quantom limit

qunaot limit lim will be depend on flux that will extend in physical fucnitons and directive and undirective means by the quantom vetcor is chrge is going where but w eknow if we consider charge with respect to time. dc/dt and then fucniton of f(q,t) menas how muhc time chrge is exists in funciton then (xq)1/2t+(yq)tsquare/t1 so here xq is xbase q and then that charge willl have limitaion then thne what iyt used in quantom computing limit we will create one fucniton with charge and time then in that time duration we differentiate function till the require time and duration that funciton that have lim under that utting curve we get the function situation and we differtiate the function and till to zero then we create anotehr fucntion of them with differ chrge and lim then we diffrentaite agains thre si two things we knows (f(xq),f(t)) and ((f(xq+h),f(t+h)) where time funciton define by stratigth line on y axis h is another function coefficient h is quantom q fucnitonal distance in any curve from xq then wnhat is means here we osicllation the funciotn and reduce by the limit of fucniton firts fucniton and secodn fucniton that is +h is high oscilaltion lim then next will be less oscillate limit then next will be less oscillate means lesss daocte nad then fuze with eahc other we decde the distance or same we way we increase the distance as muhc can means attraciton or distraction if they are positve eletcorn and prootn and netron here we will have on fucniton elein it there we will consider eletcorn and proton in curves by electron and proton functions w emake eletcorn funciton on the curve of funcitona nd then proton funciton then tehre will be distance in shape of q power rate that q power - and or q power + then we manange the so we assciate make a curve fucntion f(xqnegative bar),f(t)) and then f(xqpositive bar+h),f(t+h)) so in that we have curve that is predefined and we interupt this curve by circuit how we intervning this curve if f(x) is all way here i am not wrting whole function if f(x) is all way have matrices of all limits that is intevraing with other limit tio of f(x+h) in refreces of electron or proton then diferretation of them here matricess is made up by differeitte and by limit new limit with new fucntion aftre differentiations how limit will be enhnce it we increae like distnate way in in curve and clsoure distance menas close the distanace so we make inetgetrive distacn too and differentiative distance too so we make how we give range we give teh teh range to the function based on its h parts same for integration we give it value by so by f(x) and by f(x+h) like for eletcron we differentiate both in respetc to x axis h is also q part like x then two matrices will ceates one for lower point na done upper point and when we make closure means both qauntom try to come closure then then closure distance force matricess with the funciotn matrices of them forces and f(xq) matrices and f(xq+hq) then we same for intgeraiotn when this things happens we multiply for differenatiaon f'(xq) and f'(xq+hq) we multiy both funciton different differe differetation matrieces with each other then then devide by a.(a+h) to detrmine the forces so what is all this expeirment thsi experimnet that differtation of closureness with the limit firts we are doing with limit , we check the continuity so we check the limit, then we do the differentiation and integration too with them to find betwenen point then we find point that equal of intersect by both integration and differentiation here we find the lim point for differentiation of f(x) and f(x+h) and integration of f(x) and f(x+h) that make distaccne closure and idstahe betwenen them they are culamd fucntion and we cretae the coulamb force in thsi experiemnt so three matricess f(x) matircies funciton and f(x+h) matrices function and then force we multipel coulamd funciton and devide by a.(a+h) then so we firts value to last value in row to row tehre is not row to column multiplication