This is done in PR #1604 (https://github.com/metamath/set.mm/pull/1604).  
Feel free to shorten some proofs and add credits.  By the way: I like your 
theorems using if- .  I think that you can add this one:
  ( ph /\ ps ) <-> if- ( ph , ps , ph )
it is to ~bj-ifdfan what ~bj-ifdfor2 is to ~bj-ifdfor. And consequently:
  if- ( ph , ps , ph ) <-> if- ( ps , ph , ps )

BenoƮt


On Thursday, April 23, 2020 at 9:33:50 AM UTC+2, Richard Penner wrote:
>
> Ah. Well my proof of dfifp3 is necessarily longer than that of bj-dfif3 
> which relies on bj-dfif2 to do half the work. 
>
> The main problem I had with simply swapping bj-dfif5 and df-bj-if is 
> that bj-dfif2 and bj-dfif4 use df-bj-if directly which means to preserve 
> both their proofs and their numbering (other than the definition and "5"), 
> the proofs would have to come in an order corresponding with the partial 
> order  (df) -> 5 -> 2 -> 3 , (df) -> 5 -> 4 , (df) -> 6 -> 7 ; Say (df) -> 
> 5 -> 2 -> 3 -> 4 -> 6 -> 7.
>
> You might be OK with that or you might want to have an ordering consistent 
> with numbering,  in which case we need to free up the dependency of 2 and 4 
> on 5.
>
> So here is a proof of bj-dfif2 in terms of bj-dfif5 as df-ifp
>
>     ( wif wa wn wo wi df-ifp cases2 pm4.64 anbi2i 3bitri ) 
> ABCDABEAFZCEGABHZNCH
>     ZEOACGZEABCIABCJPQOACKLM $.
>
> and here is a proof of bj-dfif4 in terms of bj-dfif5 as df-ifp
>
>         ( wif wa wn wo wi df-ifp cases2 imor anbi1i 3bitri ) 
> ABCDABEAFZCEGABHZNCHZE
>     NBGZPEABCIABCJOQPABKLM $.
>
> Good luck with the move.
>
>

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