I also strongly agree with bubbagrub.
I will take a more theoretical point of view on the topic.
There are good reasons why "best" needs to be defined.
Example world:
When using method A, I average 10.10 in general, and my Ao50s vary from 9.75 to 10.45 (+- 0.35)
When using method B, I average 10.00 in general, and my Ao50s vary from 9.80 to 10.10 (+- 0.20)
For argument's sake, just pretend that all the top cubers also get the same results, and ignore that the numbers are far slower than actual top-cuber averages.
Here, method A is more likely to set world records by getting lucky, even though method B is faster on average.
Method A is more prone to lucky solves (in other words, has higher variation) and method B is more consistent. Which is the best? That depends on your definition of best.
Issues with variation:
There may be a different method that is the best for each event. Each event is actually 2 different events (Ao5 and single) in which you can simultaneously perform differently (you could get a better Ao5 than somebody else, who got a better single than you). Of course, Ao5 should take precedence because that's what you use to win competitions and decide placings, but single is also important if you want a world record. If (obviously won't happen, but if) Ao100 was what decided the competition winner, and Ao100 world records were used, then method B would be better than it is in our current Ao5 system. In fact, the greater the number of solves per average, the more likely method B wins, since it is more consistent and slightly faster. But just looking at Ao5, method A would hold the world record, given enough time for a super lucky average to happen (all it takes is one lucky average). If method B got just as lucky, the times wouldn't be able to get as low as method A could. However, method B would help you win more competitions, simply because it is usually faster. The best method depends on what your goal is, as well as the system we use in competition.
Additionally, the metric doesn't need to be how well a single person does in competition, you could only look at competition winners. If half of the people in finals use method A, while the other half use method B, then it only takes one of the people using method A to get really lucky, and they win the whole thing. The people using method B would place higher on average, but the winner will often be that lucky person using method A. So if method A is seen to win more competitions and hold all the world records, but method B gets better placements on average, which is the best method?
Moving on:
Okay now, I'll admit I did make an assumption that methods have different amounts of variation, and that it was enough to make a difference in competition. While different methods definitely have different amounts of variation, maybe the difference is negligible. In that case, method B is the best because it is faster on average! Problem solved? No, there are still other ways you can define what is the best.
Pretty important (relating to bubbagrub's post):
The best method may be different for each person because of differing strengths (some methods benefit the most from high TPS, some benefit most from good lookahead, some benefit most from efficient visualization of piece relationships). So is "best" defined as the best for human potential (say, somebody who was genetically modified to be good at cubing, or alternatively, just the best cuber we have now or will have in the future)? Or is the best defined as the method that is the best for the most people?
As an extreme example, say that somebody has superhuman visualization of piece relationships, and their TPS is good, but not superhuman. This person could use a super-efficient method averaging 33 moves, and with 7 TPS, they average sub-5. Meanwhile, somebody with an average of 11 TPS and superhuman lookahead abilities could do CFOP in just under 60 moves and average mid-5. So obviously the 33-move method will hold world records because of that one person, but CFOP would definitely be more popular in this scenario (nobody else can even do the other method quickly).
The example is very extreme and maybe it is hard to imagine because right now CFOP holds world records and is also the most popular. But imagine that right now someone does a sub-4 official single and sub-6 official average with Petrus, multiple times. Does that make it the best method? Or does CFOP's popularity mean it should be the best, and we ignore the outlier person?
Finally, there is also a difference across actual events. Looking at current strengths/weaknesses of each method across different events, ZZ has strengths in OH, Roux gets worse on big cubes, and CFOP is good all around. You could focus your definition of "best" on each individual event, or decide that the best one should be good at all events, since mastering multiple methods is difficult.