SOLVE
LATER
There's a line of \(L\) meters. You need to start at \(0\), and arrive \(L\). There are \(N\) obstacles on the line. Each obstacle has a position \(p_i\) and height \(h_i\).
You have two ways to move, first one - just walk towards the destination, second one - jump to avoid obstacles.
If you are \(X\) meters far from the start point, and \(Y\) meters high, we say you are at \((X,Y)\). A jump means, start from \((X,0)\), travel along the line \((X,0)-(X+\frac{Y}{A},Y)\) and then \((X+\frac{Y}{A},Y)-(X+\frac{2Y}{A},0)\), which \((X,0)\) is the start position of the jump, and \(Y\) is the height of the jump. If one of the two lines pass through any obstacle, this jump is illegal (It's legal to pass through the highest point of a obstacle). The height \(Y\) is decide by yourself, but it should less than \(M\). \(A\) is your rising speed and falling speed.
Arrive \(L\) means, your position should be (L,0) at some time.
You need to determine if it's possible to arrive \(L\).
First line contains four integers, \(N,M,L,A(1\le N\le 10^5,1\le M,L,A\le 10^9)\).
The \((i+1)\) th line contains two integers, \(p_i,h_i(1\le p_i<L,1\le h_i\le 10^9)\).
"Yes" or "No".
Check this graph. The red line is your path, the blue line is the height limit, and the black lines are the obstacles. In this sample, if \(M=10\), the result will be "No".