# Packages
# README
quickval
quickval
is an interactive CLI tool that leverages the free QuickFS.net API to step through security valuations.
Supported Valuation Models:
- DCF Growth-Exit Model
- DCF Two-Stage Perpetual Growth Model
- DDM Two-Stage Perpetual Growth Model
Disclaimer:
Like any valuation model that attempts to predict a possible future outcome, quickval
does not produce an
accurate representation of future value. It serves as a yardstick measure based on historical inputs, not the future stock price.
If you're looking to determine the true value of a company, well that's just not possible, so only use this as one of many inputs to determine a best guess.
Don't be a turkey (or a reverse turkey).
Install:
Download the latest binary from releases and place it in a directory that is in your PATH.
Examples
MacOS (Intel):
curl -L https://github.com/shanehull/quickval/releases/latest/download/quickval-darwin-amd64 -o \
/usr/local/bin/quickval && chmod +x /usr/local/bin/quickval
MacOS (Apple Silicon):
curl -L https://github.com/shanehull/quickval/releases/latest/download/quickval-darwin-arm64 -o \
/usr/local/bin/quickval && chmod +x /usr/local/bin/quickval
Linux:
curl -L https://github.com/shanehull/quickval/releases/latest/download/quickval-linux-amd64 -o \
/usr/local/bin/quickval && chmod +x /usr/local/bin/quickval
Windows:
🤷🤷🤷🤷
Usage:
You can simply run quickval
with no arguments to get started, however, to avoid being prompted for certain inputs, you can add
arguments to the global command, e.g:
NAME:
quickval - Perform quick valuations using the QuickFS API
USAGE:
quickval [global options] command [command options]
COMMANDS:
growth-exit, dcf, dcfe Performs a growth-exit DCF model.
two-stage, dcf2, dcfp Performs a two-stage DCF model.
dividend, ddm Performs a two-stage DDM model.
help, h Shows a list of commands or help for one command
GLOBAL OPTIONS:
--api-key value api key for QuickFS API
--country value country code for the ticker
--ticker value ticker to base our valuation on
--help, -h show help
Subcommands require some unique inputs and will prompt you if not supplied via CLI arguments.
E.g; the growth-exit model takes the following args, but will prompt and suggest defaults (e.g. a CAGR for the growth rate) that may or may not need to be tweaked, depending on your requirements:
NAME:
quickval growth-exit - Performs a growth-exit DCF model.
USAGE:
quickval growth-exit [command options] [arguments...]
DESCRIPTION:
Performs a growth-exit DCF model with a high-growth stage and an exit multiple.
OPTIONS:
--risk-free value the risk-free rate in decimal format (default: 0)
--risk-premium value the equity risk premium rate in decimal format (default: 0)
--current-fcf value override the current FCF with a normalized number (default: 0)
--growth-rate value override the growth rate with your own number (default: 0)
--fy-history value override the growth rate with your own number (default: 0)
--help, -h show help
CV (Coefficient of Variance) Weighted WACC:
You may notice an option when selecting the Discount Rate calculation method called "CV Weighted WACC".
This is an alternative, experimental option for weighing the Cost of Capital. It's a replacement for the "preposterous" (in Seth Klarman's words) use of Beta as a measure of risk.
It aims to gain a value edge, ignoring price altogether.
It uses a Coefficient of Variance - a measure of relative variance in comparison to the mean of a set of numbers. In this case, the set of numbers is Free Cash Flow, or Dividends paid when performing a DDM valuation model.
It is calculated like so:
$$CV = (a / X)$$
$$ Where \ a = \ Standard \ Deviation $$
$$ and $$
$$ X = \ Mean $$
:warning: NOTE
This is an experimental feature, and there is quite a lot wrong with it, namely the small sample size used to calculate variance. It may not be any better than a WACC calculated using the CAPM model.
I emailed Aswath Damodaran ("The Dean of Valuation") on the subject, and he said, quote:
The problem with using free cash flows or accounting earnings to measure risk is both statistical and theoretical. Statistically, you don’t have very many observations and pragmatically, in a diversified portfolio, it is only the portion of the risk that you cannot diversify away that goes into a discount rate. Hence, if you decide to compute your risk using it, you need to scale it to the average to get a measure of relative risk.
I tend to agree with his points, however, I don't believe Modern Portfolio Theory (MPT) is an effective method of risk reduction, so I thought I'd explore another option. If you have similar views, then give it a try, but no matter the methods used to measure risk, you should not be mistaking a DCF calculation for an accurate indication of future price.