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• A MATCHBOX CAR GOIMG 10 M/S AT NORTH EAST
• A MATCHBOX CAR GOIMG 10 M/S AT SOUTH EAST
• A MATCHBOX CAR GOIMG 15 M/S AT NORTH EAST
Color box
The color can be inferred from the position
Similarily – a Hardness box
• Which again-has 3 apperatures-an input
• And hard electrons come out this port and soft elecrtron come out
this port
And the workings inside the box do not matter
You can imagine-so little worker inside the
box deciding what is extracted
The box can be built with dwarfs, elves, silver
atoms, atoms with a lot of neutrons, etc
But what ever they are built with-they give the
same results the professor is gonna describe
So-a chief property of the hardness and color
boxes is the ‘results are repeatable”
If I send in an electron and it comes out a
color box –black-SWITCH NOW TO FILE 2
Then, I send it in another color box-and it
comes out black again
So-in a diagram-if I say an “IN”
And –I discover that it comes out the white
apparature
And –I take the ones that come out the white
apperature –and I send them into a color box
With 100% confidence-meaning 100% of the
time
The electron coming out the white port and
into the color box
Will come out the white apperature again
And zero percent of the time
Where to come out the black apperature
So –this is a persistent property
You notice that it is white-and it is still white
Dealing with hardness-if I send a bunch of
electrons in a hardness box
Here is the important thing
And I am going to isolate the ones that come
out soft
You have these images in google
What Is A Tensor Lesson #1: Elementary vector
spaces
I used to have a car set . .
WOULD BRAGG –COME OVER TO RACE
OTHER KIDS
And –some were faster than others
• A MATCHBOX CAR GOIMG 10 M/S AT NORTH EAST
• A MATCHBOX CAR GOIMG 10 M/S AT SOUTH EAST
• A MATCHBOX CAR GOIMG 15 M/S AT NORTH EAST
LETS CALL THEM –THE VECTORS
SOME SPACE—SPEDS- A COLLECT OF SPEEDS-
A TENSOR
A VECTOR SPACE-THE BOX OF CARS
WE CAN ADD BVELOCITIES OF THE CARS
WE CAN MULTIPLY THE- AND AND THE
SPEEDS-THEY HAVE THE SAME UNITS
THEY FORM A BASIS SET
NOW-LET’S SAY ROB –PETER AND ERIC ARE
GONNA RACE THEIR CARS-”TRUE STORY”
2 VECTORS CAN ADD
AND I SAID WE CAN ADD 10 M/S TO 20 M/S
TO MAKE 30 M/S GIONG NORTH
YOU CAN MULTIPLY THEM-THIS IS CALLED
SCALAR MULTIPLICATIO
WHEN YOU DO THIS-IT BECOMES AN
ELEMENT OF THE VECTOR SPACE
• LET ME RUN THIS BY YOU
THIS IS A “VECTOR IN W”
THE PROCESS IS CALLED SCALAR
MULTIPLICATION
THE OBJECTS THAT COME OUT OF THE REAL
NUMBERS ARE CALLED SCALARS
THE TENSOR-COULD BE A BOSX SHAPE-BUT
ALSO COULD BE SHAPED LIKE ABALL
• Linear Algebra Example Problems - Vector Space Basis Example #2
• https://www.youtube.com/watch?v=vejkdUigyIg
• How to Prove a Set is a Subspace of a Vector Space
• https://www.youtube.com/watch?v=Eawc_ZuQI_8
Mit super position file 1 new
Mit super position file 1 new
Mit super position file 1 new
Mit super position file 1 new
Mit super position file 1 new
Mit super position file 1 new
Mit super position file 1 new
Mit super position file 1 new
Mit super position file 1 new
Mit super position file 1 new
Mit super position file 1 new
Mit super position file 1 new
Mit super position file 1 new
Mit super position file 1 new
Mit super position file 1 new
Mit super position file 1 new
Mit super position file 1 new
Mit super position file 1 new
Mit super position file 1 new
Mit super position file 1 new
Mit super position file 1 new
Mit super position file 1 new
Mit super position file 1 new
Mit super position file 1 new
Mit super position file 1 new
Mit super position file 1 new
Mit super position file 1 new
Mit super position file 1 new
Mit super position file 1 new
Mit super position file 1 new
Mit super position file 1 new
Mit super position file 1 new
Mit super position file 1 new
Mit super position file 1 new
Mit super position file 1 new
Mit super position file 1 new

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