tag:blogger.com,1999:blog-8168307355242310093.post5872192270562947328..comments2021-04-02T12:01:32.131+05:30Comments on Psychedelic Adventure: The Wilton Windmill Crop Circle : 22nd May 2010Cosmic ૐ Onenesshttp://www.blogger.com/profile/01648654741509824030noreply@blogger.comBlogger2125tag:blogger.com,1999:blog-8168307355242310093.post-69406412537283095602012-09-08T23:07:01.603+05:302012-09-08T23:07:01.603+05:30Is beatiful!
Is beatiful! <br />Ulises Barreirohttp://www.ulisesbarreiro.com.arnoreply@blogger.comtag:blogger.com,1999:blog-8168307355242310093.post-59815526377369781142010-05-30T19:03:28.406+05:302010-05-30T19:03:28.406+05:30I researched a bit about eulers equation and found...I researched a bit about eulers equation and found this explanation :<br /><br />torque free rotations actually mean free rotations. This means, there is no force acting onto an already rotating object, that can change the direction of the angular impuls momentum L (you know dL/dt = torque = 0 this L is constant in time)<br /><br />translated for me this means the rotation of our lightbodies (merkaba plus others) become free of being driven by outer forces and start being more independently actings as a union .. kind of free of suppression or manipulation...<br /><br /><br />I aso found this:<br /><br />Shock waves<br /><br />The Euler equations are nonlinear hyperbolic equations and their general solutions are waves. Much like the familiar oceanic waves, waves described by the Euler Equations 'break' and so-called shock waves are formed; this is a nonlinear effect and represents the solution becoming multi-valued. Physically this represents a breakdown of the assumptions that led to the formulation of the differential equations, and to extract further information from the equations we must go back to the more fundamental integral form. Then, weak solutions are formulated by working in 'jumps' (discontinuities) into the flow quantities – density, velocity, pressure, entropy – using the Rankine–Hugoniot shock conditions. Physical quantities are rarely discontinuous; in real flows, these discontinuities are smoothed out by viscosity. (See Navier–Stokes equations)<br />Shock propagation is studied – among many other fields – in aerodynamics and rocket propulsion, where sufficiently fast flows occur.<br /><br />translated into earth's situation: we are expecting unpredictable shockwaves of energy flowing into our sphere.. waves, ripples of energy bringing discontinuity to our system (both vital and material) ... see more about evolutionary galactic waves of consciousness on david wilcock "enigma 2012" on youtube)Anonymousnoreply@blogger.com