thesis on vedic mathematics

• What is Vedic Mathematics?
• Nine Features of Vedic Maths
• The Life of Sri Bharati Krsna Tirthaji
• Audio recording of Tirthaji
• Vedic Mathematics Book Index
• The Vedic Numerical Code and pi
• Fun With Figures
• The Natural Calculator
• Tables Practise
• Original Tutorials (Java Based)
• Guide to Tutorials
• How to get the Best of the Tutorials
• Future Plans
• Overview of Courses
• Introductory Course
• Diploma Course
• Teacher Training Course
• Advanced Diploma Course
• Trigonometry course
• Calculus Course
• Astronomy Course
• Powers, Roots, Equations Course
• Applied Course
• Calendar of Events
• Conferences
• Organisations
• Quotes\Anecdotes
• Journal of Vedic Mathematics
• Miscellaneous
• Recommended
• Sarwan's Video Collection
• Other Books
• Sections of Books
• by Dr S Kapoor
• Related Material
• Not English Based
• Technical Applications
• Shop Entrance Page
• VM Teacher's Manual 1
• VM Teacher's Manual 2
• VM Teacher's Manual 3
• The Cosmic Calculator Course
• Vedic Mathematics
• Discover Vedic Mathematics
• Vertically and Crosswise
• Astronomical Applications of Vedic Mathematics
• Why Do We Calculate Backwards?
• The Circle Revelation
• Vedic Mathematics Proofs
• The Crowning Gem
• The Art of Calculus
• The Art of Calculus - Book 2
• A Trillion Triangles
• Introductory
• Most Read Articles
• Most Recent Articles
• Site Policy
• Update Plans
• Usage Problems
• Site Information
• Sponsor our Work

Issue129 Research in Vedic Mathematics

​ Vedic Mathematics Newsletter No. 129

A warm welcome to our new subscribers.

Answers to the puzzles from the previous newsletter are: 2021 = 43 × 47; 2491 (=47×53); 119, 120

This issue’s article is by Kenneth Williams, newsletter editor, and is titled “Research in Vedic Mathematics”.

“ Research can be very worthwhile: it focuses the mind, expands creativity and, hopefully, leads to something useful.“

****************************

IAVM EVENTS IN 2021

The Institute for the Advancement of Vedic Mathematics (IAVM) website is at instavm.org but please note it is being rebuilt and will be up and running sometime in March.

Four events are announced below.

Knowledge Series Webinars

Commencing 13 th March

A series of six free webinars throughout the year on mathematical understanding from ancient India and mathematical practices in diverse cultures.

13 th March

Exploring ancient Indian mathematics: From zero to infinity Prajakti Gokhale  

In this session, we will explore the journey of ancient Indian mathematics from Indian subcontinent to Europe. We will understand the timeline of ancient Indian texts and important contributions by Indian mathematicians. Prajakti will also demonstrate some key techniques and practical applications. The talk will conclude with views from mathematicians around the world on the merits of ancient Indian mathematics. Register here to attend.

Further talks will be announced on our website.

Masterclasses for IVMO

10 th , 11 th , 17 th , 18 th April

Continuing from last Autumn, four masterclasses will be given by James Glover dealing with further VM techniques in preparation for IVMO 2021. Topics covered: Squaring, Cubing, Coordinate Geometry, Combined Ratios, Scale Factors, Algebraic Division, Binomial Expansions.

  7 th Annual Online Conference

11 th – 12 th June

The conference will be held across two days. The first day will be given over to presentations of papers and presentations of how best to deliver mathematics online.

The second day will comprise free workshop sessions for students of different grades as well as teachers. Student workshops will include activities and puzzles together with a poetry competition. Further details will be sent in due course.

International Vedic Maths Olympiad (IVMO 2021)

11 th September

Postponed from 2020, IVMO 2021 will now take place in both online and paper format. Both formats have multiple choice formats. Further details will be sent to Regional Coordinators in due course. Please email us if you want to be a Regional Coordinator.

PYTHAGOREAN TRIPLES IN PYTHON  

Recent research by Brian G. Mc Enery has led to the development of new software designed to investigate the potential for using Pythagorean Triples, in a modern computational environment.  The software development is based on Kenneth Williams’ book Triples and has led to the development of Python classes for Triple and CodeNumber objects. The software is also being developed using Jupyter notebooks, as a way of developing a dynamic interactive presentation. At present the software is located in a git repository, and the notebook may be viewed at, https://mybinder.org/v2/gh/BrianGMcEnery/pythagorean-triples.git/HEAD .

