plot a line that shows the difference between two lines

조회 수: 15 (최근 30일)
Locks
Locks 2013년 4월 1일
hi,
I have the following code:
x=[0:0.0001:20]
y1=blsprice(x,10,0.02,0.2,0.2)-blsprice(10,10,0.02,0.2,0.2)
x1=[8:0.001:12]
y2=[0.85:-0.000425:-0.85]
plot(x,y1,x1,y2,'k')
xlabel('Stock Price ($)');
ylabel('Option price ($)');
axis([8 12 -1 2]);
text(10,1.1,'delta-hedge at t=0')
that gives me one straight line and a curve and I would like to plot a third line with the difference (y1-y2) but it's not working, probably due to the fact that there are different elements, is there any way to do this?

답변 (2개)

Walter Roberson
Walter Roberson 2013년 4월 1일
Use interp1() to produce values with a common x base so that you can subtract meaningfully.
  댓글 수: 10
Locks
Locks 2013년 4월 1일
thanks
is there a way to include also the other plots I have above?
Walter Roberson
Walter Roberson 2013년 4월 2일
hold on
after the first plot.

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Locks
Locks 2013년 4월 2일
thanks! it's working now, but is there really no way to get the exact slope? because I plot the difference (or to be more exact it's the sum because the curve starts negative and the line becomes negative) and the combined position should show a delta hedged position and at the moment it's obvious that this is just an bad proxy
  댓글 수: 2
Walter Roberson
Walter Roberson 2013년 4월 2일
편집: Walter Roberson 2013년 4월 2일
As discussed in http://www.mathworks.co.uk/matlabcentral/answers/69325-plot-the-slope-of-a-curve-in-the-same-plot#answer_80575 in order to get the exact slope, you need to work with the formula, not with the calculated data points.
Imagine you are heading due west on a road, and you can see 1 km ahead that the road continues on due west. What is the exact slope?
Oh, did I forget to mention that you are on a mountain-side and that the road you can see ahead is on the next peak over?
Locks
Locks 2013년 4월 2일
the slope at a specific point should be the first dderivative or am I mistaken? I don't see how I can implement your example in a way to create a line with the same slope just with the negative slope starting on the upper left corner

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