Herrick Payoff Index for Quandl Data ‒ Indikator av shardison

futures open_interest quandl sentimentstudies

Update to my previous Herrick Payoff Index script. This script pulls Quandl futures data with daily open interest. The prior version only used the weekly Commitment of Traders open interest data so could only be used on weekly bars. Note: Must use Quandl Symbol methodology in chart (i.e. enter symbol as QUANDL:CHRIS/CME_FC2, QUANDL:CME/FCX2016, ect.). Unfortunately, I haven't been able to program this to pull from the embedded futures data.

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////////////////////////////////////////////////////////////
//  Copyright by shardison v2.0 03/17/2016

//NOTE: I have only been able to figure out how to pull open interest data from Quandl datasets. So you will need to use the Quandl method to pull data into the chart (i.e. QUANDL:CHRIS/CME_CL1).

// Attention:
//The Herrick Payoff Index (HPI) was developed by John Herrick and is the only well known indicator that uses price, volume, and open interest.
// The Herrick Payoff Index is designed to show the amount of money flowing into or out of a futures contract. 
//The Index uses open interest during its calculations, therefore, the security being analyzed must contain open interest.


//Interpretation
//
//When the Herrick Payoff Index is above zero, it shows that money is flowing into the futures contract (which is bullish). 
//When the Index is below zero, it shows that money is flowing out of the futures contract (which is bearish).
//
//The interpretation of the Herrick Payoff Index involves looking for divergences between the Index and prices.
////////////////////////////////////////////////////////////

study(title="Herrick Payoff Index for Quandl Data", shorttitle="HPI")
valueofonecentmove = input(100, minval=1)
multiplyingfactor = input(10, minval=1)
wmaperiod = input(21, minval=1)

oi = security(tickerid+"|7", "D", close)

openinterestdiff = oi - oi[1]
I = abs(openinterestdiff)
G = max(oi, oi[1])
S = multiplyingfactor
C = valueofonecentmove
V = volume
M = (high + low) / 2
My = M[1]
K1 = (C*V*(M - My))*(1 + ((2 * I)/(G)))
K2 = (C*V*(M - My))*(1 - ((2 * I)/(G)))
K = M > My ? K1 : K2
Ky = K[1]
HPI = ((Ky +(K - Ky)) * S)/100000
HPI_Index = 100 * (HPI - lowest(HPI,100))/(highest(HPI,100) - lowest(HPI,100))
wma = wma(HPI, wmaperiod)
plot(HPI, color=green, title="HPI")
plot (wma, color=orange, title="HPI Weighted Moving Average")
plot(HPI_Index, color=aqua, title="HPI Index-Turn off all others")

hline(0, color=gray, title="Zero", linestyle=dashed)
plot(oi, color = gray, title="OI")