TWO N EW JOURNAL ARTICLE S

• " Continued Fractions using the Sesa Sutra "

by Kenneth Williams, 2021

One of the Sūtras of Vedic mathematics is shown to have useful applications in various ways in relation to continued fractions. We see how to easily convert a given fraction to a continued fraction and vice versa, how to get the convergents and the accuracy involved in switching to any given convergent. Some applications of continued fractions are also briefly described.

• " Highest Common Factor and Lowest Common Multiple using the Sesa Sutra "

This paper shows how to obtain highest common factors and lowest common multiples of two or more numbers, using the Vedic Mathematics Sutra The Remainders By the Last Digit . Includes applications to polynomial expressions.

https://www.vedicmaths.org/resources/journal-of-vedic-mathematics

VE DIC MATHEMATICS ACADEMY COURSES

The Advanced Diploma course starts on 29 th March 2021.

The next Teacher Training Course is scheduled for 24 th May 2021.

For details of these and the several other courses offered by the VM Academy please see:

https://courses.vedicmaths.org/

NEW COURSE – TRIPLE GEOMETRY

This course takes up the subject of triples, like 3,4,5, which represent the sides of right-angled triangles (e.g. 3 2 + 4 2 = 5 2 ). Most of the techniques developed though are not restricted to integer-sided triangles. We see how to find two sides of a right-angled triangle given only one side, and the many applications of this, including in equations, in 2 and 3-dimensional geometry and astronomy. The course is independent of any other of our courses and the content is not repeated in any of them. No calculator required. See further details here.

THE ORIGINAL VEDIC MATHEMATICS BOOK

Copyright has now expired on the book “Vedic Mathematics” by Sri Bharati Krishna Tirthaji. This is the original work, first published in 1965, that has inspired much subsequent research (and also controversy). This book is now available in pdf format, with errors corrected and indexes etc., for anyone who wishes to request it.

*****************************************

ARTICLE FOR NEWSLETTER 129

RESEARCH IN VEDIC MATHEMATICS

Vedic Maths research is going on all around the world. This is clear from the articles appearing in journals, conference papers, magazines etc. from many individuals.

From time to time we get questions about research: what to study, how to study, how to publish, and so on. So here is some brief guidance for those interested in pursuing research in this fascinating subject which has such high potential for research opportunities.

What to Study

Research can be very worthwhile: it focuses the mind, expands creativity and, hopefully, leads to something useful.

Obviously, a subject of research must be chosen and I generally advise that it should be either a topic that you are very familiar with (i.e. know in some depth) or one which you have a special interest in. Preferably both of these.

There are many topics in Tirthaji’s book that could be followed up. Looking at the amazing Vedic methods and practising them often leads to thoughts about how they can be extended or applied in a different setting. Tirthaji himself gives many hints. For example, in Chapter 17 he writes: “This portion of the Vedic Sūtras deals also with the Binomial theorem, factorisations, factorials, repeated factors, continued fractions, Differentiations, Integrations, Successive Differentiations, Integrations by means of continued fractions etc.”.

There are several other such comments in the book, in particular the two lists in Chapter 40 are of special significance.

How to Study

To carry out the research you need to know your chosen subject thoroughly and you need to know Vedic Maths thoroughly. It is really essential that you know VM very well and have a feel for what a VM approach to a problem would be like, i.e. holistic, simple and directly related to the Sutras. Look for unifying principles in your research.

Understand that there are likely to be setbacks, disappointments etc. You may find that after considerable effort and time you have discovered something that was obvious or that has been found by someone else previously. So above all be determined to continue in spite of these events.

Put the study aside for a while if it is going nowhere, and return later. And you should not rush, this really does reduce the creative faculties.

On the other hand you may have too many ideas. Writing the ideas down will help to consolidate and clarify what is important and weed out less useful points. In time these will organise themselves.

To keep the mind still and clear some form of meditation is highly beneficial. Get to know how your mind works and use this to help direct your study.

If you get a nice result, you may be tempted to stop studying and write it up – this often happens. But maybe if you look further your result may be a clue to something deeper. See if it is part of a bigger picture.

Write-up and Publication

Look at VM articles that have been published to get an idea of expected format, length etc. and follow any guidelines that your intended publisher expects. For example: https://www.vedicmaths.org/resources/journal-of-vedic-mathematics

Make sure there are no errors; it gives a poor impression when an article has mistakes.

Check your work is original by searching online and asking those working in the same field as you for advice.

Give references to any work cited in your paper, it will be assumed that you are claiming authorship of any material you do not ascribe to someone else. Similarly for proofs: include proofs of results or theorems you have used or give references.

