IPA: /kəʊˈhɪərəns/
KK: /koʊˈhɪərəns/
Definition: The quality of being logical and consistent, where different parts fit together well and make sense as a whole.
Example: The coherence of her argument made it easy to understand her point of view.
IPA: /kəʊˈhɪərənsi/
KK: /koʊˈhɪrənsi/
Definition: The quality of being logical and consistent, making it easy to understand and follow.
Example: The coherency of her argument made it very persuasive.
IPA: /kəʊˈhɪərənt/
KK: /koʊˈhɪrənt/
Definition: Having parts that are arranged in a logical and consistent way, making it easy to understand.
Example: The teacher praised the student for writing a coherent essay that clearly presented her ideas.
IPA: /kəʊˈhiːʒən/
KK: /koʊˈhiːʒən/
Definition: The state of being united or sticking together, especially in a group or between parts of a whole.
Example: The cohesion of the team helped them win the championship.
IPA: /koʊˈhiːʒənləs/
KK: /koʊˈhiːʒənləs/
Definition: Describing a material or substance made up of particles that do not stick together or bond.
Example: The cohesionless sand shifted easily underfoot, making it difficult to walk on.
IPA: /kəʊˈhiːsɪv/
KK: /koʊˈhiːsɪv/
Definition: Describing something that is united or connected in a way that makes it work well together.
Example: The team developed a cohesive strategy that helped them achieve their goals.
IPA: //koʊˈhiːsɪvnəs//
KK: /koʊˈhiːsɪvnəs/
Definition: The quality of forming a united whole or being connected together.
Example: The cohesiveness of the team helped them achieve their goals more effectively.
IPA: //koʊhəˈmɒlədʒɪkəl//
KK: /koʊhəˈmɑlədʒɪkəl/
Definition: Related to a branch of mathematics that studies the properties of spaces through algebraic structures called cohomology.
Example: The cohomological methods provide deep insights into the topology of the manifold.
IPA: /koʊˈhɒmələdʒi/
KK: /kəʊˈhɒmələdʒi/
Definition: A mathematical concept in topology that involves a system of groups used to study the properties of topological spaces.
Example: Cohomology provides important insights into the structure of complex spaces in mathematics.
IPA: //ˌkoʊɪnˈvɛntər//
KK: /kɔɪˈɪnvəntər/
Definition: A person who works together with others to create or invent something.
Example: Thomas Edison and Nikola Tesla were coinventors of several electrical devices.
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