MH370 Teleportation Video Fakery: Clouds Stock Footage Found!!
In this video I go further into the Malaysian Airlines Flight MH370 teleportation video fakery, and this time go over the discovery of the clouds stock images background used for the "satellite" plane footage. The clouds stock footage was found by Reddit user DI370DPX3709DDYB2I6L and the person that took the photos was Jonas De Ro while he was visiting Japan on January 25, 2012. The alleged "satellite" footage, which was actually just a 2D to 3D conversion by YouTube's then experimental feature, had clouds that match exactly to those taken by Jonas. Not just a few clouds, but the entire sky background! Kim Dotcom accepted the debunk and will pay both Jonas and DI370DPX3709DDYB2I6L a payment, although not the original $100,000+ bounty since they didn't claim to be the hoaxers themselves. Even disinfo agent Ashton Forbes accepted the debunk and has now shifted his goal to becoming an electrical engineer LOL This alternate reality game was quite the joy ride!
- Links to cover: 0:00 - MES Link: 1:36 - Reddit user DI370DPX3709DDYB2I6L discovers cloud images: 1:57 - Entire sky matches stock footage: 2:28 - Jonas De Ro took the photos in Japan: 4:49 - Kim Dotcom accepts debunk: 5:58 - Ashton Forbes accepts debunk: 7:10 - Ashton's next goal is to become an electrical engineer LOL: 9:11 - MES photoshop matching "satellite" footage with cloud stock footage: 10:24 - Live correcting the stock clouds images: 13:30 - Link to MES MH370 playlist: 16:50
In this video I go over determining where a function, that is given in the form of a limit as n approaches infinity, is continuous. I solve this by using the problem-solving strategy of taking cases, in this case where the absolute value of x is less than 1, equal to 1, and greater than 1. Using our limit laws, as well as our previous r^n series, I show that the function is continuous for all values of x except at +/- 1.
The timestamps of key parts of the video are listed below:
- Problem 2: Where is f continuous?: 0:00
- Case (i): |x| is less than 1: 0:32
- Case (ii): |x| = 1: 4:27
- Case (iii): |x| is greater than 1: 6:21
- Putting it all together: 8:42
This video was taken from my earlier video listed below:
- Infinite Sequences and Series: Problems Plus: https://youtu.be/zjdkQIIdTbg
- HIVE video notes: https://peakd.com/hive-128780/@mes/infinite-sequences-and-series-problems-plus
- Video sections playlist: https://www.youtube.com/playlist?list=PLai3U8-WIK0FQ96Egr5R7fZGeDTIUKz8P
Related Videos:
Sequences and Series playlist: https://www.youtube.com/playlist?list=PLai3U8-WIK0EXHAJ3vRg0T_kKEyPah1Lz .
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https://www.youtube.com/watch?v=7QlKI7a-3r4
I use the Wacom Bamboo/Intuos Create Tablet for drawing in my videos and recently my Windows 7 computer would not recognize the tablet. Instead the tablet was not working properly and when I went into the Wacom Preferences dialog box, it would not open give an error message which states:
"There is a problem with your tablet driver. Please reboot your system. If the problem persists please reinstall or update the driver."
I tried reinstalling and updating the driver but that wouldn't work. Luckily I found a much simpler fix that actually works, and that was to simply remove all the user preferences in the Wacom Preference File Utility! If this has happened to you then make sure to watch this video as it will save you a lot of hours of time and headache!!
Download the notes in my video: http://1drv.ms/1mj7GHI
Related Videos:
How I Create a Math Easy Solution: http://youtu.be/3Wa98r2Z1Lc
GIMP Photoshop Tutorial: http://youtu.be/dSYjD4ov6ao
GIMP Photoshop Tutorial - Adding a Color Border to Text and Objects: http://youtu.be/fTyLewIVB-8
Replace Samsung S Voice with Google Voice Search on Your Galaxy S4: http://youtu.be/Gcv88jlyQOs
VirtualDub: Built-in Video Compression: http://youtu.be/E0wpBJT2Nc8
Install Xvid MPEG-4 Video Compressor Codec in Hypercam 2: http://youtu.be/DLHhVW9CZ_A .
