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      THE POINT OF OBLIVION THEOREM : INFORMATION LOSS IN ITERATIVE SYSTEMS

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      ScienceOpen Preprints
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      Point of Oblivion, Information Theory, Machine Learning, Theoretical Computer Science, Complexity Theory, Information Entropy
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            Abstract

            Content

            Author and article information

            Journal
            ScienceOpen Preprints
            ScienceOpen
            13 June 2024
            Affiliations
            [1 ] Innobate;
            Author notes
            Author information
            https://orcid.org/0009-0006-6596-7070
            Article
            10.14293/PR2199.000921.v1
            aa8405fb-a1c7-476b-bb38-37a09d5590e3

            This work has been published open access under Creative Commons Attribution License CC BY 4.0 , which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited. Conditions, terms of use and publishing policy can be found at www.scienceopen.com .

            History
            : 13 June 2024
            Categories

            All data generated or analysed during this study are included in this published article (and its supplementary information files).
            Chaos, fractals & dynamical systems,Economic theory,Theoretical computer science,Financial economics,Computer science,Robotics,Discrete mathematics & Graph theory,Information systems & theory,Artificial intelligence
            Machine Learning,Information Entropy,Information Theory,Point of Oblivion,Complexity Theory,Theoretical Computer Science

            References

            1. Tishby Naftali, Zaslavsky Noga. Deep learning and the information bottleneck principle. 2015 IEEE Information Theory Workshop (ITW). 2015. IEEE. [Cross Ref]

            2. Datt Shelvin. The Point of Oblivion Theorem. ScienceOpen. [Cross Ref]

            3. Chen Guanglin, Zhang Zhiyong. IDRWalker: A Random Walk based Modeling Tool for Disordered Regions in Proteins. Cold Spring Harbor Laboratory. [Cross Ref]

            4. KREMER ILAN, SCHREIBER AMNON, SKRZYPACZ ANDRZEJ. Disclosing a Random Walk. The Journal of Finance. Vol. 79(2):1123–1146. 2024. Wiley. [Cross Ref]

            5. Luu Hoang Phuc Hau, Le Hoai Minh, Le Thi Hoai An. Markov chain stochastic DCA and applications in deep learning with PDEs regularization. Neural Networks. Vol. 170:149–166. 2024. Elsevier BV. [Cross Ref]

            6. Matin Sakib, Allen Alice E. A., Smith Justin, Lubbers Nicholas, Jadrich Ryan B., Messerly Richard, Nebgen Benjamin, Li Ying Wai, Tretiak Sergei, Barros Kipton. Machine Learning Potentials with the Iterative Boltzmann Inversion: Training to Experiment. Journal of Chemical Theory and Computation. Vol. 20(3):1274–1281. 2024. American Chemical Society (ACS). [Cross Ref]

            7. Oluwarotimi Israel Oluwafemi, Emmanuel Olamigoke Famakinwa, Ometere Deborah Balogun. Random walk theory and application. World Journal of Advanced Engineering Technology and Sciences. Vol. 11(2):346–367. 2024. GSC Online Press. [Cross Ref]

            8. SOORI Mohsen, DASTRES Roza, AREZOO Behrooz, Karimi Ghaleh JOUGH Fooad. Intelligent robotic systems in Industry 4.0: A review. Journal of Advanced Manufacturing Science and Technology. Vol. 4(3)2024. Huatuo Culture Media Co., Limited. [Cross Ref]

            9. Wang Junli, Furube Akihiro. Monte Carlo random walk simulation of transient absorption kinetics using reflectance and absorption of electrons at Au/TiO<sub>2</sub> nanoparticle boundaries. International Journal of Modern Physics B. Vol. 38(12n13)2024. World Scientific Pub Co Pte Ltd. [Cross Ref]

            10. Zhang Kexin, Wen Qingsong, Zhang Chaoli, Cai Rongyao, Jin Ming, Liu Yong, Zhang James Y., Liang Yuxuan, Pang Guansong, Song Dongjin, Pan Shirui. Self-Supervised Learning for Time Series Analysis: Taxonomy, Progress, and Prospects. IEEE Transactions on Pattern Analysis and Machine Intelligence. 1–20. 2024. Institute of Electrical and Electronics Engineers (IEEE). [Cross Ref]

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