Ritacos Game - Playing 21

ritacosgame Says:

Jul 16, 2009 - Fico muito agradecido. Obrigado.

ritacosgame Says:

Jul 16, 2009 - This makes me so glad and is an encouragement for me to continue thinking and creating good things to enjoy myself and intelligent persons like you, that even physically far way is near me mental and spiritually. Thanks, and God always keep around you.Ritacos

ritacosgame Says:

Jul 16, 2009 - Fico feliz que você tenha gostado e esteja aprendendo. Divulgue!

ritacosgame Says:

Jul 16, 2009 - Congratulations Thalysia! Now you can try yourself the Second Half-Playing, with the red player starting the game. Yes, like soccer, so everybody have equal chance to win and don't think is advantageous to start the game (in the center). In the final result, the score is the sum of the points done in the two half-playings. Thanks and good luck,Ritacos

Thalysiakeuh Says:

Jun 21, 2009 - impressive my friend !

golado Says:

Apr 4, 2009 - Estou tentado aprender, mas é muito bom mesmo.

Celebbb Says:

Oct 2, 2008 - ritacosgame : now this is different and rare.don't know what to say...just totally all alone. This had to take some time to do.many many many stars.sinceregod blessmeriah.jason.the pilot crew [ i c o E

narinhapaiva Says:

Sep 9, 2008 - Grande jogada!

msmidias Says:

May 10, 2008 - Onde posso baixar o desenho?

anricpa Says:

May 5, 2008 - Muito inteligente!

blacksharkwhite Says:

Apr 23, 2008 - This is a great game. I really enjoyed. Thanks for teaching me how to play it.

ritacosgame Says:

Apr 7, 2008 - Muito obrigado por achar meu invento incrível,com possível aplicação na área de educação, facilitando a fixação de conceitos de matemática.

mirobarauna Says:

Mar 8, 2008 - Grande jogo, Ritacos! Você realmente merece um prêmio por ter criado esta maravilha de jogo educativo, que desenvolve a mente e ajuda a fixar conceitos matemáticos. Você não é só um bom músico, mas um grande cientista e pensador também. Bravo, mil vezes!

ritacos Says:

Feb 20, 2008 - Honors for This Video (February 20, 2008):#4 - Most Discussed (This Month) - Science & Technology - Brazil (Page # 1, 4th position)#25 - Most Discussed (All Time) - Science & Technology - Brazil (Page # 2, 1st position) #50 - Top Rated (This Month) - Science & Technology - Brazil (Page # 3, 10th position)Thanks everybody, my friends and subscribers, for watching, commenting and rating this video.

ritacos Says:

Feb 20, 2008 - Thanks so much for your comment. I really appreciated it. You're invited to play my games. Good luck!

ronalmeyson Says:

Feb 18, 2008 - Great game! Bravo! Awesome!

ritacos Says:

Feb 12, 2008 - Honors for This Video (February 12, 2008):#3 - Most Discussed (This Month) - Science & Technology - Brazil#24 - Most Discussed (All Time) - Science & Technology - Brazil#48 - Top Rated (This Month) - Science & Technology - BrazilThanks for watching!

ritacos Says:

Feb 11, 2008 - Honors for This Video (February 11, 2008):#3 - Most Discussed (This Month) - Science & Technology - Brazil#25 - Most Discussed (All Time) - Science & Technology - Brazil#46 - Top Rated (This Month) - Science & Technology - BrazilThank you all my friends!

ritacos Says:

Feb 10, 2008 - Check my other game videos out and maybe your doubt is removed. If you still have any doubt please send it to me. Very soon i will upload new videos. Thanks!

DMARKETTE Says:

Feb 8, 2008 - im confused already 25 sec...hahahaha

ritacosgame Says:

Feb 5, 2008 - Thanks for your comment. The game i developed is valid in three dimentions and till sphere can be formed. Depending on the value of n only powerful computers can play. Please don't have any doubt and ask me. I'm glad you watched this game. Thanks again!

ritacos Says:

Feb 5, 2008 - vi) The maximum points of a triangle is 3n-3, where n is the order of the matrix. The maximum point of a Deidre is 6n-6. In the case of n = 3, in 3D, the triangle has 6 points 3x3-3) and the Deidre 12 points (6x3-6). In these games the Deidre is understood to be two parallel triangles (6+6=12).

ritacos Says:

Feb 5, 2008 - iv) when n is odd, the game begins at the center, alternating it is the player who starts the game, so that the chances are equal for all. If n is pair the player is free to begin on any position; v) It is understood by "adjacent squares" the boxes contained on the same plan and joined to form a rectangle. The sum of the points contained in the perimeter is the points;

ritacos Says:

Feb 5, 2008 - NOTESi) A row can be horizontal, vertical or diagonal and can not be broken in more than one plan. It has to be contained in the same plan; ii) The points are added as they are formed, to complete all positions. Wins who added the highest number of points; iii) In the event of a tie, whoever has formed the largest number of complex pictures (criterion of complexity) and the highest number of multiple points (criterion of multiplicity), in this order, is the winner;

ritacos Says:

Feb 5, 2008 - The players can score multiple points when have two or more possibilities to form pictures with the same nature and with only one point in commom, as:Double Three 3(2)=6Triple Three 3(3)=9Quadruple Three 3(4)=12Double Square 4(2)=8Double Cube 8(2)=16 (3D, n>3)