<p>Your semi-intuitive thought that there must be a pattern of the planet locations that would show the date is correct, I think. You won't need any special equipment but a sextant which will measure angles between stars and planets - can't be a bubble sextant. You will also need data:
(1) The sidereal hour angles (SHAs) of
Jupiter and Saturn on your departure day or any day within a few weeks
of it.
(2) Eccentricity, aphelion, perihelion, semi-major axis, and date of the
perihelion closest to the departure day for both planets and Earth.
Siderial orbit period for Jupiter and Saturn.
(3) Trig tables.
(4) Navigational star chart.</p>
<p>At the time the plane lands Jupiter and Saturn will have traveled some
number of complete orbits around the sun and a partial orbit. The number of
complete orbits will be different for the two planets, as will the sizes of
their two partial orbits.</p>
<p>The first task is to find Jupiter and Saturn. They're bright and their
positions will change from day to day. They'll also be within a couple of
degrees of the ecliptic, which is plotted on the star chart. There's a
chance that one or both won't be visible - above the horizon - at night, and
you might have to wait as much as a month until it's back. There might be a
food problem IRL. Fortunately, it's not IRL so you can pick a time of year
when both are in the night sky.</p>
<p>All eight planets are very close to the ecliptic, so you'll need to
sort. The best way to do that is to calculate their orbital periods.
Brightness will help but it's partly subjective, and varies a lot. To get an
orbital period, start by finding the planet's celestial coordinates on the
star chart. You can get to one degree, best case, by seeing how close it is
to nearby stars. Then you'll have to convert the geocentric coordinates to
heliocentric. You do that by solving the plane triangle whose vertices are
Sun, Earth and planet. The triangle isn't solvable by the law of cosines,
but it's one of the types that can be solved by the law of sines. You know
the length of two sides and one angle. That angle is the difference in
SHAs of planet and Sun as seen from Earth. You brought the distances planet
to Sun and Earth to Sun, as well as corrections for their elliptical orbits,
in the data package. Those distances are the triangle's two known sides. To
determine the corrections for elliptical orbits you'll need to know the time
of year, which you'll be finding in a parallel task. Think of finding the
planets your night job and finding the time of year as your day job.</p>
<p>The best way to do the day job is to observe the maximum altitude of the Sun
over several days with a sextant. You'll see that the Sun reaches its
maximum altitude and seems to stay there for a few minutes. The middle of
those minutes is local apparent noon. Pick the most likely middle.</p>
<p>Continuing, you'll use the observed altitude to find the time of year. You
know where you are. Most of the Western Australia airports in 1962 should
have been near Perth. If that's so, the Sun will always be in your north
sky. You can calculate a pair of days when the Sun would be at the altitudes
you observed with the formula  D = 365.25 arcsin(a/23.44), where D is the number
of days since the vernal equinox, and a is the observed altitude of the Sun at
local apparent noon, corrected for latitude, in degrees. Use 16.2 arc
minutes for the semidiameter correction. Take readings for several days,
long enough to see whether the trend is increasing or decreasing altitude.
If it's decreasing the day is in summer or fall - increasing, winter or
spring, using Australian naming of the seasons. Considering that the arcsine
function is double valued you'll have two values for D. You can pick the
right one knowing the season.</p>
<p>Getting back to finding orbital period: solve the triangle for the angle at
the Sun. Knowing that angle, and your heliocentric SHA (180 degrees minus
the Sun's geocentric SHA) you can find the heliocentric SHA of the planet.
Whew! Accumulate the changes in SHA until you have a handle on degrees per
day. Compare it to about 12 days per degree for Saturn and 84 days per
degree for Saturn. Obviously, if you don't plan on staying for a few months,
you'll need to observe the planet's position with a sextant,
watching the trends in separation from nearby stars.</p>
<p>At this point you'll know where Jupiter and Saturn are. To get to those
positions they both made a number of complete orbits and one part orbit
around the Sun. Find the part orbit by converting the departure SHA and the
current SHA to heliocentric values. the difference in those values is the
angular size of the part orbit. Convert it to years by dividing it by 360
and multiplying by the orbital period. Make a list of the possible times
since departure: part orbit duration, part orbit duration plus orbital
period, etc., for each planet. Look through the lists for two durations that
are very close. Done.</p>

