[ Help | Earliest Comments | Latest Comments ][ List All Subjects of Discussion | Create New Subject of Discussion ][ List Latest Comments Only For Pages | Games | Rated Pages | Rated Games | Subjects of Discussion ]Comments/Ratings for a Single Item Later ⇩Reverse Order⇧ Earlier Chimera Chess. The highlight of this chess variant are the Chimera pieces, which are substantially enhanced versions of the orthodox Knight.[All Comments] [Add Comment or Rating]Albert Lee wrote on 2020-12-05 UTCYes, I have pitted the two armies against each other in the Zillions of Games (ZoG) engine, and Chimera Chess turned out to be the winner every time. Perhaps if the Flying Jester (ZoG calculates it as slightly weaker than the Knight) is weakened to Jester, the FIDE army might stand a chance. Albert Lee wrote on 2020-12-05 UTCThanks for your suggestion, Ben. I named it as "Chimera Rider" since I envision it as a Sage riding a Chimera into battle. Perhaps I can change the name when I find a better one. H. G. Muller wrote on 2019-10-06 UTCAs an opposing army for orthodox Chess this seems way too strong. A leaper with 16 targets typically is worth about 7 Pawns, and with 24 targets about 11 Pawns. Together with the Sages, which are about Knight value, this already balances the fide army. But in addition you have the two Flying Jesters, which are major pieces, and should be worth at least a Knight, and more likely about 4 Pawns each. So pitting this against fide is like being Rook + minor ahead... Ben Reiniger wrote on 2019-10-06 UTCYes, graphics are present now, and I've unhidden the page. You might consider renaming the Chimera Rider, since "rider" is a common variant piece descriptor. Albert Lee wrote on 2019-10-06 UTCDear Fergus, I am the inventor of Chimera chess who posted the description above. I had a look at the page from my account, and I can see all the images. Could you please check again? Thanks, Albert Fergus Duniho wrote on 2017-10-30 UTCThe graphics are not showing up. 6 comments displayedLater ⇩Reverse Order⇧ EarlierPermalink to the exact comments currently displayed.