Have you talked to othet climbers about whether this is an issue that sort of goes away after some experience? If it’s going to cause you significant physical harm, I’d say look for other activities. If it’s just discomfort or something that goes away with experience, I say keep going considering you love doing it.
For sports with a problem solving aspect, I’m not sure whether sweeping is the most physical intensive activity, but curling is basically a sport that comes with a fun physics/geometry problem attached. Just don’t become a skip if you want the exercise (they don’t sweep).
Maybe in a couple of months, but it really lets its fitness go in the off-season.
easily decades ago
Decades ago (in the early 2000s) it was considered settled science and taught in schools (in Canada at least). It was studied by scientists at oil companies decades before that. It’s been known for like 50 years now, almost an entire lifetime.
Ash Williams moves to the suburbs
Is your neighbour dual-wielding lawnmowers?
Maybe, but for Civ 6 specifically the launcher came out a few years into the game’s lifespan, so I’m not sure they were doing it for whatever marginal revenue benefit that would be. I imagine selling DLC without Steam or whatever storefront getting a cut might be a motivating factor.
Quanta magazine is actually excellent for math and physics.
Actually vending machines just have an insatiable bloodlust.
Trans scientist inventing a gender that observes a different speed of light in different inertial reference frames.
Whatever latex does for me ¯\_(ツ)_/¯
America gonna have to bomb some poor global south country to bail boeing out lmao
Make a proposal without a plan or a feasibility study is peak management. Starting to understand how I end up with projects with very firm deadlines that are only vaguely defined and no one is sure if we have the resources on hand.
Feel weird correcting a meme, but that should be f(x)-L where x is between x_0 - delta and x_0 + delta. As written it looks like a definition that would only work for monotone functions.