CC BY-SA 4.0
2022-09-20T02:26:45.320Z
Thank you very much. So two sextants (one bubble, for use on land to take the altitude of the sun; one marine to measure angle between heavenly bodies), a good portable telescope, printed reference materials, and a hand-cranked portable Curta calculator and a good slide rule along with a few pads and pencils, and a knowledgeable character should be able to work the problem out. Thanks again!
ehbowen
CC BY-SA 4.0
2022-09-20T10:47:06.547Z
Tying the story into "other events" (there's a bit of a religious angle as well), I've decided to place the time trip into June 1520, just prior to the winter solstice in the Southern Hemisphere. As per my chat discussion with PM2Ring, it appears that all of the navigational planets should be observable during that time frame. And the period telescope I've picked out (from advertisements) should be good enough quality to allow positive visual identification of each planet before taking sightings.
ehbowen
CC BY-SA 4.0
2022-09-19T17:28:16.810Z
2022-09-19T17:28:16.810Z
stretch
<p>I'm a writer doing research for a time travel story; my character's origin is in 1962 and his contraption has been built into a <a href="https://en.wikipedia.org/wiki/Douglas_DC-3" rel="nofollow noreferrer">DC-3</a> No fancy mechanical clock dials or precision digital readouts; when the contraption is activated he &quot;flies&quot; back and forth through the time dimensions in a manner similar to navigating through the air.</p>
<p>Eventually I plan to have him recognize that an alternating band of dark and light represents a 24 hour day and that there's a more subtle pattern as the sun traces its way through the analemma which lets him count years, and by varying the &quot;field intensity&quot; he'll be able to progress more quickly or slowly. But for the very first time jump, with no experience and nothing calibrated, I want to have him badly overshoot his mark and end up in the year 1519.</p>
<p>When he lands the DC-3 he has no idea of when in time he is, and the only instruments he has are those which he brought with him from 1962. I'm writing the character as a physicist, the dean of the science department at a fictional university in Western Australia. So, with that as the setup...</p>
<ul>
<li>How might he recognize when he is? Western Australia in the 16th century was a mighty lonely place, especially when you're looking for a newspaper or a petrol station...</li>
<li>What instruments and reference books should a putative time traveler have been prudent enough to bring on board before departing? (By The Way, I'd like to write in a US Navy Mark V aviation sextant with chronometric averager...since I have one. I'm leery of posting links my first time out, but more data is available on the web site of a company called Celestaire.)</li>
<li>What are some of the calculations which might be necessary to work out his chronological position?</li>
</ul>
<p>Help me get my character back to 1962...in time to get involved in the Cuban Missile Crisis!</p>
<p>Edit To Add: It's been autosuggested that I edit my question. What I'm looking for are patterns in the night sky which might predictably change over long periods and which a physicist knowledgeable of astronomy could recognize and interpret. Aside from the Mark V sextant (which does have an internal, radium-illuminated bubble level/horizon), what other tools, instruments, and reference works would be helpful? Again, I'm not suggesting that he focus down to a specific day or even year; if he can chronologically locate himself within a twenty- or even fifty-year window it will work for the purposes of my story.</p>
<p>Second edit: It has been suggested that an observation of Uranus and Neptune would be helpful. I'm pretty sure that Neptune is out, but the Mark V sextant has a 2x telescopic optical path. Is it possible to take an accurate sighting of Uranus with a 2 power telescopic sextant after you have located the position of the planet with a larger, portable tripod-mounted telescope? If so, or if an sufficiently accurate sighting could be taken with the larger telescope, how would one work out the calculations from there?</p>

