Question: why Maple can't find singular solution to first order ode?

Maple dsolve fails to find many singular solutions using the option 'singsol'=all.

Any idea why that is? Here is one example

ode:=diff(y(x),x)=(y(x)-3)^2;
dsolve(ode,y(x),'singsol'=all)

It returns 

But we see that y=3 is singular solution which can't be obtained from the above solution for any value of c1

Mathematica finds this singular solution

ode=y'[x]==(y[x]-3)^2
DSolve[ode,y[x],x,IncludeSingularSolutions->True]

Here is second example.

restart;
ode:=diff(y(x),x)=2*x*sqrt(1-y(x)^2);
dsolve(ode,y(x),'singsol'=all)

Gives

But it misses the y=1,y=-1 singular solutions. 

Is there something I am doing wrong? Why does Maple sometimes fail to find singular solutions?

ps. reported to Mapesoft also.

Update

I remembered now a case similar to this. one has to use `Lie` solver and now Maple gives the singular solution

ode:=diff(y(x),x)=(y(x)-3)^2;
dsolve(ode,Lie,'singsol'=all)

There is no mention of this in help and it is still not clear to me if one has to always use Lie solver to obtain singsol or if this is just a coincidence for this one case.  

Same for the other case:

restart;
ode:=diff(y(x),x)=2*x*sqrt(1-y(x)^2);
dsolve(ode,'Lie','singsol'=all)

gives

I think singsol should work all the time and not only when using specific solver. If Lie solver is needed for singsol to work, then help should be clear and say this.