The idea going around is that an expensive video game can end up cheaper than several nights out, but the math depends on how many hours you play and what you give up.
X user **Trung Phan** posted a one-line message, "this is my quant", along with an image. The joke is presenting as quantitative analysis what is really a comparison of leisure prices. The "quant" label refers to the world of quantitative finance, where mathematical models are used to make investment decisions. Here the model is a different one: how much a night out costs versus how much a game promising dozens of hours costs.
## GTA 6's price versus a night out
**GTA 6** is the most anticipated video game of the decade and its release is scheduled for **2026**. Rockstar titles have historically sold for between **60 and 70 euros** in their standard edition, and everything suggests this one will be no cheaper. The comparison making the rounds is simple: a movie ticket runs about **10 euros**, and dinner with drinks can top **40**. Three or four nights out equal the price of the game.
## Why the argument convinces those who were going to buy it anyway
The reasoning has a textbook flaw: only those who were already planning to spend that money on alternative leisure actually save. If someone wouldn't have gone out anyway, buying the game saves them nothing, it costs them **70 euros**. The math works as a justification for a desired purchase, not as a savings plan. It's the same mental trick that turns a discount into income.
## The trap of counting hours you won't play
Cost-per-hour-of-entertainment calculations usually assume you'll squeeze **50 or 100 hours** out of the game. That figure is plausible for an open-world title, but it's not guaranteed for every buyer. A game abandoned after ten hours is extremely expensive per hour. The comparison only holds if actual use matches the price paid.
Summary of a discussion on Burbuja.info - Foro de economía, actualidad y política., translated from Spanish and reviewed before publication.
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