University Students' Grasp of Inflection Points
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Representation of Inflected Nouns in the Internal Lexicon
Memory & Cognition 1980, Vol. 8 (5), 415423 Represeritation of inflected nouns in the internal lexicon G. LUKATELA, B. GLIGORIJEVIC, and A. KOSTIC University ofBelgrade, Belgrade, Yugoslavia and M.T.TURVEY University ofConnecticut, Storrs, Connecticut 06268 and Haskins Laboratories, New Haven, Connecticut 06510 The lexical representation of Serbo-Croatian nouns was investigated in a lexical decision task. Because Serbo-Croatian nouns are declined, a noun may appear in one of several gram matical cases distinguished by the inflectional morpheme affixed to the base form. The gram matical cases occur with different frequencies, although some are visually and phonetically identical. When the frequencies of identical forms are compounded, the ordering of frequencies is not the same for masculine and feminine genders. These two genders are distinguished further by the fact that the base form for masculine nouns is an actual grammatical case, the nominative singular, whereas the base form for feminine nouns is an abstraction in that it cannot stand alone as an independent word. Exploiting these characteristics of the Serbo Croatian language, we contrasted three views of how a noun is represented: (1) the independent entries hypothesis, which assumes an independent representation for each grammatical case, reflecting its frequency of occurrence; (2) the derivational hypothesis, which assumes that only the base morpheme is stored, with the individual cases derived from separately stored inflec tional morphemes and rules for combination; and (3) the satellite-entries hypothesis, which assumes that all cases are individually represented, with the nominative singular functioning as the nucleus and the embodiment of the noun's frequency and around which the other cases cluster uniformly. -
Who, Whom, Whoever, and Whomever
San José State University Writing Center www.sjsu.edu/writingcenter Written by Cassia Homann Who, Whom, Whoever, and Whomever People often do not know when to use the pronouns “who,” “whom,” “whoever,” and “whomever.” However, with a simple trick, they will always choose the correct pronoun. For this trick, use the following key: who = she, he, I, they whom = her, him, me, them Who In the following sentences, use the steps that are outlined to decide whether to use who or whom. Example Nicole is a girl (who/whom) likes to read. Step 1: Cover up the part of the sentence before “who/whom.” Nicole is a girl (who/whom) likes to read. Step 2: For the remaining part of the sentence, test with a pronoun using the above key. Replace “who” with “she”; replace “whom” with “her.” Who likes to read = She likes to read Whom likes to read = Her likes to read Step 3: Consider which one sounds correct. (Remember that the pronoun “she” is the subject of a sentence, and the pronoun “her” is part of the object of a sentence.) “She likes to read” is the correct wording. Step 4: Because “she” works, the correct pronoun to use is “who.” Nicole is a girl who likes to read. Who, Whom, Whoever, and Whomever, Fall 2012. Rev. Summer 2014. 1 of 4 Whom Example Elizabeth wrote a letter to someone (who/whom) she had never met. Step 1: Cover up the part of the sentence before “who/whom.” Elizabeth wrote a letter to someone (who/whom) she had never met. -
Case Management and Staff Support Across NCI States
What the 2018-19 NCI® Child Family Survey data tells us about Case Management and Staff Support Across NCI States This report tells us about: • What NCI tells us about case management and staff support • Why this is important What is NCI? Each year, NCI asks people with intellectual and developmental disabilities (IDD) and their families how they feel about their lives and the services they get. NCI uses surveys so that the same questions can be asked to people in all NCI states. Who answered questions to this survey? Questions for this survey are answered by a person who lives in the same house as a child who is getting services from the state. Most of the time, a parent answers these questions. Sometimes a sibling or someone who lives with the child and knows them well answers these questions. 2 How are data shown in this report? NCI asks questions about planning services and supports for children who get services from the state. In this report we see how family members of children getting services answered questions about planning services and supports. • In this report, when we say “you” we mean the person who is answering the question (most of the time, a parent). • In this report, when we say “child” we mean the child who is getting services from the state. 3 We use words and figures to show the number of yes and no answers we got. Some of our survey questions have more than a yes or no answer. They ask people to pick: “always,” “usually,” “sometimes,” or “seldom/never.” For this report, we count all “always” answers as yes. -
The Function of Phrasal Verbs and Their Lexical Counterparts in Technical Manuals
Portland State University PDXScholar Dissertations and Theses Dissertations and Theses 1991 The function of phrasal verbs and their lexical counterparts in technical manuals Brock Brady Portland State University Follow this and additional works at: https://pdxscholar.library.pdx.edu/open_access_etds Part of the Applied Linguistics Commons Let us know how access to this document benefits ou.y Recommended Citation Brady, Brock, "The function of phrasal verbs and their lexical counterparts in technical manuals" (1991). Dissertations and Theses. Paper 4181. https://doi.org/10.15760/etd.6065 This Thesis is brought to you for free and open access. It has been accepted for inclusion in Dissertations and Theses by an authorized administrator of PDXScholar. Please contact us if we can make this document more accessible: [email protected]. AN ABSTRACT OF THE THESIS OF Brock Brady for the Master of Arts in Teaching English to Speakers of Other Languages (lESOL) presented March 29th, 1991. Title: The Function of Phrasal Verbs and their Lexical Counterparts in Technical Manuals APPROVED BY THE MEMBERS OF THE THESIS COMMITTEE: { e.!I :flette S. DeCarrico, Chair Marjorie Terdal Thomas Dieterich Sister Rita Rose Vistica This study investigates the use of phrasal verbs and their lexical counterparts (i.e. nouns with a lexical structure and meaning similar to corresponding phrasal verbs) in technical manuals from three perspectives: (1) that such two-word items might be more frequent in technical writing than in general texts; (2) that these two-word items might have particular functions in technical writing; and that (3) 2 frequencies of these items might vary according to the presumed expertise of the text's audience. -
Grammar Worksheets: Who Or Whom?
