I'm trying to auto-run SickBeard on login

python /Applications/Sick-Beard/Sickbeard.py

&lt;?xml version="1.0" encoding="UTF-8"?&gt;
&lt;!DOCTYPE plist PUBLIC -//Apple Computer//DTD PLIST 1.0//EN http://www.apple.com/DTDs/PropertyList-1.0.dtd &gt;
&lt;plist version="1.0"&gt;
&lt;dict&gt;
  &lt;key&gt;Label&lt;/key&gt;
  &lt;string&gt;com.sickbeard.sickbeard&lt;/string&gt;
  &lt;key&gt;ProgramArguments&lt;/key&gt;
  &lt;array&gt;
       &lt;string&gt;/usr/bin/python&lt;/string&gt;
       &lt;string&gt;/Applications/Sick-Beard/SickBeard.py&lt;/string&gt;
       &lt;string&gt;-q&lt;/string&gt;
       &lt;string&gt;-d&lt;/string&gt;
  &lt;/array&gt;
  &lt;key&gt;RunAtLoad&lt;/key&gt;
  &lt;true/&gt;
&lt;/dict&gt;
&lt;/plist&gt;


When I run launchctl com.sickbeard.sickbeard.plist it gives me the message:


  launchctl load com.sickbeard.sickbeard.plist  launchctl: no plist was
  returned for: com.sickbeard.sickbeard.plist launchctl: no plist was
  returned for: com.sickbeard.sickbeard.plist nothing found to load



Question: Can you approximate Cardiac Output by Ohm's law?
Answer: I don't get the first sentence either, since PR and CO in your notation are in fundamentally different units. It's like saying '4 Celsius &lt; 5 meters.' You will have to think about what you are implicitly holding constant and ignoring in that relationship to make it meaningful. I suspect the first sentence is just emphasizing the inverse relationship between CO and PR (PR goes up, CO goes down, etc). 

As for Ohm's law, absolutely! You have it written right there. I assume Cardiac output is the flow rate of fluid in a blood vessel, and AP is arterial pressure, and PR is peripheral resistance. Stated another way,

$\textrm{Flow} = \frac{\textrm{Pressure}}{\textrm{Resistance}}$,

which is exactly Ohm's law. Frequently electrical current is described with a Hydraulic analogy, with pressure$\rightarrow$voltage, fluid flow$\rightarrow$current, and flow resistance$\rightarrow$electrical resistance. It makes a lot of sense, since electric current is literally flow of electrons. Poiseuille's Law that makes this analogy rigorous, deriving an Ohmic relationship between those variables. Interestingly enough, Poiseuille derived the law in the context of blood flow, making it particularly applicable.