if you have a chance you should check out my short vid. yutube.com/watch?v=_w883aiqKHw which is a 3 minute video i made showing how sacred geometry is the backbone to almost all of our historic, present and way ancient religious and everyday symbols.
0:57 Fail... Pythagora's theorem is a^2 + b^2 = c^2, not (a^2+1) + (b^2+1) = c^2 + 1. Because the left side get two more, the right side would have to be c^2 + 2. You, sir, FAIL at math!
The author should research Pythagoras. His theorem is side1 squared + side2 squared = hypotenuse squared. Given that relationship, one does NOT reduce to a 'trusted one'. This is one of those things that proves how cautious one should be about believing anything one finds on the internet... including this posting.
"Strange times are these in which we live when old and young are taught in falsehoods school. And the one man that dares to tell the truth is called at once a lunatic and fool " (Plato)
Hmm, this isn't exactly right, though... the exact golden ratio is 1.618033.... not 1.625... so this is only a close approximation of the golden ratio. The true golden ratio can be calculated by the following way: (1 plus the square root of 5) divided by (2).
Any argument that is based on a false premise is irrational. If the rectangle is repeatedly diminished, then sooner or later it will be depleted. If it is not depleted then it it can only mean that the rectangle is an infinite entity, incomprehensible, or, that the degree by which the rectangle is diminished, is zero. Which can only mean that it is not deminished.
Why is it irrational to say that the rectangle continues to diminish indefinitely? The ratio will still be there, no matter how tiny or gargantuan the rectangle is.
PYTHAGORAS DEMONSTRAT° is JUST with [ 3, 4, 5 ] basic' numbers.
Not others, nothing. O.K. ?
ayetin.
etin183 2 months ago
2:30 is also wrong
sicedogg 2 months ago
if you have a chance you should check out my short vid. yutube.com/watch?v=_w883aiqKHw which is a 3 minute video i made showing how sacred geometry is the backbone to almost all of our historic, present and way ancient religious and everyday symbols.
sunnyXsideXcyanide 4 months ago
Comment removed
sibco96 4 months ago
i got here from the TrialsHD Easter eggs
xCnalty10x 5 months ago
hahahaha, Thank you Trance
GoldenRatio011235 7 months ago
0:57 Fail... Pythagora's theorem is a^2 + b^2 = c^2, not (a^2+1) + (b^2+1) = c^2 + 1. Because the left side get two more, the right side would have to be c^2 + 2. You, sir, FAIL at math!
TranceTechnoSucks 8 months ago
These youtube videos will help the viewer:
The Legacy of Pythagoras Part One
The Legacy of Pythagoras Part Two
stelpotte 9 months ago
The author should research Pythagoras. His theorem is side1 squared + side2 squared = hypotenuse squared. Given that relationship, one does NOT reduce to a 'trusted one'. This is one of those things that proves how cautious one should be about believing anything one finds on the internet... including this posting.
wehrmacher 9 months ago
"Strange times are these in which we live when old and young are taught in falsehoods school. And the one man that dares to tell the truth is called at once a lunatic and fool " (Plato)
stelpotte 11 months ago
Hmm, this isn't exactly right, though... the exact golden ratio is 1.618033.... not 1.625... so this is only a close approximation of the golden ratio. The true golden ratio can be calculated by the following way: (1 plus the square root of 5) divided by (2).
Ultimist 11 months ago
Any argument that is based on a false premise is irrational. If the rectangle is repeatedly diminished, then sooner or later it will be depleted. If it is not depleted then it it can only mean that the rectangle is an infinite entity, incomprehensible, or, that the degree by which the rectangle is diminished, is zero. Which can only mean that it is not deminished.
stelpotte 11 months ago
Why is it irrational to say that the rectangle continues to diminish indefinitely? The ratio will still be there, no matter how tiny or gargantuan the rectangle is.
Icabobster 1 year ago
The last rectangle cannot be cut in half again, it is the LAST rectangle.
If it is cut in half again, it cannot be the last rectangle :-)
Zero and infinity negate completeness(existence).
stelpotte 1 year ago
the last rectangle can be cut in half again, just as the last rectangle is a half itself.
Golden ratio applies to this, but your not finishing it's explanation.
Yezpahr 1 year ago
You really should take this down as it contains far too much misinformation.
johnfin4 1 year ago
The Pythagoras theorem has been corrected.
See "The Legacy of Pythagoras" part1&2
stelpotte 1 year ago
@stelpotte Do you even know what a 3 - 4 - 5 triangle is?
LarsKilde 1 year ago
The Pythagoras Theorem is:
BD^2=BC^2+CD^2
BD^2=(4^2)+(8^2)=16+64=80
BD=8,944271
Come cazzo si fa a sbagliare questi teoremi.
Bocciato tornatene in 3° elementare.
nspa254089 1 year ago
4, 8 and 9 doesn't satisfy the Pythagorean theorem. Did you approximate?
euminkong84 1 year ago
The last part is wrong.
BIZEB 1 year ago
mmm I think there are not many comments cause most of us don´t understand this video.
michaelmusica 1 year ago
Very well made video!!
nickharvey7 2 years ago