Grammar Worksheets: Who or Whom? http://www.grammar-worksheets.com People are so mystified (confused) about the use of who and whom that some of us are tempted to throw RXUKDQGVLQWKHDLUDQGVD\³LWMXVWGRHVQ¶WPDWWHU´%XWLWGRHVPDWWHU7KRVHZKRNQRZ DQGQRWMXVW English teachers), judge those who misuse it. Not using who and whom correctly can cost you, not just in schooOEXWDOVRLQOLIH/HW¶VJHWLWGRZQQRZ Who and Whom are Pronouns 7KDW¶VULJKW who and whom are pronouns. And if you recall, a pronoun is a word that takes the place of a noun. Sometimes we use pronouns instead of nouns. :HZRXOGQRWVD\³-HVVH GRHVQ¶WOLNHWKHSULQFLSDO0V7KRPDVZDVKLUHGDWKLVVFKRRO´7KHQDPHMs. Thomas LVDQRXQ)RUWKLVVHQWHQFHWRIORZZHZRXOGZULWH³-HVVHGRHVQ¶WOLNHWKHSULQFLSDOZKRZDV KLUHGDWKLVVFKRRO´ It All Depends on Case In English grammar, we have a term called case, which refers to pronouns. The case of a pronoun can be either subject or object, depending on its use in a sentence. Take a look at this table. Subject Object I me he him she her we us they them who whom The pronoun who is used as a subject; whom is used as an object. Who used correctly: Janice is the student who has read the most books. Whom used correctly: Janice is the student whom the teachers picked as outstanding. How Can I Determine Which One to Use? Break up the sentence into two parts. Janice is the student. She (Janice) has read the most books. Janice is the student. The teachers picked her (Janice) as outstanding. If you use I, he, she, we, or they, then the correct form is who. If you use me, him, her, us, or them, then the correct form is whom. -
Verbal Case and the Nature of Polysynthetic Inflection
Verbal case and the nature of polysynthetic inflection Colin Phillips MIT Abstract This paper tries to resolve a conflict in the literature on the connection between ‘rich’ agreement and argument-drop. Jelinek (1984) claims that inflectional affixes in polysynthetic languages are theta-role bearing arguments; Baker (1991) argues that such affixes are agreement, bearing Case but no theta-role. Evidence from Yimas shows that both of these views can be correct, within a single language. Explanation of what kind of inflection is used where also provides us with an account of the unusual split ergative agreement system of Yimas, and suggests a novel explanation for the ban on subject incorporation, and some exceptions to the ban. 1. Two types of inflection My main aim in this paper is to demonstrate that inflectional affixes can be very different kinds of syntactic objects, even within a single language. I illustrate this point with evidence from Yimas, a Papuan language of New Guinea (Foley 1991). Understanding of the nature of the different inflectional affixes of Yimas provides an explanation for its remarkably elaborate agreement system, which follows a basic split-ergative scheme, but with a number of added complications. Anticipating my conclusions, the structure in (1c) shows what I assume the four principal case affixes on a Yimas verb to be. What I refer to as Nominative and Accusative affixes are pronominal arguments: these inflections, which are restricted to 1st and 2nd person arguments in Yimas, begin as specifiers and complements of the verb, and incorporate into the verb by S- structure. On the other hand, what I refer to as Ergative and Absolutive inflection are genuine agreement - they are the spell-out of functional heads, above VP, which agree with an argument in their specifier. -
Chapter 9 Optimization: One Choice Variable
RS - Ch 9 - Optimization: One Variable Chapter 9 Optimization: One Choice Variable 1 Léon Walras (1834-1910) Vilfredo Federico D. Pareto (1848–1923) 9.1 Optimum Values and Extreme Values • Goal vs. non-goal equilibrium • In the optimization process, we need to identify the objective function to optimize. • In the objective function the dependent variable represents the object of maximization or minimization Example: - Define profit function: = PQ − C(Q) - Objective: Maximize - Tool: Q 2 1 RS - Ch 9 - Optimization: One Variable 9.2 Relative Maximum and Minimum: First- Derivative Test Critical Value The critical value of x is the value x0 if f ′(x0)= 0. • A stationary value of y is f(x0). • A stationary point is the point with coordinates x0 and f(x0). • A stationary point is coordinate of the extremum. • Theorem (Weierstrass) Let f : S→R be a real-valued function defined on a compact (bounded and closed) set S ∈ Rn. If f is continuous on S, then f attains its maximum and minimum values on S. That is, there exists a point c1 and c2 such that f (c1) ≤ f (x) ≤ f (c2) ∀x ∈ S. 3 9.2 First-derivative test •The first-order condition (f.o.c.) or necessary condition for extrema is that f '(x*) = 0 and the value of f(x*) is: • A relative minimum if f '(x*) changes its sign y from negative to positive from the B immediate left of x0 to its immediate right. f '(x*)=0 (first derivative test of min.) x x* y • A relative maximum if the derivative f '(x) A f '(x*) = 0 changes its sign from positive to negative from the immediate left of the point x* to its immediate right. -
