Linear Transformations

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Showing something is a linear transformation

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My neighbours called police because i was loudly watching videos of Dr. Peyam's Show
.
The police arrested them.

DonSolaris
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Wow thank you for the explanation, you are the first person who I watched that actually explained it simply and thoroughly.

hofstra
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Also a linear combination goes to a linear combination, so it can be done with only one step, namely: f(ax + by) = af(x) + bf(y). ^_^

SmileyHuN
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Your videos are so helpful, please keep making Linear Algebra videos! :)

georgiasonter
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Omg I was just now watching 3b1b video on linear transformations and your video popped out of no where!! And I got to watch bprp's videos too!!

wolframalpha
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Best linear Transformation explanation on YouTube!!!
Thank you Dr. Peyam. Genius

jstroner
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I pity the fool who had an exam about this

KidNamedVashin
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thank youu so much, after watching this video I finally can understand. This is the best explanation video about linear transformations I ever watched on youtube

aiupal
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Que bonito
Es como estar viendo los simpson pero en una pizarra y ya no hay un Bart, solamente hay un buen profe escribiendo

jorgejoeinfantesantacruz
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Such a colourful transformation. Made my day. You may though want a lesson from bprp in regard to the colour pen switch :).

frozenmoon
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Dr. Peyam, could you please make a new series about operators, which are widely used in Quantum Mechanics? You are very good at explaining complicated and abstract subjects. I am very curious to see where you would classify the topic. Does it belong in linear algebra, metric spaces, vector spaces etc.? It would be awesome.

dariosilva
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It rains in Southern California. I like your explanation and great unique sense of humour. Watching T.V. Well T of vector V.

mamadetaslimtorabally
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0:20 namely 😊. I think in German we also use “namely” - nämlich, but not that often

mathemitnawid
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Can't wait for some more. The matrix forms of linear transformations will be nice.

vanessakitty
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Can you upload a video of these exercise please. T:R^3 to R^3 the linear transformation give by T (x1, x2, x3)=(3x1+x3, x1+x2, -x1). Define if it s possible a linear transformation T1:R^3 a R^3 such as T (T1 (0, 2, 1))= (-1, 1, 3); T1 (0, 1, 0)=(1, 0, 1) and Nu (T1)≠{0}.

brunogreco
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Anyone can put an example of function such that T(A+B)=T(A)+T(B), but T(aB) is not equal to aT(B) ?

ELECTRONICAFISICA-UIB-
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Can you drag your camera atleast at second part of your bord.... because we cant see what is written on your right hand side...lol

jaydeeppatel
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Can you tell me please what's the derivative of X! ???

mustafahasan
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But why linear tranaformation has exect correspondence to tensor(1, 1)

aleksanderaksenov
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I am not sure if that's allowed, but when I was asked to prove something is a linear transformation,
I show that T(lambda * x + mu * y) = lambda T(x) + mu T(y) with lambda and mu constants.
So you prove both additivité and multiplication par un scalaire.
I know some people even shorten it to T(lambda*x + y) = lambda T(x) + T(y).
Are there cases in which you can't do that directly? Because it seems so much shorter to do both at once.

PackSciences