Generative syntax

Equative

The term equative (or equational) is used in linguistics to refer to constructions where two entities are equated with each other. For example, the sentence Susan is our president, equates two entities "Susan" and "our president". In English, equatives are typically expressed using a copular verb such as "be", although this is not the only use of this verb. Equatives can be contrasted with predicative constructions where one entity is identified as a member of a set, such as Susan is a president. This view has been contrasted by Otto Jespersen in the first part of the XX century and by Giuseppe Longobardi and Andrea Moro in the second. In particular, Andrea Moro in 1988 proved that either (DP) must be non referential in the sense of Geach (1962) by exploiting arguments based on binding theory. The idea is that when a DP plays the role of predicate it enlarges its binding domain: for example, in John met his cook the pronoun can refer to the subject John but in John is his cook it cannot. The key-step was to admit that the DP following the copula can be referential whereas the one preceding must not, in other words the key-step was to admit that there can be inverse copular sentences, namely those where the subject, which is referential, follows the predicate. For a discussion starting from Moro's data see Heycock (2012). For a historical view of the development of the analysis of the copula see Moro Different world languages approach equatives in different ways. The major difference between languages is whether or not they use a copular verb or a non-verbal element (e.g. demonstrative pronoun) to equate the two expressions. The term equative is also sometimes applied to comparative-like constructions in which the degrees compared are identical rather than distinct: e.g., John is as stupid as he is blonde; some languages have a separate equative case. (Wikipedia).

Equative
Video thumbnail

A03 Eigenvalues

The method of determining eigenvalues as part of calculating the sets of solutions to a linear system of ordinary first-order differential equations.

From playlist A Second Course in Differential Equations

Video thumbnail

A12 Changing the notation

Changing notation with complex eigenvalues.

From playlist A Second Course in Differential Equations

Video thumbnail

Linear Algebra: Ch 3 - Eigenvalues and Eigenvectors (5 of 35) What is an Eigenvector?

Visit http://ilectureonline.com for more math and science lectures! In this video I will explain and show (in general) what is and how to find an eigenvector. Next video in this series can be seen at: https://youtu.be/SGJHiuRb4_s

From playlist LINEAR ALGEBRA 3: EIGENVALUES AND EIGENVECTORS

Video thumbnail

Linear Algebra - Lecture 33 - Eigenvectors and Eigenvalues

In this lecture, we define eigenvectors and eigenvalues of a square matrix. We also prove a couple of useful theorems related to these concepts.

From playlist Linear Algebra Lectures

Video thumbnail

A11 Eigenvalues with complex numbers

Eigenvalues which contain complex numbers.

From playlist A Second Course in Differential Equations

Video thumbnail

Peter Olver 02/23/18

Algebras of Differential Invariants

From playlist Spring 2018

Video thumbnail

Introduction and Core Concepts | Morphology Linguistics

An introduction to #morphology in #linguistics and its core concepts. We cover words, affixes, inflections, derivations, data sets, allomorphy, and more! 0:00 Introduction 1:40 Morphemes 4:25 Defining Orthographic and Phonological Words 6:03 Lexemes and Grammatical Words 7:25 Word Categor

From playlist Morphology - Linguistics

Video thumbnail

What is an Injective Function? Definition and Explanation

An explanation to help understand what it means for a function to be injective, also known as one-to-one. The definition of an injection leads us to some important properties of injective functions! Subscribe to see more new math videos! Music: OcularNebula - The Lopez

From playlist Functions

Video thumbnail

A08 Example problem of repeated real eigenvalues

Here is an example problem with repeated eigenvalues.

From playlist A Second Course in Differential Equations

Video thumbnail

10/31/2016 Intro to MSE deformation mechanisms

Callister Intro to MSE, materials science, slip in single crystals, resolved shear stress, twinning vs dislocation motion, vector cross products, deformation mechanism maps, ductility vs strength, work hardening, recovery, recrystallization, grain growth, ostwald ripening

From playlist Introduction to Materials Science and Engineering Fall 2016

Video thumbnail

Day 25 deformation in ceramics, glasses, and polymers

0:00 recovery, recrystallization, and grain growth. 4:21 deformation mechanisms of ceramics 6:16 deformation mechanisms of glasses, viscosity, glassy transition temperature 8:07 Willhelm-Landel-Ferry equation for calculating viscosity at temperatures above or below Tg 9:20 deformation mech

From playlist Introduction to Materials Science and Engineering Fall 2017

Video thumbnail

A new random model for the Euler and Navier-Stokes equations and related equ... - Jonathan Mattingly

Members’ Colloquium Topic: A new random model for the Euler and Navier-Stokes equations and related equations Speaker: Jonathan Mattingly Affiliation: Duke University; Member, School of Mathematics Date: December 13, 2021 I will introduce a new model of randomly agitated equations. I wil

From playlist Mathematics

Video thumbnail

Prealgebra 1.8a - An Introduction to Equations

A brief introduction to equations. This course introduces students to the basic algebra concepts involved in manipulating equations. This is the first step in a gentle introduction to an often intimidating topic. From the Prealgebra course by Derek Owens. This course is available onlin

From playlist Prealgebra Chapter 1 (Complete chapter)

Video thumbnail

Physics - E&M: Ch 38.1 Voltage Potential Understood (16 of 24) What is an Equipotential Line?

Visit http://ilectureonline.com for more math and science lectures! In this video I will explain what is an equipotential line where potentials=voltage and equi=equal or unchanging. In other words, a line alone which the voltage doesn't change. In this example there is a 2-dimensional pla

From playlist PHYSICS 38.1 VOLTAGE UNDERSTOOD

Video thumbnail

What do you know how to solve absolute equations

http://www.freemathvideos.com In this video playlist I show you how to solve different math problems for Algebra, Geometry, Algebra 2 and Pre-Calculus. The video will provide you with math help using step by step instruction. Math help tutorials is just what you need for completing your

From playlist Solve Absolute Value Equations

Video thumbnail

Steven Kleiman - "Equisingularity of germs of isolated singularities"

Steven Kleiman delivers a research lecture at the Worldwide Center of Mathematics.

From playlist Center of Math Research: the Worldwide Lecture Seminar Series

Video thumbnail

Lecture: Eigenvalues and Eigenvectors

We introduce one of the most fundamental concepts of linear algebra: eigenvalues and eigenvectors

From playlist Beginning Scientific Computing

Video thumbnail

A04 Eigenvectors

With the eigenvalues for the system known, we move on the the eigenvectors that form part of the set of solutions.

From playlist A Second Course in Differential Equations

Video thumbnail

Generalized Eigenvectors

Generalized eigenvectors. Generalized eigenspaces. Generalized eigenvectors corresponding to distinct eigenvalues are linearly independent.

From playlist Linear Algebra Done Right

Video thumbnail

Summary for multiplying and dividing rational expressions

Learn how to multiply/divide rational expressions. A rational expression is an expression in the form of a fraction, usually having variable(s) in the denominator. Recall that to multiply two fractions, we multiply the numerators together and multiply the denominators together and to divid

From playlist Learn Multiplying/Dividing Rational Expressions #Rational

Related pages

Relative clause | Wh-movement | Raising (linguistics)