Based on our record, WolframAlpha seems to be a lot more popular than Digit. While we know about 43 links to WolframAlpha, we've tracked only 2 mentions of Digit. We are tracking product recommendations and mentions on various public social media platforms and blogs. They can help you identify which product is more popular and what people think of it.
Has anyone thought about using Digit's bank account? Seems like it has a lot of similar features to One/Simple. I'm definitely intrigued! https://digit.co/. Source: about 2 years ago
Also, just want to point out for anyone else who's reading that I'm not sure how well this would work for microbudgeting — e.g. gas, food, power bill, etc. — feels like that would be tedious to use with this UI. For me, I'm just setting aside rent, an emergency fund, credit card payments, and "fun money" so they're separate from my main balance. It's more like Digit than YNAB. Source: about 3 years ago
Now, if you're doing it for real, the best and also most common method is simply, "use a computer". Many computer systems are really, really good at solving these equations and inequalities. You can also graph it and see on the graph every time it crosses zero. You can even do it for free without fancy software. There are a lot of web calculators that can do it, but one options is using wolframalpha.com. Source: 7 months ago
This is how the functionality of scientific calculators and tools like MATLAB and WolframAlpha is implemented. Source: 7 months ago
Go to wolframalpha.com, and ask it to evaluate. Source: about 1 year ago
Do not go for a "one-use" calculator... Go for something that does it all if you know what you're doing. Go to wolframalpha.com. Source: about 1 year ago
Some context: - Each "Card" you see is a reference to a block inside a big page called "Remarkable distributions". That page also contains more details (proofs, notable properties, ...) about each distribution. - The plots are generated using wolframalpha.com. I can just type "normal distribution" and I get a nice plot with different variations of the distribution's parameters. Source: about 1 year ago
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