Vernacular Manuscripts in Early Modern India
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2020 Language Need and Interpreter Use Study, As Required Under Chair, Executive and Planning Committee Government Code Section 68563 HON
JUDICIAL COUNCIL OF CALIFORNIA 455 Golden Gate Avenue May 15, 2020 San Francisco, CA 94102-3688 Tel 415-865-4200 TDD 415-865-4272 Fax 415-865-4205 www.courts.ca.gov Hon. Gavin Newsom Governor of California HON. TANI G. CANTIL- SAKAUYE State Capitol, First Floor Chief Justice of California Chair of the Judicial Council Sacramento, California 95814 HON. MARSHA G. SLOUGH Re: 2020 Language Need and Interpreter Use Study, as required under Chair, Executive and Planning Committee Government Code section 68563 HON. DAVID M. RUBIN Chair, Judicial Branch Budget Committee Chair, Litigation Management Committee Dear Governor Newsom: HON. MARLA O. ANDERSON Attached is the Judicial Council report required under Government Code Chair, Legislation Committee section 68563, which requires the Judicial Council to conduct a study HON. HARRY E. HULL, JR. every five years on language need and interpreter use in the California Chair, Rules Committee trial courts. HON. KYLE S. BRODIE Chair, Technology Committee The study was conducted by the Judicial Council’s Language Access Hon. Richard Bloom Services and covers the period from fiscal years 2014–15 through 2017–18. Hon. C. Todd Bottke Hon. Stacy Boulware Eurie Hon. Ming W. Chin If you have any questions related to this report, please contact Mr. Douglas Hon. Jonathan B. Conklin Hon. Samuel K. Feng Denton, Principal Manager, Language Access Services, at 415-865-7870 or Hon. Brad R. Hill Ms. Rachel W. Hill [email protected]. Hon. Harold W. Hopp Hon. Hannah-Beth Jackson Mr. Patrick M. Kelly Sincerely, Hon. Dalila C. Lyons Ms. Gretchen Nelson Mr. -
RELG 357D1 Sanskrit 2, Fall 2020 Syllabus
RELG 357D1: Sanskrit 2 Fall 2020 McGill University School of Religious Studies Tuesdays & Thursdays, 10:05 – 11:25 am Instructor: Hamsa Stainton Email: [email protected] Office hours: by appointment via phone or Zoom Note: Due to COVID-19, this course will be offered remotely via synchronous Zoom class meetings at the scheduled time. If students have any concerns about accessibility or equity please do not hesitate to contact me directly. Overview This is a Sanskrit reading course in which intermediate Sanskrit students will prepare translations of Sanskrit texts and present them in class. While the course will review Sanskrit grammar when necessary, it presumes students have already completed an introduction to Sanskrit grammar. Readings: All readings will be made available on myCourses. If you ever have any issues accessing the readings, or there are problems with a PDF, please let me know immediately. You may also wish to purchase or borrow a hard copy of Charles Lanman’s A Sanskrit Reader (1884) for ease of reference, but the ebook will be on myCourses. The exact reading on a given day will depend on how far we progressed in the previous class. For the first half of the course, we will be reading selections from the Lanman’s Sanskrit Reader, and in the second half of the course we will read from the Bhagavadgītā. Assessment and grading: Attendance: 20% Class participation based on prepared translations: 20% Test #1: 25% Test #2: 35% For attendance and class participation, students are expected to have prepared translations of the relevant Sanskrit text. -
The What and Why of Whole Number Arithmetic: Foundational Ideas from History, Language and Societal Changes
