Fastest checkmate 3

Logic Level 2

In the position below, how can White give the fastest checkmate?

The target square of the last move can be represented as a coordinate ∖((x,y)∖), where the bottom left corner is at ∖((0,0)∖). Input ∖(y∖) as your answer.


The answer is 6.

This section requires Javascript.
You are seeing this because something didn't load right. We suggest you, (a) try refreshing the page, (b) enabling javascript if it is disabled on your browser and, finally, (c) loading the non-javascript version of this page . We're sorry about the hassle.

2 solutions

@Alexander Katz There are two possibilities. Ra6(0,5) bxa6(0,5) b7(1,6)# or Ra6(0,5) Bishop moves anywhere and Rxa7#(0,6). It took my two tries to get this question right. Please edit the question.

[EDITOR NOTE: Ra6 does not force a bishop move. Black can now move the pawn at a7 and then slow things down (there's still a mate in 8, but that's clearly not the fastest checkmate.]

I think you meant Ra6 (0,5) as the first move.

I only considered Ra2 (or Ra3, Ra4, etc.) waiting for the bishop to move.

You made a good point that another possibility exists.

Steven Perkins - 5 years, 3 months ago

Log in to reply

Yes that is what I meant thanks for pointing it out.

There is indeed another possibility and I am surprised that a moderator has not edited the question yet. I have posted a report to the problem now.

A Former Brilliant Member - 5 years, 3 months ago

Log in to reply

That is the reason why the y y coordinate is asked because regardless of which move black makes, the check will occur in the same row.

Rishik Jain - 5 years, 2 months ago

Just a side note, but to reach THAT far into the game, pretty sure it isn't the fastest checkmate.

Jase Jason - 5 years, 3 months ago

Log in to reply

I'm not sure I know what you mean, but this problem is to determine the fastest checkmate starting from the given position.

Steven Perkins - 5 years, 2 months ago

The last move for white can be Rxa7# or b7#. They are on the same rank (rank 7). So the desired answer is 6 since we start from zero in the first rank.

0 pending reports

×

Problem Loading...

Note Loading...

Set Loading...