more

Further, what is the probability that

When there's no photo finish facility and they hired girls doing part-time for them to time the race?
Worse of all these people were sitting at a tower not aligned with the finishing line?
Why the fuck were they aligned with the half way mark for?

What is the probability that whenever its that old man who bleaches his hair, looks, dresses like a pedophile as my officer at the line-up.
My boat is never ask to 1 stroke up but 1 stroke back AND with my opponents 1 stroke up.
With the icing that it's not an one off incident but has happen for the past 3.5 years

Fucking pedophile: if your kayaking team can't win honorably against my coach's.
Please don't use such cheap tactics against his other DB teams to make your cock feel better.

Fairness? In this world to talk about fairness is to talk about money ah
Justice Bao died a long time liaoz

probability

What is the probability that NUS

Can have both boats in lane1 for their heats events?
while SIM can have lane 5 for both their mens and ivp heats?

What is the probability that on Saturday night SDBA uploaded the race schedule and line-up for Sunday, and NUS was to be in a semis that didn't seem so tough on paper
And then on Sunday morning when they reported the usher just on the spot says:
"hey everything is changed, line-up and event schedule. Oh you guys are NUS?
Ok Lane 1 for you"

what is the probability that the usher just keep scolding all the boats to buckle up their life-vests and to have footwear, if not they will disqualify the team...what is the probability that he's more afraid of someone falling off and drowning which will cause him lots of trouble versus he's really concerned of the safety of the paddlers?
If he's really concerned of the paddlers he wouldn't be using DQ as a threat to get the paddlers to behave
And why would he be shouting all those things to the paddlers only after they finish the race?

What is the probability that my banks heats was actually a photo finish between them and the second place, and when the results came out my team was actually third, with a timing that's 16 seconds behind the second place? And only after paying a upfront appeal fee of $150 then the thing was changed and my timing was cut by 16 seconds?

What is the probability that SDBA...a local ruling body for Singapore dragonboat, actually didn't have photo finish facility for the race...and everything was based on human timers with manual stopwatches for the lanes

What is the probability that at the public service race, the MOE team, compromising of all national paddlers...went off course....and demanded a re-race...and not willing to return back to shore....
such is the standard of moulders of the future of the nation
Can you imagine your child being taught by someone who spent 7 years getting a degree?
You know what he can teach your child? endurance

You know what is the probability of all the above mentioned happening?
Its the probability of seeing quantum teleportation if it's normal human beings, which by mathematical probability has only happened once since the birth of our universe.
If we are talking about SDBA, a body full of people who are interested in sucking money into their pockets, who prefer to spend money eating banquets themselves rather then building facilities for the people, who simply rest on their laurels because they are the single ruling body here...a peseudo monopoly,
then the probability is one
You can even see how the SDBA selection team's character being moulded and inherited from them man

left out on previous post

Forgot to say that the author has also mastered the proof that for a k-regular graph.
K will be its largest eigenvalue with multiplicity 1 and all one vector as its eigenvector

progress

First time was spent on getting the basic notations, definitions on algebraic graph theory

Next up the author learn/understand/write the three different kinds of proof for the classic Hoffman bound
The proofs uses linear algebra, semi definiteness and interlacing of eigenvalues respectively

Next up he considered a graph generated from a combinatorial point of view, claim is that the largest independent set of this partition graph is an equality on Hoffman
more precisely its an equality for the smallest eigenvalue

the largest independent set and clique has been found using Erdos-Ko -Rado theorem and "Berrynice" theorem...inferring that this graph satisfies AlphaG.OmegaG <= V(G) at equality

the author tried to classify this partition graph under one of the few known regular graph that satisfy hoffman at equality but failed

So the attempt to prove the conjecture begins,
People from another universoty has suggested using association schemes, generalize the phenomanon to known group theory results and project it down again
The author is currently looking at the matrices and main graph and its equitable partition.
There seems a pattern with the "compression matrix" containing the largest and smallest lamda of its "elder sibling"
The author conjectures this more general fact and hopes to prove it, which by far will then be a result in matrix theory and yet serves to prove his original conjecture on combinatorial graph theory

Currently the author is trying to come up with random sample matrices for his compression theory and using MATLAB, the conjecture has not broken down yet.