Portland State University PDXScholar Mathematics and Statistics Faculty Fariborz Maseeh Department of Mathematics Publications and Presentations and Statistics 3-2018 The What and Why of Whole Number Arithmetic: Foundational Ideas from History, Language and Societal Changes Xu Hu Sun University of Macau Christine Chambris Université de Cergy-Pontoise Judy Sayers Stockholm University Man Keung Siu University of Hong Kong Jason Cooper Weizmann Institute of Science SeeFollow next this page and for additional additional works authors at: https:/ /pdxscholar.library.pdx.edu/mth_fac Part of the Science and Mathematics Education Commons Let us know how access to this document benefits ou.y Citation Details Sun X.H. et al. (2018) The What and Why of Whole Number Arithmetic: Foundational Ideas from History, Language and Societal Changes. In: Bartolini Bussi M., Sun X. (eds) Building the Foundation: Whole Numbers in the Primary Grades. New ICMI Study Series. Springer, Cham This Book Chapter is brought to you for free and open access. It has been accepted for inclusion in Mathematics and Statistics Faculty Publications and Presentations by an authorized administrator of PDXScholar. Please contact us if we can make this document more accessible: [email protected]. Authors Xu Hu Sun, Christine Chambris, Judy Sayers, Man Keung Siu, Jason Cooper, Jean-Luc Dorier, Sarah Inés González de Lora Sued, Eva Thanheiser, Nadia Azrou, Lynn McGarvey, Catherine Houdement, and Lisser Rye Ejersbo This book chapter is available at PDXScholar: https://pdxscholar.library.pdx.edu/mth_fac/253 Chapter 5 The What and Why of Whole Number Arithmetic: Foundational Ideas from History, Language and Societal Changes Xu Hua Sun , Christine Chambris Judy Sayers, Man Keung Siu, Jason Cooper , Jean-Luc Dorier , Sarah Inés González de Lora Sued , Eva Thanheiser , Nadia Azrou , Lynn McGarvey , Catherine Houdement , and Lisser Rye Ejersbo 5.1 Introduction Mathematics learning and teaching are deeply embedded in history, language and culture (e.g. -
Tai Lü / ᦺᦑᦟᦹᧉ Tai Lùe Romanization: KNAB 2012
Institute of the Estonian Language KNAB: Place Names Database 2012-10-11 Tai Lü / ᦺᦑᦟᦹᧉ Tai Lùe romanization: KNAB 2012 I. Consonant characters 1 ᦀ ’a 13 ᦌ sa 25 ᦘ pha 37 ᦤ da A 2 ᦁ a 14 ᦍ ya 26 ᦙ ma 38 ᦥ ba A 3 ᦂ k’a 15 ᦎ t’a 27 ᦚ f’a 39 ᦦ kw’a 4 ᦃ kh’a 16 ᦏ th’a 28 ᦛ v’a 40 ᦧ khw’a 5 ᦄ ng’a 17 ᦐ n’a 29 ᦜ l’a 41 ᦨ kwa 6 ᦅ ka 18 ᦑ ta 30 ᦝ fa 42 ᦩ khwa A 7 ᦆ kha 19 ᦒ tha 31 ᦞ va 43 ᦪ sw’a A A 8 ᦇ nga 20 ᦓ na 32 ᦟ la 44 ᦫ swa 9 ᦈ ts’a 21 ᦔ p’a 33 ᦠ h’a 45 ᧞ lae A 10 ᦉ s’a 22 ᦕ ph’a 34 ᦡ d’a 46 ᧟ laew A 11 ᦊ y’a 23 ᦖ m’a 35 ᦢ b’a 12 ᦋ tsa 24 ᦗ pa 36 ᦣ ha A Syllable-final forms of these characters: ᧅ -k, ᧂ -ng, ᧃ -n, ᧄ -m, ᧁ -u, ᧆ -d, ᧇ -b. See also Note D to Table II. II. Vowel characters (ᦀ stands for any consonant character) C 1 ᦀ a 6 ᦀᦴ u 11 ᦀᦹ ue 16 ᦀᦽ oi A 2 ᦰ ( ) 7 ᦵᦀ e 12 ᦵᦀᦲ oe 17 ᦀᦾ awy 3 ᦀᦱ aa 8 ᦶᦀ ae 13 ᦺᦀ ai 18 ᦀᦿ uei 4 ᦀᦲ i 9 ᦷᦀ o 14 ᦀᦻ aai 19 ᦀᧀ oei B D 5 ᦀᦳ ŭ,u 10 ᦀᦸ aw 15 ᦀᦼ ui A Indicates vowel shortness in the following cases: ᦀᦲᦰ ĭ [i], ᦵᦀᦰ ĕ [e], ᦶᦀᦰ ăe [ ∎ ], ᦷᦀᦰ ŏ [o], ᦀᦸᦰ ăw [ ], ᦀᦹᦰ ŭe [ ɯ ], ᦵᦀᦲᦰ ŏe [ ]. -
The Kharoṣṭhī Documents from Niya and Their Contribution to Gāndhārī Studies
The Kharoṣṭhī Documents from Niya and Their Contribution to Gāndhārī Studies Stefan Baums University of Munich [email protected] Niya Document 511 recto 1. viśu͚dha‐cakṣ̄u bhavati tathāgatānaṃ bhavatu prabhasvara hiterṣina viśu͚dha‐gātra sukhumāla jināna pūjā suchavi paramārtha‐darśana 4 ciraṃ ca āyu labhati anālpakaṃ 5. pratyeka‐budha ca karoṃti yo s̄ātravivegam āśṛta ganuktamasya 1 ekābhirāma giri‐kaṃtarālaya 2. na tasya gaṃḍa piṭakā svakartha‐yukta śamathe bhavaṃti gune rata śilipataṃ tatra vicārcikaṃ teṣaṃ pi pūjā bhavatu [v]ā svayaṃbhu[na] 4 1 suci sugaṃdha labhati sa āśraya 6. koḍinya‐gotra prathamana karoṃti yo s̄ātraśrāvaka {?} ganuktamasya 2 teṣaṃ ca yo āsi subha͚dra pac̄ima 3. viśāla‐netra bhavati etasmi abhyaṃdare ye prabhasvara atīta suvarna‐gātra abhirūpa jinorasa te pi bhavaṃtu darśani pujita 4 2 samaṃ ca pādo utarā7. imasmi dāna gana‐rāya prasaṃṭ́hita u͚tama karoṃti yo s̄ātra sthaira c̄a madhya navaka ganuktamasya 3 c̄a bhikṣ̄u m It might be going to far to say that Torwali is the direct lineal descendant of the Niya Prakrit, but there is no doubt that out of all the modern languages it shows the closest resemblance to it. [...] that area around Peshawar, where [...] there is most reason to believe was the original home of Niya Prakrit. That conclusion, which was reached for other reasons, is thus confirmed by the distribution of the modern dialects. (Burrow 1936) Under this name I propose to include those inscriptions of Aśoka which are recorded at Shahbazgaṛhi and Mansehra in the Kharoṣṭhī script, the vehicle for the remains of much of this dialect. To be included also are the following sources: the Buddhist literary text, the Dharmapada found in Khotan, written likewise in Kharoṣṭhī [...]; the Kharoṣṭhī documents on wood, leather, and silk from Caḍ́ota (the Niya site) on the border of the ancient kingdom of Khotan, which represented the official language of the capital Krorayina [...]. -
