Yeah. Sorry, it is my bad missed to observe N = 5623.

Regards,
Venki.

On Feb 25, 11:22 pm, Dave <dave_and_da...@juno.com> wrote:
> @Venki. Hmmm. Let me see. The problem specified that there were 5623
> participants. That makes n = 5623. You say that n-1 games are needed,
> and compute that as 5621. So you are saying that 5623 - 1 = 5621. Is
> that some kind of new math?
>
> Dave
>
> On Feb 25, 4:01 am, Venki <venkatcollect...@gmail.com> wrote:
>
> > Yeah, Dave. It is simple, but small correction, we need 5621 games to
> > figure out the winner.
>
> > In general, if we are having n participants we need n - 1 games to
> > determine the final winner. We can conclude the fact, by drawing the
> > tournament tree for small numbers and count for the games to be held
> > at each level (an omitted participant can be grouped in next level).
>
> > Thanks,
> > Regards,
> > Venki.
>
> > On Feb 25, 7:58 am, Dave <dave_and_da...@juno.com> wrote:
>
> > > Simpler. Every game eliminates one participant. Since 5,622
> > > participants must be eliminated to have one winner, it takes 5,622
> > > games.
>
> > > Dave
>
> > > On Feb 24, 5:43 pm, bittu <shashank7andr...@gmail.com> wrote:
>
> > > > If you had 5,623 participants in a tournament, how many games would
> > > > need to be played to determine the winner
>
> > > > According to me if Tournament strategy is is used  then i think its
> > > > ok...
>
> > > > After each round, you would have half the number that started the
> > > > previous round; except if it were an odd number it would he half + 1.
> > > > So 13 rounds.
>
> > > > 2812 1
> > > > 1406 2
> > > > 703 3
> > > > 352 4
> > > > 176 5
> > > > 88 6
> > > > 44 7
> > > > 22 8
> > > > 11 9
> > > > 6 10
> > > > 3 11
> > > > 2 12
> > > > 1 13
>
> > > > Correct me if i am wrong
> > > > Some Discussion Needed..???
>
> > > > Thanks
> > > > Shashank >> "The Best Way to Escape From The Problem is to Solve It"- 
> > > > Hide quoted text -
>
> > - Show quoted text -

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