In reply to Jürg Wyttenbach's message of Fri, 30 Aug 2019 13:59:28 +0200: Hi, [snip] >First a small theoretical update. > >A proton consists of a 2x2 core relativistic wave structure that couples >with a three wave excess-energy flux part and a two wave charge >structure. In SO(4) we have a 5 rotation structure where core mass only >can have 4 and charge has 5. This model is highly accurate and allows >e.g. to calculate nuclear properties like e.g. the magnetic moment of >Deuterium and of course it's exact mass. > > From an energy point of view it is completely impossible that adding an >electron to a proton will ever generate an anti proton because you would >need to completely inverse the flow of all magnetic mass. In the >electron case the annihilation is straight forward because the external >visible orbits do match in shape and energy! But a proton and electron >never match.
1) The energy of a ( positron + anti-proton ) = ( electron + proton ), thus from an energy standpoint there is no problem. 2) They don't need to match, because we are not talking about annihilation, we are talking about a charge exchange mechanism, where the proton becomes negative, and the electron positive, i.e. electron -> positron & proton -> anti-proton. 3) Annihilation occurs when the newly formed anti-proton meets another normal proton, where the structures do match. (Ditto for the positron.) Taking this into consideration, please have another go at explaining why it's impossible. Note that I think you may be right, but would like to understand the real reason why. [snip] Regards, Robin van Spaandonk local asymmetry = temporary success
