StrmCkr wrote:Als xz can also written as aic chain wth 1 weaklink . (N cells at each link)
À xy chain with 10 length has 10 cells with 10 strong links and 9 weak links
An xy chain follows a visible path via Bi vavles in the pencil marks....
Same thing for the other example als has 1 weaklink, xy chain has 4 strong limks and 3 weak links
Comparitivly als would be shorter, however
Als moves require knowing: n cells with n+1 candidates using the internal strong link to connect to the next als
This concept is outside of most people's ability without practice as the als size can scale easily with understanding this concept and many don't know how they work let alone there eliminations, nor do most understand a naked pair is the simplistic als xz possible.
Compared to following a or b amongst bivavles and worrying only about the first and last cell having the same digits
Is easier then checking a group of cells from the als to make the eliminations.
And again even fewer know that a xy chain is also an als chain.
...
Scaled up ALS structrues are generally hard to find. However, there is an exception. If you find an ALS structure and it has some deductions, then you may find a slightly larger ALS structure based on the one you already found.
This is easier than finding the large ALS at the start. Again, one may solve in a diffeent way but this is what i think.
XY chains can be easily found if there are a lot of bi-value cells, but the start and the end isn't always clear. If there is an XY chain involving 10 cells, one may need to do a throughout search to find what deductions can be made with a start and an end, as there are multiple combinations of starts and ends. One may start writing an another piece of paper to fill both assumptions in, but it would be a forcing chain view by doing this. I don't think this is much easier than finding a few ALSs.
There are rectangular shaped XY loops. There are 4 XY chains inside one, but most software only make deductions on only one row/column and move on. If there are simpler techniques available, they use it, and finally they may come back to this XY loop and recognise it as another XY chain. Those "simpler" techniques aren't always more visible than an already found structure. Not all manual solvers know XY loops or XY loops as the simplest form of MSLS, but they will know there are actually 4 XY chains inside this kind of structures immediately when those dumb "machines" don't (well, YZF's approached it by adding an XY-Cycle technique but less priotised than XY-Chain, which is confusing).
If one can find a larger ALS quickly based on an already found one, or discover 4 XY chains at the same time, why would one not apply these but instead looks for "simpler" techniques?
Now about concepts. I believe that only a small portion of people even knows how a naked subset works. They can understand this by doing cell forcing chains. However, it's more likely that they don't even try to understand, instead they just memorise this and make all deductions. Same with all other techniques. You don't have to understand how it works to work around it. For example, laws are extremely complex but you don't need to read thousands of pages to follow them.
The way how a lot of manual solvers do is interesting. I saw a lot of posts on reddit, where some people give hints about a hard technique when there is no need to search for those.
You may have seen this, so I probably don't need examples here.
Some people do everything in a forcing chain way, then name the technique of the forcing chain they find. This is very different from the technique based approach. What would exsiting ratings mean to them?