For publication of Vedic Maths articles there is the online International Journal of Vedic Mathematics (see link above) and Vedic maths conferences. There are currently two annual conferences: online and in-person. These are organised by the Institute for the Advancement of Vedic Mathematics who can be contacted for more information.

End of article.

*********************************************

Your comments about this Newsletter are invited.

Previous issues of this Newsletter can be viewed and copied from the Web Site: https://www.vedicmaths.org/community/newsletter

To unsubscribe from this newsletter simply reply to it putting the word unsubscribe in the subject box.

Editor: Kenneth Williams

The Vedic Mathematics web site is at: https://www.vedicmaths.org

3 rd March 2021

Newsletter Indexes

• Issue129 - Research in Vedic Mathematics
• Issue130 - Structures in the Vedic Mathematics Sutras
• Issue131 - Validity of the Vedic Formulae

Usage of this website is covered by the Terms and Conditions set out in our Site Policy

© VedicMaths.Org 1998-2023

Accessibility Links

• Skip to content
• Skip to search IOPscience
• Skip to Journals list
• Accessibility help
• Accessibility Help

Click here to close this panel.

Purpose-led Publishing is a coalition of three not-for-profit publishers in the field of physical sciences: AIP Publishing, the American Physical Society and IOP Publishing.

Together, as publishers that will always put purpose above profit, we have defined a set of industry standards that underpin high-quality, ethical scholarly communications.

We are proudly declaring that science is our only shareholder.

Study of mathematics through indian veda's : A review

Tarunika Sharma 1 , Rashi Khubnani 1 and Chitiralla Subramanyam 1

Published under licence by IOP Publishing Ltd Journal of Physics: Conference Series , Volume 2332 , Futuristic Research in Modeling of Dynamical Systems (FRMDS 2022) 03/05/2022 - 05/05/2022 Online Citation Tarunika Sharma et al 2022 J. Phys.: Conf. Ser. 2332 012006 DOI 10.1088/1742-6596/2332/1/012006

Article metrics

341 Total downloads

Share this article

Author e-mails.

tarunika.sharma@gmail

[email protected]

Author affiliations

1 Department of Mathematics, New Horizon College of Engineering Bangalore, India

Buy this article in print

Vedic Mathematics a method of conceptual calculation also reasoning. It has 16 sutras (formulas) and 13 sub-sutras(corollary). Vedic Mathematics formulas, which are mathematical concepts founded proceeding antediluvian Indian scripts called Veda meaning, knowledge reiterated by SWAMI SRI BHARATI KRISNA TIRTHAJI MAHARAJA. Due to its versatile nature and speed, it applies to many fields. This paper is an array of growth and development in the field of Vedic mathematics with a special focus on the structure of Vedic multipliers and Vedic algorithms like Urdhva Tiriyagbhyam and Nikhilam algorithms. Further an over view of Vedic Mathematics with NEP2020 is deliberated.

Export citation and abstract BibTeX RIS

Content from this work may be used under the terms of the Creative Commons Attribution 3.0 licence . Any further distribution of this work must maintain attribution to the author(s) and the title of the work, journal citation and DOI.

We will keep fighting for all libraries - stand with us!

Internet Archive Audio

• This Just In
• Grateful Dead
• Old Time Radio
• 78 RPMs and Cylinder Recordings
• Audio Books & Poetry
• Computers, Technology and Science
• Music, Arts & Culture
• News & Public Affairs
• Spirituality & Religion
• Radio News Archive

• Flickr Commons
• Occupy Wall Street Flickr
• NASA Images
• Solar System Collection
• Ames Research Center

• All Software
• Old School Emulation
• MS-DOS Games
• Historical Software
• Classic PC Games
• Software Library
• Kodi Archive and Support File
• Vintage Software
• CD-ROM Software
• CD-ROM Software Library
• Software Sites
• Tucows Software Library
• Shareware CD-ROMs
• Software Capsules Compilation
• CD-ROM Images
• ZX Spectrum
• DOOM Level CD

• Smithsonian Libraries
• FEDLINK (US)
• Lincoln Collection
• American Libraries
• Canadian Libraries
• Universal Library
• Project Gutenberg
• Children's Library
• Biodiversity Heritage Library
• Books by Language
• Additional Collections

• Prelinger Archives
• Democracy Now!
• Occupy Wall Street
• TV NSA Clip Library
• Animation & Cartoons
• Arts & Music
• Computers & Technology
• Cultural & Academic Films
• Ephemeral Films
• Sports Videos
• Videogame Videos
• Youth Media

Search the history of over 866 billion web pages on the Internet.