Sanskrit Alphabet
Sounds Sanskrit Alphabet with sounds with other letters: eg's: Vowels: a* aa kaa short and long ◌ к I ii ◌ ◌ к kii u uu ◌ ◌ к kuu r also shows as a small backwards hook ri* rri* on top when it preceeds a letter (rpa) and a ◌ ◌ down/left bar when comes after (kra) lri lree ◌ ◌ к klri e ai ◌ ◌ к ke o au* ◌ ◌ к kau am: ah ◌ं ◌ः कः kah Consonants: к ka х kha ga gha na Ê ca cha ja jha* na ta tha Ú da dha na* ta tha Ú da dha na pa pha º ba bha ma Semivowels: ya ra la* va Sibilants: sa ш sa sa ha ksa** (**Compound Consonant. See next page) *Modern/ Hindi Versions a Other ऋ r ॠ rr La, Laa (retro) औ au aum (stylized) ◌ silences the vowel, eg: к kam झ jha Numero: ण na (retro) १ ५ ॰ la 1 2 3 4 5 6 7 8 9 0 @ Davidya.ca Page 1 Sounds Numero: 0 1 2 3 4 5 6 7 8 910 १॰ ॰ १ २ ३ ४ ६ ७ varient: ५ ८ (shoonya eka- dva- tri- catúr- pancha- sás- saptán- astá- návan- dásan- = empty) works like our Arabic numbers @ Davidya.ca Compound Consanants: When 2 or more consonants are together, they blend into a compound letter. The 12 most common: jna/ tra ttagya dya ddhya ksa kta kra hma hna hva examples: for a whole chart, see: http://www.omniglot.com/writing/devanagari_conjuncts.php that page includes a download link but note the site uses the modern form Page 2 Alphabet Devanagari Alphabet : к х Ê Ú Ú º ш @ Davidya.ca Page 3 Pronounce Vowels T pronounce Consonants pronounce Semivowels pronounce 1 a g Another 17 к ka v Kit 42 ya p Yoga 2 aa g fAther 18 х kha v blocKHead -
Indic Loanwords In Tocharian B, Local Markedness, And The Animacy
Indic Loanwords in Tocharian B, Local Markedness, and the Animacy Hierarchy Francesco Burroni and Michael Weiss (Department of Linguistics, Cornell University) A question that is rarely addressed in the literature devoted to Language Contact is: how are nominal forms borrowed when the donor and the recipient language both possess rich inflectional morphology? Can nominal forms be borrowed from and in different cases? What are the decisive factors shaping the borrowing scenario? In this paper, we frame this question from the angle of a case study involving two ancient Indo-European languages: Tocharian and Indic (Sanskrit, Prakrit(s)). Most studies dedicated to the topic of loanwords in Tocharian B (henceforth TB) have focused on borrowings from Iranian (e.g. Tremblay 2005), but little attention has been so far devoted to forms borrowed from Indic, perhaps because they are considered uninteresting. We argue that such forms, however, are of interest for the study of Language Contact. A remarkable feature of Indic borrowings into TB is that a-stems are borrowed in TB as e-stems when denoting animate referents, but as consonant (C-)stems when denoting inanimate referents, a distribution that was noticed long ago by Mironov (1928, following Staёl-Holstein 1910:117 on Uyghur). In the literature, however, one finds no reaction to Mironov’s idea. By means of a systematic study of all the a-stems borrowed from Indic into TB, we argue that the trait [+/- animate] of the referent is, in fact, a very good predictor of the TB shape of the borrowing, e.g. male personal names from Skt. -
Aesthetics, Subjectivity, and Classical Sanskrit Women Poets
