Check out Glinski's Hexagonal Chess, our featured variant for May, 2024.


[ Help | Earliest Comments | Latest Comments ]
[ List All Subjects of Discussion | Create New Subject of Discussion ]
[ List Earliest Comments Only For Pages | Games | Rated Pages | Rated Games | Subjects of Discussion ]

Comments/Ratings for a Single Item

Earlier Reverse Order Later
Divergent Dreamers. Army for Chess with Different Armies where pieces can only move when it has a neighbour. (8x8, Cells: 64) [All Comments] [Add Comment or Rating]
Michael Nelson wrote on Sat, Oct 28, 2023 01:26 PM EDT:

You need to define what it means for a piece to travel. I assume it means "move without having a neighbor", but this should be specified.


💡📝HaruN Y wrote on Thu, Jan 4 08:45 AM EST in reply to Michael Nelson from Sat Oct 28 2023 01:26 PM EDT:

It means non-capture move.


Ben Reiniger wrote on Mon, Jan 22 08:23 PM EST:

Here too I think it's important to at least say something about expected balance. Can ChessCraft provide automated playtesting?


💡📝HaruN Y wrote on Tue, Jan 23 03:21 AM EST in reply to Ben Reiniger from Mon Jan 22 08:23 PM:

There's AI versus AI in ChessCraft since 1.11 but since ChessCraft AI considers Sleepy BalaQueen weaker than Bishop, I didn't use ChessCraft AI to test for the balance. Each piece from this army is estimated to be slightly weaker than their FIDEs counterpart except for the Knight. If the army is too weak, you can instead play the previous version of this army which you could play in ChessCraft version 1.14. The only difference is that they could deliver checks without a neighbor.


H. G. Muller wrote on Tue, Jan 23 09:58 AM EST in reply to HaruN Y from 03:21 AM:

I don't think this is very clear. 'Travels' is what everywhere else would be called 'moves' or 'moves without capture'. And 'moves' sems to mean what normally is called 'moves or captures'. Does 'travelling' also require a neighbor?


🔔Notification on Wed, Jan 24 02:18 AM EST:

The author, HaruN Y, has updated this page.


6 comments displayed

Earlier Reverse Order Later

Permalink to the exact comments currently displayed.