The script and audio in this film are based on real facts. However, the visuals are generated using Kling AI's image-to-video software to showcase the educational potential of AI emerging technology. While the videos may not be perfect yet, they demonstrate significant promise for the future education based on dynamic films, rather than on static images and text.
I'm glad you enjoyed the video. Dinosaurs had unique abilities like gigantic sizes, feather and scale combinations, specialized skull structures, defensive tail weapons, and extreme speed and agility, features that are uncommon in modern animals.
You should make up an AI generated Eurovision song. There should be a song where this lady wearing a Viking helmet is standing side on to the audience holding onto a cross with two hands, pointing it up diagonally into the sky with her arms straight, just staring up in the sky. She doesn’t sing but just holds the cross diagonally up in the sky with two hand with her face motionless. The screen on the back of the stage should produce a close up image of her motionless face with a burning roaring sun in both her eyes that are staring up in the sky, and both her arms shaking as they are holding the cross up in the sky. Towards the end of the song the stage should come on fire and she disappears. After that, another kind of music or tune should get played, and gradually turn into the same song, then the lady reappears onto the stage out of thin air. When the lady reappears onto the stage she should be doing the same thing, standing there with her face motionless using two hands hold the cross as she points it into the sky with her arms shaking and a burning sun in both her eyes, but levitating up to the top of the stage as she does it. The song that gets played should go ‘’the skyyyyy the skyyyyyy the skyyyyyy the skyyyyyy.
That's a brilliant idea! Combining sound, music, and dramatic visuals with scientific elements would create a unique and engaging performance. The use of sound and music can symbolize various scientific phenomena, such as the burning sun representing energy and light. This fusion of art and science could captivate the audience and add a deeper layer of meaning to the performance.
AI helps in organizing information, generating ideas, and ensuring that the content is comprehensive and engaging. However, the final script is a collaborative effort involving AI and human. AI is a tool that enhances productivity and creativity, but human judgment, expertise, and personalization are integral to every video. I would not call it "automated", because each production of each video takes considerable time.
0 = x(x-2)(x+1)(x squared+16). The three real solutions are 0, 2, -1, 4i and -4i. Why aren’t 4i and -4i just 4 and -4. Do theoretical phisycists use imaginary numbers. What main branches of algebra and calculus are used in particle physics or string theory. If the centre of a hyperbola which opens left and right is at (3, -4), and its focal points are 5 units from the centre then they should be at (8, -4) and (-2, -4). 3 minus 5 is -2, and 3 plus 5 is 8. So how is the centre of the hyperbola at (-1, -5) and (9, -5).
The equation you mentioned is: 0 = x(x - 2)(x + 1)(xE2 + 16) The real solutions are 0, 2, and -1. The imaginary solutions are 4i and -4i, because solving for x in the term "xE2 + 16 = 0" gives "xE2 = -16", and the solutions to that are "x = 4i" and "x = -4i". These are imaginary numbers, not real numbers like 4 and -4. Yes, theoretical physicists use imaginary numbers extensively in areas like quantum mechanics, where wave functions have complex components. Physicists use group theory, Lie algebras, differential geometry, calculus of variations, and tensor calculus to study symmetries, space-time, and physical laws. If the center of the hyperbola is at (3, -4) and the focal points are 5 units away, then the focal points are at (8, -4) and (-2, -4). The reference to the center being at (-1, -5) and (9, -5) is incorrect for this hyperbola.
Thank you for your comment! Yes, there's a fascinating body of research suggesting that many dinosaurs had feathers. Our video uses artistic interpretation to explore what dinosaurs might look like under different lighting conditions, including "glow in the dark" effects for a unique visual experience.
Say there is a horizontal line going through 5 on the y axis. The area getting swept up is 5 metres squared per second. So after 1 second 5 metres squared gets swept up, after 2 seconds 10 metres gets swept up. Say an area is getting swept up underneath a curved line. The height of the curve on the y axis is the derivative of the area being swept up underneath the curve. This is a more simple and quicker method of finding the area under a curve than the Reimann sum. Does this make the Reimann sum and indefinite integral pointless, or are there still areas in mathematics where the Reimann sum is the only alternative?
Great question! The method you're describing uses the Fundamental Theorem of Calculus, which is indeed a powerful tool. It connects the derivative of a function to its integral, allowing us to find the area under a curve by evaluating the antiderivative. This approach is often more straightforward and quicker than using Riemann sums. However, Riemann sums and indefinite integrals are still very important in mathematics for several reasons: Conceptual Understanding: Riemann sums provide a foundational understanding of integration. They help us grasp the idea of summing infinitesimally small pieces to find the whole, which is crucial for comprehending more advanced calculus concepts. Complex Functions: For some functions, especially those that are difficult to integrate analytically, Riemann sums or other numerical methods are necessary to approximate the integral. Computational Mathematics: In practical applications, especially when dealing with large datasets or complex models, numerical methods based on Riemann sums are essential. These methods allow computers to estimate integrals where analytical solutions are impractical. Theoretical Importance: Many proofs and theorems in mathematics rely on the concept of Riemann sums. They are integral (pun intended) to the rigorous development of calculus and analysis. Versatility: Riemann sums can handle irregular intervals and discontinuous functions, where traditional integration methods might struggle. In short, while the Fundamental Theorem of Calculus offers a more efficient method for finding areas under curves in many cases, Riemann sums and indefinite integrals remain crucial for their conceptual foundation, versatility, and practical applications in both theoretical and computational mathematics.
The script and audio in this film are based on real facts. However, the visuals are generated using Kling AI's image-to-video software to showcase the educational potential of AI emerging technology. While the videos may not be perfect yet, they demonstrate significant promise for the future education based on dynamic films, rather than on static images and text.
