Hi d1ck, I'm doing ok thanks, and I hope you are too.
You have probably stumbled across
The Lachie Neale Conundrum, which I think was posted after your question. While that thread specifically talks of Neale, it can be used on any troublesome low scoring Prem, early in the season.
After the thread was posted, we received news, and a little Twitter clip, that Neale has a sore back, and even had trouble bending and getting a ball off the ground at training. This, and the possibility of Collingwood adding a another hard tag this week, add another element to the equation. While the thread gave examples of him continuing to have low scores, and bouncing back, the prospect of a potential missed game or two drastically alter the Trade or Hold equation!
My answer is Yes, he can, and will most likely, get back to averaging 115+ from some point in the season, through until the end. The $64,000 question is, when?
Neale's 2019 season is good to look at. Put 2020 aside, as one out of the box. In 2019 Neale went 22/121.3. Within that season there were scores of: 91, 79, 79, 98, 85 (not consecutively) and in the semi, a 17 Disp game that only yielded 47!!! Up until Rnd 16 he averaged 124. The next 6 games he went 6/104, and the last 3 of those 6 games he went 3/96, all before posting a Rnd 23 190, and getting his average back over 120 again. What happened in those 6 games, and the reason behind it all, I have no idea! It does show he can have a rough patch, and bounce back though. Also in that same season, from Rnds 10 to 14, he had a 4/95 (+ bye) run. His price peaked in Rnd 6 at $687k, and bottomed in Rnd 16 at $555k. That's only a drop of $132k, though it should be noted, his score in Rounds 15, leading into his season low price was 137, so it could potentially have been worse!
All of that just muddies the water, but it's good to have in the back of your mind. To behonest, I was a hold, until I saw that Twitter clip, and now I'm waivering a little. There's no definitive answer, unfortunately. I guess we wait and see what team selections bring us. They might help shed some light on the problem!
Good luck, I hope you jump the right way!