ntpd daemon, comes packaged with all major computer operating systems, including Mac OS, Windows, and Linux, it is a remarkably successful technology with a user base on the order of the global computer population.' />
Everyone, and most everything, needs a clock, and computers are no exception. Clocks tend to drift off if left to themselves, however, so it is necessary to bring them to heel periodically through synchronizing to some other reference clock of higher accuracy. An inexpensive and convenient way to do this is over a computer network.
Since the early days of the Internet, a system collectively known as NTP (Network Time Protocol) has been used to allow client computers, such as PCs, to connect to other computers (NTP servers) that have high-quality clocks installed in them. Through an exchange of packet timestamps transported in NTP-formatted packets over the network, the PC can use the server clock to correct its own. As the NTP clock software, in particular the ntpd daemon, comes packaged with all major computer operating systems, including Mac OS, Windows, and Linux, it is a remarkably successful technology with a user base on the order of the global computer population.
Although the NTP system has operated well for general-purpose use for many years, both its accuracy and robustness are below what is achievable given the underlying hardware, and are inadequate for future challenges. One area where this is true is the telecommunications industry, which is busy replacing mobile base-station synchronous backhaul systems (which used to provide sub-microsecond hardware-based synchronization as a by-product) with inexpensive asynchronous Ethernet lines. Another is high-speed trading in the finance industry, where a direct relationship exists between reducing latencies between exchanges and trading centers, and the ability to exploit these for profit. Here accurate transaction timestamps are crucial. More generally, timing is of fundamental importance because, since the speed of light is finite, the latencies between network nodes are subject to hard constraints that will not be defeated by tomorrow's faster processors or bandwidth increases. What cannot be circumvented must be tightly managed, and this is impossible without precise synchronization.
When the discussion turns to clocks, confusion is often not far behind. To avoid becoming lost in the clockwork, let's define some terms. By t we mean true time measured in seconds in a Newtonian universe, with the origin at some arbitrary time point. We say that a clock C reads C(t) at true time t. Figure 1 shows what some example clocks read as (true) time goes on. The black clock Cp(t) is perfect:
Cp(t) = t
whereas the blue clock
Cs(t) = C0 + (1 + x)t
is out by C0 when t = 0. In fact it keeps getting worse as it runs at a constant but overly fast rate, the rate error being the skew x. The red clock Cd(t) = t + E(t) is more realistic; its error E(t) varies with time, and the clock is said to drift. Far from aimless, drift is in fact very closely related to temperature changes. Figure 6 (discussed in more detail later) gives a close-up view of the drift E(t) (black curve) for an unsynchronized clock in a Pentium PC over a two-day period.
Every clock has hardware at its heart. In PCs this is an oscillator found on the motherboard. The oscillator "ticks" at a nearly constant rate—in fact typically varying on average by only 0.1 ppm (parts per million). Hardware counters such as the HPET (High Performance Event Timer) count these ticks, giving the operating system access to a slowly drifting source of timing. From such a counter, a clock can be defined that, roughly speaking, converts counter tick units into seconds and adds a constant to set the time origin:
C(t) = C0(t) + p(t) · HPET(t)
where p(t) is the (slowly time varying) period in seconds of the HPET counter. The role of the clock synchronization algorithm is to set and regularly update the values of C0 and p(t) to reduce the drift, or error E(t) = C(t) – t, as much as possible.
Enter the Internet. The sync algorithm has no way of correcting the drift of C(t), inherited from the counter, without calling on some independent expert: a reference timing source, or master. Attaching extra hardware is possible but expensive, and is pointless unless it is reliable. A good-quality GPS with consistently good satellite visibility can cost many thousands of dollars by the time you have persuaded the building supervisor to mount it on the roof and run a cable to your office. Oh, and it will take you six months to make it happen—minimum. An atomic clock is even more expensive and still requires GPS to avoid drift on weekly timescales and beyond. In contrast, synchronizing over the network can be done with no lead time, no dollars, and not much effort.
