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The principle of Harmony in Gradation states that the original nature of a system can only be represented by a formula that simultaneously measure the “good side” or the “harmony” and the “bad side” or the “gradations” of the elements in the system.

For hundreds of years, experts have made mistakes when making the research conclusions and compiling the theory since they have hold to an inaccurate interpretation of the original nature of the measurement data in the system being observed. In detail, so far all methods of parsing and interpreting the nature of a system are based on a one-sided formula, which only sees the “good side” or vice versa only sees the “bad side” of the system being observed, then the results impossible to be accurate. The principle of Harmony in Gradation bases on a combination of formula that observe the “good side” of the system referred to as “the Harmony” and formula that observe the “bad side” of the system referred to as “the Gradation”. Then, the resulting calculation will be able to accurately represent the original nature of the observed data. Thus, by adhering to the principle of Harmony in Gradation, experts will be able to make the accurate research conclusions and theoretical formulations.

The Fundamental of Harmony in Gradation

The Harmony in Gradation is the formula that has been made by Sigit Haryadi on April 28, 2016, which was originally named as “Haryadi Index” since only focus to use in the Competition Law field, to replace the Herfindahl-Hirschman Index (HHI). But, after studying for two years, the inventor was very confident that the formula can be used as an alternative to replace many existing methods in all branches of science, because in the formula both contain two contradictory things that no one has ever thought to merge them, namely “the Harmony” and “the Gradation”, on the other hand, the existing formulas contain only that one element.

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The Formula of Harmony in Gradation

The formula “Harmony in Gradation” is written as follows:

Harmony in Gradation Formula

Where: HiG is “the Harmony in Gradation” of a random variable (or set) which has a sample population (or subset) = N, and Si is “the Share” of each sample (or subset) = comparison between strengths or the value of each sample (or subset) with the total strength of the random (or set) variable.

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    References:

            1. Haryadi, S. (2019, January 15). The New Pythagorean Equation that Applies to all Types of Lines. Retrieved from osf.io/preprints/inarxiv/umxq3
            2. Haryadi, S. (2018, December 20). Hundreds of Years We Live With Mathematical Formulas That Are Only “Half -Correct”. Retrieved from osf.io/preprints/inarxiv/a7ws9
            3. Sigit Haryadi. (2017). Haryadi Index and Its Applications in Science of Law, Sociology, Economics, Statistics, and Telecommunications. Penerbit Elex Media Komputindo. Jakarta. ISBN: 978-602-02-9895-5.
            4. Haryadi, S. (2018, December 6). The Fundamental of Harmony in Gradation, the Formula for Everything. Retrieved from osf.io/preprints/inarxiv/z2rvj
            5. Sigit Haryadi. (2017). The Fairness over Inequality Index: Unfairness is Disaster – a notebook of Sigit Haryadi. Researchgate. DOI: 10.13140/RG.2.2.34379.49449.
            6. Haryadi, S. (2018, March 17). The Ten First Implementations to prove that “The Harmony in Gradation” is “The Formula Everything”. Retrieved from osf.io/preprints/inarxiv/59szb
            7. Sigit Haryadi. (March 17, 2018). The Six 100-year-old Formula Should be Replaced. Researchgate. DOI 10.13140/RG.2.2.21919.66723
            8. Haryadi, S. (2018, December 12). A New Postulate for Using the Harmony in Gradation to Finding the Theory of Everything. Retrieved from osf.io/preprints/inarxiv/2rak6
            9. Sigit Haryadi. (2017). Indeks Haryadi dan Penerapan di Ilmu Hukum, Sosiologi, Ekonomi, Statistik, dan Telekomunikasi. Penerbit Elex Media Komputindo, Jakarta. ISBN: 978-602-02-9896-2
            10. Sigit Haryadi. (2016). Haryadi Index for Competition, Equality and Correlation Evaluation. Penerbit Lantip Safari Media, Bandung, Indonesia. ISBN: 978-602-73231-3-2  
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