mes 3Speak Podcast

https://3speak.tv/watch?v=mes/ghjuhpqa SPECIAL GUEST and LEGENDARY 9/11 Researcher Andrew Johnson joins the MES Livestream show to cover a variety of topics. Get your questions ready, and make sure they are good, because this show will sure to be epic as it will be informative! Andrew Johnson's links: Website: https://www.checktheevidence.com YouTube: https://www.youtube.com/user/checktheevidence Odysee: https://odysee.com/@checktheevidence:0 Stream notes and playlist: Stream notes and links:

https://3speak.tv/watch?v=mes/sfrrzdko In #MESExperiments 34 I have uploaded a short clip of Eric Laithwaite from 1968 demonstrating some very interesting properties of permanent magnets that are difficult to explain with the simple magnetic pole model. The first experiment is the basic two "like-poles" repel each other demonstration. Afterwards, he places an unmagnetized steel piece between the magnets and they now attract to it instead of repel each other. The next experiment he places a second

https://3speak.tv/watch?v=mes/lwdhdqtz In this video I uploaded the 3rd song titled "Liberty Street" from the 1109 music album by Keor Meteor. This song covers the return of Michael Jordan to the NBA announced on 9/11, photographer David Handschuh getting picked up as if by a tornado along Liberty Street, and the mystery of the millions of unburnt paper all over the World Trade Center (WTC). The original album and more links are listed below: Original Album:

https://3speak.tv/watch?v=mes/uygriasr In this video I do a debunk of Eric Dubay's debunk of my earlier Flat Earth debunk and show that the Mountain's shadow forms opposite triangular shapes depending on if it is on top or below the clouds. When the Sun goes below the horizon, it can form an epic shadow of large objects such as Mountain's or skyscrapers unto the underside of the clouds. In this case, the shadow has a triangular shape where the pointy part is near the peak of the Mountain and the

https://3speak.tv/watch?v=mes/rgighlac In this video I show that if a series is convergent, then an alternating series version of it also converges because that would be absolutely convergent. Adding (-1)^n to a series makes it alternate between positive and negative terms. An absolutely convergent series is also just normally convergent. This is because the terms approach zero regardless if they are positive or negative. Thus the answer to the question is True. Time stamps: Question 17:

https://3speak.tv/watch?v=mes/ogersrqs In this video I show that a sequence is convergent, by the Monotonic Sequence Theorem, if it is positive and decreasing for all values of n. This would mean that the sequence is bounded because the largest value would be the initial term and the smallest value is a number greater than 0. Thus we can apply the Monotonic Sequence Theorem and the sequence is convergent. We can see this visually since the terms of the sequence will approach a limit L greater than