname*{concat}(2 ; 0 ; 2 ; 2) + (2 occasions 0 occasions 2 occasions 2) = 2022$ is disallowed.
  • The identical image can’t be adjoining (besides brackets). For instance, $!!$ or $hat{}hat{}$ is disallowed.
  • Base conversion will not be allowed, that’s, each LHS and RHS should use base 10.
  • $=$ strictly denotes numerical equality.
  • The one legitimate interpretations for the above symbols are these listed right here.
  • Rearranging numbers will not be allowed.
  • Symbolic manipulation will not be allowed (for each symbols and numbers). For instance, $neq$, $substack{0}$, $!!=$, and so forth. is disallowed.
  • Modifications might solely be made to LHS.
  • No new symbols or numbers could also be added. For instance, $mid$, $[]$ or commas might not be added.

Trace (for one attainable answer):

$337 occasions 6 = 2022$

Be Form is a brand new contributor to this web site. Take care in asking for clarification, commenting, and answering.
Take a look at our Code of Conduct.

$endgroup$