CC BY-SA 4.0
2022-09-08T20:19:46.207Z
I think this question and answer are very closely related, and may be a duplicate. What do you think? https://astronomy.stackexchange.com/questions/34860/encode-place-and-date-in-star-pattern/34861#34861
James K
CC BY-SA 4.0
2022-09-08T23:52:16.970Z
An approximate answer is fine. My story objective, at least for this first exploratory trip, is to get him back in the right direction close enough to where he can find civilization and a newspaper with the then-current date. (Lots of out of the way places to land a DC-3 in the WA bush, although he might have a long walk to town!)
ehbowen
CC BY-SA 4.0
2022-09-08T23:58:27.227Z
Does this answer your question? [Encode place and date in star pattern](https://astronomy.stackexchange.com/questions/34860/encode-place-and-date-in-star-pattern)
WarpPrime
CC BY-SA 4.0
2022-09-09T01:10:16.770Z
On land a theodolite is generally used rather than a sextant, but you can use a sextant with an artificial horizon (basically a plate of water).  Aircraft use a bubble sextant.  He's also going to need a copy of a nautical almanac for each year.  He could determine the year/month by the positions of the planets.  And time by the "lunar distance" method.
Greg Miller
CC BY-SA 4.0
2022-09-09T03:20:08.983Z
Also might wanna try [world building SE](https://worldbuilding.stackexchange.com/), you can put tags to bound how scientifically based you want the answer there to be.
Justin T
CC BY-SA 4.0
2022-09-09T03:27:38.857Z
You might want to check Science Fiction and Fantasy.SE
Nilay Ghosh
CC BY-SA 4.0
2022-09-09T11:13:00.463Z
Ummm... how the heck would a PhD in physics not know about day/night,  sextant navigation, etc.  Why the heck would he not have read up on celestial navigation, grabbed some contemporary maps,  and brought a couple Rolexes for longitude measurements?
Carl Witthoft
CC BY-SA 4.0
2022-09-10T00:06:34.170Z
@CarlWitthoft, it's his very first time seeing the time continuum from the inside. It doesn't look earthly; it takes him a while to recognize the cues. I'm presuming that he does know celestial navigation, but his time jump took him out of the range of his reference material. And after he emerges into 1519 he doesn't have an accurate clock. Although he is familiar with the geography and landmarks; Western Australia didn't change all that much in the interim.
ehbowen
CC BY-SA 4.0
2022-09-10T00:59:33.577Z
Approximate planet positions can be calculated mechanically. See https://en.wikipedia.org/wiki/Orrery With a small amount of ephemeris reference data and standard mathematical tables (7 figure log & trig tables), he can make more accurate calculations once he has a rough estimate of the date. However, I'm assuming that he knows that he's not too far from his starting date. If he could be a million years in the past or future, it gets a lot harder.
PM 2Ring
CC BY-SA 4.0
2022-09-10T06:50:49.690Z
If you’re willing to adjust the time slightly, you could have him arrive in 1572 just in time to witness the supernova SN 1572. This would be particularly interesting because this is the same event Tycho Brahe (famous historical astronomer known for sky charts) recorded and could be a moment of realization. The geometry would be such, however, that you would want to make sure it was in the Northern Territory so as to be possible to observe it.
Justin T
CC BY-SA 4.0
2022-09-10T12:59:41.623Z
@PM2Ring, he has the best clocks which 1962 technology can provide, including quartz crystal and (if I can find a suitable [portable] commercial prototype) cesium clocks and they are not damaged by the trip; entering and emerging from the time continuum is roughly equivalent to transiting bad turbulence. Once he lands at a known position he would be able to reset them with the aid of the sextant, but they're useless for telling him which year--or century--he is currently in. Good telescope, yes. What would he look for and where would he find reference data?
ehbowen
CC BY-SA 4.0
2022-09-10T13:03:03.320Z
@JustinT I have out of story reasons for wanting the year to be 1519, but your suggestion is very helpful.
ehbowen
CC BY-SA 4.0
2022-09-13T22:57:59.770Z
That you are so responsive in comments is a real bonus. I think this has the potential of resulting in a great answer! PM2ring mentions an ephemeris, I do too in the bounty message. Does our (hopefully) protagonist have any information laying around about where the visible planets (Uranus or the other brighter ones) were on any particular day and time? An old newspaper with a "in the sky this month" article on the back page or maybe an "Old Farmer's Almanac"? They might easily simply remember the orbital periods of the planets, but what's needed is their position on some particular day.
uhoh
CC BY-SA 4.0
2022-09-14T01:20:25.433Z
There are three solar eclipses in 1519, they are rare enough that a specific spot on the Earth doesn't get that many.  And is, in fact, how some historical observations were fit to early models.  If he witnessed one, and figured out his location, there would likely be a unique solution.  He could also observe that the Earth's equator has not precessed much (by observing the offset of Polaris from the pole) to rule out that he's gone back thousands of years.
https://eclipse.gsfc.nasa.gov/SEcat5/SE1501-1600.html
Greg Miller
CC BY-SA 4.0
2022-09-14T02:52:18.887Z
What does "built into a DC-3" mean? What's a DC-3? Is it like a Delorian?
user17915
CC BY-SA 4.0
2022-09-14T16:22:11.270Z
Let us [continue this discussion in chat](https://chat.stackexchange.com/rooms/139198/discussion-between-pm-2ring-and-ehbowen).
PM 2Ring
CC BY-SA 4.0
2022-09-14T16:40:07.787Z
Comments moved to chat page; see link in @PM2Ring comment above for additional background info.
ehbowen
CC BY-SA 4.0
2022-09-15T21:08:29.600Z
@user17915 more like a Ford F-150 except as an airplane. [DC-3](https://en.wikipedia.org/wiki/Douglas_DC-3)s are still in service today, even as commercial passenger aircraft.
uhoh
<time><navigation>
(Fiction) How would a time traveler locate himself with 1962 technology?
ehbowen
# (Fiction) How would a time traveler locate himself with 1962 technology?

