Correct. So why'd you spend two posts stupidly saying the opposite?
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- Sat Feb 22, 2020 11:24 pm
- Forum: Logic and Philosophy of Mathematics
- Topic: √5 and Phi
- Replies: 163
- Views: 32162
Re: √5 and Phi
- Sat Feb 22, 2020 11:15 pm
- Forum: Logic and Philosophy of Mathematics
- Topic: √5 and Phi
- Replies: 163
- Views: 32162
Re: √5 and Phi
Obviously that's true... Can it be that you not only failed ninth grade high school algebra, but also don't know that this is NOT how you test for floating point equality? Can it possibly be true that you were unable to follow the simple chain of equalities I wrote down? And that you actually have ...
- Sat Feb 22, 2020 10:52 pm
- Forum: Logic and Philosophy of Mathematics
- Topic: √5 and Phi
- Replies: 163
- Views: 32162
Re: √5 and Phi
triple post. sorry. I always hit quote when I should hit edit.
- Sat Feb 22, 2020 10:51 pm
- Forum: Logic and Philosophy of Mathematics
- Topic: √5 and Phi
- Replies: 163
- Views: 32162
Re: √5 and Phi
dbl post
- Sat Feb 22, 2020 10:46 pm
- Forum: Logic and Philosophy of Mathematics
- Topic: √5 and Phi
- Replies: 163
- Views: 32162
Re: √5 and Phi
Φ*Φ = Φ + 1 The above sentence is FALSE. Jeez Louise man, that's its defining property. Of course it's true. Congrats on finding a Wolfram bug but that's all you did. Take phi = (1 + sqrt(5)) / 2 and work it out by hand. Here, I'll do it for you. phi^2 = ((1 + sqrt(5))/2)^2 = (1 + 5 + 2 sqrt(5)) / ...
- Wed Feb 19, 2020 1:35 am
- Forum: Logic and Philosophy of Mathematics
- Topic: √5 and Phi
- Replies: 163
- Views: 32162
Re: √5 and Phi
There is a qualitative difference between 1+√5/2 and π+π√5/2π, You're missing parens. I assume you mean to claim that there is a difference between (1 + sqrt(5))/2 and (pi + pi sqrt(5)) / 2. But this is no different than claiming 1/2 and 2/4 have a qualitative difference. What difference is that ex...
- Tue Feb 18, 2020 9:05 pm
- Forum: Logic and Philosophy of Mathematics
- Topic: √5 and Phi
- Replies: 163
- Views: 32162
- Mon Feb 17, 2020 8:19 am
- Forum: Logic and Philosophy of Mathematics
- Topic: √5 and Phi
- Replies: 163
- Views: 32162
- Mon Feb 17, 2020 1:17 am
- Forum: Logic and Philosophy of Mathematics
- Topic: √5 and Phi
- Replies: 163
- Views: 32162
Re: √5 and Phi
Yes I am aware, however π is not an ordinary constant like 47: coupling π to Φ generates the equivalent of a variable rotating base (π per half-rotation) coupled to the creative Φ ratio, along with all geometries intrinsic to it. I'm going to start a religion based on multiplying the definition of ...
- Sun Feb 16, 2020 11:53 pm
- Forum: Logic and Philosophy of Mathematics
- Topic: √5 and Phi
- Replies: 163
- Views: 32162
Re: √5 and Phi
I don't accept your definition of "computability" ... It's not my definition. It's Turing's definition, and it's the standard definition in the field of computer science. I can't argue a point like this. There's no rational content. If you won't agree to use the same terminology everyone ...
- Sun Feb 16, 2020 11:48 pm
- Forum: Logic and Philosophy of Mathematics
- Topic: √5 and Phi
- Replies: 163
- Views: 32162
Re: √5 and Phi
(double post)
- Sun Feb 16, 2020 9:22 pm
- Forum: Logic and Philosophy of Mathematics
- Topic: √5 and Phi
- Replies: 163
- Views: 32162
Re: √5 and Phi
That is how I interpret dichotomies. They present us with forks in the road - choices. And in so far as I am choosing X over Y I say that optimising for X. You're not reaching me here at all in this post. The practical distinction here is between sequential vs random access memory. O(N) read time, ...
- Sun Feb 16, 2020 7:12 pm
- Forum: Logic and Philosophy of Mathematics
- Topic: √5 and Phi
- Replies: 163
- Views: 32162
Re: √5 and Phi
to say nothing of the discovery of those eggs in which the chicken embryo was further developed than simple unfertilized eggs I did not understand this at all. But it's ok. I myself have a perfectly clear experience of the number i, and you've met me online. So you've met at least one person with s...
- Sun Feb 16, 2020 5:30 am
- Forum: Logic and Philosophy of Mathematics
- Topic: √5 and Phi
- Replies: 163
- Views: 32162
Re: √5 and Phi
I am not confident a general mathematician would implicitly understand the nuance of this, as it relates to number theory itself than anything else. To me it is clear that 1+√5/2 is not qualitatively equivalent to π+π√5/2π, as the latter implies a circle, whereas the former does not. I already poin...
- Sun Feb 16, 2020 3:51 am
- Forum: Logic and Philosophy of Mathematics
- Topic: √5 and Phi
- Replies: 163
- Views: 32162
Re: √5 and Phi
I'll admit that I have not taken the level of math classes that you have, but as far as I understand, mathematics (like any language system) is a mental event. Interpretations of symbols is also a mental event. I do not doubt that you have direct mental experience of these numerical concepts... I'l...