The Main Subject
This presentation of Lambda Function is intended as an attempt to introduce readers into the powerful possibilities it possesses. The entire procedure of calculations is a long standing cluster of recurrence formulas which will be released in next weeks in a whole executable down loadable version so people could execute their own calculations. Rarely you would meet problems as that depicted in the introductory fable but precisely these kind of situations appear on everyday life and can be solved with Lambda Function. Sometimes the problem (model) can be put directly on the function but others need to be adapted. For instance you must know what is the very matter. One example: Be certain car dealer who sells the X model of some trade mark,and then another dealer who sells identical model and mark. When you ask prices at everyone of them if no significant difference between them appears then there are no possibility to apply Lambda Function. But if there are a difference then yes you may consider things as follows: Manufacturers delivers their cars at same factory prices. The difference found among dealers tell us something about local spents and whole added value. These last ones can be grouped as a coefficient of added value. Then the final price fPa = kFp for one dealer while for theother is fPb = qFp where k and q are the particularcoefficients applied by each dealer, fPa the final price ofdealer A and fPb the one of the B dealer.Thus only with fPa and fPb
who must be different between themyou can calculate first the Fp value and so the twocoefficients k
and q.The model depicted is very simple and direct. Every occupation has its own problems of these kinds and not rarely appears a situation alike where lacks data but putting things under the Lambda Function wise it can be solved even ifnot a single result appears but this situation is usually solved when a rational knowledge of probable values is known. Under the Lambda Function seen fPa is zl and fPb is el and l is Fp .The two values zl and el - scalars - must be different andthe ratio between them zl / el ranges from 0.1 to 0.95.Thus now z
and e
are the coefficientes and l the basic commonscalar or zl
is
Fp1 and el is Fp2 .For the scalar and coefficients there are some limits but depemding on the model ( problem ) itself. An advisable system is transport values to multiples or sub multiples in order to keep numeric figures nearly in between the common use range, so if you are dealing with car prices as well as tomatoes ones usually got familiar numbers but if you are to calculate intergalactic distances or something alike best put them on multiple figures avoiding numbers as 10*-5 or less or 10*5 or higher. In this presentation you can ask us for solutions at a problem the unique data needed are the numeric values but no the very matter or issue to apply so you must insert the two values zl and el . Lambda function offsets more than oneresult so you must have a good knowledge of your issue in order to decide. Solutions will be mailed in few days. Print this Page top of page previous protaldo's home page zl andel values - so Lambda Function will yield solutions.E-mail at : protaldo@gmail.com or fill the form below
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