AWESOME DINOSAURS!
1:23 zesty lookin ahh dinosaur
I'm glad you enjoyed the video. Dinosaurs had unique abilities like gigantic sizes, feather and scale combinations, specialized skull structures, defensive tail weapons, and extreme speed and agility, features that are uncommon in modern animals.
You should make up an AI generated Eurovision song.
There should be a song where this lady wearing a Viking helmet is standing side on to the audience holding onto a cross with two hands, pointing it up diagonally into the sky with her arms straight, just staring up in the sky. She doesn’t sing but just holds the cross diagonally up in the sky with two hand with her face motionless. The screen on the back of the stage should produce a close up image of her motionless face with a burning roaring sun in both her eyes that are staring up in the sky, and both her arms shaking as they are holding the cross up in the sky.
Towards the end of the song the stage should come on fire and she disappears. After that, another kind of music or tune should get played, and gradually turn into the same song, then the lady reappears onto the stage out of thin air. When the lady reappears onto the stage she should be doing the same thing, standing there with her face motionless using two hands hold the cross as she points it into the sky with her arms shaking and a burning sun in both her eyes, but levitating up to the top of the stage as she does it.
The song that gets played should go ‘’the skyyyyy the skyyyyyy the skyyyyyy the skyyyyyy.
That's a brilliant idea! Combining sound, music, and dramatic visuals with scientific elements would create a unique and engaging performance. The use of sound and music can symbolize various scientific phenomena, such as the burning sun representing energy and light. This fusion of art and science could captivate the audience and add a deeper layer of meaning to the performance.
Do you use ai to write the script for your videos? If that's the case, then... do you consider your channel as an automated channel?
AI helps in organizing information, generating ideas, and ensuring that the content is comprehensive and engaging. However, the final script is a collaborative effort involving AI and human. AI is a tool that enhances productivity and creativity, but human judgment, expertise, and personalization are integral to every video. I would not call it "automated", because each production of each video takes considerable time.
0 = x(x-2)(x+1)(x squared+16). The three real solutions are 0, 2, -1, 4i and -4i. Why aren’t 4i and -4i just 4 and -4.
Do theoretical phisycists use imaginary numbers. What main branches of algebra and calculus are used in particle physics or string theory.
If the centre of a hyperbola which opens left and right is at (3, -4), and its focal points are 5 units from the centre then they should be at (8, -4) and (-2, -4). 3 minus 5 is -2, and 3 plus 5 is 8. So how is the centre of the hyperbola at (-1, -5) and (9, -5).
The equation you mentioned is: 0 = x(x - 2)(x + 1)(xE2 + 16)
The real solutions are 0, 2, and -1. The imaginary solutions are 4i and -4i, because solving for x in the term "xE2 + 16 = 0" gives "xE2 = -16", and the solutions to that are "x = 4i" and "x = -4i". These are imaginary numbers, not real numbers like 4 and -4.
Yes, theoretical physicists use imaginary numbers extensively in areas like quantum mechanics, where wave functions have complex components.
Physicists use group theory, Lie algebras, differential geometry, calculus of variations, and tensor calculus to study symmetries, space-time, and physical laws.
If the center of the hyperbola is at (3, -4) and the focal points are 5 units away, then the focal points are at (8, -4) and (-2, -4). The reference to the center being at (-1, -5) and (9, -5) is incorrect for this hyperbola.
Apparently dinosaurs had feathers but these just seem to be glow in the dark. Didn't watch most of it.
Thank you for your comment! Yes, there's a fascinating body of research suggesting that many dinosaurs had feathers. Our video uses artistic interpretation to explore what dinosaurs might look like under different lighting conditions, including "glow in the dark" effects for a unique visual experience.
Say there is a horizontal line going through 5 on the y axis. The area getting swept up is 5 metres squared per second. So after 1 second 5 metres squared gets swept up, after 2 seconds 10 metres gets swept up.
Say an area is getting swept up underneath a curved line. The height of the curve on the y axis is the derivative of the area being swept up underneath the curve. This is a more simple and quicker method of finding the area under a curve than the Reimann sum. Does this make the Reimann sum and indefinite integral pointless, or are there still areas in mathematics where the Reimann sum is the only alternative?
Great question! The method you're describing uses the Fundamental Theorem of Calculus, which is indeed a powerful tool. It connects the derivative of a function to its integral, allowing us to find the area under a curve by evaluating the antiderivative. This approach is often more straightforward and quicker than using Riemann sums.
However, Riemann sums and indefinite integrals are still very important in mathematics for several reasons:
Conceptual Understanding: Riemann sums provide a foundational understanding of integration. They help us grasp the idea of summing infinitesimally small pieces to find the whole, which is crucial for comprehending more advanced calculus concepts.
Complex Functions: For some functions, especially those that are difficult to integrate analytically, Riemann sums or other numerical methods are necessary to approximate the integral.
Computational Mathematics: In practical applications, especially when dealing with large datasets or complex models, numerical methods based on Riemann sums are essential. These methods allow computers to estimate integrals where analytical solutions are impractical.
Theoretical Importance: Many proofs and theorems in mathematics rely on the concept of Riemann sums. They are integral (pun intended) to the rigorous development of calculus and analysis.
Versatility: Riemann sums can handle irregular intervals and discontinuous functions, where traditional integration methods might struggle.
In short, while the Fundamental Theorem of Calculus offers a more efficient method for finding areas under curves in many cases, Riemann sums and indefinite integrals remain crucial for their conceptual foundation, versatility, and practical applications in both theoretical and computational mathematics.