(Asked by: username_0 on 2022-09-08)

I'm a writer doing research for a time travel story; my character's origin is in 1962 and his contraption has been built into a [DC-3](https://en.wikipedia.org/wiki/Douglas_DC-3) No fancy mechanical clock dials or precision digital readouts; when the contraption is activated he "flies" back and forth through the time dimensions in a manner similar to navigating through the air.

Eventually I plan to have him recognize that an alternating band of dark and light represents a 24 hour day and that there's a more subtle pattern as the sun traces its way through the analemma which lets him count years, and by varying the "field intensity" he'll be able to progress more quickly or slowly. But for the very first time jump, with no experience and nothing calibrated, I want to have him badly overshoot his mark and end up in the year 1519.

When he lands the DC-3 he has no idea of when in time he is, and the only instruments he has are those which he brought with him from 1962. I'm writing the character as a physicist, the dean of the science department at a fictional university in Western Australia. So, with that as the setup...

* How might he recognize when he is? Western Australia in the 16th century was a mighty lonely place, especially when you're looking for a newspaper or a petrol station...
* What instruments and reference books should a putative time traveler have been prudent enough to bring on board before departing? (By The Way, I'd like to write in a US Navy Mark V aviation sextant with chronometric averager...since I have one. I'm leery of posting links my first time out, but more data is available on the web site of a company called Celestaire.)
* What are some of the calculations which might be necessary to work out his chronological position?

Help me get my character back to 1962...in time to get involved in the Cuban Missile Crisis!

Edit To Add: It's been autosuggested that I edit my question. What I'm looking for are patterns in the night sky which might predictably change over long periods and which a physicist knowledgeable of astronomy could recognize and interpret. Aside from the Mark V sextant (which does have an internal, radium-illuminated bubble level/horizon), what other tools, instruments, and reference works would be helpful? Again, I'm not suggesting that he focus down to a specific day or even year; if he can chronologically locate himself within a twenty- or even fifty-year window it will work for the purposes of my story.

Second edit: It has been suggested that an observation of Uranus and Neptune would be helpful. I'm pretty sure that Neptune is out, but the Mark V sextant has a 2x telescopic optical path. Is it possible to take an accurate sighting of Uranus with a 2 power telescopic sextant after you have located the position of the planet with a larger, portable tripod-mounted telescope? If so, or if an sufficiently accurate sighting could be taken with the larger telescope, how would one work out the calculations from there?

