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So, how many percent is the phone that drops 0.0000...1 calls worse than the phone that drop 0 calls then? Is it "undefined" worse or what? 'cuz 0.0000...1/0 is undefined, right?



So you are saying the phone that drops 0.0000...1 calls are not better or worse than the phone that drop 1 calls?

If so, then ... OK.

If not, then how come the phone that drops 0.0000...1 call is better than the phone that drops 1 calls when the phone that drops 0.0000...1 calls is "infinitely worse"?

Have you taken calculus?
 
I know that dropped calls are an important criteria when it comes to making a purchasing decision of a phone. This topic has nothing to do with what people look at when buying phones.
Well it does. The rub is that the quantification that apple presented was biased to present the phone ambiguously and in the best possible light to downplay the problem. The OP has quite correctly highlighted how the figures could also be validly represented in a far less appealing way. The figures, either percentages or absolute numbers, are absolutely what people take into account when buy a new phone. And a new model performing more poorly on an important criteria like dropping calls (which afterall is the prime reason some people still use their phone) is a balck mark against the ip4.

You can bet your bottom dollar that if the percentages fell apple's way they would be touting it as 50% less dropped calls than the 3GS or other phones on the market.

The amount of calls that it drops as opposed to the iPhone 3GS is insignificant. I don't care if it drops an extra call for every 100 that I make.
This appears to be your problem. Although it's been pointed out numerous times now what you consider insignificant isn't what other's think insignificant. Dropped calls is a subjective issue. For people who make a lot of important calls it most certainly is an issue.
 
So, how many percent is the phone that drops 0.0000...1 calls worse than the phone that drop 0 calls then? Is it "undefined" worse or what? 'cuz 0.0000...1/0 is undefined, right?



So you are saying the phone that drops 0.0000...1 calls are not better or worse than the phone that drop 1 calls?

If so, then ... OK.

If not, then how come the phone that drops 0.0000...1 call is better than the phone that drops 1 calls when the phone that drops 0.0000...1 calls is "infinitely worse"?

1/0 is undefined, but not

lim 1/x
x->+0

which is +infinity

Both phones are similarly worse than the 0 phone, but the 0.000....1 is much better (finite) than the 1 phone.

If you "substract" a finite number from infinity, it stays the same infinity.
 
The percentage of additional dropped calls is important because it tells us whether there is something seriously wrong with the phone or whether the data is just a fluke or due to something minor. If your old model dropped 98 calls out of 100 and your new one dropped 99 out of 100, that difference might be just due to chance, measuring error, etc., or some other trivial thing. But if your old model dropped 1 call out of 100 and your new one dropped 2 out of 100, then you've got something serious that should be investigated. That's why the percentage matter, because it gives you this picture.

You're immediately discounting the increase to being something major, i.e. design flaw. I think Jobs' case theory is very realistic. Not only that, but the concrete increase of less than one dropped call as being an engineering problem isn't a consumer problem per se. As I said before, this is about presenting information the consumer, not internally to engineers. And a consumer should see the information in it's most fairly representable fashion.

Telling a consumer that the iP4 drops up to 100% more calls than the 3GS means that the consumer will assume/believe either a.) the iP4 drops almost all calls (they won't take relativity into account and just think that almost 100% of calls made on an iPhone 4 are dropped [yes, some consumers may be that dumb]) or that b.) the iPhone 4 drops nearly twice as many calls as the 3GS. Point a is for those who don't think correctly. Point b doesn't matter because we don't know the sure statistic of dropped calls per 100 for the 3GS. So either way, the consumer can't make a sound decision against/for the iPhone 4 based on the information presented (unless that potentially 1 extra dropped call is REALLY important to them [compared to the 3GS]). Which is exactly what Jobs was trying to do.

Comparing the iP4 to other smartphones is a fallacy in logic, considering you're using dropped call data from ALL phones on AT&T's network ("smart" and otherwise) and applying it to the additional dropped calls the iP4 has compared to ONLY the 3GS, which is ONE other smartphone. This whole thread is really rather pointless.
 
Well it does. The rub is that the quantification that apple presented was biased to present the phone ambiguously and in the best possible light to downplay the problem. The OP has quite correctly highlighted how the figures could also be validly represented in a far less appealing way. The figures, either percentages or absolute numbers, are absolutely what people take into account when buy a new phone. And a new model performing more poorly on an important criteria like dropping calls (which afterall is the prime reason some people still use their phone) is a balck mark against the ip4.

You can bet your bottom dollar that if the percentages fell apple's way they would be touting it as 50% less dropped calls than the 3GS or other phones on the market.


This appears to be your problem. Although it's been pointed out numerous times now what you consider insignificant isn't what other's think insignificant. Dropped calls is a subjective issue. For people who make a lot of important calls it most certainly is an issue.

I don't believe that Apple is presenting their data with a bias by using a <1 figure. I think that stating the figure as a percentage is much more misleading.

The OP pointed out that the iPhone could be dropping as many as 100% more calls. So in the WORST possible scenario, you are dropping one more call for every 100 that you make. If your calls are that important, then perhaps you should only use landlines.
 
