Boston Dynamics, for another, now makes robots that can climb, crawl, jump, and hop, and all while carrying heavy loads (some bots can manage over a … - Peter Diamandis

" "

Boston Dynamics, for another, now makes robots that can climb, crawl, jump, and hop, and all while carrying heavy loads (some bots can manage over a hundred kilograms of weight). These “Sherpa-bots” can traverse boulder-strewn hillsides, balance on sheets of ice, and even jump from the ground to a rooftop three stories up.

English
Collect this quote

About Peter Diamandis

Peter H. Diamandis (born May 20, 1961) is an American engineer, physician, and entrepreneur. He is best known as the founder and chairman of the XPRIZE Foundation, and the cofounder and executive chairman of Singularity University. He is also cofounder and former CEO of the Zero Gravity Corporation, cofounder and vice chairman of Space Adventures Ltd., founder and chairman of the Rocket Racing League, cofounder of the International Space University, cofounder of Planetary Resources, cofounder of Celularity, founder of Students for the Exploration and Development of Space, and vice chairman and cofounder of Human Longevity, Inc.

Biography information from Wikipedia

Also Known As

Native Name: Peter H. Diamandis
Alternative Names: Dr. Peter Diamandis Dr. Peter H. Diamandis

Enhance Your Quote Experience

Enjoy ad-free browsing, unlimited collections, and advanced search features with Premium.

Related quotes. More quotes will automatically load as you scroll down, or you can use the load more buttons.

Additional quotes by Peter Diamandis

two of the main factors that drive economic growth are the availability of money — the stockpiles we can draw upon — and the velocity of money, or the speed and ease with which we can move that money around.

Works in ChatGPT, Claude, or Any AI

Add semantic quote search to your AI assistant via MCP. One command setup.

Deception. What follows digitalization is deception, a period during which exponential growth goes mostly unnoticed. This happens because the doubling of small numbers often produces results so minuscule they are often mistaken for the plodder’s progress of linear growth. Imagine Kodak’s first digital camera with 0.01 megapixels doubling to 0.02, 0.02 to 0.04, 0.04 to 0.08. To the casual observer, these numbers all look like zero. Yet big change is on the horizon. Once these doublings break the whole-number barrier (become 1, 2, 4, 8, etc.), they are only twenty doublings away from a millionfold improvement, and only thirty doublings away from a billionfold improvement. It is at this stage that exponential growth, initially deceptive, starts becoming visibly disruptive.

Loading...