Clock synchronization is trivial in principle. You ask the expert what the time is, he looks at his clock, tells you, and you set your watch—simple. The problem is that each of these steps takes time, and on the Internet, these delays can be large, unpredictable, and highly variable. The key challenge—almost the only one—for a synchronization algorithm is to be able to cope with these variations, to robustly and precisely negate the errors caused by delay variability.
The delays suffered by timing packets are generated in both the host computer and the network (and the server, but we will be generous and assume a perfect reference clock). In the host, delays arise from the NIC (network interface card) behavior, operating-system process scheduling, and the architecture of the packet timestamping code, and are on the order of several tens of microseconds. In the network, they are caused by queuing in network elements such as IP routers and Layer 2 switches, and vary from a large fraction of a millisecond over a Gigabit Ethernet LAN to possibly hundreds of milliseconds when network congestion is high and the server more than a few hops away.
In a bidirectional synchronization paradigm, which we focus on here (the alternative is to broadcast from the server only), timing packets are exchanged in both directions (see figure 2). The OWD (one-way delay) in both the forward (host to server: d↑ ) and backward (server to host: d↓) directions have their own separate host and network components. Adding the OWDs in each direction yields the host server host RTT (round-trip time).
Figure 3 provides an example of the RTTs for timing packets when both the host and the server are on a LAN, as well as the host component by itself. Each varies well above its minimum value, which translates to the addition of a large "noise" that the sync algorithm must somehow see through.
The three main uses of a clock are to:
1. Establish a strict order between events,
2. Measure time durations between events,
3. Define a universally comparable and triggerable event label, the "time of day".
A perfect clock is ideally suited for each of these purposes, but in the real world, hardware and software limitations mean that the best performance is achieved by specialist clocks. The need to choose the right clock for the job is crucial and is not widely understood.
When one thinks of a clock, it is the third use that typically comes to mind: a clock that tells the absolute time. Synchronizing such a clock, however, is inherently difficult in the face of delay variability. As a result, the accuracy of an absolute clock Ca(t) can be low, highly variable over time, and a slave to network conditions. Absolute clocks must also support the ability to be jump-reset, including backwards. Though this may be rare, it makes them less than ideal for use 1.
A better choice for establishing temporal order is a well-behaved raw counter such as HPET(t), which increases monotonically. Equivalently, one can scale such a counter to form a simple causal clock calibrated in seconds:
Cc(t) = p0 · HPET(t)
where p0 is a constant that is never updated. Such a clock tells the wrong time and drifts, but does an excellent job of use 1 and is completely independent of network conditions, in fact not requiring server timestamps at all!
The errors of an absolute clock Ca(t) also make it unsuitable for use 2. This is best seen through an example: if a counter has a rate error of 0.1 ppm (this is quite typical in a PC under reasonable temperature environments), then over a one-second interval the drift amounts to an error of only 10-7 · 1 = 0.1 μs. On the other hand, errors in Ca(t), and hence in the duration measurement, could be anything from several μs to several ms to larger than a second in extreme cases, depending on factors such as network congestion and algorithm robustness.
A better choice for the purpose of measuring time differences is to use a difference clock—that is, one that is not corrected for drift. A simple example is:
Cd(t) = C0 + pav · HPET(t)
where C0 is a constant (never updated), and pav is an estimate of long-term average rate, which we can think of as a constant (we are simplifying here slightly for clarity; see reference 4 for more details). Such a clock tells only approximately the right time and drifts, but does an excellent job of use 2 provided that pav can be robustly and accurately estimated (which it can). It is reliant on server timestamps, but in a much less sensitive and more robust way than Ca(t), as it takes direct advantage of the high stability (rate constant up to 0.1 ppm) of the local hardware.