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https://www.youtube.com/watch?v=kIUzKOEmVP0
In this video I recap on term-by-term differentiation and integration of power series. This theorem, which I proved in my earlier video, states that the derivative of a power series is equivalent to first taking the derivative of each term and then summing it up. Likewise this is true for integrating a power series as well. In both cases, the radius of convergence is the same as that of the original power series. Note that the interval of convergence need not be the same for either case. Differentiating power series term-by-term has an important application in solving differential equations so make sure you fully grasp this concept!
The timestamps of key parts of the video are listed below:
- Question 9: 0:00
- (a) Derivative of Power Series: 0:32
- (b) Integral of Power Series: 3:59
- Radius of convergence of derivative and integral is R: 6:06
- Rewriting the derivative and integral equations: 6:27
- Note 1: Infinite sum vs finite sums: 7:39
- Note 2: Interval of convergence may change: 8:26
- Note 3: Application in solving differential equations: 8:58
This video was taken from my earlier video listed below:
- Infinite Sequences and Series: Review and True-False Quiz: https://youtu.be/F0dsQLdXXpI
- HIVE video notes: https://peakd.com/hive-128780/@mes/infinite-sequences-and-series-review-and-true-false-quiz
- Video sections playlist: https://www.youtube.com/playlist?list=PLai3U8-WIK0FCqXVJv1r7eJvrvphfkr6L
Related Videos:
Sequences and Series playlist: https://www.youtube.com/playlist?list=PLai3U8-WIK0FjJpwnxwdrOR7L8Ul8VZoZ .
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In this video I provide an introduction to 3D or Three-Dimensional Coordinate Systems. This section is the first part of the chapter on Vectors and the Geometry of Space from my calculus book. A 3D coordinate system is typically defined with the x-, y-, and z-axes in which the direction of the z-axis is determined by the Right-Hand Rule. Visualizing 3D geometry is often easy to use by considering the analogy of a house with 8 rooms (4 on top and 4 on the bottom) and all being in contact with the center point. In the context of 3D- coordinate systems, the 8 rooms are called octants, and the center point is the origin. I illustrate this by plotting several points in 3D. And finally I describe mathematical terms for all real numbers in a rectangular 3D coordinate system, and which is referred to as a Dimensional Rectangular Coordinate System.
The timestamps of key parts of the video are listed below:
- Introduction to Vectors and the Geometry of Space: 0:00
- Three-Dimensional Coordinate Systems: 1:30
- Right-Hand Rule: 3:08
- Octants: 5:00
- Point P in 3D Space: 7:16
- Plotting Points Examples: 13:22
- Dimensional Rectangular Coordinate System: 17:57
This video was taken from my earlier video listed below:
- Vectors and the Geometry of Space: 3D Coordinate Systems: https://youtu.be/xJ-qPJFf2gE
- Video notes: https://peakd.com/hive-128780/@mes/vector-space-and-geometry-3d-coordinate-systems
- Playlist: https://www.youtube.com/playlist?list=PLai3U8-WIK0GiAJeLMzhOsrMliibfce5m
Related videos:
Vectors and Geometry of Space video series: https://www.youtube.com/playlist?list=PLai3U8-WIK0FjJpwnxwdrOR7L8Ul8VZoZ .
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In this video I go over the sum of an infinite series that can be solved by noting it is just the Maclaurin series for inverse tan for the angle π/6. Using exact trigonometric ratios, by splitting an equilateral triangle and applying the Pythagorean Theorem, I show that tan(π/6) = 1/sqrt(3). This means that the inverse tan or arctan(1/sqrt(3)) = π/6. Plugging this value into our earlier Maclaurin series for tan(x), we obtain a formula that includes are given series in the Problem, which we can solve fairly easily.
The timestamps of key parts of the video are listed below:
- Problem 19: 0:00
- Solution: Maclaurin series for arctan(x): 0:19
- Exact trig ratios triangle for tan(π/6) 2:45
- Series for arctan(1/sqrt(3)): 5:19
- Alternate form of the solution: 12:40
This video was taken from my earlier video listed below:
- Infinite Sequences and Series: Problems Plus: https://youtu.be/zjdkQIIdTbg
- HIVE video notes: https://peakd.com/hive-128780/@mes/infinite-sequences-and-series-problems-plus
- Video sections playlist: https://www.youtube.com/playlist?list=PLai3U8-WIK0FQ96Egr5R7fZGeDTIUKz8P
Related Videos:
Sequences and Series playlist: https://www.youtube.com/playlist?list=PLai3U8-WIK0EXHAJ3vRg0T_kKEyPah1Lz .
