Thanks for clarifying Gouchon's views.
The 1 degree = 1 year of life as you know refers to a symbolic degree similar to the Solar Arc and it is closer to that measure closer to the Equator.
Gouchon, and I agree with him on this, used the true motion of the Sun similar to Secondary Progressions because it is a measure on the Ecliptic.
It sounds to me as if you are conflating two distinct processes: first, finding the arc of direction; second, equating that arc to time. The arc of direction is always measured along the equator (or, if we want to be pernickety, along a circle parallel to the equator). After that, Ptolemy and other ancient (and medieval) authors simply equated the number of equatorial degrees with solar years; but starting in the early modern period, a number of more complicated procedures were invented.
For example, Placidus wanted to add the arc to the RA of the sun at birth, see how many days it took the sun to reach the resulting RA, and then equate that number of days with years. Later, others simply 'transmuted' the RA into longitude (although the arc itself is never measured in longitude); from your description, it sounds as if Gouchon belonged to this school.
Other factors to consider:
1) Short ascension (Capricorn to Gemini) or Long ascension (Cancer to Sagittarius) will produce different gaps in time.
I am not entirely sure what you mean by this. The different rising times of the signs are already built into the procedures for determining the arc of direction.
2) Life duration. The older you get, the more gap you create.
If you mean the gap between different systems of equating arcs with time, then some lead to a cumulative difference, but others (like the Placidus method) are variable.
3) The 1 degree = 1 year does not take into account the Latitude of the birth. It is as if everybody was born on the Equator.
No, this is not correct. The latitude of the birth place is a major factor in determining the arc of direction itself. The subsequent equation of 1 degree with 1 year is purely symbolic (as, of course, is the equation of 1 day with 1 year).
4) In Ancient Greece, they said the life expectancy was 35 years. So 1 degree a year seems a good approach from Ptolemy.
I don't quite follow this logic, but the 35-year idea is a bit of a myth: life expectancy in the purely statistical sense (that is, as an average) may have been low due to high infant mortality, but most adults didn't suddenly drop dead in their mid-thirties. Remember that in Ptolemy's scheme of planetary ages, the last stage (Saturn) starts at 68.
Here is a short article of relevance.