Figure 4 compares the error in the time between pulses entering the serial port of a PC from a GPS receiver (nominally precisely one second apart) as measured by both an accurate absolute clock and an accurate difference clock. They are orders of magnitude different, even though the server was close by (minimum RTT of around 1 ms). In fact, the operating system/serial port adds a noise of around 2 μs to these measurements and so actually swamps the error in Cd(t): the difference clock is so good at the one-second scale that it is a serious challenge to measure its error!
A final crucial point: a difference clock works by strategically ignoring drift, but over longer durations the resulting error grows, and so the difference clock loses accuracy. A good rule of thumb is that the crossover occurs at τ = 1,000 seconds. Above this scale durations should instead be calculated using an absolute clock. This crossover value can be calculated by finding the minimum in an Allan Deviation plot, which measures oscillator stability (variability as a function of timescale).
Consider the following approach to synchronizing an absolute clock Ca(t). Timing packets are timestamped in the host using Ca. These timestamps are compared with those taken by the server, and an assessment is made of the clock error. The rate of Ca is then slightly adjusted to bring that error to zero over time. This is an example of a feedback approach, because the previous round of clock corrections feeds directly back as inputs to the algorithm, because it is the clock Ca itself that is used to generate the host timestamps.
An alternative is to use the underlying counter to make raw packet timestamps (i.e., counter readings) in the host. The clock error is then estimated based on these and the server timestamps, and "subtracted out" when the clock is read. This is a feed-forward approach, since errors are corrected based on post-processing outputs, and these are not themselves fed back into the next round of inputs. In other words, the raw timestamps are independent of clock state. One could say that the hardware reality is kept in direct view rather than seeing it through algorithmic glasses.
The NTP synchronization algorithm is a feedback design. It uses a combination of PLL (phase-locked loop) and FLL (frequency locked loop) approaches to lock onto the rhythm of the server clock.2 An example of a feed-forward design is that of the RADclock, a bidirectional, minimum RTT-filtered, feed-forward-based absolute and difference synchronization algorithm, that lies at the heart of our RADclock project at the University of Melbourne.4
The feedback approach has two significant disadvantages in the context of the Internet, where the delays are large and highly variable, and the feedback rate is low (the period between timing packets is typically between 64 and 1,024 seconds, since, for scalability, we cannot saturate the network with timing packets). The first disadvantage is that the stability of classical control approaches such as PLL and FLL cannot be guaranteed. In other words, they can lose their lock if conditions aren't nice enough, resulting in shifts to high-error modes that may last for long periods or even be permanent. Figure 5 gives an example of this, comparing the errors in ntpd and the absolute RADclock (sharing exactly the same timing packets to a server on an uncongested LAN) over two weeks. The feedback stability of ntpd is lost on a number of occasions, resulting in larger errors.
The second disadvantage is that difference clocks cannot even be defined in a feedback framework, so we lose their benefits, which include not only much higher accuracy, but also far higher robustness. It is worth noting that in networking, time differences are arguably more commonly used than absolute times. Delay jitter, RTTs, inter-arrival times, and code execution times are all examples of time differences that are best measured with a difference clock.
One disadvantage of a feed-forward approach is that it does not in itself guarantee that the clock never moves backwards; however, a causality enforcing clock-read function can fix this without compromising the core design.
The NTP system is the incumbent, supported by all major operating systems. Let us look at some kernel support issues, focusing on FreeBSD and Linux.
The system clock maintained by the kernel (which supplies the well-known gettimeofday() function call), and the kernel support for algorithms to discipline it, have historically been, and remain, closely tied to the needs of the ntpd daemon. In particular, the counter abstractions (timecounter in FreeBSD and clocksource in Linux), which give processes access to different hardware counters available in the system, fail to provide direct access to the raw counter values. Instead, these are accessible only via timestamps taken by the system clock that uses the counters under the hood. In other words, the kernel APIs support the feedback paradigm only; feed-forward algorithms are, quite simply, barred from participation.
