# RFC Errata

Found 2 records.

## Status: Held for Document Update (1)

### RFC 7323, "TCP Extensions for High Performance", September 2014

Source of RFC: tcpm (tsv)
Errata ID: 5585

**Status: Held for Document Update
Type: Editorial
Publication Format(s) : TEXT**

Reported By: Marco Caspers

Date Reported: 2018-12-27

Held for Document Update by: Mirja Kühlewind

Date Held: 2019-03-18

Section 2.2 says:

2.2. Window Scale Option The three-byte Window Scale option MAY be sent in a <SYN> segment by a TCP. It has two purposes: (1) indicate that the TCP is prepared to both send and receive window scaling, and (2) communicate the exponent of a scale factor to be applied to its receive window. Thus, a TCP that is prepared to scale windows SHOULD send the option, even if its own scale factor is 1 and the exponent 0. The scale factor is limited to a power of two and encoded logarithmically, so it may be implemented by binary shift operations. The maximum scale exponent is limited to 14 for a maximum permissible receive window size of 1 GiB (2^(14+16)).

It should say:

2.2. Window Scale Option The three-byte Window Scale option MAY be sent in a <SYN> segment by a TCP. It has two purposes: (1) indicate that the TCP is prepared to both send and receive window scaling, and (2) communicate the exponent of a scale factor to be applied to its receive window. Thus, a TCP that is prepared to scale windows SHOULD send the option, even if its own scale factor is 1 and the exponent 0. The scale factor is limited to a power of two and encoded logarithmically, so it may be implemented by binary shift operations. The maximum scale exponent is limited to 14 for a maximum permissible receive window size of approximately 1 GiB ((2^30-1) - (2^14-1)).

Notes:

Left shift inserts zero's on the right hand side so the maximum window size is actually 16KiB shy of 1 GiB. The exact calculation would be ((2^30-1) - (2^14-1)). As it is stated as "approximately 1 GiB" the text is not incorrect but it would be good to provide the complete calculation in a document update to avoid invalid implementations.

## Status: Rejected (1)

### RFC 7323, "TCP Extensions for High Performance", September 2014

Source of RFC: tcpm (tsv)
Errata ID: 5586

**Status: Rejected
Type: Technical
Publication Format(s) : TEXT**

Reported By: Marco Caspers

Date Reported: 2018-12-27

Rejected by: Mirja Kühlewind

Date Rejected: 2020-03-06

Section 2.3 says:

Since the max window is 2^S (where S is the scaling shift count) times at most 2^16 - 1 (the maximum unscaled window), the maximum window is guaranteed to be < 2^30 if S <= 14. Thus, the shift count MUST be limited to 14 (which allows windows of 2^30 = 1 GiB). If a Window Scale option is received with a shift.cnt value larger than 14, the TCP SHOULD log the error but MUST use 14 instead of the specified value. This is safe as a sender can always choose to only partially use any signaled receive window. If the receiver is scaling by a factor larger than 14 and the sender is only scaling by 14, then the receive window used by the sender will appear smaller than it is in reality.

It should say:

Since the max window is 2^S (where S is the scaling shift count) times at most 2^16 - 1 (the maximum unscaled window), the maximum window is guaranteed to be < 2^30-2^14 if S <= 14. Thus, the shift count MUST be limited to 14 (which allows windows of 2^30-2^14 ~ 1 GiB). If a Window Scale option is received with a shift.cnt value larger than 14, the TCP SHOULD log the error but MUST use 14 instead of the specified value. This is safe as a sender can always choose to only partially use any signaled receive window. If the receiver is scaling by a factor larger than 14 and the sender is only scaling by 14, then the receive window used by the sender will appear smaller than it is in reality.

Notes:

Shifting is inserting zeroes on the right hand side. Thus for S = 14 the 14 right most bits are zero and thus the calculation 2^30 is invalid for the guaranteed maximum window size.

Correct calculation formulae is (2^30 - 1) - (2^14 -1).

Which can be simplified to 2^30 - 2^14.

--VERIFIER NOTES--

That section is for illustration purposes only, and not intended as an exact value for the maximum supported window size.

It is correct that the maximum supported window size is 2^30-2^14, but the requirement is, that the window size has to remain smaller than 2^30.