Voices from the Margins: Aesthetics, Subjectivity, and Classical Sanskrit Women Poets by Kathryn Marie Sloane Geddes B.A., The University of British Columbia, 2016 A THESIS SUBMITTED IN PARTIAL FULFILLMENT OF THE REQUIREMENTS FOR THE DEGREE OF MASTER OF ARTS in THE FACULTY OF GRADUATE AND POSTDOCTORAL STUDIES (Asian Studies) THE UNIVERSITY OF BRITISH COLUMBIA (Vancouver) August 2018 © Kathryn Marie Sloane Geddes 2018 The following individuals certify that they have read, and recommend to the Faculty of Graduate and Postdoctoral Studies for acceptance, a thesis/dissertation entitled: Voices from the Margins: Aesthetics, Subjectivity, and Classical Sanskrit Women Poets submitted by Kathryn Marie Sloane Geddes in partial fulfillment of the requirements for the degree of Master of Arts in Asian Studies Examining Committee: Adheesh Sathaye, Asian Studies Supervisor Thomas Hunter, Asian Studies Supervisory Committee Member Anne Murphy, Asian Studies Supervisory Committee Member Additional Examiner ii Abstract In this thesis, I discuss classical Sanskrit women poets and propose an alternative reading of two specific women’s works as a way to complicate current readings of Classical Sanskrit women’s poetry. I begin by situating my work in current scholarship on Classical Sanskrit women poets which discusses women’s works collectively and sees women’s work as writing with alternative literary aesthetics. Through a close reading of two women poets (c. 400 CE-900 CE) who are often linked, I will show how these women were both writing for a courtly, educated audience and argue that they have different authorial voices. In my analysis, I pay close attention to subjectivity and style, employing the frameworks of Sanskrit aesthetic theory and Classical Sanskrit literary conventions in my close readings. -
KHA in ANCIENT INDIAN MATHEMATICS It Was in Ancient
KHA IN ANCIENT INDIAN MATHEMATICS AMARTYA KUMAR DUTTA It was in ancient India that zero received its first clear acceptance as an integer in its own right. In 628 CE, Brahmagupta describes in detail rules of operations with integers | positive, negative and zero | and thus, in effect, imparts a ring structure on integers with zero as the additive identity. The various Sanskrit names for zero include kha, ´s¯unya, p¯urn. a. There was an awareness about the perils of zero and yet ancient Indian mathematicians not only embraced zero as an integer but allowed it to participate in all four arithmetic operations, including as a divisor in a division. But division by zero is strictly forbidden in the present edifice of mathematics. Consequently, verses from ancient stalwarts like Brahmagupta and Bh¯askar¯ac¯arya referring to numbers with \zero in the denominator" shock the modern reader. Certain examples in the B¯ıjagan. ita (1150 CE) of Bh¯askar¯ac¯arya appear as absurd nonsense. But then there was a time when square roots of negative numbers were considered non- existent and forbidden; even the validity of subtracting a bigger number from a smaller number (i.e., the existence of negative numbers) took a long time to gain universal acceptance. Is it not possible that we too have confined ourselves to a certain safe convention regarding the zero and that there could be other approaches where the ideas of Brahmagupta and Bh¯askar¯ac¯arya, and even the examples of Bh¯askar¯ac¯arya, will appear not only valid but even natural? Enterprising modern mathematicians have created elaborate legal (or technical) machinery to overcome the limitations imposed by the prohibition against use of zero in the denominator. -
Part 1: Introduction to The
PREVIEW OF THE IPA HANDBOOK Handbook of the International Phonetic Association: A guide to the use of the International Phonetic Alphabet PARTI Introduction to the IPA 1. What is the International Phonetic Alphabet? The aim of the International Phonetic Association is to promote the scientific study of phonetics and the various practical applications of that science. For both these it is necessary to have a consistent way of representing the sounds of language in written form. From its foundation in 1886 the Association has been concerned to develop a system of notation which would be convenient to use, but comprehensive enough to cope with the wide variety of sounds found in the languages of the world; and to encourage the use of thjs notation as widely as possible among those concerned with language. The system is generally known as the International Phonetic Alphabet. Both the Association and its Alphabet are widely referred to by the abbreviation IPA, but here 'IPA' will be used