Another important consequence of the ntpd-oriented nature of the existing system clock synchronization architecture is that the feedback loop encourages a separation of the algorithm "intelligence" between user space and the kernel. The ntpd daemon operates in the former, but the system clock has its own adaptive procedures that are, in effect, a secondary synchronization system. Two feedback systems linked via a feedback loop is hard to keep stable, maintain, and even understand. In contrast, by making raw counter values accessible from user space, feed-forward algorithms can avoid the secondary system altogether and concentrate the algorithm intelligence and design in a single, well-defined place. The division of labor is then clean: the synchronization algorithm is in charge of synchronization; the kernel handles the timestamping.
Note that, exactly as in the causal clock Cc(t), a counter can be scaled by a constant so that it reads in more convenient and universal units, and this will not affect the feed-forward algorithm's ability to synchronize based on it. Linux's CLOCK_MONOTONIC_RAW, for example, provides such a scaled counter, which ticks in (approximate and drifting) nanoseconds.
Currently, the RADclock gets around the lack of feed-forward support by providing patches that extend the above mechanisms in FreeBSD and Linux in minimal ways to allow raw counter access to both the kernel and user space. The RADclock API includes difference and absolute clock reading functions based on direct counter timestamping, combined with the latest clock parameters and drift estimate.
Before continuing, we should point out an annoying truth: synchronization over networks is actually impossible. To understand this, let's reduce the problem to its essence by assuming zero network congestion and system load, so that all delays take their constant, minimal values.
Let A = d↑–d↓ denote the true path asymmetry, where d↑ and d↓ are the true minimum one-way delays to and from the server, respectively; and let r = d↑ + d↓ be the minimal RTT (see figure 2). The problem is the existence of a fundamental ambiguity because path asymmetry cannot be measured independently of clock error. The essence of this is the following: if I receive a timestamp T from the server at t = 1.1 reading T = 1, I cannot tell if I am perfectly synchronized to a server d↓ = 0.1 seconds away or, alternatively, if I am 1 second behind true time (packet actually arrived at t = 2.1) and the server is 1.1 seconds away.
The asymmetry ambiguity cannot be circumvented, even in principle, by any algorithm. There is, however, some good news. First, this is a problem that plagues absolute clocks only; difference clocks are unaffected. Second, bidirectional exchanges allow constraints flowing from causality (packets can't arrive before they are sent) to act. Hence, the asymmetry and the associated clock error are boxed in, even if they can't be known precisely.
The question remains, how are absolute clocks achieving the impossible? What are they returning? In practice, in the absence of any external side-information on A, we must guess a value, and Â= 0 is typically chosen, corresponding to a symmetric path. This allows the clock to be synchronized, but only up to an unknown error E lying somewhere in the range [–r, r]. This range can be tens of milliseconds wide in some cases and can dwarf other errors.
There is another key point to remember here. It is that any change in either the true asymmetry (say because of a routing change), or the estimate of it used by the algorithm, makes the clock jump. For example, based on some knowledge of the routing between the host and the server r = 15 ms away, an intrepid administrator may replace the default Â= 0 with a best guess of Â= 3 ms, resulting in a jump of 3/2 = 1.5 ms. Another example is a change in choice of server, which inevitably brings with it a change in asymmetry. The point is that jumps, even if they result in improvements in synchronization, are an evil unto themselves. Such asymmetry jitter can confuse software not only in this host, but also in others, since all OWD's measured to and from the host will also undergo a jump.
To summarize, network synchronization consists of two very different aspects. The synchronization algorithm's role is to see through and eliminate delay variability. It is considered to be accurate if it does this successfully even if the asymmetry error and, therefore the final clock error, is large, as it cannot do anything about this. The asymmetry jitter problem is not about variability but an unknown constant. This is so much simpler; however, it is inherently hard as it cannot be circumvented, even in principle. So here is the challenge: although it cannot be eliminated, the practical impact of asymmetry depends strongly on how it is managed. These two very different problems cross paths in a key respect: both benefit from nearby servers.