Mobile Apps

• Wayback Machine (iOS)
• Wayback Machine (Android)

Browser Extensions

Archive-it subscription.

• Explore the Collections
• Build Collections

Save Page Now

Capture a web page as it appears now for use as a trusted citation in the future.

Please enter a valid web address

• Donate Donate icon An illustration of a heart shape

Contribution of Vedic Mathematics in Advanced Calculus - Sneha Vaidya

Bookreader item preview, share or embed this item, flag this item for.

• Graphic Violence
• Explicit Sexual Content
• Hate Speech
• Misinformation/Disinformation
• Marketing/Phishing/Advertising
• Misleading/Inaccurate/Missing Metadata

plus-circle Add Review comment Reviews

6 Favorites

DOWNLOAD OPTIONS

For users with print-disabilities

IN COLLECTIONS

Uploaded by Indological Truths on November 12, 2020

SIMILAR ITEMS (based on metadata)

Academia.edu no longer supports Internet Explorer.

To browse Academia.edu and the wider internet faster and more securely, please take a few seconds to  upgrade your browser .

Enter the email address you signed up with and we'll email you a reset link.

• We're Hiring!
• Help Center

Myths and reality : On 'Vedic mathematics

Related Papers

Florentin Smarandache

Michael S Allen

Audrey Truschke

Hindu nationalists are heavily invested in rewriting Indian history to advance their modern and unrepentantly hateful political agenda. Hindu nationalism or Hindutva is a political ideology that advocates Hindu supremacy, specifically over Muslims who comprise around fourteen percent of modern India’s population. The similarity in name notwithstanding, Hindutva is distinct from Hinduism, a broad-based religious tradition, although Hindutva ideologues seek to constrict and flatten Hindu traditions. In this article, I describe some of the contours of the Hindutva investment in remaking the past as a means of advancing a modern political project. I also offer some thoughts on why Hindu nationalists care so much about history and explore some of the implications of Hindutva’s growing political influence for the field of South Asian history and academics who work therein.

Modern Asian Studies

malavika kasturi

From the early twentieth century, Hindu socio-religious and political bodies debated the use that maths (monastic establishments) made of their wealth, amassed in large part through dana (socio religious gifts). From the early nineteenth century, Anglo Hindu law on inheritance, and thereafter the Religious and Charitable Endowments Acts, had enabled the autonomy of maths by classifying them as private religious corporations, not charitable endowments. This article suggests that the math reform campaign between 1920 and 1940 in north India was impelled by the preoccupations of heterogeneous Hindu political and socio-religious organizations with dana and its potential to fund cultural and political projects regenerating an imagined Hindu socio-religious community. Specifically, the Hindu Mahasabha yoked dana to its Hindu sangathan (unity) campaign to strategically craft an integrated ‘Hindu public’ transcending sampraday (religious traditions) to protect its interests from ‘external enemies’. My discussion probes how the Hindu Mahasabha and its ‘reformist’ allies urged the conversion of maths into public charitable trusts, or endowments accountable to an ephemeral ‘Hindu public’ and the regulation of their expenditure. Monastic orders, guru-based associations like the Bharat Dharma Mahamandala, and the majority of orthodox Hindus successfully opposed this campaign, defending the interests of maths and sampraday before and after independence. In so doing, they challenged Hindu sangathan by articulating alternative visions of the socio-religious publics and communities to be revitalized through philanthropy. Through this discussion, the article charts the uneasy relationship between monasticism and an emerging Hindu nationalist cultural and political consciousness that remained fractured and internally contested.

Hitendra Patel

The Hindutva Brigade and the re-writing of Indian History

bapu heddur

Jessica Frazier

Philosophy East and West

Jonardon Ganeri

Georgetown Journal of International Affairs

When Hindu nationalist (or Sangh Parivar) organizations in India came to power at the national level in 1998, one of the first things they did was to establish a National Curriculum Framework (NCF) to change textbook content. The 2000 NCF curriculum debate reflected the intense conflict between competing visions of national identity that had dominated India’s public and political discourse over the previous two decades. In a significant departure from earlier curriculum frameworks of 1972 and 1986, which stressed democratic values, social justice, and national integration through appreciation of the commonalities of different subcultures, the principal focus of the NCF was “value education.”1 The chief end of history, as of education as a whole, was presented as the development of a “national spirit” and “national consciousness” through generating pride in the younger generation regarding India’s past and its unique “religio-philosophical ethos, which was presented as primarily Hind...