I don't believe that Apple is presenting their data with a bias by using a <1 figure. I think that stating the figure as a percentage is much more misleading.

The OP pointed out that the iPhone could be dropping as many as 100% more calls. So in the WORST possible scenario, you are dropping one more call for every 100 that you make. If your calls are that important, then perhaps you should only use landlines.

Att isn't allowed to give out the specific number of dropped calls which is why they had to use that figure

isn't that what they said?
 
I don't believe that Apple is presenting their data with a bias by using a <1 figure. I think that stating the figure as a percentage is much more misleading.
Who said anything about misleading? They are presenting it in the most appealing light. Which is exactly what you'd expect from a damage control PR event.

As I said if the iP4 was dropping 50% less calls you can bet apple would be shouting the percentage from the rafters. They wouldn't be claiming "less that 0.5 calls per 100 dropped compared to the 3GS". Apple are playing exactly the same game you are trying to discount the OP for.

The OP pointed out that the iPhone could be dropping as many as 100% more calls. So in the WORST possible scenario, you are dropping one more call for every 100 that you make.
Which is what the OP pointed out. And went to a lot of effort to lay out his assumptions and make reasonable inferences about how large the range might be.

If your calls are that important, then perhaps you should only use landlines.
This is pretty much on par with the quality of the jobs explanations for the deficits in his products.
 
Please read my post again, I state very clearly how I interpreted the <1, and even offer up an alternative interpretation and different numbers based on that.

As to whether a 100% increase on 1% is a big deal or not, I guess we'll just have to agree to disagree. I'm not distorting any facts here, it is my opinion that 100% increase on 1% is a big deal, just like it is your opinion that it is not.

Trying to turn this into a percentage as opposed to how many calls per 100 is a waste of time. If the 3GS dropped 1% of calls and the 4 2% of calls (this is all made up since we don't know the numbers) then we could say OMG the 4 drops 100% more calls, thats twice as many! The reality is: it's 2 calls out of 100, a complete non issue. It's like a stock that went from .01 to .02 a share. Wow, a 100% increase! Well, whoopdedoo, it's still a worthless stock.

I got it was less than 1% more additional dropped calls than the 3GS.

He said it was "less than one more PER HUNDRED" The one per hundred= 1%, and less than 1% more than the 3GS.

Regardless of what it means, that was a complicated ass way to word it, and he did it on purpose.

Imagine that? Steve tried to put things in a way that would put his product in the best possible light. Shocking! :rolleyes:
 
Well it does. The rub is that the quantification that apple presented was biased to present the phone ambiguously and in the best possible light to downplay the problem. The OP has quite correctly highlighted how the figures could also be validly represented in a far less appealing way. The figures, either percentages or absolute numbers, are absolutely what people take into account when buy a new phone. And a new model performing more poorly on an important criteria like dropping calls (which afterall is the prime reason some people still use their phone) is a balck mark against the ip4.

You can bet your bottom dollar that if the percentages fell apple's way they would be touting it as 50% less dropped calls than the 3GS or other phones on the market.

I think we are confusing each other. I completely agree with you about dropped calls affecting people's decisions and also agree that OP has spun it in a negative light while Apple did the opposite.

What I meant by "topic having nothing to do w/ people's needs" is that the topic I was discussing was simply about statistics manipulation and nothing more and that I felt that on an absolute scale the rate of dropped calls is less alarming than what the OP is suggesting. At the same time it might be worse than what Apple is suggesting as well.

I never assumed anything about people's considerations when buying phones as a result of the statistical manipulation. I know it's going to affect what people want, and I figured it was effectively a tautology.

And I fully expected Apple to present those numbers in the most positive light they can :) - why wouldn't they?
 
^^^Agreed. As I said to M-5 to bemoan the OP whilst defending the apple is entirely inconsistent. Both are valid ways to present the data. One the most cheery, the other the least attractive. Either might be unpalatable depending on your point of view.

The reality is: it's 2 calls out of 100, a complete non issue.
Which it might be for you. But not for everybody. For others it might be enough to make them decide on another phone.
 
1/0 is undefined, but not

lim 1/x
x->+0

which is +infinity

What is x? Isn't it the number of the calls that a phone drop?

If it is zero, it's zero. If it is 0.000203451, it's 0.000203451. How can x approach some number?

Both phones are similarly worse than the 0 phone, but the 0.000....1 is much better (finite) than the 1 phone.

If you "substract" a finite number from infinity, it stays the same infinity.

Yeah, I know they are worse, but I want to know how much they are worse. Can the 0.000...1 phone be 0.000...1 worse than the 0 phone and the 1 phone be 1 worse than the 0 phone? Or must they be "infinitely worse"? If so, how come the "infinitely worse" phone is still better than some phone?
 
Which it might be for you. But not for everybody. For others it might be enough to make them decide on another phone.

