Every day you hit the bottom of the stupidity pit, and every day you keep digging.
Pathetic and sad. 
- T
Oh - this is getting really, really bad. And this is the intellectual
giant that is going to prove to us the ToE is not a 'real scientific theory'.
Let me help CTD out. And let's see if our mental
giant can follow one of the more basic aspects of logic.
Originally posted by CTD
The following is a potential falsification of the hypothesis that my thumb drive is a killer whale:
Killer whales are black and white, so if my thumb drive isn't black and white, it isn't a killer whale.
followed up by:
Not thumb - thumb drive. I have a 4GB Sandisk Cruzer in front of me, and it is black and white. By evoscience it is also a killer whale.
(Fortunately, the gate logic in the drive he mentions is not based on CTD's
grasp of logic)
So let's see if I can make this simple enough for CTD. In the first statement, CTD, you mock the idea that:
"Killer whales are black and white, so if my thumb drive isn't black and white, it isn't a killer whale."
And yet the statement is correct as it stands. It is as if you don't understand that by your mockery. (and indeed, per the follow on, it is clear you do not)
This statement has a premise and a conclusion. If the premise is true, which discounting albino's and other rarities it is, then if your thumb drive were not black and white, we could indeed eliminate the possibility it is a Killer Whale by that fact alone.
So it is a simple statement that does function as usable falsification criteria if the premise is true. That is, I can with that statement eliminate all non-black and white objects from the set of possible killer whales. But I can't eliminate anything else. Therefore, if you created the hypothesis that your thumb drive was a killer whale, then if it was not black and white, you would falsify that hypothesis. Thus is is a falsification criteria. But it is not 'sufficient' to determine what IS a killer whale, only what is not.
In other words, you fail to understand the difference between a 'necessary' condition, and a 'sufficient' condition. Black and White is a
necessary condition for something to be a killer whale, but it is nowhere near
sufficient. A sufficient condition can be reversed. A necessary one can't, as we shall see.
What you do not understand
is a most basic concept of logic, this statement being only a necessary condition is vastly different from its reverse which is:
If something is black and white, it is a killer whale.
Yet that is what you apply to conclude:
"...it is black and white. By evoscience it is also a killer whale."
No my dear friend, it is not, because black and white is not a
sufficient condition to identify a killer whale, as such the statement and its reverse are not equivalent.
In simple terms, if a -> b we are not free to then conclude if b -> a. Nor can we conclude
if ~a -> ~b.
(I realize a translation may be necessary:
a->b becomes "an object that is not black and white is not a killer whale" => true
b->a becomes: "an object that is a not a killer whale is not black and white" => false
~a->~b becomes: "an object that is black and white is a killer whale" =>false
)
BTW, if you had a clue what the "Theory of Mathematics" was, you would have long ago encountered this concept doing simple proofs in Geometry. Indeed, these most basic concepts are also quite well understood by scientists who study and research evolution.
So, do you think that having totally and completely blown this most basic exercise in logic that it might perhaps just maybe be that you might possibly have also botched your evaluation of whether or not the ToE is indeed a valid theory? Surely you realize this is a distinct possibility - right?
Jim