Recent content by jimmy4554564

  1. J

    COVID And Now, here comes COVID-19 version BA.2, BA.4, BA.5,...

    https://www.ahajournals.org/doi/10.1161/CIRCULATIONAHA.122.061025 Then somehow in the reddit post it jumps to severity of covid vaccine reaction = to severity of getting covid. Or am I misreading the comments in the posts or are people just speculating in the post. Thanks
  2. J

    Does the Galilean transform rely on 2 events?

    Thanks for the help we are in agreement i just worded it a little wonky.
  3. J

    COVID And Now, here comes COVID-19 version BA.2, BA.4, BA.5,...

    Hello quick question I read this post on reddit. Is it correct to believe that the worse your symptoms from the vaccine the worse your side effects to getting covid would be without vaccinated? What if you get the vaccines should you still be worried about covid if you reacted badly to the...
  4. J

    Does the Galilean transform rely on 2 events?

    I just meant that in the S frame the y axis and x = 0 represent a stationary frame and the other points are a different frame. This is the same for the S' frame. The S' frame the y' axis and x' = 0 represent a stationary frame and the other points are a different. I just meant that ## x = x'...
  5. J

    Does the Galilean transform rely on 2 events?

    Please correct me if I am wrong but each graph represents a stationary frame when using the graph. My mistake was assuming one graph is moving and the other is stationary. Instead each graph represents stationary from there perceptive and the other graph is moving. So basically ## x = x' +...
  6. J

    Does the Galilean transform rely on 2 events?

    Take the picture below. ## ∆x = ∆x′ + v ∆t ## . x sees x' moving . I have 2 perspectives here. I kind of just invented the term perceptive. While if I switch to ## ∆x' = ∆x + v ∆t ## x' is stationary and x is moving. I would also need 2 graphs where velocity is negative and is traveling in...
  7. J

    Does the Galilean transform rely on 2 events?

    From my limited understanding the Galilean transform has 2 frames but 4 four perspectives. For example x is the stationary frame when using ## ∆x = ∆x′ + v ∆t ## and x' is moving. When using ## ∆x' = ∆x - v ∆t ## and x' is stationary and x is moving. Now lets use the example of ## ∆x = ∆x′ + v...
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