FOS applies to individual components but the sum of those components adds up to an overall FOS. BUT that is not the trick that Tony is playing. Nor is it the key issue. So I won't try to explain FOS further at this stage - It may lead to confusion rather than clarification.
The key issue is that taking out columns does not mean that their load is uniformly re-distributed. Taking out 1/4 of columns does not add 33% load to all other columns - even if the columns were originally equally loaded. Tony made this statement:
...which is not the statement that a structural engineer would make unless his intention was to mislead.
What happens when columns are removed depends on which columns are removed and the spatial relationship of the columns that are left.
Here is a rough sketch which I did to illustrate the issue - a very theoretical building with three columns. Lets say three rows of columns:
[qimg]http://conleys.com.au/webjref/cutcols.jpg[/qimg]
Case 1A has a 'top block' of mass 400 and that 400 is carried across the columns left to right 100 on the left, 200 on centre and 100 on right. Cut out the right column and the loads on left and centre become 0 and 400. I think it should be apparent to a lay person why that is so but if not I can explain further.
So 33% of columns removed leads to double the load on one remaining column and zero load on the other.
The Case 1B answers are in parenthesis - original uniform loads of 133 -133-133 - cut out one and the central column load becomes 400 so a tripling of load on one column when 33% of columns removed. Again more explanation if needed.
My Case 2A sketch shows the effect of removing the right side column (or row of columns) for either Case 1A or Case 1B.
The third sketch - Case 2B - goes a bit further but let's not go there yet.
The point I have illustrated is that how the load redistributes when a proportion of columns is removed is not a uniform re-allocation. It depends very much on which columns are removed and more so on which ones are left and their spatial relationships.
Not as simple as Tony would have you think.
Two other tricks out of the three currently in play are:
A) Tony's standard tactic of focussing on a single factor when the issue involves multiple factors. That one already noted and called by Animal:
AND
B) Attempted 'reverse burden of proof' as per this one: Not so - it is Tony's claim and his burden of proof to make out that claim - it is no-one else's responsibility to prove the opposite. If you go back through this thread you will find that the same errors have been identified several times previously.
So getting back to your original queries:
Given my simplified explanation you can probably now see that your other questions are more complicated to answer than you may have thought.
Do you want to take it further? If so let's try one or two questions at a time so we can head in the right direction.