WebSocketHandler.get_compression_options() → Dict[str, Any] | None Override to return compression options for the connection. If this method returns None (the default), compression will be disabled. If used to control the following compression options: compression_level specifies the compression level. mem_level specifies the amount of memory used for the internal compression state. These parameters are org/3.13/library/zlib.html#zlib. compressobj Added in version 4.1. Changed in version 4.5: Added compression_level and mem_level. WebSocketHandler.set_nodelay(value: bool) → None Set the no-delay flag for

WebSocketHandler.close() Configuration WebSocketHandler.check_origin() WebSocketHandler.get_compression_options() WebSocketHandler.set_nodelay()Other WebSocketHandler.ping() WebSocketHandler.on_pong() return parsed_origin.netloc.endswith(".mydomain.com") Added in version 4.0. WebSocketHandler.get_compression_options() → Dict [https://docs.python.org/3/library/typing.html#typing.Dict][str [https://docs org/3/library/constants.html#None] Override to return compression options for the connection. If this method returns None (the default), compression will be disabled. If it returns a dict (even an empty

mentation is called for which arguments. For example, you might implement a completely different algorithm fib(x::Number) = ... that works for any Number type by using Binet's formula to extend it to non-integer really depend on what particular kind of integer. For example, the greatest common denominator algorithm works for all kinds of integers, but will not work for floating- point numbers. Abstract types allows you, for example, to easily program to any type that is an integer, without restricting an algorithm to a specific type of integer. Abstract types are declared using the abstract type keyword. The

mentation is called for which arguments. For example, you might implement a completely different algorithm fib(x::Number) = ... that works for any Number type by using Binet's formula to extend it to non-integer really depend on what particular kind of integer. For example, the greatest common denominator algorithm works for all kinds of integers, but will not work for floating- point numbers. Abstract types allows you, for example, to easily program to any type that is an integer, without restricting an algorithm to a specific type of integer. Abstract types are declared using the abstract type keyword. The

mentation is called for which arguments. For example, you might implement a completely different algorithm fib(x::Number) = ... that works for any Number type by using Binet's formula to extend it to non-integer really depend on what particular kind of integer. For example, the greatest common denominator algorithm works for all kinds of integers, but will not work for floating- point numbers. Abstract types allows you, for example, to easily program to any type that is an integer, without restricting an algorithm to a specific type of integer. Abstract types are declared using the abstract type keyword. The

mentation is called for which arguments. For example, you might implement a completely different algorithm fib(x::Number) = ... that works for any Number type by using Binet's formula to extend it to non-integer really depend on what particular kind of integer. For example, the greatest common denominator algorithm works for all kinds of integers, but will not work for floating- point numbers. Abstract types allows you, for example, to easily program to any type that is an integer, without restricting an algorithm to a specific type of integer. Abstract types are declared using the abstract type keyword. The

mentation is called for which arguments. For example, you might implement a completely different algorithm fib(x::Number) = ... that works for any Number type by using Binet's formula to extend it to non-integer really depend on what particular kind of integer. For example, the greatest common denominator algorithm works for all kinds of integers, but will not work for floating- point numbers. Abstract types allows you, for example, to easily program to any type that is an integer, without restricting an algorithm to a specific type of integer. Abstract types are declared using the abstract type keyword. The

mentation is called for which arguments. For example, you might implement a completely different algorithm fib(x::Number) = ... that works for any Number type by using Binet's formula to extend it to non-integer really depend on what particular kind of integer. For example, the greatest common denominator algorithm works for all kinds of integers, but will not work for floating- point numbers. Abstract types allows you, for example, to easily program to any type that is an integer, without restricting an algorithm to a specific type of integer. Abstract types are declared using the abstract type keyword. The

mentation is called for which arguments. For example, you might implement a completely different algorithm fib(x::Number) = ... that works for any Number type by using Binet's formula to extend it to non-integer really depend on what particular kind of integer. For example, the greatest common denominator algorithm works for all kinds of integers, but will not work for floating- point numbers. Abstract types allows you, for example, to easily program to any type that is an integer, without restricting an algorithm to a specific type of integer. Abstract types are declared using the abstract type keyword. The

mentation is called for which arguments. For example, you might implement a completely different algorithm fib(x::Number) = ... that works for any Number type by using Binet's formula to extend it to non-integer really depend on what particular kind of integer. For example, the greatest common denominator algorithm works for all kinds of integers, but will not work for floating- point numbers. Abstract types allows you, for example, to easily program to any type that is an integer, without restricting an algorithm to a specific type of integer. Abstract types are declared using the abstract type keyword. The