Question of the day - Printable Version +- Forums (https://www.chessscotland.com/forum) +-- Forum: Members Only (https://www.chessscotland.com/forum/forum-16.html) +--- Forum: General Chess Chat (https://www.chessscotland.com/forum/forum-3.html) +--- Thread: Question of the day (/thread-806.html) Pages:
1
2
|
Re: Question of the day - Phil Thomas - 12-12-2013 Just after mid day tomorrow we will have 12.34 and 56.789 seconds. Blink and you miss it Re: Question of the day - Patrick McGovern - 12-12-2013 Quote:I think that is right. I also kn ow it is entirely useless info! Don't worry Jonathan we are used to it Re: Question of the day - Phil Thomas - 13-12-2013 Had some time on my hands tonight. No similar numerical sequences are about to come up in either the islam or jewish calendars. However in the French revolutionary calendar - the SI system stuck but the decimal time did not. (100,000 seconds per day etc etc) We are currently in year 222 In the 22nd day of decade no 9 Huh missed all the twos by 7 decades Re: Question of the day - Phil Thomas - 13-12-2013 Here's a follow up mental arithmetic question. Year 222 in Roman numerals is expressed as CCXXII How soon after 222 does that pattern recur ? (aa-bb-cc) I had to to use pen and paper - but it was late in the evening Re: Question of the day - Andy Howie - 13-12-2013 MMXXII Re: Question of the day - Phil Thomas - 13-12-2013 So nearly Correct Andy Answer is 1800 - picky eh? (How Soon After CCXXII) Strange that those two numbers on roman numerals translate in modern figures as 222 and 2022. differing only by the zero - which was not around in Roman times. Another question how many knights can you put onto a chess board such that no two attack one another? And no its not 64 white knights which don't attack one another (because they are the same colour). Early answers shaded out please Re: Question of the day - Andrew McHarg - 13-12-2013 My answere here >> 32 - Reasoning: knights always attack the colour of square opposite to that which they are sitting on. So you can put a knight on every square of the same colour, and none of them will attack each other. << Re: Question of the day - Clement Sreeves - 13-12-2013 That question was on QI, along with a reference to Fairy Chess, which is an obscure chess problem solving discipline which I'm guessing even a lot of chess players will not have heard of! Re: Question of the day - Andy Howie - 13-12-2013 I saw it there as well which is why I did not answer |