yego.me
💡 Stop wasting time. Read Youtube instead of watch. Download Chrome Extension

Bruce Gibney: The Potential of Failed Technology


2m read
·Nov 4, 2024

I think one of the easiest places to look for new ideas in venture capital is all the technologies of the past 30 or 40 years that have, uh, for whatever reason, failed to produce a financial return, but for which there's no technological reason why they can't work. Energy remains one of the great open questions in venture capital. Cleantech has received an enormous amount of funding over the past five or six years. There is the efficiency side of things which has worked quite well, so sort of grid management, cooling, etc. The generation side has worked out very badly, and I think the reason why is fundamentally the business model for the generation side is totally off.

So, the curious thing about the generation side of clean technology is that the business models are the most perverse in any part of the startup landscape. So, for example, if I were a handset manufacturer and I wanted to introduce, uh, competitors to the iPhone, I would never introduce something that was 80 percent as powerful, had 70 percent the features, and cost 120 percent the price, and say to the consumer, "Well, some combination of government subsidies and good feelings and unicorns and rainbows will make you want to buy the product." The correct thing to do is to say, "I will be as good as the market leader and slightly cheaper."

So, if I ever encountered a company that, uh, wanted that was able to produce energy, you know, as cheaply as coal produces energy and cleanly, then I would be interested in investing in it. If the business model is fundamentally that, you know, we're fairly inefficient, but we're relying on subsidies and people's goodwill to make up the gap, that's a very fraught proposition. I think that's fundamentally why cleantech investing on the generation side has done extremely poorly.

And I'll add one sort of further thing: I think it's socially, uh, unhelpful for people to invest in these sorts of companies because allocating capital to companies that are not trying to solve real problems diverts talent and resources away from companies that are trying to solve problems in a genuine fashion. So, if you're willing to pay an engineer a fairly large amount of money, uh, to work on a subsidy-driven fundamentally uneconomical generation technology, what you've done is you've stolen that engineer from a company that could actually produce a viable alternative.

More Articles

View All
Simulation showing value of t statistic | Confidence intervals | AP Statistics | Khan Academy
In a previous video, we talked about trying to estimate a population mean with a sample mean and then constructing a confidence interval about that sample mean. We talked about different scenarios where we could use a z table plus the true population stan…
Packet, routers, and reliability | Internet 101 | Computer Science | Khan Academy
Hi, my name is Lynn Root. I am a software engineer here at Spotify, and I’ll be the first to admit that I often take for granted the reliability of the internet. The sheer amount of information zooming around the internet is astonishing. How is it possibl…
Where No Grid Has Gone Before | Breakthrough
We don’t go to them and say, hey, we’ve got electricity. We’re going to bring it to you. We’re going to bring you modern entertainment that electricity provides, no. They’re coming to us and saying, we’re so far off the grid, we don’t have any electricity…
Can You Overdose on Vitamins?
If you eat just one carrot every day, that provides all the vitamin A you need to survive. But in some parts of the world, that’s not easy to come by. There are an estimated 250 million preschool-aged children who are vitamin A deficient. Most of them are…
The Holocaust | World History | Khan Academy
In this video, we’re going to talk about what is one of the darkest chapters in human history: the Holocaust, which involved the massacre of roughly 6 million Jews and as many as 11 million civilians in total. In order to understand the Holocaust, we’re g…
Conditions for IVT and EVT: graph | Existence theorems | AP Calculus AB | Khan Academy
So we have the graph of ( y ) is equal to ( h ) of ( x ) right over here and they ask us, does the intermediate value theorem apply to ( h ) over the closed interval from negative one to four? The closed interval from negative one to four right over here…