Here is our list of key elements for reliable synchronization.
The foundation of the clock is the local hardware. Any self-respecting algorithm should begin by incorporating the essence of its behavior using a physically meaningful model. Of particular importance are the following simple characterizations of its stability: the large-scale rate error bound (0.1 ppm) and the timescale where the oscillator variability is minimal (τ = 1,000 seconds). These characteristics are remarkably stable across PC architectures, but the algorithm should nonetheless be insensitive to their precise values.
The other fundamental physics component is the nature of the delays. A good general model for queuing delays, and hence OWD and RTT, is that of a constant plus a positive random noise. This constant (the minimum value) is clearly seen in figure 3 in the case of RTT.
A feed-forward approach offers far higher robustness, which is essential in a noisy unpredictable environment such as the Internet. It also allows a difference clock to be defined, which in turn is the key to robust filtering for the absolute clock, as well as being directly valuable for the majority of timing applications including network measurement (OWDs aside).
Synchronizing the difference clock equates to measuring the long-term average period pav. This "rate synchronization" is more fundamental, more important, and far easier than absolute synchronization. A robust solution for this is a firm foundation on which to build the much trickier absolute synchronization.
Note that by rate synchronization we mean a low noise estimate of average long-term rate/period, not to be confused with short-term rate, which reduces essentially to (the derivative of) drift, and hence to absolute synchronization.
If a timing packet is lucky enough to experience the minimum delay, then its timestamps have not been corrupted and can be used to set the absolute clock directly to the right value (asymmetry aside). The problem is, how can we determine which packets get lucky?
Unfortunately, this is a chicken and egg problem, since to measure OWD, we have to use the absolute clock Ca(t), which is the one we want to synchronize in the first place. Luckily, the situation is different with RTTs, which can be measured by the difference clock Cd(t). The key consequence is that a reliable measure of packet quality can be obtained without the need to first absolutely synchronize the clock. One just measures by how much the RTT of the given timing packet exceeds the minimum RTT: the smaller the gap, the higher the 'quality' of the packet.
The sharp-eyed reader would have noticed that a chicken and egg problem remains. The difference clock also needs filtering in order to synchronize it, so how can we use it before it is synchronized? The answer is that even a very poor estimate of pav is sufficient to perform meaningful filtering. For example, imagine that pav is known to an accuracy of 100 ppm (which is truly atrocious) and that RTT=10 ms. Then the error in the RTT measurement (including that resulting from drift) is of the order of 1 μs, which is well below the noise caused by the operating system (around 10 μs).
Let's assume that our filtering is successful, so we can reliably measure the level of quality of timing packets.
The key to rate synchronization (i.e., the measurement of pav) is that it is a long-term average, which means that we can afford to be patient! Reliable rate synchronization is then as simple as collecting reasonable-quality timestamps at either end of a large interval (ideally several days, but even much less will work well). Timestamp errors and errors in the quality assessment are then compressed by the size of the interval and enter into the 0.001-ppm zone where they will never bother you again.
Once synchronized, the pav value has a long life. One consequence is that even if connectivity to a server were lost, the difference clock would remain well synchronized. Using a hardware-validated test bed, we performed tests showing that the RADclock difference clock measured one-second intervals to sub-μs accuracy even after 20 days of disconnection from the server. Compare this level of robustness with that of absolute synchronization, where over such an interval the local clock will inevitably drift considerably, or worse.
Drift is constantly happening, and a clock must be ready to be read at any time. It follows that patience is not an option here: even if congestion is high and timing packets delayed, the best must still be made of a bad situation; the drift must be dealt with!
There are two chief considerations. The first is to use the timing packet quality to control its contribution to the clock error estimation. The control must be very strict: if the packet has an RTT that is only a little above the minimum, that gap corresponds directly to an error to be avoided!
