Actually, this reasoning is completely wrong.<p>"""<p>Your time is $1000/hour, and you need to act accordingly. Here’s why:<p>Let’s say as a consultant who normally charges $150/hour you stumble upon a weird client who asks for the following terms:<p><pre><code> “We agree your time is worth $150/hour. However, we can’t pay you for four years, at which time we will pay you in one lump sum.”
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How much should you increase your hourly rate to make these terms worthwhile?<p>But “lost interest” and a premium doesn’t solve the biggest problem with these terms. The problem is: What if this company goes out of business in four years and doesn’t pay you at all?<p>Supposing this client is an early-stage startup — even if funded — the most likely event is that they stiff you! Because they’re dead. Let’s suppose for the sake of rhetoric there’s a 15% chance the company will exist in four years and pay their bill.<p>"""<p>The article then goes on to reason that, therefore, you should value your time at $1000 per hour with this company.<p>But there's a problem.<p><i>IF</i> the company goes bankrupt, then <i>EVERY</i> hour of time you spend with them is worthless, and you should reduce to to 0.<p><i>IF</i> the company doesn't go bankrupt, then any number of hours at, say, $300/hour, is worth it for you.<p>In the first case, if you bill at $1000, the company is just as willing to use lots of your time. If it makes it, it takes off; if it doesn't make it, it's not stuck with the bill.<p>Absent all other market conditions, if you are a monopolist in what they want to do with you, and they NEED 40 hours of your time to survive, that is how much they will take at $40, $80, $120, and $150 or $1000 per hour. If they believe they can use those forty hours to raise $15million in the next 4 years, they might even "agree" to $150,000 per hour. It doesn't matter. No matter what your price, in this scenario you are out the same 40 hours if you play ball with them.<p>It's like winning the lottery. It doesn't matter if the expected value is over $1 per $1 ticket, if the chance of winning is the same. Your utility is massive if you win, you're out $1 if you lose.<p>False reasoning.