In which case they would be idiots, because that 2 out of 100 is only comparable to the 3GS. If someone was trying to make a decision between all smartphones offered on AT&T's network, they would be using the comparison data between the iP4 and the 3GS to decide on the iP4 and everything else. The 3GS could drop an average of .5 calls per 100, the iP4 1.5 calls, and the next smartphone drops 2.5 calls on average. The iP4 is better than everything BUT the 3GS. But of course, we don't know exact numbers, so again, this whole thread is pointless.
 
^^^Agreed. As I said to M-5 to bemoan the OP whilst defending the apple is entirely inconsistent. Both are valid ways to present the data. One the most cheery, the other the least attractive. Either might be unpalatable depending on your point of view.


Which it might be for you. But not for everybody. For others it might be enough to make them decide on another phone.

Well it's a fairly insignificant increase. To pass up what I and many others consider to be the best smartphone out there because of a stat that in the real world doesn't mean much, would be a shame IMO. But each to his own.
 
Att isn't allowed to give out the specific number of dropped calls which is why they had to use that figure

isn't that what they said?

It doesn't matter. You can't say that because your call-drop rate increased from 1 to 2 per 100 (100%) that someone else with 30 dropped calls per 100 will see an increase of 60 dropped calls (100%). The large percentages only work for small figures, so it's not accurate to state that dropped calls will increase 100%.

I just need to be convinced that dropping an extra call for every 100 that I make is a big deal.
 
This is a great post. Percent more calls dropped or multiplier of calls dropped is a much more tangible number than the "additional calls dropped per hundred" that Steve gave. This suggests Steve was deliberately twisting all of that "hard data" to present the statistic in a way that doesn't sound so awful.

And therefore doing his job very well. Great post, agree
 
What is x? Isn't it the number of the calls that a phone drop?

If it is zero, it's zero. If it is 0.000203451, it's 0.000203451. How can x approach some number?



Yeah, I know they are worse, but I want to know how much they are worse. Can the 0.000...1 phone be 0.000...1 worse than the 0 phone and the 1 phone be 1 worse than the 0 phone? Or must they be "infinitely worse"? If so, how come the "infinitely worse" phone is still better than some phone?

That's how you compute in calculus things that cannot be computed using arithmetic.

For your second point:

lim x + 1 = +∞
x->+∞

That's how one of those phones can be finitely better than the other, but both infinitely worse than the 0 phone.
 
How does this have anything to do with calculus? I'm curious.
Cube's discussion about limits is about calculus.

The definition of a derivative is
f'(x) = lim h->0 (f(x+h) - f(x)) / h

So you learn about limits as the first topic (at least that's the first thing I learned when I took the course)
 
Great discussion technique :rolleyes:.

Way to respond to one part of my entire post. Talk about misleading.. Please respond to everything else I stated if you want to contribute.

EDIT: To add, if you're rolling eyes at me saying that someone would be an idiot to consider another smartphone (which encompasses all smartphones that can be used) based on data comparing the iP4 to a 3GS that's not an innate fact such as "the iPhone 4 runs on iOS 4", or "the iPhone 4 has a 5 MP camera", but a relative fact of dropped call rates between the two, then does that mean you think it's intelligent to do otherwise?
 
That's how you compute in calculus things that cannot be computed using arithmetic.

Uh, but 1/0 is still undefined "in calculus." There is a limit of 1/x when x->0+ but that doesn't make 1/0 suddenly have some value. It's still undefined.

And by the way, you didn't answer what is x and how can x approach something. How does limit have anything to do here?
 
You can't compute 1/0. So you take the limit of 1/x when x approaches 0.

That's what computers mean when you do 1/0 and they return +Inf.

If you do 0/0 on the computer it will give you NaN, because the limit is undefined.
 
You completely miss the point. These statistics are for ALL iP4 calls. It's the statistic for ALL calls that shows it is not a widespread problem. If I sell you a car that doesn't get good AM reception in a tunnel, as most cars, and I ask all car owners how often they lose their AM reception I may get a small percentage or number. However, if I ask only car owners who drive through a tunnel on a daily basis then I will get a very large number and percentage. You already know some people are affected - that's not disputed. We don't care that 100% of the affected people are affected. We know this! What we didn't know until Friday was what percentage or how many total users OUT OF THE WHOLE are affected by the issue. THAT is what the statistics show.

Just watched the presentation, I didn't know those stats came from the AT&T users, I thought it was from controlled testing in Apple's fancy facility (bad assumption I guess).

I think you missed the point of my question though. Here is what I was implying...imagine 3 different sitautions: Person A with iPhone 4 holding it without interfering with the antenna, Person B with iPhone 4 holding it with antenna interference (i.e. deathgrip), and Person C holding their 3GS normally. If Person A only drops one more call per 100 than Person C, I don't think it's a big deal (this is what I thought was reported from controlled testing, not the field). If person B (using the deathgrip) drops 2 more calls than person C then I also don't think it's a big deal either. However, if the person B drops 50 more calls then I think it's a problem.

My point was, if deathgriping the iPhone doesn't lead to that many more dropped calls (despite lowering the signal) then it isn't a big problem. However, if they start dropping a ton more calls, then I think it starts to be an issue (hope that makes more sense).
 
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