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https://www.youtube.com/watch?v=vwEzbTuszZY
In this video I go over 4 exercises on the properties of the cross product which I had referenced in my earlier videos. These properties were from Theorem 3 which had 6 properties in total. I had already proved Property 5 and in this video I prove Properties 1 to 4. In the next video I will prove Property 6.
The timestamps of key parts of the video are listed below:
- Exercises: 0:00
- Exercise 1: 0:37
- Exercise 2: 3:40
- Exercise 3: 7:30
- Exercise 4: 13:33
This video was taken from my earlier video listed below:
- Vectors and the Geometry of Space: The Cross Product: https://youtu.be/k8GRt95i-Gc
- Video notes: https://peakd.com/hive-128780/@mes/vectors-and-the-geometry-of-space-the-cross-product
- Playlist: https://www.youtube.com/playlist?list=PLai3U8-WIK0FuRJ8rg-YVQvfPoPOwhuRW .
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https://www.youtube.com/watch?v=DGeA3ClJ4u4
In #MESExperiments 37 I demonstrate some very interesting observations of permanent magnets and unmagnetized steel when placed on a large magnet. Small magnets tend to move to the center of the magnet but when lifted they suddenly move to the edge. Small unmagnetized steel balls and screws tend to move to the edge of the magnet both when placed and lifted. However, a larger magnetic ball and large unmagnetized steel bolt both tend to move to the center both when placed and lifted. I also show a cylinder magnet wants to stand vertically in the center but moves to edge when lifted. When placed flat and pushed towards the center, it can launch away!
Finally I show that a tiny magnet behaves completely opposite of a tiny unmagnetized steel screw, both in position and angle direction. The tiny screw balances near the center at and an angle pointing away from center and gradually flattens out when moved to the edge. The tiny magnet balances near the edge at an angle towards the center and gradually flattens out when moved to the center. These are all some very interesting and puzzling experiments which I hope will help us unravel the mystery that is electromagnetism!
Original unedited experiment: https://youtu.be/3kcJ2XSzbe0
Timestamps:
- Unmagnetized steel vs magnets: 0:00
- Magnetic ball rolls to center of magnet: 0:05
- Magnetic ball moves to edge when lifted: 0:11
- Unmagnetized steel ball moves to edge of magnet: 0:32
- Steel ball is unstable in center: 0:44
- Steel ball moves to edge when lifted: 0:55
- Large magnetic ball moves to center of magnet: 1:20
- Large magnetic balls moves to center even when lifted: 1:31
- Large unmagnetized steel bolt moves to center of magnet even when lifted: 1:50
- Additional Experiments: 2:15
- Cylinder magnet moves to center vertically: 2:20
- Cylinder magnet moves to edge when lifted: 2:27
- Pushing cylinder magnet away causes it to flip back to center: 2:32
- When flat, cylinder magnet keeps poles aligned to center and edge: 2:36
- When flat, cylinder magnet launches away when pushed past center: 2:45
- Small unmagnetized steel screw moves to edge of magnet: 3:00
- Small screw stands at an angle near center: 3:09
- Small screw moves to edge when lifted: 3:14
- Tiny unmagnetized steel screw stands at an angle near center: 3:21
- Tiny screw moves to edge when lifted: 3:30
- Tiny screw becomes more vertical closer to center: 3:36
- Angle of screw is away from center: 3:44
- Tiny magnet balances at an angle near edge of larger magnet: 3:58
- Angle of tiny magnet is towards the center and flattens out near center: 4:03
- Tiny magnet moves to and along edge: 4:11
- Tiny screw and magnet balance in opposite positions and angles: 4:27
- Tiny screw flattens out at edge, Tiny magnet flattens out at center: 4:40
Stay tuned for #MESExperiments 38...