The second consideration is time scale. The essential tradeoff is the need to have data from as many timing packets as possible to increase the chances of getting lucky, versus the need for them to be recent so that the current error, rather than an outdated error from the past, is estimated. Here the time scale τ plays a key role, as it places a meaningful limit on how far back in the past to look.
The absolute clock can be defined off the difference clock simply as follows:
Ca(t) = Cd(t) – Ê(t)
where Ê(t) is the estimate of the error of Cd(t), which is removed on the fly when the absolute clock is read by a process. Figure 6 shows Ê(t) as the blue curve, which is calculated based on the noisy unfiltered per-packet error estimates that underlie it (green spikes). The true error E(t) is the black curve, as measured using an external GPS-synchronized DAG capture card1 in our test bed.
So far we have discussed synchronizing to a single server. Surely one could connect to multiple servers and select among them to obtain even better results? In principle this is true; in Internet practice, at least with the current state of the art, it is most definitely not, for two reasons.
Most fundamentally, switching servers implies a change in path asymmetry and hence a jump in the clock. Imagine a server-selection algorithm that is moving around among candidate servers of similar quality. The result is constant jumping—a classic case of asymmetry jitter. Such jitter is not hard to observe in ntpd, where a connection to multiple peers is in fact recommended.
Second, once performance is tuned to close to system and network noise limits, any disruption at all will downgrade it. Ceasing to query a server for a time and then returning to it, for example, qualifies as a moderate to large disruption.
The take-home message for administrators is this: if you want to improve your system clock performance, just make sure the configuration points only to a single (nearby) server.
Servers do change, and even if they don't, the routing to them will eventually. Not only will this result in an unavoidable jump for asymmetry reasons, it is also a challenge to the synchronization algorithm itself. Careful design is needed so that the rate and absolute synchronization algorithms transition gracefully and robustly to the new environment. This has to begin with a well-thought-out approach to the quality assessment underlying the filtering. If this breaks down, then quality packets can be assessed as good and good as bad, and there is no limit to the potential damage.
Yes, the server is the expert, without which synchronization would be impossible. Still, it should not be trusted. Servers can and do have their bad periods, and blind faith in them can lead to deep trouble. Fortunately another authority is available: the counter model. If the RTT filtering is telling you that congestion is low, yet the server timestamps are saying you are suddenly way out, trust the hardware and use the model to sanity-check the server. Basically, a drift well over 1 ppm is not credible, and the algorithm should smell a rat.
What if congestion has become so high that none of the available timestamps is of acceptable quality? What if I don't trust the server, or if I have lost contact with it entirely?
There is only one thing to do: sit back and relax. Nothing bad will happen unless the algorithm chooses to make it happen. A reaction of inaction is trivial to implement within the feed-forward paradigm and results in simply allowing the counter to drift gracefully. Remember the counter is highly stable, accumulating only around 1 μs per second, at worst.
More generally, the algorithm should be designed never to overreact to anything. Remember, its view of the world is always approximate and may be wrong, so why try to be too clever when inaction works so well? Unfortunately, feedback algorithms such as ntpd have more reactive strategies that drive the clock more strongly in the direction of their opinions. This is a major source of their nonrobustness to disruptive events.
Thus far we have considered the synchronization of a single host over the network to a server, but what about the system as a whole? In NTP, the main system aspect is the server hierarchy. In a nutshell, Stratum-1 servers anchor the tree as they use additional hardware (for example, a PC with a GPS receiver or a purpose-built synchronization box with GPS) to synchronize locally, rather than over a network. By definition, Stratum-2 servers synchronize to Stratum-1, Stratum-3 to Stratum-2, etc., and hosts synchronize to whatever they can find (typically a Stratum-2 or a public Stratum-1).
