"Cohort" Pronounce,Meaning And Examples
"Cohort" Natural Recordings by Native Speakers
"Cohort" Meaning
A cohort is a group of people or things that share a common experience or characteristic, such as a generation, a year of birth or study, or a social group. In statistics, a cohort refers to a group of people who are followed over time to study a particular phenomenon or outcome, such as the effects of a particular treatment or the progression of a disease.
"Cohort" Examples
Usage Examples for "Cohort"
The medical researchers followed a cohort of patients who had received a new drug to monitor its effectiveness and potential side effects.
The university released a new cohort of graduates at the annual commencement ceremony.
As a company's workforce ages, a new cohort of younger employees is brought in to bring new skills and fresh perspectives.
In ancient times, a cohort was a group of soldiers, typically around 100 men, who fought together under the command of a centurion.
The demographer analyzed data on the birth cohort of 1980 to understand how it fared in terms of education and employment outcomes.
"Cohort" Similar Words
Cohesion
Cohesive
Cohesive refers to something that is held together or united by a strong bond or connection. It can also describe something that is characterized by a clear and logical sense of organization, often used to describe writing, speech, or argumentation.
Cohesively
Cohesiveness
Cohobate
Cohomology
Cohomology is a branch of mathematics that studies the properties of algebraic structures, particularly groups and rings, by focusing on the values of certain functions called cochains. These cochains are computed using certain rules, known as the cup product, which are based on the structure of the algebraic object being studied.<br><br>In the context of geometry and topology, cohomology is used to study the properties of spaces, such as their topology, and how these properties change when we apply certain operations, like the take a connected sum. Homology is the study of the properties of a space that are preserved under the application of these operations, whereas cohomology is the study of the properties that are changed by these operations.<br><br>Cohomology can be thought of as the dual concept of homology, just like in calculus where integration is the dual concept of differentiation. While homology gives us information about the holes in a space, cohomology gives us information about the Kurt Siegel Varieties in a space.<br><br>The most commonly used tool for studying cohomology is the cup product. The cup product of two cochains is another cochain that can be used to define operations on cohomology groups.<br><br>In a broader sense, cohomology is a useful tool for studying many areas of mathematics and can even be used in many areas of physics to understand the behavior of different physical systems.
Cohorn
Cohors
Cohorts
Cohosh
Cohune
Coidosis
Coif
Coifed
Coiffed
Coiffeur