**Tags:** time, navigation

> **Comments:**
> **username_1**: I think this question and answer are very closely related, and may be a duplicate. What do you think? https://astronomy.stackexchange.com/questions/34860/encode-place-and-date-in-star-pattern/34861#34861  
> **username_0**: An approximate answer is fine. My story objective, at least for this first exploratory trip, is to get him back in the right direction close enough to where he can find civilization and a newspaper with the then-current date. (Lots of out of the way places to land a DC-3 in the WA bush, although he might have a long walk to town!)  
> **username_2**: Does this answer your question? [Encode place and date in star pattern](https://astronomy.stackexchange.com/questions/34860/encode-place-and-date-in-star-pattern)  
> **username_3**: On land a theodolite is generally used rather than a sextant, but you can use a sextant with an artificial horizon (basically a plate of water).  Aircraft use a bubble sextant.  He's also going to need a copy of a nautical almanac for each year.  He could determine the year/month by the positions of the planets.  And time by the "lunar distance" method.  
> **username_4**: Also might wanna try [world building SE](https://worldbuilding.stackexchange.com/), you can put tags to bound how scientifically based you want the answer there to be.  
> **username_5**: You might want to check Science Fiction and Fantasy.SE  
> **username_6**: Ummm... how the heck would a PhD in physics not know about day/night,  sextant navigation, etc.  Why the heck would he not have read up on celestial navigation, grabbed some contemporary maps,  and brought a couple Rolexes for longitude measurements?  
> **username_0**: @CarlWitthoft, it's his very first time seeing the time continuum from the inside. It doesn't look earthly; it takes him a while to recognize the cues. I'm presuming that he does know celestial navigation, but his time jump took him out of the range of his reference material. And after he emerges into 1519 he doesn't have an accurate clock. Although he is familiar with the geography and landmarks; Western Australia didn't change all that much in the interim.  
> **username_7**: Approximate planet positions can be calculated mechanically. See https://en.wikipedia.org/wiki/Orrery With a small amount of ephemeris reference data and standard mathematical tables (7 figure log & trig tables), he can make more accurate calculations once he has a rough estimate of the date. However, I'm assuming that he knows that he's not too far from his starting date. If he could be a million years in the past or future, it gets a lot harder.  
> **username_4**: If you’re willing to adjust the time slightly, you could have him arrive in 1572 just in time to witness the supernova SN 1572. This would be particularly interesting because this is the same event Tycho Brahe (famous historical astronomer known for sky charts) recorded and could be a moment of realization. The geometry would be such, however, that you would want to make sure it was in the Northern Territory so as to be possible to observe it.  
> **username_0**: @PM2Ring, he has the best clocks which 1962 technology can provide, including quartz crystal and (if I can find a suitable [portable] commercial prototype) cesium clocks and they are not damaged by the trip; entering and emerging from the time continuum is roughly equivalent to transiting bad turbulence. Once he lands at a known position he would be able to reset them with the aid of the sextant, but they're useless for telling him which year--or century--he is currently in. Good telescope, yes. What would he look for and where would he find reference data?  
> **username_0**: @JustinT I have out of story reasons for wanting the year to be 1519, but your suggestion is very helpful.  
> **username_8**: That you are so responsive in comments is a real bonus. I think this has the potential of resulting in a great answer! PM2ring mentions an ephemeris, I do too in the bounty message. Does our (hopefully) protagonist have any information laying around about where the visible planets (Uranus or the other brighter ones) were on any particular day and time? An old newspaper with a "in the sky this month" article on the back page or maybe an "Old Farmer's Almanac"? They might easily simply remember the orbital periods of the planets, but what's needed is their position on some particular day.  
> **username_3**: There are three solar eclipses in 1519, they are rare enough that a specific spot on the Earth doesn't get that many.  And is, in fact, how some historical observations were fit to early models.  If he witnessed one, and figured out his location, there would likely be a unique solution.  He could also observe that the Earth's equator has not precessed much (by observing the offset of Polaris from the pole) to rule out that he's gone back thousands of years. https://eclipse.gsfc.nasa.gov/SEcat5/SE1501-1600.html  
> **username_9**: What does "built into a DC-3" mean? What's a DC-3? Is it like a Delorian?  
> **username_7**: Let us [continue this discussion in chat](https://chat.stackexchange.com/rooms/139198/discussion-between-pm-2ring-and-username_0).  
> **username_0**: Comments moved to chat page; see link in @PM2Ring comment above for additional background info.  
> **username_8**: @username_9 more like a Ford F-150 except as an airplane. [DC-3](https://en.wikipedia.org/wiki/Douglas_DC-3)s are still in service today, even as commercial passenger aircraft.  

---

## 1 answers

### Answer by username_10 on 2022-09-19. Score: 5 | Accepted answer

Your semi-intuitive thought that there must be a pattern of the planet locations that would show the date is correct, I think. You won't need any special equipment but a sextant which will measure angles between stars and planets - can't be a bubble sextant. You will also need data:
(1) The sidereal hour angles (SHAs) of
Jupiter and Saturn on your departure day or any day within a few weeks
of it.
(2) Eccentricity, aphelion, perihelion, semi-major axis, and date of the
perihelion closest to the departure day for both planets and Earth.
Siderial orbit period for Jupiter and Saturn.
(3) Trig tables.
(4) Navigational star chart.