Section 6: Second Derivative and Concavity Second Derivative and Concavity
Chapter 2 The Derivative Applied Calculus 122 Section 6: Second Derivative and Concavity Second Derivative and Concavity Graphically, a function is concave up if its graph is curved with the opening upward (a in the figure). Similarly, a function is concave down if its graph opens downward (b in the figure). This figure shows the concavity of a function at several points. Notice that a function can be concave up regardless of whether it is increasing or decreasing. For example, An Epidemic: Suppose an epidemic has started, and you, as a member of congress, must decide whether the current methods are effectively fighting the spread of the disease or whether more drastic measures and more money are needed. In the figure below, f(x) is the number of people who have the disease at time x, and two different situations are shown. In both (a) and (b), the number of people with the disease, f(now), and the rate at which new people are getting sick, f '(now), are the same. The difference in the two situations is the concavity of f, and that difference in concavity might have a big effect on your decision. In (a), f is concave down at "now", the slopes are decreasing, and it looks as if it’s tailing off. We can say “f is increasing at a decreasing rate.” It appears that the current methods are starting to bring the epidemic under control. In (b), f is concave up, the slopes are increasing, and it looks as if it will keep increasing faster and faster. -
Serial Verb Constructions Revisited: a Case Study from Koro
Serial Verb Constructions Revisited: A Case Study from Koro By Jessica Cleary-Kemp A dissertation submitted in partial satisfaction of the requirements for the degree of Doctor of Philosophy in Linguistics in the Graduate Division of the University of California, Berkeley Committee in charge: Associate Professor Lev D. Michael, Chair Assistant Professor Peter S. Jenks Professor William F. Hanks Summer 2015 © Copyright by Jessica Cleary-Kemp All Rights Reserved Abstract Serial Verb Constructions Revisited: A Case Study from Koro by Jessica Cleary-Kemp Doctor of Philosophy in Linguistics University of California, Berkeley Associate Professor Lev D. Michael, Chair In this dissertation a methodology for identifying and analyzing serial verb constructions (SVCs) is developed, and its application is exemplified through an analysis of SVCs in Koro, an Oceanic language of Papua New Guinea. SVCs involve two main verbs that form a single predicate and share at least one of their arguments. In addition, they have shared values for tense, aspect, and mood, and they denote a single event. The unique syntactic and semantic properties of SVCs present a number of theoretical challenges, and thus they have invited great interest from syntacticians and typologists alike. But characterizing the nature of SVCs and making generalizations about the typology of serializing languages has proven difficult. There is still debate about both the surface properties of SVCs and their underlying syntactic structure. The current work addresses some of these issues by approaching serialization from two angles: the typological and the language-specific. On the typological front, it refines the definition of ‘SVC’ and develops a principled set of cross-linguistically applicable diagnostics. -
The “Person” Category in the Zamuco Languages. a Diachronic Perspective
On rare typological features of the Zamucoan languages, in the framework of the Chaco linguistic area Pier Marco Bertinetto Luca Ciucci Scuola Normale Superiore di Pisa The Zamucoan family Ayoreo ca. 4500 speakers Old Zamuco (a.k.a. Ancient Zamuco) spoken in the XVIII century, extinct Chamacoco (Ɨbɨtoso, Tomarâho) ca. 1800 speakers The Zamucoan family The first stable contact with Zamucoan populations took place in the early 18th century in the reduction of San Ignacio de Samuco. The Jesuit Ignace Chomé wrote a grammar of Old Zamuco (Arte de la lengua zamuca). The Chamacoco established friendly relationships by the end of the 19th century. The Ayoreos surrended rather late (towards the middle of the last century); there are still a few nomadic