only for the Alphabet. The IPA is based on the Roman alphabet, which has the advantage of being widely familiar, but also includes letters and additional symbols from a variety of other sources. These additions are necessary because the variety of sounds in languages is much greater than the number of letters in the Roman alphabet. The use of sequences of phonetic symbols to represent speech is known as transcription. The IPA can be used for many different purposes. For instance, it can be used as a way to show pronunciation in a dictionary, to record a language in linguistic fieldwork, to form the basis of a writing system for a language, or to annotate acoustic and other displays in the analysis of speech. -
Ancient Indian Mathematical Evolution Since Counting
Journal of Statistics and Mathematical Engineering e-ISSN: 2581-7647 Volume 5 Issue 3 Ancient Indian Mathematical Evolution since Counting 1 2 Sankar Prasad Mukherjee , Sandip Ghanta* 1Research Guide, 2Research Scholar 1,2Department of Mathematics, Seacom Skills University, Kolkata, West Bengal, India Email: *[email protected] DOI: Abstract This paper is an endeavor how chronologically since inception and into growth of mathematics occurred in Ancient India with an effort of counting to establish the numeral system through different ages, i.e., Rigveda, Yajurvada, Buddhist, Indo-Bactrian, Bramhi, Gupta and Devanagari Periods. Ancient India’s such contribution was of immense value helped to accelerate the progress of Mathematical development up to modern age as we see today. Keywords: Brahmi numerals, centesimal scale, devanagari, rigveda, kharosthi numerals, yajurveda INTRODUCTION main striking feature being counting and This research paper is an endeavor to evolution of numeral system thereby. synchronize all the historical research with essence of pre-historic and post-historic Mathematical Evolution in Vedic Period respectively interwoven into a texture of Decimal Number System in the Rigveda evolution process of Mathematics. The first Numbers are represented in decimal system form of writing human race was not (i.e., base 10) in the Rigveda, in all other literature but Mathematics. Arithmetic Vedic treatises, and in all subsequent Indian what is today was felt as an essential need texts. No other base occurs in ancient for day to day necessity of human race. In Indian texts, except a few instances of base various countries at various point of time, 100 (or higher powers of 10). -
Numeration Systems Reminder : If a and M Are Whole Numbers Then Exponential Expression Amor a to the Mth Power Is M = ⋅⋅⋅⋅⋅ Defined by A Aaa
MA 118 – Section 3.1: Numeration Systems Reminder : If a and m are whole numbers then exponential expression amor a to the mth power is m = ⋅⋅⋅⋅⋅ defined by a aaa... aa . m times Number a is the base ; m is the exponent or power . Example : 53 = Definition: A number is an abstract idea that indicates “how many”. A numeral is a symbol used to represent a number. A System of Numeration consists of a set of basic numerals and rules for combining them to represent numbers. 1 Section 3.1: Numeration Systems The timeline indicates recorded writing about 10,000 years ago between 4,000–3,000 B.C. The Ishango Bone provides the first evidence of human counting, dated 20,000 years ago. I. Tally Numeration System Example: Write the first 12 counting numbers with tally marks. In a tally system, there is a one-to-one correspondence between marks and items being counted. What are the advantages and drawbacks of a Tally Numeration System? 2 Section 3.1: Numeration Systems (continued) II. Egyptian Numeration System Staff Yoke Scroll Lotus Pointing Fish Amazed (Heel Blossom Finger (Polywog) (Astonished) Bone) Person Example : Page 159 1 b, 2b Example : Write 3248 as an Egyptian numeral. What are the advantages and drawbacks of the Egyptian System? 3 Section 3.1: Numeration Systems (continued) III. Roman Numeral System Roman Numerals I V X L C D M Indo-Arabic 1 5 10 50 100 500 1000 If a symbol for a lesser number is written to the left of a symbol for a greater number, then the lesser number is subtracted.