dear bryan,
regarding getting negative numbers in the calculation of the friedmann test.
the maths of that test impose limitations on the space of possible experimental designs. your k=55 results in a k(k+1)^/4 results in
(55 * ((55 + 1)^2)) / 4 = 43 120
which is highly lifely to generate a negative (and failed) friedmann
t
On Tue, Dec 2, 2008 at 8:50 PM, Bryan Lemon
<bryan.le...@gmail.com> wrote:
...We are using 55 k. We can reduce it... Will advise...
Thank you,
Bryan Lemon
On Tue, Dec 2, 2008 at 8:46 PM, Tim Menzies
<t...@menzies.us> wrote:
We come up with a result though. Rather depressing. Our magic number was 2.306... and the number that Ff came up with was -25. So, although we passed the second test, we failed the first.
a negative number? that is wacked- can only happen when k(K+1)^2/4 > r^2. how many k you using? can you reduce k?
t
--
timm, a/prof, csee, wvu, usa
Tom Robbins