IIC Quarterly

Renny Thomas

RELATED PAPERS

Wolfgang Dorow

mehdi razani

Proceedings of The National Academy of Sciences

Atsushi Mikami

Majid Mokhtarnia

Nuclear Instruments and Methods in Physics Research Section A: Accelerators, Spectrometers, Detectors and Associated Equipment

pascal LAVOUTE

European Journal of Paediatric Neurology

Analytical Chemistry

Sevgi IŞIK EROL

AHMAD IHSAN

Ahmad Ihsan

zahra fathirezaie

yanti hermayanti

Hydrometallurgy

Mostafa Aghazadeh

Scientific Reports

Diego Hidalgo

Jurnal Sains Sosio Humaniora

sinta rosadi

Biomedical and environmental sciences : BES

Olfa Hentati

Anuario del Seminario de Filología Vasca "Julio de Urquijo"

Gidor Bilbao

Clinical Journal of the American Society of Nephrology

Björn Meijers

Tempus eBooks

Jeremy Knight

Rheumatoid arthritis – prognosis, predictors and outcome

SÜLEYMAN SERDAR KOCA

KAMI MENGABDI

M Fajri Hidayat

Brazilian Archives of Biology and Technology

Semra İLHAN

HAL (Le Centre pour la Communication Scientifique Directe)

Gerardo Rubino

Revista Iberoamericana de Educación (Quito)

elizabeth loor

Zenodo (CERN European Organization for Nuclear Research)

Md. Manzoorul Kibria

RELATED TOPICS

•   We're Hiring!
•   Help Center
• Find new research papers in:
• Health Sciences
• Earth Sciences
• Cognitive Science
• Mathematics
• Computer Science
• Academia ©2024

vedic mathematics Recently Published Documents

Total documents.

• Latest Documents
• Most Cited Documents
• Contributed Authors
• Related Sources
• Related Keywords

Elementary Algebra on Vedic Mathematics

The South Asian region has a long history of discovering new ideas, ideologies, and technologies. Since the Vedic period, the land has been known as a fertile place for innovative discoveries. The Vedic technique used by Bharati Krishna Tirthaji is unique among South Asian studies. The focus of this study was mostly on algebraic topics, which are typically taught in our school level. The study also looked at how Vedic Mathematics solves issues of elementary algebra using Vedic techniques such as Paravartya Yojayet, Sunyam Samyasamuccaye, Anurupye Sunyamanyat, Antyayoreva and Lopanasthapanabhyam. The comparison and discussion of the Vedic with the conventional techniques indicate that the Vedic Mathematics and its five unique formulas are more beneficial and realistic to those learners who are experiencing problems with elementary level algebra utilizing conventional methods.

Report on Cryptographic Hardware Design using Vedic Mathematics

High-speed mac using integrated vedic-mathematics, fpga based vedic mathematics applications: an eagle eye, vlsi design based delay and power performance comparison and analysis of multipliers.

Recently, the problem of power dissipation has become more important in VLSI design. The multiplier is a major drain on resources. The multiplier is a basic operation in arithmetic. This article examines a variety of multipliers at the algorithmic, circuit, and layout levels. The multiplier schematic was designed using TANNER TOOL. It has been possible to increase the speed and area of multipliers by utilising Vedic mathematics for multiplication. Vedic mathematics' "Ni khilam sutra" formula can multiply large numbers. One of the primary objectives is to increase speed while simultaneously decreasing power, area, and delay.

Design of High Performance ALU Using Vedic Mathematics

A review on ieee-754 standard floating point multiplier using vedic mathematics.

The fundamental and the core of all the Digital Signal Processors (DSPs) are its multipliers and the speed of the DSPs is mainly determined by the speed of its multiplier. IEEE floating point format is a standard format used in all processing elements since Binary floating point numbers multiplication is one of the basic functions used in digital signal processing (DSP) application. In this work VHDL implementation of Floating Point Multiplier using Vedic mathematics is carried out. The Urdhva Tiryakbhyam sutra (method) was selected for implementation since it is applicable to all cases of multiplication. Multiplication of two no’s using Urdhva Tiryakbhyam sutra is performed by vertically and crosswise. The feature is any multi-bit multiplication can be reduced down to single bit multiplication and addition using this method. On account of these formulas, the carry propagation from LSB to MSB is reduces due to one step generation of partial product.

Vedic Mathematics

An effective automatic breast cancer identification using vedic mathematics, vedic mathematics ‐ teaching an old dog new tricks, export citation format, share document.