At the time the plane lands Jupiter and Saturn will have traveled some
number of complete orbits around the sun and a partial orbit. The number of
complete orbits will be different for the two planets, as will the sizes of
their two partial orbits.

The first task is to find Jupiter and Saturn. They're bright and their
positions will change from day to day. They'll also be within a couple of
degrees of the ecliptic, which is plotted on the star chart. There's a
chance that one or both won't be visible - above the horizon - at night, and
you might have to wait as much as a month until it's back. There might be a
food problem IRL. Fortunately, it's not IRL so you can pick a time of year
when both are in the night sky.

All eight planets are very close to the ecliptic, so you'll need to
sort. The best way to do that is to calculate their orbital periods.
Brightness will help but it's partly subjective, and varies a lot. To get an
orbital period, start by finding the planet's celestial coordinates on the
star chart. You can get to one degree, best case, by seeing how close it is
to nearby stars. Then you'll have to convert the geocentric coordinates to
heliocentric. You do that by solving the plane triangle whose vertices are
Sun, Earth and planet. The triangle isn't solvable by the law of cosines,
but it's one of the types that can be solved by the law of sines. You know
the length of two sides and one angle. That angle is the difference in
SHAs of planet and Sun as seen from Earth. You brought the distances planet
to Sun and Earth to Sun, as well as corrections for their elliptical orbits,
in the data package. Those distances are the triangle's two known sides. To
determine the corrections for elliptical orbits you'll need to know the time
of year, which you'll be finding in a parallel task. Think of finding the
planets your night job and finding the time of year as your day job.

The best way to do the day job is to observe the maximum altitude of the Sun
over several days with a sextant. You'll see that the Sun reaches its
maximum altitude and seems to stay there for a few minutes. The middle of
those minutes is local apparent noon. Pick the most likely middle.

Continuing, you'll use the observed altitude to find the time of year. You
know where you are. Most of the Western Australia airports in 1962 should
have been near Perth. If that's so, the Sun will always be in your north
sky. You can calculate a pair of days when the Sun would be at the altitudes
you observed with the formula D = 365.25 arcsin(a/23.44), where D is the number
of days since the vernal equinox, and a is the observed altitude of the Sun at
local apparent noon, corrected for latitude, in degrees. Use 16.2 arc
minutes for the semidiameter correction. Take readings for several days,
long enough to see whether the trend is increasing or decreasing altitude.
If it's decreasing the day is in summer or fall - increasing, winter or
spring, using Australian naming of the seasons. Considering that the arcsine
function is double valued you'll have two values for D. You can pick the
right one knowing the season.

Getting back to finding orbital period: solve the triangle for the angle at
the Sun. Knowing that angle, and your heliocentric SHA (180 degrees minus
the Sun's geocentric SHA) you can find the heliocentric SHA of the planet.
Whew! Accumulate the changes in SHA until you have a handle on degrees per
day. Compare it to about 12 days per degree for Saturn and 84 days per
degree for Saturn. Obviously, if you don't plan on staying for a few months,
you'll need to observe the planet's position with a sextant,
watching the trends in separation from nearby stars.

At this point you'll know where Jupiter and Saturn are. To get to those
positions they both made a number of complete orbits and one part orbit
around the Sun. Find the part orbit by converting the departure SHA and the
current SHA to heliocentric values. the difference in those values is the
angular size of the part orbit. Convert it to years by dividing it by 360
and multiplying by the orbital period. Make a list of the possible times
since departure: part orbit duration, part orbit duration plus orbital
period, etc., for each planet. Look through the lists for two durations that
are very close. Done.

> **Comments:**
> **username_0**: Thank you very much. So two sextants (one bubble, for use on land to take the altitude of the sun; one marine to measure angle between heavenly bodies), a good portable telescope, printed reference materials, and a hand-cranked portable Curta calculator and a good slide rule along with a few pads and pencils, and a knowledgeable character should be able to work the problem out. Thanks again!  
> **username_0**: Tying the story into "other events" (there's a bit of a religious angle as well), I've decided to place the time trip into June 1520, just prior to the winter solstice in the Southern Hemisphere. As per my chat discussion with PM2Ring, it appears that all of the navigational planets should be observable during that time frame. And the period telescope I've picked out (from advertisements) should be good enough quality to allow positive visual identification of each planet before taking sightings.  

---