Experiment screenshots and playlists:
- Screenshots of the Experiment: https://peakd.com/hive-128780/@mes/kkgywcda
- #MESExperiments video series: https://www.youtube.com/playlist?list=PLai3U8-WIK0HUHoank-Lj9q6RGAS51QRh
- Hive playlist: https://peakd.com/mesexperiments/@mes/list
- DRAFT #MESExperiments video series: https://mes.fm/experiments-draft
Related Videos:
#MESScience video series: https://www.youtube.com/playlist?list=PLai3U8-WIK0GhjCHmTw1XbqMD_EdVKdd9
#AntiGravity video series: https://peakd.com/antigravity/@mes/series
#FreeEnergy video series: https://www.youtube.com/playlist?list=PLai3U8-WIK0FKVpHL_onhaqBeVP-8qJXV .
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In this video I go over a second proof of the Polynomial Remainder Theorem which I derived in my earlier video but this time look at a what is sometimes referred to as a more “elementary” proof. In my earlier video I used the Euclidean Division theorem for Polynomials to show that the remainder of a polynomial f(x) divided by the polynomial (x – a) is simply equal to f(a), and hence is a constant. But in this video I take a look at a more “basic” approach, hence the term “elementary”, in deriving this very same theorem. From my last video I showed that (x – a) is a factor of the polynomial of the form (x^k – a^k). This becomes useful since the subtraction f(x) – f(a) is simply a linear combination of polynomials of that very same form. This means that f(x) – f(a) can be divided cleanly by (x – a) thus resulting in a quotient, q(x). Rearranging the resulting formulation we obtain f(x) = q(x)(x – a) + f(a) where f(a) is our remainder, thus proving the theorem! This is a very unique approach to deriving the polynomial remainder theorem and is always great to learn the many different ways of deriving the same theorem, so make sure to watch this video!
Video notes and playlist:
- PDF notes: https://1drv.ms/b/s!As32ynv0LoaIh4ItFjOYuitEy7DWoA
- HIVE notes: https://peakd.com/mathematics/@mes/polynomial-remainder-theorem-elementary-proof
- Polynomial Remainder Theorem playlist: https://www.youtube.com/playlist?list=PLai3U8-WIK0EpiKxzYHig3rGsNj03354I
Related Videos:
Polynomial Long Division: (x - a) is a factor of (x^k - a^k) PROOF: https://youtu.be/Yp6VU3CkIEA
Euclidean Division of Polynomials: Theorem and Proof: https://youtu.be/ONxn17okl5c
Polynomial Remainder Theorem: Proof + Factor Theorem: https://youtu.be/q4lwSBObkXc
Polynomials - A Simple Explanation: http://youtu.be/IHIh7Y0kStE
Polynomial Long Division - In depth Look on why it works!: http://youtu.be/E1H584xJS_Y
Polynomial Long Division - Examples: http://youtu.be/7XbzCQgqBPc
Factoring Quadratic Polynomials by Guessing: http://youtu.be/biEfGwT5pn4
Direct Substitution for Polynomials - Simple Proof: http://youtu.be/Fnb72ERTLqY
Polynomial Long Division: Multiple Variables: http://youtu.be/vrElU5SR6Aw .
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In this video I go over a pretty amazing property of the Rotation Matrix, which is that it can be viewed as equivalent to a complex number! I show this by writing the Rotation Matrix as an addition of two matrices. The properties of the first matrix, called the Identity matrix, is similar to the real number 1. The properties of the second matrix has properties of the imaginary unit i. And the Rotation Matrix equation itself is equivalent to the complex number z = a + bi. Thus, complex numbers can be interpreted as vector rotations! This is quite the amazing property since it makes complex numbers more tangible and less "imaginary" or "complex".
This is quite the amazing property
This video was taken from my earlier video listed below:
- Complex Numbers as Rotation Matrices: https://youtu.be/Mgp2vrQeLEw
- Video notes: https://peakd.com/hive-128780/@mes/complex-numbers-as-rotation-matrices
- Playlist: https://www.youtube.com/playlist?list=PLai3U8-WIK0E6x0dZEAx77Kqv7LLxYdbx
Related Videos:
Vectors and the Geometry of Space Playlist: https://www.youtube.com/playlist?list=PLai3U8-WIK0FjJpwnxwdrOR7L8Ul8VZoZ .
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https://www.youtube.com/watch?v=FiR8R4Mx_fU