E(t + 2kπ) = E(t) +Transcendental geometry and quantum variational Graceli to variations of particle quinta-feira, 23 de janeiro de 2014 Transcendental geometry and quantum variational Graceli to variations of particles and spheres . E (t + 2kπ ) = E (t ) + [ a2 ] . [V / T ] / [ ct ] + logx / x n ... + [ G s1 ] + [ * GS2 * 0 ] = n ... E (t + 2kπ ) = E (t ) + [ a2 ] . [V / T ] / [ ct ] + logx / x n ... + [ Y * s1 0] + [ YS2 * ] = n ... E (t + 2kπ ) = E (t ) + [ a2 ] . [V / T ] / [ ct ] + logx / x n ... + [ K s1 ] + [ * ks2 * 0 ] = n ... E (t + 2kπ ) = E (t ) + [ a2 ] . [V / T ] / [ ct ] + logx / x n ... + [ BS1 * 0 ] + [ * BS2 ] n ... = Imagine a system of positive values followed by zero or negative values in a series and then later reappears. As an archer full of holes . As vibration oscillations of electrons when overheated as a geometric system peaks , lines, or concavities and convexities which are inserted one after the other at a fixed , variable or even dynamic system,...
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