Dwi
Well-known member
Hmmm... what a dilema. Chance of solving this has gone up from 0.0% to 0.1%. I guess that changes things from " don't even think about it " to " Is it remotely possible? ".
This conclusion is drawn from the proposition p -> q
But in this exceptional case for p to be true, all elements of p must also be true. However, elements of p all share a factor m^2. That means for each value I confirm (or make) true, p is more likely to be solved so that p is true. So, let p = {x l x € p}
It so happens that today I found one x that is true. That x in turn lead me to y and z, all elements of p and true. So it certainly gives me something to work with. I know this all makes no sense but I understand myself. It would suck to find 99% of all values to be true then find the last value f=(z) [if you know what i mean] to be false. in that case, pointless hard work is pointless... thats why im so skeptical of even trying to solve this problem.
So my question is:
Should I proceed and try to solve all possible values of x so that p is true? Or is it too much of a pain to futher explore this problem without a broader set of values confirmed as true?
This is comparable to dealing with infinitesimals. posibilities are endless...
This conclusion is drawn from the proposition p -> q
But in this exceptional case for p to be true, all elements of p must also be true. However, elements of p all share a factor m^2. That means for each value I confirm (or make) true, p is more likely to be solved so that p is true. So, let p = {x l x € p}
It so happens that today I found one x that is true. That x in turn lead me to y and z, all elements of p and true. So it certainly gives me something to work with. I know this all makes no sense but I understand myself. It would suck to find 99% of all values to be true then find the last value f=(z) [if you know what i mean] to be false. in that case, pointless hard work is pointless... thats why im so skeptical of even trying to solve this problem.
So my question is:
Should I proceed and try to solve all possible values of x so that p is true? Or is it too much of a pain to futher explore this problem without a broader set of values confirmed as true?
This is comparable to dealing with infinitesimals. posibilities are endless...