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Author: Nitin Kanuri Reviewer: The Questioz Editorial Board Reviewer's Note: A well written and well-formatted research paper. The paper explores an extremely interesting topic and gives concrete evidences to support his results. Paper goes into depth to identify the most suitable hash function based on its “speed and uniqueness”.It’s very clear that the research has been done with great passion and with proper formatting.Explores a very interesting and unique topic and gives evidences to supports the results. The author has done substantial work in developing the paper. A very interesting read that will make you want to do some research of your own. 
Using Principal Components Analysis to CompareCOVID-19 Mortality Across Multiple Countries3/25/2021 Author: Xingyu Ji Reviewer: The Questioz Editorial Board Reviewer's Note: This paper presents a comparison of COVID-19 Mortality across 26 regions using Principal Component Analysis. Using a data repository compiled by researchers at Johns Hopkins University, the author constructs a multi-dimensional data matrix over which multiple linear regression operations are performed. The results of the Principal Component Analysis have been presented; patterns and anomalies in the data have been both described and analysed thoroughly. Furthermore, the author includes a “future research” section, wherein the significance of this paper in relation to current discourse on the subject has been presented.
Author: Anant Singh Reviewer: The Questioz Editorial Board Reviewer's Note: This paper describes a novel approach to proving Goldbach's Conjecture or the statement that every even integer greater than 2 can be expressed as the sum of two prime numbers. First, the author describes the representation of primes, following which, he derives expressions for the sums of two primes. The use of appropriate mathematical notation and thorough explanations of all propositions demonstrates the author’s grasp of the theoretical concepts described. Overall, this paper is interesting, insightful and well communicated.
By MARCO KLEIMANS, Buenos Aires, Argentina Mentor: Alexander Roslyakov (Ph.D., Sociology) Acknowledgment: Ms. Argine Safari (Pascack Valley High School Hillsdale, New Jersey, USA) for help in the arrangement of field surveys in the USA
By ASHWIN SIVAKUMAR, Bangalore, India Abstract: In this paper, the author describes various new and easier methods for finding the gap between two consecutive square numbers. By ARPAN SAHOO, JONATHAN SHEN, DARREL D’SOUZA, JOHN REZK, Morganville, USA  ABSTRACT
Parkinson’s disease is a neurological disorder that affects movement (Mayo Clinic Staff, 2015). Current solutions include surgical therapy or medications, but these solutions are not fully effective. Our solution treats Parkinson’s at its source. Lewy bodies are clumps of alpha-synuclein common to Parkinson’s. Lewy bodies have been shown to cause neurons to die, impairing the nervous system ("Alpha-Synuclein and Parkinson's Disease"). Our solution uses the enzyme NEDD4, which degrades alpha-synuclein, in order to degrade the build-up and allow for recovery. To deliver NEDD4 to the alpha-synuclein, it will be attached to aptamers. Aptamers are RNA nanostructures that bind to specific targets by forming hydrogen bonds. The aptamer will be modified by adding polyethylene glycol (a high density polymer) so that the aptamer will not be affected by nuclease degradation and kidney filtration. By injecting a modified aptamer carrying NEDD4, alpha-synuclein will be destroyed, leading to an effective treatment of Parkinson’s. By DRIPTO BISWAS, Kolkata, India In this article, I attempt a semi rigorous proof of a particular property of simple, closed, smooth plane curves. We consider a closed, simple, plane curve C(x,y) ε R^2, which is smooth and well-behaved. We shall prove that there exists infinitely many quadruplets (A,B,C,D) of points A,B,C,D which form a parallelogram. We shall also prove a claim, which shall show that these infinitely many parallelograms are found in infinitely many orientations as well. By SPANDAN SENGUPTA, Kolkata, India ACKNOWLEDGMENTS: Mrs. Manjuli Mukherjee, Class teacher & Biology teacher at St James’ School; Ms. Amrita Nandy, Asst. Manager in Quality Assurance Dept., Apollo Gleneagles Hospitals, Kolkata; Ms. Shilpi Aurora Kundu, Regional Manager, Schülke India Ltd By PRANAV JAIN, Pune, India Abstract
