That's a known dtaw
Case Study: 7 Knights vs 3 Queens is a draw!

Well if white plays the best moves black can force a draw by repetition check or win by checks and forks
In fact I just generated 5 random KNNNNNNNKQQQ positions and got SF12 to play them against itself, giving the move to the knights. In each case the queens won, so I suspect OP's assertion is tosh.
It's double check in the second last diagram.
You're right (I assume you meant third last). The positions were generated randomly subject only to the side not to move not being in check, so a good chance of that happening with the specified material.
@Akbar2thegreat
SF analysis cannot be trusted if the mate is of any depth. This is what it does with a mate in 50 with just 1 queen and 2 knights.
It turns it into a draw on its first move according to the EGTBs. You can assume that it will be considerably less accurate with 3 queens and 7 knights.
The position you say is a draw in your post could well be a deep mate. Similarly my SF win in 27 (second example in the random positions) could actually be a draw.
Nevertheless it seems apparent that the normal result should be a quick win for the queens.

Wow I got into this position 3 times in the last week and didn’t know what the eval was, thanks guys

Wow I got into this position 3 times in the last week and didn’t know what the eval was, thanks guys
Me too!
@MARattigan
I know that everything depends on position. That's why I wasn't talking about any set up rather I specified one such with the criteria that the queens can't win the knights in few moves and that the knights are near towards it's king.
@morphy1023
It hasn't ever occurred at the top level because of it's complexity and uniqueness though the position can be reached theoretically. The major reason being that before such a position being reached the either player resigns or both agrees to a draw.
@krongabot
No bro! It's a theoretically known draw.
@MARattigan
Two knights can generally draw against a queen if the king is near its knights and they are in a reasonable position by setting up a fortress.
Thus, only in certain positions can a queen win against two knights.
If you don't believe me, see this:
https://en.m.wikipedia.org/wiki/Pawnless_chess_endgame#Queen_versus_two_minor_pieces
@MARattigan
Two knights can generally draw against a queen if the king is near its knights and they are in a reasonable position by setting up a fortress.
Thus, only in certain positions can a queen win against two knights.
If you don't believe me, see this:
https://en.m.wikipedia.org/wiki/Pawnless_chess_endgame#Queen_versus_two_minor_pieces
Wikipedia, as is often the case, sums it up so well that it comes to far more than the references ever have said. What Müller and Lamprecht actually say is, "the computer database results show that the ending is generally drawn if the defending king isn’t separated from the knights and they occupy reasonable positions". M&L are referring to practical results taken from the ChessBase Mega Database, not a theoretical evaluation.
In fact, according to the tablebase statistics (either DTM or DTZ50) less than 27% of two knights v. queen positions are drawn, the remainder being won by the queen (except for a negligible percentage that are already mate or mate on the move for the two knights).
The discrepency appears to be mainly due to players (as SF12 in the above example) generally failing to find the wins from winning positions.
I think you might find it difficult to give a convincing proof that the three queens v. seven knights position you gave is actually drawn. Certainly, "This effect causes 3 queens to badly lose against 7 knights, even though the added piece values predict that the knights player is two knights short of equality" appears to be nonsense because most positions seem to be demonstrably won in a small number of moves by the queens, even if the side with the knights has the advantage of first move.
I imagine very few practical games would involve seven promotions, five of which were under-promotions.
@MARattigan
Are you mad or what?
When did I say it to happen in real game. It's case based. Haven't you seen famous puzzles by theoreticians who made puzzles which by definition are illegal positions but are made to sharpen brain skills.
After all, you are just a fellow chess player and nothing else. You don't know about such things.
And I was talking about such positions in which knights can't be captured easily and they occupy reasonable squares such that the defending king can't get checkmated in forced mate.
And leveling effect in famous in chess. You don't know anything about it. How come you say nonsense to a chess variant theorist. You proved that you are indeed brainless.
@MARattigan
Are you mad or what?
Not certifiably.
When did I say it to happen in real game.
You didn't. I just expressed my opinion that it wouldn't very often.
It's case based. Haven't you seen famous puzzles by theoreticians who made puzzles which by definition are illegal positions but are made to sharpen brain skills.
After all, you are just a fellow chess player and nothing else. You don't know about such things.
And I was talking about such positions in which knights can't be captured easily and they occupy reasonable squares such that the defending king can't get checkmated in forced mate.
If you're saying 7 knights v 3 queen positions that are theoretically drawn are theoretically drawn we can agree on that. But there aren't many about. In the position I posted in #9 none of the knights is attacked and all of the queens are attacked at least three times, but it's still a walkover for the queens.
If you're just saying there are some drawn positions then your title is misleading.
Also it's not very interesting because the same is true with any distribution of material.
It's not at all obvious that the position you originally posted is drawn.
It's no use relying on analysis by Stockfish as I pointed out in #12. The position you posted will be well beyond Stockfish.
And leveling effect in famous in chess. You don't know anything about it. How come you say nonsense to a chess variant theorist. You proved that you are indeed brainless.
If I generate the positions at random they almost all turn out to be not just wins for the queens, but wins in just a few moves. So it doesn't matter if he's the Queen of Sheba. He's still wrong.
If you can't see that then you need to think twice before casting stones.
Hello everyone,
I discovered an interesting case study on Wikipedia about 7 Knights vs 3 Queens game set up according to standard chess:
lichess.org/editor/3qkq2/4q3/8/8/8/8/3NNN2/2NNKNN1_w_-_-_0_1
Here, 3 Queens can't win again 7 Knights and the knight side can force a draw. With computer analysis and also from analysis of Stockfish 13 NNUE, I found that without 50 move rule, the knight side can still force a draw by forming some particular positions on board where Queens can't do anything.
"Chess-variant theorist Betza identified the 'leveling effect', which causes reduction of the value of stronger pieces in the presence of opponent weaker pieces, due to the latter interdicting access to part of the board for the former in order to prevent the value difference from evaporating by 1-for-1 trading. This effect causes 3 queens to badly lose against 7 knights, even though the added piece values predict that the knights player is two knights short of equality."
Courtesy: en.m.wikipedia.org/wiki/Chess_piece_relative_value#Standard_valuations
I played out against Stockfish 8:
https://lichess.org/zKWKKHH4
At analysis board, Black has high advantage but the quoted text from Wikipedia justifies why it's a draw. And if Queen side play poorly, it can even lose!
Running the position at analysis board for enough time after each move to know the best move and playing it, is no different but another experiment that shows how is this a draw.
I found it cool and though to share with chess.com community!