small bands in Northern Paraguay. The Zamucoan family Main typological features -Fusional structure -Word order features: - SVO - Genitive+Noun - Noun + Adjective Zamucoan typologically rare features Nominal tripartition Radical tenselessness Nominal aspect Affix order in Chamacoco 3 plural Gender + classifiers 1 person ø-marking in Ayoreo realis Traces of conjunct / disjunct system in Old Zamuco Greater plural and clusivity Para-hypotaxis Nominal tripartition Radical tenselessness Nominal aspect Affix order in Chamacoco 3 plural Gender + classifiers 1 person ø-marking in Ayoreo realis Traces of conjunct / disjunct system in Old Zamuco Greater plural and clusivity Para-hypotaxis Nominal tripartition All Zamucoan languages present a morphological tripartition in their nominals. The base-form (BF) is typically used for predication. The singular-BF is (Ayoreo & Old Zamuco) or used to be (Cham.) the basis for any morphological operation. The full-form (FF) occurs in argumental position. -
The Renewal of Intensifiers and Variations in Language Registers: a Case-Study of Very, Really, So and Totally Lucile Bordet
The renewal of intensifiers and variations in language registers: a case-study of very, really, so and totally Lucile Bordet To cite this version: Lucile Bordet. The renewal of intensifiers and variations in language registers: a case-study ofvery, really, so and totally. Intensity, intensification and intensifying modification across languages, Nov 2015, Vercelli, Italy. hal-01874168 HAL Id: hal-01874168 https://hal.archives-ouvertes.fr/hal-01874168 Submitted on 16 Feb 2019 HAL is a multi-disciplinary open access L’archive ouverte pluridisciplinaire HAL, est archive for the deposit and dissemination of sci- destinée au dépôt et à la diffusion de documents entific research documents, whether they are pub- scientifiques de niveau recherche, publiés ou non, lished or not. The documents may come from émanant des établissements d’enseignement et de teaching and research institutions in France or recherche français ou étrangers, des laboratoires abroad, or from public or private research centers. publics ou privés. The renewal of intensifiers and variations in language registers: a case- study of very, really, so and totally Lucile Bordet Université Jean Moulin - Lyon 3 CEL EA 1663 Abstract: This paper investigates the renewal of intensifiers in English. Intensifiers are popularised because of their intensifying potential but through frequency of use they lose their force. That is when the renewal process occurs and promotes new adverbs to the rank of intensifiers. This has consequences on language register. “Older” intensifiers are not entirely replaced by fresher intensifiers. They remain in use, but are assigned new functions in different contexts. My assumption is that intensifiers that have recently emerged tend to bear on parts of speech belonging to colloquial language, while older intensifiers modify parts of speech belonging mostly to the standard or formal registers. -
Concavity and Points of Inflection We Now Know How to Determine Where a Function Is Increasing Or Decreasing
Chapter 4 | Applications of Derivatives 401 4.17 3 Use the first derivative test to find all local extrema for f (x) = x − 1. Concavity and Points of Inflection We now know how to determine where a function is increasing or decreasing. However, there is another issue to consider regarding the shape of the graph of a function. If the graph curves, does it curve upward or curve downward? This notion is called the concavity of the function. Figure 4.34(a) shows a function f with a graph that curves upward. As x increases, the slope of the tangent line increases. Thus, since the derivative increases as x increases, f ′ is an increasing function. We say this function f is concave up. Figure 4.34(b) shows a function f that curves downward. As x increases, the slope of the tangent line decreases. Since the derivative decreases as x increases, f ′ is a decreasing function. We say this function f is concave down. Definition Let f be a function that is differentiable over an open interval I. If f ′ is increasing over I, we say f is concave up over I. If f ′ is decreasing over I, we say f is concave down over I. Figure 4.34 (a), (c) Since f ′ is increasing over the interval (a, b), we say f is concave up over (a, b). (b), (d) Since f ′ is decreasing over the interval (a, b), we say f is concave down over (a, b). 402 Chapter 4 | Applications of Derivatives In general, without having the graph of a function f , how can we determine its concavity? By definition, a function f is concave up if f ′ is increasing.