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fix: revised collections defination with respect to addition of named vectors in the API
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@@ -7,8 +7,7 @@ aliases:
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# Collections
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A collection is a named set of points (vectors with a payload) among which you can search.
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Vectors within the same collection must have the same dimensionality and be compared by a single metric.
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A collection is a named set of points (vectors with a payload) among which you can search. The vector of each point within the same collection must have the same dimensionality and be compared by a single metric. [Named vectors](https://qdrant.tech/documentation/concepts/collections/#collection-with-multiple-vectors) can be used to have multiple vectors in a single point, each of which can have their own dimensionality and metric requirements.
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Distance metrics are used to measure similarities among vectors.
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The choice of metric depends on the way vectors obtaining and, in particular, on the method of neural network encoder training.
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@@ -112,9 +112,7 @@ Let's now evaluate, at a high-level, the way Qdrant is architected.
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The diagram above represents a high-level overview of some of the main components of Qdrant. Here
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are the terminologies you should get familiar with.
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- [Collections](../concepts/collections/): A collection is a named set of
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points (vectors with a payload) among which you can search. Vectors within the same collection
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must have the same dimensionalities and be compared by a single metric.
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- [Collections](../concepts/collections/): A collection is a named set of points (vectors with a payload) among which you can search. The vector of each point within the same collection must have the same dimensionality and be compared by a single metric. [Named vectors](https://qdrant.tech/documentation/concepts/collections/#collection-with-multiple-vectors) can be used to have multiple vectors in a single point, each of which can have their own dimensionality and metric requirements.
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- [Distance Metrics](https://en.wikipedia.org/wiki/Metric_space): These are used to measure
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similarities among vectors and they must be selected at the same time you are creating a
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collection. The choice of metric depends on the way the vectors were obtained and, in particular,
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