This paper serves to outline and describe a previously unexplored relationship between four “equidistant numbers”, a term that here means four numbers chosen such that each one is separated from the previous term by a constant numerical difference. The idea emerged from observing patterns within the number plates of cars, and has been generalized to encompass any 4 equidistant real numbers. The theorem states: “The absolute difference between the product of the first and last term, and the second and third term of a sequence of four equidistant real numbers is always equal to two times the numerical distance squared.” This paper proves the relationship for all real numbers. It was found that this relationship holds true for the set of real numbers. This concept is related to Number Theory, the study of relationships of numbers. The primary method of proving the theorem is multi-dimensional induction. By OSAMA HASAN MUSTAFA HASAN ABDALLA, Doha, Qatar Abstract We shall come up with two formulae, one for odd and another for even, to calculate the maximum number of central hexagons that are formed by section-ing an equilateral triangle’s lengths equally into any given parity number and then connecting each of the sections made to their opposite vertex. We shall also construct several area-ratio generalizations between the different central hexagons and their triangle with use of the number of odd or even-sections made to the triangle. Finally, we shall make use of such generalizations to craft two final formulae that can calculate the area-ratio of any specified central hexagon in comparison to the triangle through which they are occupying, provided the number of odd or even-sections made is given.  1991 Mathematics Subject Classification. Primary: 52C99, Secondary: 51M05 51M15 51D20 51M20. This paper may be accessed via Google Drive: https://drive.google.com/file/d/0B6fYIQxjoVuTMnQ3ckxvUWFzMDQ/view?usp=sharing
By DALIA, Kielce, Poland Supervision: Dr Paul Hoff Backe & Prof Magnar Bjoras Finalist of the Intel International Science and Engineering Fair (Intel ISEF); Issuer: Society for Science and the Public, May 2015 Finalist in The E(x)plory Scientific Competition 2015; Issuer: Fundacja Zaawansowanych Technologii, March 2015 The Talent of Swietokrzyskie, Marshal Office of the Swietokrzyskie Voivodeship, October 2014 Let's Talk about [X] Multidisciplinary Student Research Conference - University of Glasgow, February 2015 By MARY MARKATOU, Kefalonia, Ionian Islands, Greece
By MIN CHAN-HONG, Seoul, South Korea The paper discusses the calculation of the products of gamma values. The paper will start from proving basic identities related to this special function, and then use the identities as tools to start formulating products such as gamma(1/n)*gamma (2/n)*gamma (3/n)*...*gamma ((n-1)/n).  Biodegradable Plastics For Better Agricultural Productivity And Reduction In Water Consumption7/6/2016
The proposed method of agriculture as in this paperwork uses bio-degradable plastics in agriculture and is aimed at increasing agricultural productivity by 37.5% per annum while simultaneously reducing the total water input for agriculture by 65% per annum making it a highly appropriate option for sustainable development which is as well very practical and economically viable. The proposed method is also intended at reducing the time interval between two successive crop plantations so as to improve efficiency by development of manure, which can result in reduction in usage of chemical fertilizers, ultimately reducing bio-magnification.
By MING ZHANG, Guangzhou, China Pioneer Research Program, 2015 Professor Jagmeet Kanwal
ABSTRACT
Adolescence is characterized by impulsive and risky decision making. Considering that the brain continues to develop throughout adolescence, the author of this paper hypothesized before researching on the topic that different developmental paces of different brain regions cause risky decision making in adolescence, which are exacerbated by stress and sleep patterns in this period. During research, it is found that the prefrontal cortex, a brain region associated with cognitive functions, is less developed in adolescence than the striatum and amygdala, which play important roles in reward and emotion processing...(continued) |
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