At the system level there are a number of important and outstanding challenges. Stratum-1 servers do not communicate among themselves, but act (except for load balancing in limited cases) as independent islands. There is a limited capability to query a server individually to obtain basic information such as whether it is connected to its hardware and believes it is synchronized, and there is no ability to query the set of servers as a whole. An interconnected and asymmetry-aware Stratum-1 infrastructure could provide a number of valuable services to clients. These include recommendations about the most appropriate server for a client, automatic provision of backup servers taking asymmetry jitter into account, and validated information on server quality. Currently no one is in a position to point the finger at flaky servers, but they are out there.
Building on the RADclock algorithm, the RADclock project3 aims to address these issues and others as part of a push to provide a robust new system for network timing within two years. Details for downloading the existing client and server software (packages for FreeBSD and Linux), documentation, and publications can be found on the project page.
The RADclock project is partially supported under Australian Research Council's Discovery Projects funding scheme (project number DP0985673), the Cisco University Research Program Fund at Silicon Valley Community Foundation, and a Google Research Award.
1. Endace. Endace Measurement Systems. DAG series PCI and PCI-X cards; http://www.endace.com/
2. Mills, D. L. 2006. Computer Network Time Synchronization: The Network Time Protocol. Boca Raton, FL: CRC Press, Inc.
3. Ridoux, J., Veitch, D. RADclock Project Web page; http://www.cubinlab.ee.
4. Veitch, D., Ridoux, J., Korada, S. B. 2009. Robust synchronization of absolute and difference clocks over networks. IEEE/ACM Transactions on Networking 17(2): 417–430. DOI: 10.1109/TNET.2008.926505.
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Julien Ridoux is a Research Fellow at the Center for Ultra-Broadband Information Networks (CUBIN) in the Department of Electrical & Electronic Engineering at The University of Melbourne, Australia, where he has worked since 2006. His main research interests at CUBIN are distributed clock synchronization and Internet traffic modeling. He completed a M.Eng. degree in computer science (2001) and a M.Sc. degree in telecommunication and networks (2002), respectively, from Ecole Polytechnique de l'Université de Nantes (France) and University Paris 6 (France). In 2005 he completed a Ph.D in computer science from the University Paris 6. He is a member of the IEEE.
Darryl Veitch is a Principal Research Fellow at the Center for Ultra-Broadband Information Networks (CUBIN) in the Department of Electrical & Electronic Engineering at the University of Melbourne, Australia. He completed a B.Sc.Hons. at Monash University, Australia (1985) and a Ph.D in mathematics from the University of Cambridge, England (1990). Prior to his current position at CUBIN, he worked at TRL (Telstra, Melbourne), CNET (France Telecom, Paris), KTH (Stockholm), INRIA (Sophia Antipolis, France), Bellcore (New Jersey), RMIT (Melbourne), and EMUlab (University of Melbourne). His research interests include traffic modeling, parameter estimation, active measurement, traffic sampling, and clock synchronization. He is a Fellow of the IEEE and a member of the ACM and ACM Sigcomm.
© 2010 ACM 1542-7730/10/0400 $10.00
Originally published in Queue vol. 8, no. 4—
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Ehud Tucson AZ USA
To quote the NTP FAQ: "A typical quartz is expected to drift about 1 PPM per °C."
This can be verified by examining the datasheets of common crystal oscillators.
Temperature-controlled crystal oscillators are sometimes used in systems that require more stability. (The Maxim DS3231 series, for example, guarantees operation to < +/-2ppm from 0 to 70°C.) However, to the best of my knowledge, these are not often used in personal computers.
The real solution is the relatively new PTP (IEEE1588) protocol. It has microsecond accuracy using the clock on the PHY itself and attempts to account for network latency. http://en.wikipedia.org/wiki/Precision_Time_Protocol
Traditionally NTP has concerned itself with synchronization across the internet at large, with latencies measured in tens of milliseconds, and the PLL algorithm that not just corrects the absolute time but also corrects for the rate in drift of the time through potential connectivity or server outages.
I certainly believe that the principles of NTP should apply to either scale, but some context as to the vast difference between the two scales, and the actual utility of time accurate to the tens of microseconds, would help explain why this article has to be written at all.