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Why does the ECDHE-RSA-AES128-GCM-SHA256 combination use a 256 bit ECDH key when AES128 is 128 bits?

I’m trying to understand the security of GCM with CBC mode encryption. I found this explanation:

The ECDHE cipher suites with RSA key exchanges use the ECDH algorithm to set the two keys. Because the ECDH is a key pair, it uses a 256-bit key, rather than a 128-bit key.

I don’t understand the significance of using a 256 bit key here. What is the advantage of using a 256 bit key when AES128 is also 128 bits?

The reason is that the length of the RSA modulus is a prime number. Using a 256-bit key would be the weakest scenario in terms of the resistance to chosen-ciphertext attacks.
The article seems to be a bit unclear on the matter. First, they say that an ECDHE-RSA-AES128-GCM-SHA256 is a ECDHE-RSA cipher suite. It’s not. It’s an AEAD-AES-GCM-SHA256 cipher suite.
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The ECDHE cipher suites with RSA key exchanges use the ECDH algorithm to set the two keys. Because the ECDH is a key pair, it uses a 256-bit key, rather than a 128-bit key.

I don’t understand the significance of using a 256 bit key here. What is the advantage of using a 256 bit key when AES128 is also 128 bits?

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The ECDHE cipher suites with RSA key exchanges use the ECDH algorithm to set the two keys. Because the ECDH is a key pair, it uses a 256-bit key, rather than a 128-bit key.

I don’t understand the significance of using a 256 bit key here. What is the advantage of using a 256 bit key when AES128 is also 128 bits?

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