ESBPCS-Stats is a subset of ESBPCS (ESB Professional Computation Suite) containing Components and Routines for Statistical Analysis and Matrix/Vector Manipulation in Borland/CodeGear Delphi and C++ Builder. This subset is ideal for people who just want the Stats and/or Matrix/Vector parts of ESBPCS, though you can upgrade to the full version at any time. Also includes Components and routines covering Probability Distributions, Linear Regression, Hypothesis Analysis, Equation Solving and more. The subset includes a good collection of Edits, SpinEdits, ComboBoxes, Memos, CheckBoxes, RadioGroups, CheckGroups as well as a huge collection of routines. Also Includes Data Aware Components, Help and full source.


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Java API Components offering refined numerical procedures to either construct a function of one or two variables from a set of points (i.e. interpolate), or solve an equation of one variable. The interpolation procedures provided include Newton polynomials, Lagrange's formula, Burlisch-Stoer algorithm, Cubic splines (natural and free), Bicubic interpolation and procedures for find the interpolation functions coefficients. In order to solve an equation we provide the Van Wijngaarden-Dekker-Brent algorithm, interval bisection method, secant and false position, Newton-Raphson method and Ridders' method. This suite includes the following features: 1) Interpolation Module: polynomial interpolation and extrapolation, coefficients of an interpolating polynomial, interpolation and extrapolation in two or more dimensions. 2) Equation Solver Module: Interval Method, Secant Method, Brent's Algorithm, Ridders' Method, Method of Regular Falsi, Method of Regula Falsi, Newton-Raphson Method, Fail-Safe Newton-Raphson Method.

ESBPCS-Stats for VCL:

WebCab Functions (J2SE Edition):


ARIZ - Inventive Problem Solving Software (Strategy, Management, Creativity, Innovation); ARIZ (acronym of russian origin) - Algorithm of Inventive Problems Solving (ARIZ) is list of (about 85) step-by-step procedures that incrementally evolves a complex problem to a point where it is simple to solve. Complex problems cannot be solved in just two steps. For those problems which are so complex, that they cannot be solved with any other tools, TRIZ includes the algorithm to follow which will facilitate the problem-solving process. ARIZ is not an equation, but rather a multi-step process asking you a series of questions that integrates different pieces of TRIZ. ARIZ is a very "solution neutral" process: i.e., it takes preconceived solutions out of the problem statement. It starts you at a position that assumes the nature of your problem is unknown. ARIZ reacquaints you with your problem by allowing you to see your problem with a fresh pair of eyes. ARIZ features: is a process of problem reformulations is logical and disciplined continually reinterprets the problem is the main TRIZ method for solving conflicts ARIZ utilizes: Ideality for an understanding of the Ideal Final Result (IFR) (or Ideal Solution) to the problem Contradictions, by working first with the technical contradiction, then the physical contradiction Resources of the system Scientific effects S-field modeling and Standard Solutions the 40 Principles It is important to note that ARIZ is more than 50% problem reformulation! It is only through this guided reformulation that complex problems can be solved. 

Inventive Problem Solving Software:


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