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Maximum Drawdown : ウィキペディア英語版
Drawdown (economics)
The drawdown is the measure of the decline from a historical peak in some variable (typically the cumulative profit or total open equity of a financial trading strategy).
Somewhat more formally, if X = (X(t), t \ge 0) is a random process with ''X''(0) = 0, the drawdown at time ''T'', denoted D(T),
is defined as
D(T)=\max \left\
The maximum drawdown (MDD) up to time T
is the maximum of the Drawdown over the history of the variable. More formally,
\text(T)=\max_\left(\in (0,\tau)} X(t)- X(\tau) \right )
The following pseudocode computes the Drawdown ("DD") and Max Drawdown ("MDD") of the variable "NAV", the Net Asset Value of an investment. Drawdown and Max Drawdown are calculated as percentages:
MDD = 0
peak = -99999
for i = 1 to N step 1
if (NAV() > peak) # peak will be the maximum value seen so far (0 to i)
peak = NAV()
endif
DD() = 100.0
* (peak - NAV()) / peak
if (DD() > MDD) # Same idea as peak variable, MDD keeps track of the maximum drawdown so far.
MDD = DD()
endif
endfor
==Finance Definitions==

There are two main definitions of a drawdown:

抄文引用元・出典: フリー百科事典『 ウィキペディア(Wikipedia)
ウィキペディアで「Drawdown (economics)」の詳細全文を読む



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