MILLENIUM PRIZE PROBLEM IN MY POINT OF WAY NAVIERS STOKES EQUATIONS AND NEW MANUPULATIVE EQUATION CONVERGENCE FORM OF LIQUIDS MY EQUATIONS

there is we used real analysis and says that there is midpoint velocity hve lower bound velocity and upper bound velocity in it one thing some time if lower bound velocity if it vector have with mid point velcity then it support if not then it goes on own path or paralleles if upper goes with mid point then supprt to midpoint then accelrete both mid point and lower both. so then we have weight of the fluid with gravities fluid have lower bound acceleration and fluid have upper bound acceleration by whihc it seems that fluid is convergence and non convergnece means in converegcne also lower bound conevergence and upper bound conevregnce how we says to says that lower bound conevrr grance if all vetcors of mid point and upper bound going to supprt lower bound then convergecne will says that lower bound convergence if all vector going to support to upper bound then mid point and lower point going to suport uppr bound then convergane will saya that upper bounds then fluid will lowr conevrgence and fldui will says that upper convergences it all vetcor lower bound then fluid flow is lower conevrgence and if all vetcor upper bound then fluid flow is upper convergence. so fluid is in convegrence and divergence form and lower convergence form and upper convergence uppe diveregnce form and lower divergence form , fluid pressure same lower bound we communicates some time lower bound pressure with upper bound vecloity means we make relation upper bound velcoty relation with lower bound pressures not all time upper bound nad lower bound both on same equal time so it will called the value when convergence then it will giv the values